Αγγλοελληνικό Λεξικό Μαθηματικής Ορολογίας

Αγγλοελληνικό Λεξικό Μαθηματικής Ορολογίας Greek-English Dictionary of Mathematical Terms

Γιώργος Γεωργίου Τμήμα Μαθηματικών και Στατιστικής Πανεπιστήμιο Κύπρου

Λευκωσία Νοέμβριος 1999

© Νοέμβριος 1999. Γ. Χρ. Γεωργίου, E-mail: georgios@ucy.ac.cy Το Λεξικό αυτό στο σύνολό του ή τμηματικά δεν μπορεί να αναπαραχθεί ή να αναδημοσιευθεί με οποιοδήποτε τρόπο χωρίς τη γραπτή άδεια του συγγραφέα.

A ADI (alternating direction implicit (method)): mmesh m jodoc enallass menwn dieuj nsewn. a.e. (almost everywhere): sqed n panto .

AI (arti cial intelligence): teqnht nohmos nh. abacus: bakac. abbreviate: sunt mnw, suntome w, sugk ptw, braq nw. abbreviated: suntetmhm noc, suntomeum noc. abbreviated notation: suntetmhm noc sumbolism c.

abbreviation: s ntmhsh, sunt meush, suntomograf a. abduct: ap gw. abduction: apagwg .

Abel, Niels Henrik (1802-1829).

Abel's group: abelian antimetajetik om da.

Abel's identity: abelian taut thta.

Abel's inequality: abelian anis thta.

Abel's summation method: m jodoc jroishc tou Abel.

Abel's test of convergence: krit rio sugkl sewc tou Abel.

Abelian: abelian c, tou Abel.

Abelian group: abelian antimetajetik om da. abelian variety: abelian e doc abelian pollapl thta. nite Abelian group: peperasm nh abelian antimetajetik om da.

aberration: apopl nhsh, ektrop , par kklish.

aberration of light: apopl nhsh tou fwt c. constant of aberration: stajer apoplan sewc. spherical aberration: sfairik ektrop .

ability: ikan thta. ab initio: exarq c, ap tic basik c arq c. abnormal: mh kanonik c, akanonik c, an maloc.

abnormal curve: akanonik mh kanonik kamp lh an malh kamp lh. abnormal dispersion: an malh diaspor .

abnormality: mh kanonik thta, akanonik thta, anwmal a.

abnormality index: de kthc akanonik thtac mh kanonik thtac anwmal ac.

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about: per pou, g rw, per .

rotation about the x-axis: peristrof g rw ap ton xona twn q.

above: nw.

bounded above: nw fragm noc. essentially bounded above: ousiwd c nw fragm noc.

abridge: sunt mnw, suntome w. abridged: suntetmhm noc, suntomeum noc.

abridged division: suntetmhm nh dia resh. abridged multiplication: suntetmhm noc pollaplasiasm c. abridged notation: suntetmhm noc sumbolism c.

abrupt: ap tomoc, xafnik c.

abrupt change: ap tomh metabol . abrupt distribution: ap tomh katanom .

abscess: ap sthma. abscissa: tetmhm nh. absolute: ap lutoc.

absolute acceleration: ap luth epit qunsh. absolute angle: ap luth gwn a. absolute change: ap luth metabol . absolute constant: ap luth stajer . absolute continuity: ap luth sun qeia. absolute convergence: ap luth s gklish. absolute deviation: ap luth ap klish. absolute error: ap luto sf lma. absolute frequency: ap luth suqn thta. absolute future: ap luto m llon. absolute inequality: ap luth anis thta. absolute magnitude: ap luto m gejoc. absolute maximum: ap luto m gisto. absolute measure: ap luto m tro. absolute minimum: ap luto el qisto. absolute moment: ap luth rop . absolute motion: ap luth k nhsh. absolute number: ap lutoc arijm c. absolute past: ap luto parelj n. absolute pressure: ap luth p esh. absolute scale: ap luth kl maka. absolute stability: ap luth eust jeia. absolute temperature: ap luth jermokras a. absolute tensor: ap lutoc tanust c. absolute units: ap lutec mon dec. absolute value: ap luth tim . absolute zero: ap luto mhd n.

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absolutely: apol twc.

absolutely continuous: apol twc suneq c. absolutely continuous distribution: apol twc suneq c katanom . absolutely convergent: apol twc sugkl nwn. absolutely convergent series: apol twc sugkl nousa seir . absolutely stable: apol twc eustaj c. absolutely unbiased: apol twc amer lhptoc. absolutely unbiased estimator: apol twc amer lhpth ektim tria.

absorb: aporrof . absorbed: aporrofhm noc. absorbing: aporrofhtik c, aporrof n.

absorbing boundary: aporrofhtik s noro. absorbing Markov chain: aporrofhtik alus da Markov. absorbing barrier: aporrofhtik fr gma. absorbing region: aporrofhtik perioq . absorbing set: aporrofo n h aporrofhtik s nolo. absorbing state: aporrofhtik kat stash.

absorption: aporr fhsh.

absorption coe cient: suntelest c aporr fhshc. absorption distribution: katanom aporr fhshc. absorption spectrum: f sma aporr fhshc.

abstract: afair , afhrhm noc, per lhyh.

abstract mathematics: afhrhm na majhmatik . abstract number: afhrhm noc arijm c. abstract space: afhrhm noc q roc.

abstraction: afa resh. absurd: topoc, par logoc. absurdity: (to) topo. abundant: fjonoc, pleon zwn. accelerate: epitaq nw. accelerated: epitaqun menoc.

accelerated motion: epitaqun menh k nhsh. accelerated stochastic approximation: epitaqun menh stoqastik pros ggish. accelerated system of reference: epitaqun meno s sthma anafor c. uniformly accelerated motion: omal epitaqun menh k nhsh.

acceleration: epit qunsh.

acceleration of convergence: epit qunsh s gklishc. acceleration vector: di nusma (thc) epit qunshc. absolute acceleration: ap luth epit qunsh. angular acceleration: gwniak epit qunsh. apparent acceleration: fain menh epit qunsh. centrifugal acceleration: fug kentroc epit qunsh.

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centripetal acceleration: kentrom loc epit qunsh. gravitational acceleration: epit qunsh thc bar thtac. instantaneous acceleration: stigmia a epit qunsh. negative acceleration: arnhtik epit qunsh (epibr dunsh). relative acceleration: sqetik epit qunsh. proper acceleration: idioepit qunsh, qarakthristik epit qunsh. tangential acceleration: efaptomenik epit qunsh. uniform acceleration: omal epit qunsh. varying acceleration: metaball menh epit qunsh.

accelerator: epitaqunt c.

systolic accelerator: sustolik c epitaqunt c.

accent: t noc. accept: d qomai, apod qomai. acceptable: apodekt c, dekt c.

acceptable language: dekt apodekt gl ssa. acceptable quality level (AQL): apodekt ep pedo poi thtac.

acceptance: apodoq , paradoq .

acceptance boundary: rio s noro apodoq c. acceptance control chart: q rthc el gqou apodoq c. acceptance error: sf lma apodoq c. acceptance inspection: epije rhsh legqoc apodoq c. acceptance line: gramm apodoq c. acceptance number: arijm c apodoq c. acceptance region: qwr o perioq apodoq c.

acceptor: apod kthc, d kthc.

language acceptor: apod kthc gl ssac.

access: pr sbash, prosp lash.

random access: tuqa a prosp lash. random access memory (RAM): mn mh tuqa ac prosp lashc.

accessible: prosbat c, prosit c. accompany: sunode w. accompanying: sunode wn. accord: sumfwn a. accordance: sumfwn a. according to: s mfwna me. accordingly: anal gwc, sunep c. account: logari zw, logariasm c. accumulated: sunajroistik c.

accumulated deviation: sunajroistik ap klish.

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accumulated process: sunajroistik an lixh.

accumulation: suss reush.

accumulation point: shme o susswre sewc oriak shme o (sun numo twn rwn limit point kai cluster point).

accuracy: akr beia.

intrinsic accuracy: eswterik akr beia.

accurate: akrib c. accurately: akrib c. ace: ssoc. achromatic: aqrwmatik c. aclinic: aklin c.

aclinic line: aklin c gramm .

acoustic: akoustik c.

acoustic source: akoustik phg .

acoustical: akoustik c, hqhtik c.

acoustical wave: akoustik hqhtik k ma.

acoustics: akoustik .

acoustics equation: ex swsh thc akoustik c.

acquaintance: gnwrim a.

acquaintance matrix: p nakac gnwrim ac.

acquire: apokt . across: di m sou, kat pl toc. acre: str mma (43,560 ft2 =4047m2). act: dr , energ . acta: pepragm na (lat.). actinic: aktinik c. actinium: akt nio. action: dr sh, en rgeia.

action integral: olokl rwma dr shc. action variables: metablht c dr shc. canonical action: kanonik dr sh. discontinuous action: asuneq c dr sh.

Galois action: dr sh Galois. properly discontinuous action: gn sia asuneq c dr sh.

activate: energopoi . activated: energopoihm noc.

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activation: energopo hsh.

activation energy: en rgeia energopo hshc.

active: energ c. activity: en rgeia, dr sh, drasthri thta, drastik thta, energ thta. actual: pragmatik c, alhj c. actual error: pragmatik sf lma. actual force: pragmatik d namh. actual position: pragmatik j sh. actual track: pragmatik qnoc.

actuary: analogist c. actuarial: analogistik c. acute: oxe a (gwn a), oxug nioc.

acute angle: oxe a gwn a. acute triangle: oxug nio tr gwno.

Adams-Bashforth methods: m jodoi Adams-Bashforth. adapt: anaprosarm zw. adapted: anaprosarmosm noc. adaptive: anaprosarmostik c.

adaptive nite elements: anaprosarmostik peperasm na stoiqe a. adaptive inference: anaprosarmostik sumperasmatolog a. adaptive method: anaprosarmostik m jodoc. adaptive optimization: anaprosarmostik beltistopo hsh. hp-adaptive method: hp-anaprosarmostik m jodoc.

adaptively: anaprosarmostik .

adaptively generated mesh: anaprosarmostik parag meno pl gma.

adaptivity: anaprosarmostik thta. add: prosj tw, ajro zw. addable: prosjet c. addend: prosjete c. addendum (pl. addenda): prosj kh, sumpl rwma. addition: pr sjesh, jroish.

addition formula: t poc ajro smatoc. algebraic addition: algebrik pr sjesh. closed under addition: kleist c wc proc thn pr sjesh. vector addition: pr sjesh dianusm twn.

additional: pr sjetoc, epipr sjetoc. additive: prosjetik c.

additive function: prosjetik sun rthsh. additive group: prosjetik om da.

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additive inverse: prosjetik c ant strofoc (ant jetoc). additive model: prosjetik mont lo. additive process: prosjetik an lixh. additive properties: prosjetik c idi thtec. additive unit: prosjetik mon da.

additivity: prosjetik thta.

additivity of means: prosjetik thta twn m swn. countable additivity: arijm simh prosjetik thta.

adequacy: ep rkeia. adequate: epark c, arket c. adherent: prosfu menoc.

adherent probabilities: prosfu menec pijan thtec.

adiabatic: adiabatik c.

adiabatic change: adiabatik metabol allag . adiabatic contraction: adiabatik sustol . adiabatic curve: adiabatik kamp lh. adiabatic expansion: adiabatik diastol . adiabatic law: adiabatik c n moc.

adiabatically: adiabatik . ad in nitum: ep peiro (lat.). adjacent: proske menoc, parake menoc, moroc, geitonik c. adjacent angle: parake menh gwn a. adjacent elements: mora stoiqe a. adjacent side: proske menh pleur (gwn ac).

adjoint: suzug c, prosarthm noc ak ma du k c, sumplhrwmatik c.

adjoint equation: suzug c ex swsh. adjoint functor: suzug c sunartht c. adjoint matrix: prosarthm noc p nakac, sumplhrwmatik c p nakac. adjoint pair: suzug c prosarthm no ze goc. adjoint problems: suzug probl mata. adjoint transformation: suzug c prosarthm nh apeik nish metasqhmatism c. left adjoint: arister c suzug c prosarthm noc. right adjoint: dexi c suzug c prosarthm noc.

adjugate: suzug c, prosarthm noc ak ma du k c, sumplhrwmatik c (sun. adjoint).

adjugate matrix: prosarthm noc p nakac, sumplhrwmatik c p nakac (sun. adjoint matrix).

adjust: prosarm zw, rujm zw. adjustable: prosarm simoc, rujm simoc. adjustment: prosarmog , r jmish. admissible: apodekt c, epitrept c, paradekt c. admissible hypothesis: apodekt up jesh.

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admissible number: apodekt c arijm c. admissible set: apodekt s nolo. admissible strategy: apodekt strathgik . admissible test: apodekt c legqoc.

admit: epid qomai, epitr pw. advance: proqwr , pr odoc. advanced: proqwrhm noc, exeligm noc.

advanced architecture: exeligm nh arqitektonik (plhroforik ). advanced mathematics: an tera majhmatik .

advantage: pleon kthma. advection: sunagwg . advective: sunagwgik c.

advective terms: sunagwgiko roi.

aerodynamic: aerodunamik c. aerodynamics: aerodunamik . afocal: thleskopik c (optik ). a ne: susqetism noc, omoparallhlik c, suggen c, suggenik c, afinik c, agq grammoc. a ne approximation: susqetism nh pros ggish. a ne automorphism: susqetism noc automorfism c. a ne bundle: susqetism nh d smh. a ne connection: susqetism noc s ndesmoc. a ne coordinate system: omoparallhlik s sthma suntetagm nwn. a ne equivalence: susqetism nh isodunam a. a ne equivalent: susqetism noc isod namoc. a ne family: susqetism nh oikog neia. a ne functional: susqetism no sunarthsiak . a ne group: susqetism nh om da. a ne independence: susqetism nh anexarths a. a ne inequivalence: susqetism nh anisodunam a. a ne inequivalent: susqetism noc anisod namoc. a ne interpolation: susqetism nh parembol . a ne line: susqetism nh gramm . a ne manifold: susqetism nh pollapl thta. a ne map: susqetism nh apeik nish. a ne mapping: susqetism nh apeik nish. a ne plane: susqetism no ep pedo. a ne product: susqetism no gin meno. a ne property: susqetism nh idi thta. a ne resolvability: susqetism nh analusim thta. a ne space: susqetism noc q roc. a ne structure: susqetism nh dom . a ne transformation: susqetism noc metasqhmatism c.

a nity: susq tish, sugg neia.

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a rmative: kat fash, katafatik c, kathgorhmatik c. aft: met (suntomograf a tou after).

fore-and-aft: prin kai met . fore-and-aft symmetry: summetr a prin kai met , summetr a arister -dexi , summetr a rtiac sun rthshc ws proc ton xona twn y.

after: met . age: hlik a. aggregate: sunolik c, sunajroistik c. aggregation: sun jroish. aggregative: sunajroistik c. agree: sumfwn . agreement: sumfwn a.

A-in nity: A- peiro.

A-in nity algebra: A- peiro lgebra.

air: a rac.

air resistance: ant stash tou a ra. air tunnel: aerodunamik s ragga.

airfoil: aerotom . airplane: aeropl no.

Airy, (-).

Airy disk: d skoc tou Airy.

Airy function: sun rthsh Airy.

Airy integral: olokl rwma Airy.

Airy pattern: eik na per gramma tou Airy.

aleph: lef (ebra k gr mma: @). algebra: lgebra.

algebra of linear operators: lgebra grammik n telest n.

A-in nity algebra: A- peiro lgebra. anticommutative algebra: anti-antimetajetik lgebra. commutative algebra: antimetajetik lgebra. exterior algebra: exwterik lgebra. fundamental theorem of algebra: jemeli dec je rhma thc lgebrac. graded algebra: bajmwt lgebra. homological algebra: omologiak lgebra.

Lie algebra: lgebra Lie. linear algebra: grammik lgebra. multi-linear algebra: polugrammik pleiogrammik lgebra. noncommutative algebra: mh antimetajetik lgebra. nonlinear algebra: mh grammik lgebra. numerical linear algebra: arijmhtik grammik lgebra. relational algebra: sqesiak lgebra. simple algebra: apl lgebra.

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tame algebras: exhmerwm nec lgebrec. tensor algebra: tanustik lgebra, lgebra tanust n. universal algebra: kajolik lgebra. vector algebra: dianusmatik lgebra, lgebra dianusm twn.

algebraic: algebrik c.

algebraic addition: algebrik pr sjesh. algebraic closure: algebrik j kh kleist thta. algebraic combinatorics: algebrik sunduastik . algebraic convergence: algebrik s gklish. algebraic eigenvalue problem: algebrik pr blhma idiotim n. algebraic equation: algebrik ex swsh. algebraic expression: algebrik par stash. algebraic extension: algebrik ep ktash. algebraic function: algebrik sun rthsh. algebraic geometry: algebrik gewmetr a. algebraic isomorphism: algebrik c isomorfism c. algebraic multiplicity: algebrik pollapl thta. algebraic number: algebrik c arijm c. algebraic polynomial: algebrik polu numo. algebraic structure: algebrik dom . algebraic system: algebrik s sthma. algebraic topology: algebrik topolog a. algebraic variety: algebrik e doc algebrik pollapl thta.

algebraically: algebrik .

algebraically convergent: sugkl nwn algebrik . algebraically isomorphic spaces: algebrik is morfoi q roi.

algebroid: algebroeid c.

algebroid curve: algebroeid c kamp lh.

algorithm: alg rijmoc.

converged algorithm: sugkl nac alg rijmoc. convergent algorithm: sugkl nwn alg rijmoc. decentralized algorithm: apokentrwm noc alg rijmoc. di erence algorithm: alg rijmoc diafor n. discrete algorithm: diakrit c alg rijmoc. diverged algorithm: apokl nac alg rijmoc. divergent algorithm: apokl nwn alg rijmoc. division algorithm: alg rijmoc diair sewc. e ective algorithm: apotelesmatik c alg rijmoc. e cient algorithm: apodotik c alg rijmoc.

Euclidean algorithm: eukle deioc alg rijmoc. evolutionary algorithm: exeliktik c alg rijmoc. fractional step algorithm: alg rijmoc klasmatiko b matoc. oblivious algorithm: epil smwn tufl c alg rijmoc.

QR algorithm: alg rijmoc QR. quotient-di erence algorithm: alg rijmoc l gwn-diafor n.

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semi-e ective algorithm: hmiapotelesmatik c alg rijmoc. stable algorithm: eustaj c alg rijmoc. structured algorithm: domhm noc alg rijmoc. uni cation algorithm: alg rijmoc enopo hshc. unstable algorithm: astaj c alg rijmoc. unstructured algorithm: mh domhm noc alg rijmoc.

alias: parallag . alienation: apox nwsh. align: eujugramm zw, parat ssw, stoiq zw, topojet se euje a gramm . alignment: eujugr mmish, par taxh, topoj thsh kat xona, sto qish. alike: moioc, par moioc, dioc, omoeid c, paremfer c. allocation: katamerism c. random allocation: tuqa oc katamerism c. random allocation design: sqediasm c tuqa ou katamerismo .

allokurtic: all kurtoc, allokurtwtik c. allow: epitr pw. allowable: epitrept c.

allowable change of variable: epitrept allag metablht c.

almost: sqed n.

almost certain: sqed n b baioc. almost certainly: sqed n beba wc. almost everywhere: sqed n panto . almost everywhere convergence: s gklish sqed n panto . almost linear: sqed n grammik c. almost periodic: sqed n periodik c. almost sure: sqed n s gouroc. almost surely: sqed n s goura.

alpha: lfa. alphabet: alf bhto.

binary alphabet: duadik alf bhto.

Roman alphabet: Latinik alf bhto.

alphanumeric: alfarijmhtik c. altar: bwm c.

Delian altar problem: pr blhma tou D liou bwmo apl c D lio pr blhma (Delian problem). To pr blhma tou diplasiasmo tou k bou (doubling the square).

alternate: enall ssomai, enall ssw, enallass menoc, enall sswn. alternate angles: enall x gwn ec.

alternating: enallass menoc, enall sswn. alternating current: enallass meno re ma.

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alternating direction methods: m jodoi enallass menwn dieuj nsewn. alternating group: enall ssousa om da. alternating matrix: enall sswn p nakac. alternating quanti ers: enallass menoi posode ktec. alternating series: enall ssousa seir . alternating tensor: enall sswn tanust c.

alternation: enallag . alternative: enallaktik c.

alternative hypothesis: enallaktik up jesh. alternative set theory: enallaktik sunolojewr a, enallaktik jewr a sun lwn.

altitude: yoc, uy metro. ambient: perib llon.

ambient temperature: jermokras a perib llontoc.

ambiguous: diforo menoc, amf boloc.

ambiguous case: diforo menh per ptwsh. ambiguous context-free grammar: diforo menh grammatik qwr c sumfraz mena.

amorphous: morfoc. amount: pos , pos thta. ampli cation: en sqush.

ampli cation factor: suntelest c en squshc.

amplify: enisq w, aux nw, dieur nw. amplitude: pl toc (talant sewc), e roc, risma (migadiko arijmo elleiptik c sunart sewc). amplitude modulation: diam rfwsh pl touc (optik ). amplitude splitting: dia resh pl touc (optik ).

anallagmatic: anallagmatik c.

anallagmatic curve: anallagmatik kamp lh. anallagmatic surface: anallagmatik epif neia.

analog: analogik c, an logo.

analog computer: analogik c upologist c.

analogical: analogik c. analogically: analogik . analogous: an logoc. analogously: an loga. analogue: an logo, analogik c, sun. analog. analogy: analog a. analyser: analut c.

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analysis: an lush.

analysis of variance: an lush diaspor c. asymptotic analysis: asumptwtik an lush. cluster analysis: an lush sust dwn. combinatorial analysis: sunduastik an lush. data analysis: an lush dedom nwn. dimensional analysis: diastatik an lush. error analysis: an lush sf lmatoc.

Fourier analysis: an lush Fourier. fractal analysis: klastik morfoklasmatik an lush. fractional analysis: klasmatik an lush. functional analysis: sunarthsiak an lush. harmonic analysis: armonik an lush. mathematical analysis: majhmatik an lush. matrix analysis: pinakoan lush, an lush pin kwn. multivariate analysis: polumetablht an lush. numerical analysis: arijmhtik an lush. real analysis: pragmatik an lush. regression analysis: an lush palindrom sewc. sequential analysis: akoloujiak an lush. sensitivity analysis: an lush euaisjhs ac. spectral analysis: fasmatik an lush. survival analysis: an lush epib wshc. symmetry analysis: an lush summetr ac. unitary analysis: monadia a an lush. vector analysis: dianusmatik an lush.

analyst: analut c. analytic: analutik c.

analytic continuation: analutik sun qish. analytic extension: analutik ep ktash. analytic function: analutik sun rthsh. analytic geometry: analutik gewmetr a. analytic part: analutik m roc. analytic semigroup: analutik hmiom da. analytic spaces: analutiko q roi. plane analytic geometry: ep pedh analutik gewmetr a. quasi-analytic: oione analutik c. solid analytic geometry: analutik gewmetr a se treic diast seic.

analytical: analutik c.

analytical solution: analutik l sh.

analytically: analutik . analyticity: analutik thta. anamorphic: anamorfik c.

anamorphic lens: anamorfik c fak c.

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Anchor, (bl. torus).

Anchor ring: dakt lioc Anchor t roc (torus).

angle: gwn a.

angle of attack: gwn a prosbol c. angle-preserving transformation: apeik nish diathro sa tic gwn ec. angle variables: metablht c gwn ac. absolute angle: ap luth gwn a. acute angle: oxe a gwn a. adjacent angle: parake menh gwn a. alternate angles: enall x gwn ec. complementary angles: sumplhrwmatik c gwn ec. corresponding angles: om logec gwn ec, epi ta aut gwn ec. critical angle: orik gwn a (optik ). direction angles: gwn ec die junshc. double angle: dipl gwn a. double angle formula: t poc dipl c gwn ac. eccentric angle: kkentrh gwn a. explementary angle: paraplhrwmatik gwn a. exterior angle: exwterik gwn a. half angle: mis gwn a. half angle formula: t poc mis c gwn ac. inscribed angle: eggegramm nh gwn a. interior angle: eswterik gwn a. multiple angle: pollapl gwn a. multiple angle formula: t poc pollapl c gwn ac. negative angle: arnhtik gwn a. obtuse angle: amble a gwn a. opposite angles: kat koruf gwn ec. phase angle: fasik gwn a, gwn a f shc. plane angle: ep pedh gwn a. polar angle: polik gwn a. positive angle: jetik gwn a. right angle: orj gwn a. round angle: gwn a 360o , pl rhc gwn a. Sun. perigon solid angle: stere gwn a. spherical angle: sfairik gwn a. straight angle: orj gwn a. trisecting the angle: triqot mhsh gwn ac. wide angle: eure a gwn a.

angular: gwniak c.

angular acceleration: gwniak epit qunsh. angular deviation: gwniak ektrop (optik ). angular distance: gwniak ap stash. angular distribution: gwniak katanom . angular frequency: gwniak suqn thta. angular impulse: gwniak sh. angular momentum: stroform . angular region: dakt lioc.

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angular speed: gwniak taq thta. angular velocity: gwniak taq thta. angular width: gwniak noigma.

angularity: gwniak thta, gwni dec. anharmonicic: anarmonik c.

anharmonic motion: anarmonik k nhsh. anharmonic oscillator: anarmonik c talantwt c.

anhysteretic: anusterhtik c, mh usterhtik c. anisotropic: anis tropoc, anisotropik c.

anisotropic eld: anis tropo ped o. anisotropic mesh re nement: anis troph p knwsh pl gmatoc.

annihilate: ekmhden zw. annihilation: ekmhdenism c, ekmhd nish. annihilator: ekmhdenist c. annual: et sioc. annuity: et sio ep doma. annular: daktulioeid c. annuli: bl. annulus. annulus (pl. annuli): dakt lioc. annum: toc (lat.). per annum: an toc.

anomalistic: anwmaliak c. anomalous: an maloc. anomaly: anwmal a. ansatz: dokimastik sun rthsh, dokimastik l sh, arqik up jesh, paradoq (germ.). antapex: antik rufoc. antecedence: (to) hgo meno, pro ghsh. antecedent: hgo menoc. anti-: anti-. anticlastic: antiklastik c. anticlastic surface: antiklastik epif neia.

anticommutative: anti-antimetajetik c.

anticommutative algebra: anti-antimetajetik lgebra.

antiderivative: a risto olokl rwma, par gousa, antipar gwgoc. antilinear: antigrammik c.

antilinear mapping: antigrammik hmigrammik (semilinear) apeik nish.

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antilog: antilog rijmoc (suntomograf a tou antilogarithm). antilogarithm: antilog rijmoc. antiperiodic: antiperiodik c. antipode: ant podac. antire ection: antian klash. antire ection coating: antianaklastik ep strwsh.

antisymmetric(-al): antisummetrik c.

antisymmetric tensor: antisummetrik c tanust c, sun. skew-symmetric tensor. antisymmetric property: antisummetrik idi thta. antisymmetric relation: antisummetrik sq sh.

antisymmetrical: antisummetrik c (bl. antisymmetric). antisymmetrical tensor: antisummetrik c tanust c.

antithesis: ant jesh.

time antithesis: qronik ant jesh.

antiunitary: antimonadia oc, antiorjomonadia oc. aperiodic: mh periodik c. aperiodic state: mh periodik kat stash.

aperture: noigma (optik ). apex: koruf .

apex angle: diajlastik gwn a pr smatoc.

aphelion: af lio. apodization: ap dush. apogee: ap geio.

Apollonius: Apoll nioc.

Apollonius' problem: pr blhma tou Apoll niou. circle of Apollonius: Apoll neioc k kloc.

a posteriori: ek twn ust rwn (lat.).

a posteriori approach: a posteriori m jodoc. a posteriori error estimation: a posteriori ekt mhsh sf lmatoc.

apparent: fain menoc, fainomenik c.

apparent acceleration: fain menh epit qunsh. apparent velocity: fain menh taq thta.

applicability: efarmosim thta, dunat thta efarmog c. applicable: efarm simoc. applicable surface: efarm simh epif neia.

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application: efarmog . apply: efarm zw. applied: efarmosm noc.

applied mathematics: efarmosm na majhmatik .

approach: pros ggish, m jodoc, je rhsh.

approach velocity: taq thta pros ggishc. alternative approach: enallaktik pros ggish. a posteriori approach: a posteriori m jodoc. a priori approach: a priori m jodoc. axiomatic approach: axiwmatik m jodoc.

Eulerian approach: je rhsh kat Euler. explicit approach: analut mesh m jodoc. implicit approach: mh analut mmesh m jodoc.

Lagrangian approach: je rhsh kat Lagrange ulik je rhsh (material approach). material approach: ulik je rhsh je rhsh kat Lagrange (Lagrangian approach).

appropriate: kat llhloc.

appropriate truth assignment: kat llhlh ap dosh tim n al jeiac. narrowly appropriate structure: sten kat llhlh dom .

appropriately: kat llhla. approximate: prosegg zw, proseggistik c.

approximate formula: proseggistik c t poc. approximate solution: proseggistik l sh.

approximation: pros ggish.

approximation theory: jewr a pros ggishc. a ne approximation: susqetism nh pros ggish. best approximation: b ltisth pros ggish. best approximation theorem: je rhma b ltisthc pros ggishc. discrete approximation: diakrit pros ggish. least squares approximation: pros ggish elaq stwn tetrag nwn. linear approximation: grammik pros ggish. method of successive approximations: m jodoc twn diadoqik n prosegg sewn. polynomial approximation: poluwnumik pros ggish. rational approximation: rht pros ggish pros ggish me rht c sunart seic. stochastic approximation: stoqastik pros ggish. successive approximations: diadoqik c prosegg seic. symbolic approximation: sumbolik pros ggish. trigonometric approximation: trigwnometrik pros ggish. uniform approximation: omoi morfh pros ggish.

a priori: ek twn prot rwn (lat.).

a priori approach: a priori m jodoc.

apse: ay da (sun. apsis).

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apsidal: ayidoeid c. apsis: ay da. arabic: arabik c.

arabic numerals: arabiko arijmo .

arbitrarily: auja reta. arbitrariness: to auja reto. arbitrary: auja retoc, tuq n.

arbitrary constant: auja reth stajer , tuqo sa stajer . arbitrary function: auja reth sun rthsh, tuqo sa sun rthsh. method of arbitrary lines: m jodoc twn auja retwn gramm n.

arc: t xo.

arc length: m koc t xou. parabolic arc: parabolik t xo. positive arc: jetik t xo. recti able arc: t xo me upolog simo (peperasm no) m koc. simple arc: apl t xo.

archetype: arq tupo.

Archimedean: arqim deioc, tou Arqim dh.

Archimedean polyhedra: arqim deia pol edra (bl. polyhedron).

Archimedean property: arqim deia idi thta.

Archimedean solids: arqim deia s mata (sun. Archimedean polyhedra).

Archimedean tiling: arqim deia hmikanonik hmiomal plak strwsh. Sun. semiregular tiling. rhombic Archimedean polyhedra: rombik arqim deia pol edra (bl. polyhedron).

Archimedes (287-212 p.Q.): Arqim dhc.

Archimedes' principle: arq tou Arqim dh. spiral of Archimedes: spe ra tou Arqim dh.

architecture: arqitektonik .

advanced architecture: exeligm nh arqitektonik (plhroforik ). computer architecture: arqitektonik upologist n.

arcwise: kat t xo t xa, toxoeid c.

arcwise connected: kat t xo sunektik c.

area: embad n, perioq .

area of coherence: perioq sumfwn ac (optik ). area magni cation factor: suntelest c megenj nsewc embado . area-preserving map: apeik nish diathro sa to embad n. cross sectional area: embad n diatom c. tail area (of a distribution): perioq our c (katanom c).

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areal: embadik c.

areal velocity: embadik taq thta.

Argand: .

Argand diagram: di gramma ep pedo tou Argand, migadik ep pedo.

argument: risma, epiqe rhma.

equally spaced arguments: isap qonta or smata. heuristic argument: euretik epiqe rhma. unequally spaced arguments: anisap qonta or smata.

arithmetic: arijmhtik c, arijmhtik .

arithmetic expression: arijmhtik par stash. arithmetic mean: arijmhtik c m soc ( roc). arithmetic operation: arijmhtik pr xh. arithmetic progression: arijmhtik pr odoc. arithmetic series: arijmhtik seir . double precision arithmetic: arijmhtik dipl c akr beiac. eld arithmetic: arijmhtik swm twn. oating point arithmetic: arijmhtik kinht c upodiastol c. fundamental theorem of arithmetic: jemeli dec je rhma thc arijmhtik c. single precision arithmetic: arijmhtik apl c akr beiac.

arm (of an angle): pleur (gwn ac). arrange: diat ssw, katat ssw. arrangement: di taxh, kat taxh. array: sqhmatism c, di taxh, p nakac, di nusma, sustoiq a. balanced array: is rropoc sqhmatism c.

arrow: b loc. arrowhead: aiqm b louc. arti cial: teqnht c, mh fusik c.

arti cial horizon: teqnht c or zontac. arti cial intelligence: teqnht nohmos nh. arti cial viscosity: teqnht ix dec.

ascending: ani n, aux nwn, a xwn, anodik c, anerqom noc. ascending order: anio sa t xh. ascending powers: anio sec dun meic. ascending sequence: a xousa akolouj a.

ascertain: exakrib nw, bebai nw. aspect: yh, poyh. aspherical: asfairik c, mh sfairik c.

aspherical surface: asfairik epif neia.

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assignment: ap dosh, ekq rhsh, apostol , entol , an jesh, skhsh. appropriate truth assignment: kat llhlh ap dosh tim n al jeiac. eigenstructure assignment: ap dosh idiodom c.

associate: prosetair zw, prosart , sund w, susqet zw. associated: 1. susqetism noc, susqetiz menoc. 2. prosarthm noc.

associated bundle: susqetism nh d smh. associated Laguerre polynomials: prosarthm na polu numa Laguerre. associated Legendre functions: prosarthm nec sunart seic Legendre. associated tensor: prosarthm noc tanust c.

association: s ndesh, susq tish.

partial association: merik susq tish s ndesh.

associative: prosetairistik c.

associative law: prosetairistik idi thta. general associative law: genik prosetairistik idi thta.

associativity: prosetairistik thta. assumption: paradoq . asterisk: aster skoc. astrometry: astrometr a. astronomical: astronomik c.

astronomical data: astronomik dedom na. astronomical horizon: astronomik c or zontac.

astronomy: astronom a. astrophysics: astrofusik . asymmetric: as mmetroc, asummetrik c, mh summetrik c. asymmetrical: as mmetroc, asummetrik c, mh summetrik c. asymmetry: asummetr a. asymptote: as mptwth. horizontal asymptote: oriz ntia as mptwth. oblique asymptote: pl gia as mptwth. vertical asymptote: katak rufh as mptwth.

asymptotic: asumptwtik c.

asymptotic analysis: asumptwtik an lush. asymptotic behavior: asumptwtik sumperifor . asymptotic bound: asumptwtik fr gma. asymptotic convergence: asumptwtik s gklish. asymptotic distribution: asumptwtik katanom . asymptotic error: asumptwtik sf lma. asymptotic expansion: asumptwtik an ptugma. asymptotic formula: asumptwtik c t poc. asymptotic relative e ciency: asumptwtik sqetik apotelesmatik thta apodotik thta.

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asymptotic series: asumptwtik seir . matched asymptotic expansions: m jodoc sunarmosm nwn asumptwtik n anaptugm twn m jodoc idiazous n diataraq n (singular perturbation method).

asymptotically: asumptwtik .

asymptotically stable: asumptwtik eustaj c. asymptotically normal random variable: asumptwtik kanonik tuqa a metablht .

asynchronous: as gqronoc. atlas: tlantac. atmosphere: atm sfaira. atmospheric: atmosfairik c.

atmospheric pressure: atmosfairik p esh.

atom: tomo. atomic: atomik c.

atomic formula: atomik c t poc. atomic scale: atomik kl maka. atomic subformula: atomik c upot poc.

attack: prosbol .

attack rate: rujm c prosbol c. angle of attack: gwn a prosbol c.

attain: epitugq nw, katorj nw, pragmatopoi . attainable: epite ximoc, katorjwt c, pragmatopoi simoc. attenuation: exasj nhsh, ap sbesh. attract: elk w. attraction: lxh, pros lkush. center of attraction: k ntro lxhc. domain of attraction: qwr o lxhc. index of attraction: de kthc lxhc.

attractor: elkust c.

regular attractor: kanonik c elkust c. simple attractor: apl c elkust c. strange attractor: par xenoc elkust c.

attribute: qarakthristik . atypical: mh tupik c.

atypical characteristic: mh tupik qarakthristik .

augment: aux nw, epaux nw. augmentation: a xhsh, epa xhsh. augmented: epauxhm noc, epektetam noc.

augmented matrix: epauxhm noc p nakac.

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augmenting: epaux nwn, prosaux nwn.

augmenting path: epaux nwn dr moc, monop ti epa xhshc.

auto-: auto-. autocatalytic: autokatalutik c. autocorrelation: autosusq tish.

autocorrelation coe cient: suntelest c autosusq tishc. autocorrelation function: sun rthsh autosusq tishc. partial autocorrelation: merik autosusq tish.

autocovariance: autosundiaspor autodiak mansh autometablht thta. automata: aut mata, bl. automaton. automatic: aut matoc. automatic control: aut matoc legqoc.

automatically: aut mata. automaton (pl. automata): aut mato.

equivalent nite automata: isod nama peperasm na aut mata. minimal deterministic nite automaton: el qisto nteterministik peperasm no aut mato. simple pushdown automaton: apl aut mato sto bac. single-turn pushdown automaton: aut mato sto bac miac for c.

automorphic: aut morfoc, automorfik c.

automorphic function: aut morfh sun rthsh.

automorphism: automorfism c.

a ne automorphism: susqetism noc automorfism c.

automorphy: automorf a. autonomous: aut nomoc.

autonomous equations: aut nomec exis seic. autonomous system: aut nomo s sthma.

autoregression: autopalindr mhsh. autoregressive: autopalindromik c. autospectrum: autof sma. auxiliary: bohjhtik c.

auxiliary relation: bohjhtik sq sh.

autospectrum: autof sma. available: diaj simoc.

available data: diaj sima dedom na stoiqe a.

average: m soc, m soc roc.

average risk: m sh (anamen menh) diakind neush.

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geometric average: gewmetrik c m soc. weighted average: stajmik c m soc.

avoid: apofe gw. axes: bl. axis. axial: axonik c.

axial component: axonik sunist sa. axial displacement: axonik metat pish. axial symmetry: axonik summetr a, summetr a wc proc xona. axial velocity: axonik taq thta.

axially: axonik .

axially symmetric: summetrik c wc proc xona, axonosymmetrik c (axisymmetric).

axiom: ax wma.

axiom of choice: ax wma epilog c. axiom of global choice: ax wma kajolik c epilog c. axiom of in nity: ax wma apeir thtac. axiom scheme: s sthma axiwm twn. cardinal number axiom: ax wma twn plhjar jmwn. axiom schema: axiwmatik sq ma. impredicative axiom of class formation: mh kathgorhmatik ax wma kataskeu c kl sewn. independent axioms: anex rthta axi mata. non-logical axiom schema: mh logik axiwmatik sq ma. predicative axiom of class formation: kathgorhmatik ax wma kataskeu c kl sewn. prolongation axiom: ax wma ep ktashc.

axiomatic: axiwmatik c.

axiomatic approach: axiwmatik m jodoc. axiomatic de nition: axiwmatik c orism c. axiomatic foundation: axiwmatik jemel wsh. axiomatic theory: axiwmatik jewr a.

axiomatizability: axiwmatikopoihsim thta. axiomatizable: axiwmatikopoi simoc. axiomatization: axiwmatikopo hsh.

alternative axiomatization: enallaktik axiwmatikopo hsh.

axis (pl. axes): xonac.

axis of perspective: prooptik c xonac. axis of projection: xonac probol c. axis of rotation: xonac peristrof c. axis of symmetry: xonac summetr ac. fast axis: taq c xonac. xed axis: stajer c xonac. imaginary axis: fantastik c xonac. instantaneous axis: stigmia oc xonac.

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major axis: meg loc xonac. minor axis: mikr c xonac. parallel axes theorem: je rhma twn par llhlwn ax nwn. perpendicular axes theorem: je rhma twn kaj twn ax nwn. polar axis: polik c xonac. principal axes: k rioi xonec. principal axes of inertia: k rioi xonec adr neiac. principal axes theorem: je rhma kur wn ax nwn. radical axis: rizik c xonac. real axis: pragmatik c xonac. rectilinear axis: euj grammoc xonac. semimajor axis: hmimeg loc xonac. semiminor axis: hmimikr c xonac. space axes: qwriko xonec. translation of axes: metafor ax nwn. transverse axis: egk rsioc xonac. x-axis: xonac twn . y-axis: xonac twn . z-axis: xonac twn z .

axisymmetric(-al): axonosummetrik c, o qwn kulindrik summetr a, summetrik c wc proc xona (axially symmetric). axonometrik c. axonometric chart: axonometrik c q rthc.

axonometric:

azimuth: azimo jio. azimuthal: azimoujiak c, gwniak c.

azimuthal component: azimoujiak sunist sa. azimuthal equidistant projection: azimoujiak isap qousa probol . azimuthal velocity: gwniak taq thta.

B BC (boundary condition): sunoriak sunj kh.

BEM (boundary element method): m jodoc sunoriak n stoiqe wn.

BIM (boundary integral method): m jodoc sunoriako oloklhr matoc.

BVP (boundary value problem): pr blhma sunoriak n tim n. back: p sw. back and forth method: m jodoc mproc-p sw. back substitution: p sw antikat stash, an dromh antikat stash.

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backing: an kroush. backup: backup. backward: proc ta p sw, an dromoc, opisjodromik c, an nth (gia peperasm nec diafor c). backward di erences: proc ta p sw an dromec an nth diafor c. backward di erence operator: telest c thc proc ta p sw thc an nth diafor c.

background: up bajro, b joc, f nto.

Baire, R. (1874-1932).

Baire condition: sunj kh tou Baire.

Baire category theorem: je rhma kathgori n tou Baire.

Baire function: sun rthsh tou Baire.

Baire property: idi thta Baire.

Baire space: q roc Baire.

balance: isorrop a, isoz gio, zug c.

energy balance: isoz gio en rgeiac. mass balance: isoz gio m zac. momentum balance: isoz gio orm c. random balance: tuqa a isorrop a. static balance: statik isorrop a. supplemented balance: sumplhrwm nh isorrop a.

balanced: is rropoc, isorrophm noc.

balanced array: is rropoc sqhmatism c. balanced subset: is rropo upos nolo. polynomially balanced language: poluwnumik isorrophm nh gl ssa.

balancing: exisorr phsh. ball: mp la, sfa ra.

closed ball: kleist mp la. open ball: anoikt mp la.

ballistic: ballistik c, blhtik c. ballistic range: belhnek c.

ballistics: ballistik , blhtik . ballot: k lph.

Banach, S. (1892-1945)

Banach algebra: lgebra Banach.

Banach space: q roc Banach. decomposable Banach space: diasp simoc q roc Banach. hereditarily indecomposable Banach space: klhronomik adi spastoc q roc Banach.

band: tain a, z nh, lwr da.

band matrix: tainiwt c p nakac p nakac tain a. band tail: our tain ac. band spectrum: tainiwt f sma.

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spectrum band: z nh f smatoc. three-band matrix: trizwnik c p nakac. two-band matrix: dizwnik c p nakac.

bandwidth: e roc pl toc z nhc. bang: krhxh. big bang: meg lh krhxh.

bar: r bdoc, mpar (mon da p eshc). bar chart: rabd gramma.

baroclinic: baroklinik c.

baroclinic ow: baroklinik ro .

barograph: barogr foc. barometer: bar metro. barometric: barometrik c.

barometric pressure: barometrik p esh.

barotropic: bar tropoc, barotropik c. barotropic ow: barotropik ro .

barrier: fr gma.

potential barrier: fr gma dunamiko . absorbing barrier: aporrofhtik fr gma. re ecting barrier: anaklastik fr gma.

bary-: baru- (pr jema). barycenter: bar kentro. barycentric: barukentrik c.

barycentric coordinates: barukentrik c suntetagm nec.

barysphere: bar sfaira. basal: basik c, jemeli dhc. base: b sh, bl. basis.

base vector: di nusma b shc.

based: basism noc. bases: bl. base kai basis. basic: basik c.

basic frame: basik pla sio. basic framing: basik plais wsh. basic machine: basik mhqan . basic principles: basik c arq c, axi mata (axioms). basic research: basik reuna.

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basic sequence: basik akolouj a. unconditional basic sequence: ad smeuth basik akolouj a.

basis (pl. bases): b sh.

basis function: sun rthsh b shc. basis vector: di nsuma b shc. bicubic basis functions: dikubik c sunart seic b shc. bilinear basis functions: digrammik c sunart seic b shc. biquadratic basis functions: ditetragwnik c sunart seic b shc. change of basis matrix: p nakac allag c b shc p nakac met bashc (transition matrix). cubic basis functions: kubik c sunart seic b shc. global basis functions: kajolik c sunart seic b shc. involutive basis: eneliktik b sh. linear basis functions: grammik c sunart seic b shc. local basis functions: topik c sunart seic b shc. minimal basis: elaqistotik b sh. ordered basis: diatetagm nh b sh. oriented basis: prosanatolism nh b sh. orthogonal basis: orjog nia b sh. orthonormal basis: orjokanonik b sh. quadratic basis functions: tetragwnik c sunart seic b shc. standard basis: sun jhc b sh, kanonik b sh, kajierwm nh b sh. transcendence basis: uperbatik b sh. unconditional basis: ad smeuth b sh.

batch: part da. battery: sustoiq a.

Bayes, (-)

Bayes' estimation: ekt mhsh Bayes.

Bayes estimator: ektim tria Bayes.

Bayes' postulate: a thma Bayes.

Bayes' risk: diakind neush Bayes.

Bayes' theorem or rule: je rhma t poc tou Bayes.

Bayesian: mpe zian c, tou Bayes.

Bayesian intervals: mpe zian diast mata.

beam: dok c, r bdoc, d smh (aktinobol ac). elastic beam: elastik dok c. light beam: d smh fwt c.

beat: diakr thma, sumbol (optik ).

beat frequency: suqn thta diakrot matoc.

beating: sumbol (optik ). before: prin. behavior: sumperifor .

asymptotic behavior: asumptwtik sumperifor .

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chaotic behavior: qaotik sumperifor . inductive behavior: epagwgik sumperifor . periodic behavior: periodik sumperifor .

behavioral: sumperiforik c.

Bei functions: sunart seic Bei. bell: k dwnac. bell-shaped: kwdwnoeid c.

below: k tw.

bounded below: k tw fragm noc. essentially bounded below: ousiwd c k tw fragm noc.

Beltrami-Enneper formula: t poc twn Beltrami-Enneper. benchmark: shme o anafor c. benchmark problem: pr blhma anafor c.

bend: k mptw, k myh.

bend point: shme o an kamyhc.

bending: k myh, k rtwsh (optik ).

bending invariant: anallo wth k myhc. bending moment: rop k myhc.

Ber functions: sunart seic Ber. Bergman kernel: pur nac Bergman.

Bernoulli, (-)

Bernoulli distribution: katanom tou Bernoulli diwnumik (binomial) katanom .

Bernoulli's inequality: anis thta tou Bernoulli.

Bernoulli numbers: arijmo tou Bernoulli.

Bernoulli trial: dokim Bernoulli.

Bertrand curve: kamp lh tou Berdrand.

Bessel, F.W. (1784-1846).

Bessel functions: sunart seic Bessel.

Bessel's di erential equation: diaforik ex swsh tou Bessel.

Bessel's modi ed di erential equation: tropopoihm nh diaforik ex swsh tou Bessel.

Bessel's inequality: anis thta tou Bessel. modi ed Bessel functions: tropopoihm nec sunart seic Bessel.

best: b ltistoc.

best approximation: b ltisth pros ggish. best estimator: b ltisth ektim tria.

beta: b ta.

beta decay: di spash b ta (fusik ).

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beta distribution: katanom b ta. beta function: sun rthsh b ta. beta radiation: aktinobol a b ta. beta rays: akt nec b ta. beta transitions: metapt seic b ta (fusik ). incomplete beta tables: atele c ellipe c b ta p nakec.

Betti, Enrico (1823-1892)

Betti numbers: arijmo Betti.

bianalytical: dianalutik c. bianalytically: dianalutik . biannual: examhnia oc. bias: merolhy a, p lwsh (luqni n).

inherent bias: eggen c merolhy a. procedural bias: diadikastik merolhy a. type bias: merolhy a t pou.

biased: merolhptik c, mh amer lhptoc.

biased estimate: mh amer lhpth ekt mhsh. biased estimator: mh amer lhpth ektim tria. biased probability: mh amer lhpth pijan thta.

biaxial: diaxonik c.

biaxial crystal: diaxonik c kr stalloc.

biconcave: amf koiloc.

biconcave lens: amf koiloc fak c.

biconditional: amfepagwg (plhroforik ), amfepagwgik c. biconical: dikwnik c. bicontinuous: amfisuneq c. biconvex: amf kurtoc. biconvex lens: amf kurtoc fak c.

bicubic: dikubik c.

bicubic basis functions: dikubik c sunart seic b shc. bicubic element: dikubik stoiqe o.

bidiagonal: didiag nioc.

bidiagonal matrix: didiag nioc p nakac.

bidimensional: disdi statoc.

bidimensional model: disdi stato mont lo.

bidirectional: amf dromoc, amf pleuroc. bidirectional pulses: amf dromoi palmo .

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bifactor: dipar gontac, diparagontik c. bifocal: diestiak c, dipl c est ac. bifurcate: diaklad nw, diqal nw. bifurcation: diakl dwsh, diq lwsh.

bifurcation point: shme o diakl dwshc. random bifurcation: tuqa a diakl dwsh.

big: meg loc.

big bang: meg lh krhxh.

bigger: megal teroc. biharmonic: diarmonik c.

biharmonic (di erential) equation: diarmonik (diaforik ) ex swsh. biharmonic operator: diarmonik c telest c.

biholomorphic: diol morfoc, diolomorfik c.

biholomorphic equivalence: diol morfh isodunam a.

bijection: amf rriyh (bl. bijective kai one-to-one and onto).

parentheses bijection: amfimonos manth kai ep suna'rthsh parenj sewn.

bijective: na proc na kai ep (one-to-one and onto) amfimonos manth kai ep amfimon timh kai

ep amfirriptik . Se merik bibl a, amf esh (bijection)! Prosoq : se k poia bibl a, qrhsimopoie tai lanjasm na o roc amfimonos manth (qwr c to ep ). Ep shc, bl. one-to-one and onto.

bi-Laplacian: dilaplasian c, diarmonik c.

bi-Laplacian equation: dilaplasian ex swsh diarmonik ex swsh (biharmonic equation).

bilateral: d pleuroc, dimer c.

bilateral generating function: d pleurh genn tria sun rthsh.

bilinear: digrammik c.

bilinear basis functions: digrammik c sunart seic b shc. bilinear element: digrammik stoiqe o. bilinear form: digrammik morf . bilinear transformation: digrammik c metasqhmatism c.

bilinearity: digrammik thta. bilinearly: digrammik . bill: logariasm c, timol gio. billion: disekatomm rio. bimodal: dik rufoc.

bimodal distribution: dik rufh katanom .

binary: duadik c, dimel c.

binary alphabet: duadik alf bhto.

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binary digit: duadik yhf o, duf o (bit). binary equation: duadik ex swsh. binary notation: duadik c sumbolism c. binary operation: dimel c pr xh. binary relation: dimel c duadik sq sh. binary scale: duadik kl maka kl maka tou d o. binary solution: duadik l sh. binary system: duadik s sthma.

binomial: di numo, diwnumik c.

binomial coe cient: diwnumik c suntelest c. binomial distribution: diwnumik katanom . binomial equation: diwnumik ex swsh. binomial expansion: diwnumik an ptugma, an ptugma tou diwn mou. binomial formula: t poc tou diwn mou. binomial population: diwnumik c diwnumik katanemhm noc plhjusm c. binomial series: diwnumik seir . binomial theorem: je rhma tou diwn mou.

binormal: de terh k jeth. biochemical: bioqhmik c. biology: biolog a.

molecular biology: moriak biolog a.

biorthogonal: diorjog nioc.

biorthogonal polynomials: diorjog nia polu numa. biorthogonal series: diorjog nia seir . biorthogonal sets of functions: diorjog nia s nola sunart sewn.

bipolar: dipolik c.

bipolar coordinates: dipolik c suntetagm nec.

biprism: d prisma (sun. double prism). biproduct: digin meno. biquadratic: ditetragwnik c.

biquadratic basis functions: ditetragwnik c sunart seic b shc. biquadratic element: ditetragwnik stoiqe o. biquadratic equation: ditetragwnik ex swsh.

birectangular: diorjog nioc, ditetragwnik c.

birectangular spherical triangle: ditetragwnik sfairik tr gwno.

birefringence: diplojlastik thta. birefringent: diplojlastik c. birthday: gen jlia.

birthday problem: pr blhma genejl wn.

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bisect: diqotom . bisection: diqot mhsh.

trisection of an angle: triqot mhsh gwn ac.

bisector: diqot moc.

perpendicular bisector: mesok jetoc.

bisequence: diakolouj a. bisequence space: diakoloujiak c q roc. biserial: diseiriak c. bispectrum: dif sma. bistable: dieustaj c, o qwn d o eustaje c l seic. bit: duf o, duadik yhf o (binary digit), bit.

bivariate: didi statoc, d o metablht n.

bivariate distribution: didi stath katanom katanom d o metablht n.

black: ma roc, m lac.

black body: melan s ma. black hole: ma rh tr pa melan op .

blank: ken c. blank symbol: ken s mbolo. block: tm ma, tem qio, komm ti, mplok, om da.

block matrix: s njetoc p nakac (sun. partitioned matrix). block diagonal matrix: s njetoc diag nioc p nakac, mplok-diag nioc p nakac. block matrix multiplication: s njetoc pollaplasiasm c pin kwn. block power method: s njeth m jodoc twn dun mewn.

Jordan block: mplok upop nakac Jordan. randomized block: tuqaiopoihm no mplok.

blow up: apeir zomai, ekrhgn omai, apo diomorfopoi , apo diomorfopo hsh. blu : eurum twpoc. blu body: eurum twpo s ma.

body: s ma.

body axes: xonec s matoc. body force: swmatik ol swmh mazik d namh, d namh gkou. Isod namoi roi: mass force, volume force. black body: melan s ma. celestial body: our nio s ma. deformable body: paramorf simo s ma. elastic body: elastik s ma. falling body: p pton s ma. rigid body: stere kampto s ma. Sun. solid body. solid body: stere kampto s ma. Sun. rigid body.

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solid-body motion: k nhsh stereo s matoc, mh elastik k nhsh, kampth k nhsh. Sun. rigid-body motion. solid-body rotation: peristrof stereo s matoc, mh elastik peristrof , kampth peristrof . Sun. rigid-body rotation. solid-body translation: metafor par llhlh metat pish stereo s matoc, mh elastik metafor , kampth metafor . Sun. rigid-body translation.

Bolzano, (-)

Bolzano-Weierstrass theorem: je rhma twn Bolzano-Weierstrass.

Bonnet, (-)

Bonnet's mean value theorem: je rhma m shc tim c tou Bonnet.

Boole, G. (1815-1864), bl. epishc Boolean.

Boole's inequality: anis thta tou Boole.

Boolean: tou Boole.

Boolean algebra: lgebra tou Boole.

Boolean data: logik dedom na.

Boolean polynomial: polu numo tou Boole.

Boolean subalgebra: upo lgebra tou Boole. superatomic Boolean algebra: uperatomik lgebra tou Boole.

bootstrap: . bootstrapping: .

bootstrapping argument: .

Borel, F.E. (1871-1956).

Borel's covering theorem: je rhma k luyhc tou Borel.

Borel's measurable function: metr simh sun rthsh tou Borel.

Borel's set: s nolo tou Borel.

bottom: b sh, pujm nac.

bottom-up parser: suntaktik c analut c ap k tw proc ta p nw.

bound: fr gma, p rac.

bound vector: prosarmosm no di nusma. asymptotic bound: asumptwtik fr gma. computable error bound: upolog simo fr gma sf lmatoc. error bound: fr gma sf lmatoc. essential bound: ousi dec fr gma. essential lower bound: ousi dec k tw fr gma. essential upper bound: ousi dec nw fr gma. greatest lower bound: m gisto k tw fr gma in mum. lower bound: k tw fr gma k tw p rac. least upper bound: el qisto nw fr gma supremum. sharp bound: ox fr gma. sharp error bound: ox fr gma sf lmatoc. tight bound: sten fr gma.

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upper bound: nw fr gma nw p rac.

boundary: s noro, rio, sunoriak c, oriak c.

boundary condition: sunoriak sunj kh. boundary element: sunoriak stoiqe o. boundary element method (BEM): m jodoc sunoriak n stoiqe wn. boundary integral: sunoriak olokl rwma. boundary integral method (BIM): m jodoc sunoriako oloklhr matoc. boundary layer: oriak str ma. boundary method: sunoriak m jodoc. boundary point: sunoriak shme o. boundary value: sunoriak tim . boundary value problem: pr blhma sunoriak n tim n. absorbing boundary: aporrofhtik s noro. class boundaries: ria kl sewc. dual reciprocity boundary elements: sunoriak stoiqe a du k c antistrof c. essential boundary condition: ousiastik sunoriak sunj kh (sunj kh Dirichlet). free boundary: ele jero s noro. free boundary problem: pr blhma me ele jero s noro. initial boundary value problem: pr blhma arqik n sunoriak n tim n.

Lipschitz boundary: s noro Lipschitz. mixed boundary condition: mikt sunoriak sunj kh. moving boundary: kino meno s noro. moving boundary problem: pr blhma kinoum nou sun rou. natural boundary: fusik s noro. natural boundary condition: fusik sunoriak sunj kh (sunj kh Neumann). singular boundary value problem: idi zon pr blhma sunoriak n tim n.

bounded: fragm noc.

bounded above: nw fragm noc. bounded below: k tw fragm noc. bounded convergence theorem: je rhma fragm nhc s gklishc. bounded function: fragm nh sun rthsh. bounded operator: fragm noc telest c. bounded product: fragm no gin meno. bounded quanti er: fragm noc posode kthc. bounded sequence: fragm nh akolouj a. bounded set: fragm no s nolo. bounded variation: fragm nh metabol . essentially bounded: ousiwd c fragm noc. essentially bounded above: ousiwd c nw fragm noc. essentially bounded below: ousiwd c k tw fragm noc. totally bounded: olik c fragm noc.

boundedness: to fragm no. bounding: fr sswn, perib llwn, perikle wn. bounding surface: perikle ousa epif neia.

boundless: mh fragm noc, o qwr c ria, to peiro.

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box: kout .

box product: mikt gin meno dianusm twn.

brachistochrone: braqust qronoc, braq qronoc kamp lh. brachistochrone problem: braqust qrono pr blhma.

bracket: agk lh.

Lie bracket: agk lh Lie. Poisson bracket: agk lh Poisson

branch: kl doc, diakl dwsh.

branch cut: tom diaklad sewc. branch line: gramm diaklad sewc. branch point: shme o diaklad sewc. principal branch: prwte wn kl doc.

branched: diakladwm noc.

branched covering: diakladwm nh k luyh.

branching: diakl dwsh.

branching process: diakladwm nh kladwt an lixh.

breakthrough: tom , apofasistik b ma. breath: pl toc, e roc. bridge: mpritz, g fura.

Briggsian: tou Briggs.

Briggsian system of logarithms: logarijmik s sthma tou Briggs dekadik s sthma logar jmwn.

broad: eur c, plat c. broadband: eure a z nh.

broadband communication: epikoinwn a eure ac z nhc.

Brownian: tou Brown.

Brownian motion: k nhsh Brown.

bubble: fusall da.

bubble function: sun rthsh fusall dac. bubble function method: m jodoc sun rthshc fusall dac.

buckle: k mptw. buckling: k myh. budget: pro pologism c. build: kataskeu zw, oikodom . built in: enswmatwm noc.

bulk: gkoc, s nolo.

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bundle: d smh, dr gma (Topol.).

bundle of circles: d smh k klwn. bundle of lines: d smh gramm n. bundle of planes: d smh epip dwn. a ne bundle: susqetism nh d smh. associated bundle: susqetism nh d smh. ber bundle: nhmatik d smh. line bundle: d smh gramm n. normal bundle: k jeth d smh. principal bundle: k ria d smh. tangent bundle: efapt menh d smh. vector bundle: dianusmatik d smh, d smh dianusm twn.

buoyancy: nwsh, ntwsh. buoyancy force: nwsh. buoyant: thc nwshc, antwtik c. byte: dufiosullab , byte.

C CFD (computational uid dynamics): upologistik reustodunamik .

CLT (central limit theorem): kentrik oriak je rhma. cactoid: kaktoeid c. calculate: upolog zw. calculation: upologism c. numerical calculation: arijmhtik c upologism c.

calculator: arijmomhqan , kompiouter ki. calculus: logism c.

calculus of variations: logism c twn metabol n. di erential calculus: diaforik c logism c. fundamental theorem of calculus: jemeli dec je rhma tou majhmatiko logismo . fundamental theorem of integral calculus: jemeli dec je rhma tou oloklhrwtiko logismo . integral calculus: oloklhrwtik c logism c. predicate calculus: kathgorhmatik c logism c (sun. quanti cation theory). propositional calculus: protasiak c logism c (sun. sentential calculus). sentential calculus: protasiak c logism c (sun. propositional calculus.

caloric: jermik c, jermantik c. calori c: jermik c, jermog noc.

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cancel: akur nw, diagr fw, aplopoi , apale fw, exale fw. cancellable: diagr yimoc, apale yimoc, akur simoc. cancellation: diagraf , ak rwsh, aplopo hsh, apaloif , mhdenism c. cancellation law: n moc thc diagraf c thc apaloif c.

cancellative: diagrafik c, akurwtik c, thc apaloif c. cancellative operation: akurwtik pr xh.

canonical: kanonik c.

canonical action: kanonik dr sh. canonical class: kanonik kl sh. canonical coordinates: kanonik c suntetagm nec. canonical correlation: kanonik susq tish. canonical desingularization: kanonik apo diomorfopo hsh. canonical equations: kanonik c exis seic. canonical expression: kanonik par stash. canonical form: kanonik morf . canonical moment: kanonik rop . canonical projection: kanonik probol . canonical region: kanonik c t poc. canonical representation: kanonik anapar stash. canonical transformation: kanonik c metasqhmatism c. canonical variable: kanonik metablht .

Jordan's canonical form: kanonik morf tou Jordan.

canonically: kanonik c.

canonically conjugate: kanonik c suzuge c.

cantilever: pr boloc (Mhq.), proexoq .

Cantor, Georg (1845-1918).

Cantor's paradox: par doxo tou Cantor.

Cantor set: s nolo Cantor. triadic Cantor set: triadik s nolo Cantor. Sun. Cantor ternary set.

Cantorian: tou Cantor. cap: to s mbolo thc tom c, \.

cap product: gin meno tom c (ap to s mbolo \).

capacitance: qwrhtik thta. capacitor: puknwt c. capacity: qwrhtik thta.

heat capacity: jermoqwrhtik thta.

capillarity: to triqoeid c. capillary: triqoeid c, triqoeid c agwg c. capital: kef laio.

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Caratheodory, Constantin (1873-1950). card: k rta, qart tr poulac. card reader: anagn sthc kart n.

Cardano, Jerome (1501-1576). cardinal: jemeli dhc, plhjik c, plhj rijmoc plhjik c arijm c. cardinal number: plhj rijmoc plhjik c arijm c isq c. cardinal number axiom: ax wma twn plhjar jmwn. cardinal representation: jemeli dhc anapar stash. large cardinal: meg loc plhj rijmoc. regular cardinal: kanonik c plhj rijmoc. singular cardinal: idi zwn plhj rijmoc.

cardinality: plhjik thta, isq c, plhjik c arijm c.

cardinality of continuum: plhjik thta tou suneqo c.

cardioid: kardioeid c, kardioeid c. carrier: for ac. carrier wave: f ron k ma.

Cartesian: kartesian c.

Cartesian coordinates: kartesian c suntetagm nec (sun. rectangular coordinates).

Cartesian ovoid: kartesian woeid c.

Cartesian plane: kartesian ep pedo.

Cartesian product: kartesian gin meno.

Cartesian space: kartesian c q roc.

Cartesian system: kartesian s sthma.

Cartesian tensor: kartesian c tanust c.

cartography: qartograf a. case: per ptwsh.

ambiguous case: diforo menh per ptwsh. limiting case: oriak per ptwsh. special case: eidik per ptwsh. trivial case: tetrimm nh per ptwsh.

cash: metrht , reust qr ma. cash ow: qrhmatoro .

Cassini, Jean Dominique (1625-1712). oval of Cassini: woeid c tou Cassini.

casting: q teush.

Catalan, (-).

Catalan's constant: stajer tou Catalan.

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catalysis: kat lush. catalytic: katalutik c. catastrophy: katastrof .

catastrophy theory: jewr a katastrof c.

catastrophic: katastrofik c. categorical: kathgorik c.

categorical distribution: kathgorik katanom .

category: kathgor a, kl sh.

Baire category theorem: je rhma kathgori n tou Baire. concrete category: sumpag c kathgor a. dual category: ant jeth (opposite) du k kathgor a. opposite category: ant jeth du k (dual) kathgor a. product category: kathgor a ginom nou.

catenary: alusoeid c.

catenary curve: alusoeid c kamp lh.

catenoid: alusoeid c, alusoeid c.

Cauchy, Augustin-Louis (1789-1857).

Cauchy distribution: katanom tou Cauchy.

Cauchy principal value: prwte ousa tim tou Cauchy.

Cauchy-Riemann conditions: sunj kec twn Cauchy-Riemann.

Cauchy-Schwarz inequality: anis thta twn Cauchy-Schwarz.

Cauchy's inequality: anis thta tou Cauchy.

Cauchy's integral formulae: oloklhrwtiko t poi tou Cauchy.

Cauchy's problem: pr blhma tou Cauchy.

Cauchy's theorem: je rhma tou Cauchy.

causal: aiti dhc. causality: aitiat . cause: ait a.

cause variable: aitiometablht .

caustic: kaustik c.

caustics method: m jodoc twn kaustik n.

cavitation: sphla wsh. cavity: koil thta.

Cayley, Arthur (1821-1895). cease: pa w, stamat . celestial: our nioc.

celestial body: our nio s ma. celestial horizon: our nioc or zontac. celestial mechanics: our nia mhqanik .

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celestial pole: our nioc p loc. celestial sphere: our nia sfa ra.

cell: kel , k ttaro, kuyel da, stoiqe o, k lufoc. cell frequency: suqn thta kelio . empty cell: ken kel . empty cell test: legqoc keno kelio . spherical cell: sfairik k lufoc.

cellular: kuttaroeid c, yhfiak c.

Celsius, (-).

Celsius degree: bajm c Celsius.

censor: perik ptw, logokr nw, diagr fw, aisjht rac. censored: perikomm noc, logokrim noc, diagramm noc.

censored data: perikomm na dedom na, logokrim na dedom na. left-censored data: perikomm na arister dedom na. right-censored data: perikomm na dexi dedom na.

censoring: perikop , logokris a, diagraf .

censoring variable: metablht perikop c (dedom nwn).

census: apograf .

incomplete census: merik apograf .

cent: ekat . ekatost , sent.

per cent: ep toic ekat , ekatostia oc.

center: k ntro.

center of attraction: k ntro lxhc. center of curvature: k ntro kampul thtac. center of gravity: k ntro b rouc. center of mass: k ntro m zac. center of projection: ke'ntro probol c. radical center: rizik k ntro.

centered: kentrik c.

centered di erences: kentrik c diafor c (sun. central di erences). centered scheme: kentrik m jodoc, m jodoc kentrik n (peperasm nwn) diafor n.

centile: ekatosthm rio. central: kentrik c.

central di erences: kentrik c diafor c. central distribution: kentrik katanom . central eld: kentrik ped o. central force: kentrik d namh. central limit theorem: kentrik oriak je rhma.

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central moment: kentrik rop . central projection: kentrik probol . central symmetry: ketrik summetr a, summetr a wc proc k ntro. central tendency: kentrik t sh.

centrality: kentrik thta. centrifugal: fug ketroc.

centrifugal acceleration: fug kentroc epit qunsh. centrifugal force: fug kentrh d namh.

centripetal: kentrom loc.

centripetal acceleration: kentrom loc epit qunsh. centripetal force: kentrom loc d namh.

centro-: kentro- (pr jema). centrode: kentr dec (sun. locus).

space centrode: kentr dec tou q rou.

centroid: 1. k ntro b rouc. 2. bar kentro trig nou (to shme o tom c twn diam swn tou), sun. median point. curvature centroid: k ntro kampul thtac (sun. center of curvature).

centroskew: kentro-antisummetrik c.

centroskew matrix: kentro-antisummetrik c p nakac (p nakac A pou ikanopoie thn A=-RAR, pou R tetragwnik c p nakac tou opo ou ta stoiqe a e nai 1 sth deutere ousa diag nio kai 0 allo ).

centrosymmetric: kentrosummetrik c.

centrosymmetric matrix: kentrosummetrik c p nakac (p nakac A pou ikanopoie thn A=RAR, pou R tetragwnik c p nakac tou opo ou ta stoiqe a e nai 1 sth deutere ousa diag nio kai 0 allo ).

certain: b baioc.

certain event: b baio gegon c endeq meno. almost certain: sqed n b baioc.

certainly: beba wc.

almost certainly: sqed n beba wc.

certainty: bebai thta. certi cate: pistopoihtik .

Cesaro, (-).

C esaro summability: ajroisim thta kat C esaro.

chain: alus da.

chain reaction: alusidwt ant drash. chain rule: kan nac thc alus dac, kan nac paragwg sewc s njethc sun rthshc.

Markov chain: alus da Markov.

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polygon chain: polugwnik alus da.

chance: tuqa oc, t qh.

chance variable: tuqa a metablht .

change: allag , metabol .

change of basis matrix: p nakac allag c b shc p nakac met bashc (transition matrix). change of parameter: allag param trou. change of variable: allag metablht c. absolute change: ap luth metabol . rate of change: rujm c metabol c. relative change: sqetik metabol .

changeover: enallag . channel: kan li, lour da. chaos: q oc. chaotic: qaotik c.

chaotic behavior: qaotik sumperifor . chaotic dynamics: qaotik dunamik . chaotic solution: qaotik l sh. chaotic system: qaotik s sthma.

character: qarakt rac.

nite character: peperasm noc qarakt rac.

characteristic: qarakthristik c, qarakthristik , qarakthristik .

characteristic class: qarakthristik kl sh. characteristic curve: qarakthristik kamp lh. characteristic determinant: qarakthristik or zousa. characteristic equation: qarakthristik ex swsh. characteristic function: qarakthristik sun rthsh, idiosun rthsh (eigenfunction). characteristic line: qarakthristik gramm . characteristic of a logarithm: qarakthristik logar jmou. characteristic polynomial: qarakthristik polu numo. characteristic surface: qarakthristik epif neia. characteristic value: qarakthristik tim , idiotim (bl. eigenvalue). characteristic vector: qarakthristik di nusma, idiodi nusma (bl. eigenvector). atypical characteristic: mh tupik qarakthristik .

Euler characteristic: qarakthristik tou Euler. method of characteristics: m jodoc twn qarakthristik n.

characterization: qarakthrism c. charge: fort o, f rtish.

charge distribution: katanom fort ou. electric charge: hlektrik fort o. line charge: grammik fort o. negative charge: arnhtik fort o.

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point charge: shmeiak fort o. positive charge: jetik fort o. static charge: statik fort o.

chart: di gramma, q rthc.

axonometric chart: axonometrik c q rthc. bar chart: rabd gramma. control chart: di gramma el gqou. ow chart: logik di gramma, di gramma ro c, dom gramma. double logarithmic chart: dilogarijmik c q rthc. isometric chart: isometrik c q rthc. logarithmic chart: logarijmik c q rthc. quality control chart: q rthc el gqou poi thtac. range chart: q rthc k manshc.

Chebyshev, P.L. (1821-1894).

Chebyshev's di erential equation: diaforik ex swsh tou Chebyshev.

Chebyshev's inequality: anis thta tou Chebyshev.

Chebyshev polynomials: polu numa tou Chebyshev.

chemical: qhmik c. chemistry: qhme a. chess: sk ki. chi: qi ( ).

chi distribution: katanom . chi-square distribution: katanom 2 . chi-square test: legqoc 2 2- legqoc. chi-square test function: elegqosun rthsh 2 , sun rthsh el gqou 2.

Chinese remainder theorem: je rhma upolo pou tou Kin zou (logik ). chirality: strobilism c, strobil thta (sun. vorticity). choice: epilog . axiom of choice: ax wma epilog c. axiom of global choice: ax wma kajolik c epilog c. global choice: kajolik epilog .

Choleski's method: m jodoc tou Choleski. chord: qord .

Christo el symbols: s mbola tou Christo el. circa: (lat.) per pou, g rw. circle: k kloc, perif reia.

circle of convergence: k kloc sugkl sewc. bundle of circles: d smh k klwn. circumscribed circle: perigegramm noc k kloc (sun. circumcircle). concentric circles: om kentroi k kloi. director circle: odhg c k kloc.

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geodesic circle: gewdaisiak c k kloc. inscribed circle: eggegramm noc k kloc (sun. incircle). limit circle: oriak c k kloc. osculating circle: egg tatoc k kloc. segment of a circle: tm ma k klou. squaring of a circle: tetragwnism c tou k klou. unit circle: monadia oc k kloc.

circuit: k klwma.

closed circuit: kleist k klwma. electrical circuit: hlektrik k klwma. short circuit: braquk klwma.

circular: kuklik c, trigonometrik c (sun. trigonometric kai cyclometric).

circular cone: kuklik c k noc. circular frequency: kuklik suqn thta. circular functions: kuklik c trigwnometrik c (trigonometric) gwniometrik c (cyclometric) sunart seic.

circular light: kuklik polwm no f c. circular motion: kuklik k nhsh. circular permutation: kuklik met jesh. circular relation: kuklik sq sh. circular triad: kuklik tri da. right circular cone: orj c kuklik c k noc.

circulate: kuklofor . circulation: kuklofor a. circumcenter: per kentro, k ntro tou perigegramm nou k klou. circumcircle: perigegramm noc k kloc (sun. circumscribed circle). circumference: perif reia. circumferential: perifereiak c. circumradius: akt na perigegramm nou k klou. circumscribable: perigr yimoc. circumscribe: perigr fw. circumscribed: perigegramm noc. circumscribed circle: perigegramm noc k kloc (sun. circumcircle). circumscribed polygon: perigegramm no pol gwno.

cissoid: kissoeid c.

cissoid of Diocles: kissoeid c tou Diokl .

class: kl sh, t xh.

class boundaries: ria kl sewc. class formation: kataskeu kl sewc. class interval: di sthma kl sewc. class mark: k ntro m so kl sewc.

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class theory: jewr a kl sewn. canonical class: kanonik kl sh. characteristic class: qarakthristik kl sh. codable class: kwdikopoi simh kl sh. equivalence class: kl sh isodunam ac. equivalency class: kl sh isodunam ac. nite class: peperasm nh kl sh. impredicative axiom of class formation: mh kathgorhmatik ax wma kataskeu c kl sewn. in nite class: peirh kl sh. predicative axiom of class formation: kathgorhmatik ax wma kataskeu c kl sewn. proper class: gn sia kl sh. residue class: kl sh upolo pwn. residue class ring: dakt lioc thc kl shc upolo pwn dakt lioc phl ko (quotient ring). revealed class: apokalumm nh kl sh.

classical: klasik c.

classical approach to probability: klasik c orism c pijan thtac. classical mechanics: klasik mhqanik . classical statistics: klasik statistik .

classi cation: taxin mhsh.

classi cation table: p nakac taxin mhshc. crossed classi cation: staurwt taxin mhsh. hierarchical classi cation: ierarqik taxin mhsh. two-way classi cation: taxin mhsh kat d o par gontec.

clause: sunj kh (plhroforik ).

equivalent clause sets: isod nama s nola sunjhk n. variant of a clause: parallag sunj khc.

climate: kl ma.

climate change: klimatik allag .

clinometer: klis metro, klin metro. clique: pl rec gr fhma pl rhc gr foc, kl ka. clock: rol i. clockwise: me th for (peristrof c) twn deikt n tou rologio .

clockwise direction: for kate junsh peristrof c twn deikt n tou rologio . clockwise sense: for kate junsh peristrof c twn deikt n tou rologio .

close: kontin c, egg c, plhs on, kle nw. su ciently close: arko ntwc kont .

closeness: egg thta. closed: kleist c, kleism noc.

closed ball: kleist mp la. closed curve: kleist kamp lh.

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closed form: kleist morf . closed formula: kleist c t poc. closed integration formulas: kleisto t poi (arijmhtik c) olokl rwshc. closed interval: kleist di sthma. closed loop: kleist c br qoc. closed neighborhood: kleist perioq . closed polygon: kleist pol gwno. closed region: kleist c t poc, kleist qwr o. closed set: kleist s nolo. closed sphere: kleist sfa ra. closed surface: kleist epif neia. closed under: kleist c wc proc. closed under addition: kleist c wc proc thn pr sjesh. closed under multiplication: kleist c wc proc ton pollaplasiasm . exterior of a closed curve: exwterik kleist c kamp lhc. interior of a closed curve: eswterik kleist c kamp lhc. multiplicatively closed: pollaplasiastik kleist c.

closedness: kleist thta. closure: j kh, per blhma, k lumma, kleist thta, kle simo.

closure property: idi thta thc kleist thtac. closure of a set: j kh kleist thta sun lou. closure under addition: kleist thta wc proc thn pr sjesh. closure under multiplication: kleist thta wc proc ton pollaplasiasm . algebraic closure: algebrik j kh kleist thta. re exive closure: anaklastik kleist thta. transcendental closure: uperbatik j kh kleist thta. transitive closure: metabatik kleist thta.

club: spaj sta trapoul qarta (|). cluster: sust da, suss reuma, sm noc, d smh.

cluster analysis: an lush sust dwn. cluster of galaxies: sm noc galaxi n. cluster point: shme o susswre sewc oriak shme o (sun numo twn rwn accumulation point kai limit point). cluster sampling: deigmatolhy a kat sust dec. cluster of stars: sm noc ast rwn. compact cluster: sumpag c sust da. ultimate cluster: telik sust da.

coalition: sunaspism c. coaltitude: zen jia ap stash. coarse: traq c. coarse mesh: arai pl gma.

coarseness: traq thta. coating: ep strwsh, str sh.

antire ection coating: antianaklastik ep strwsh.

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coaxial: omoaxonik c, qwn koin xona. co-category: sugkathgor a. co-chain: sunalus da. coconnected: omosunektik c. cocycle: om kukloc, s gkukloc. codable: kwdikopoi simoc. codable class: kwdikopoi simh kl sh.

code: k dikac, kwdikopoi .

parallel code: par llhloc k dikac.

codimension: sundi stash. coding: kwdikopo hsh.

coding method: m jodoc kwdikopo hshc.

co-domain: ped o tim n, s nolo fixhc. coe cient: suntelest c.

coe cient of contingency: suntelest c sun feiac. coe cient matrix: p nakac twn suntelest n. autocorrelation coe cient: suntelest c autosusq tishc. binomial coe cient: diwnumik c suntelest c. con dence coe cient: suntelest c empistos nhc. consistence coe cient: suntelest c sun peiac. constant coe cients: stajero suntelest c. correlation coe cient: suntelest c susq tishc. determination coe cient: suntelest c prosdiorismo .

Fourier coe cients: suntelest c Fourier. fundamental coe cients: jemeli deic suntelest c, jemeli dh meg jh. generalized Fourier coe cients: genikeum noi suntelest c Fourier. method of undetermined coe cients: m jodoc twn prosdiorist wn suntelest n. path coe cients: diadromiko suntelest c. regression coe cient: suntelest c palindrom sewc. scalar coe cient: bajmwt c suntelest c. ultraspherical coe cient: upersfairik c suntelest c. weighting coe cient: suntelest c st jmishc, suntelest c b rouc.

coenumerable: sunaparijm simoc, sunarijm simoc. coequalizer: sunexiswt c, sumpur nac diafor n (di erence cokernel). coercive: sunektik c (mhqanik ). coercivity: sunektik thta (mhqanik ). coexist: sunup rqw. coexistence: sun parxh. cofactor: suntelest c, algebrik sumpl rwma, sumpar gontac.

cofactor of a matrix element: algebrik sumpl rwma stoiqe ou p naka.

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cofactor matrix: p nakac twn algebrik n sumplhrwm twn, p nakac twn sumparag ntwn.

co bration: sunhmatopo hsh (Topol.). co bre: sun na (Topol.). co nal: omotelik c. co nal sets: omotelik s nola.

co nality: omotelik thta, omotelei thta. cofunction: sunsun rthsh. cograduation: sundiab jmish. coherence: sumbibast thta, sunoq , sun feia, sumfwn a (optik ). area of coherence: perioq sumfwn ac (optik ). degree of coherence: bajm c sumfwn ac (optik ). spatial coherence: qwrik sumfwn a (optik ).

coherency: sumfwn a (qronoseir n). coherent: sumbibast c, sunektik c, sunaf c, s mfwnoc (optik ). coherent line source: s mfwnh grammik phg .

cohomology: sunomolog a.

Galois cohomology: sunomolog a Galois. group cohomology: sunomolog a om dwn.

coil: phn o. coin: n misma, k rma.

fair coin: kanonik t mio n misma.

coincide: sump ptw, taut zomai. coincidence: s mptwsh, ta tish. coincident: tautiz menoc, sump ptwn.

coincident knots: tautiz menoi k mboi. coincident lines: tautiz menec euje ec. coincident points: tautiz mena shme a.

cokernel: sumpur nac.

di erence cokernel: sumpur nac diafor n, sunexiswt c (coequalizer).

collapse: katarr w, kat rreush.

gravitational collapse: barutik kat rreush.

collar: koll ro. collect: sull gw, sugkentr nw. collection: sullog .

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collective: sullektik c, sullogik c.

collective coordinates: sullogik c suntetagm nec.

collimate: parallhl zw (optik ). collimated: par llhloc (optik ).

collimated light: par llhlh d smh fwt c.

collimation: eujugr mmish, parall lish. collinear: suneujeiak c, suggrammik c.

collinear points: suneujeiak shme a. collinear vectors: sugrramik dian smata.

collinearity: suneujeiak thta, suggramik thta. collision: kro sh, s gkroush. collision rule: kan nac kro shc. direct collision: kentrik kro sh. elastic collision: elastik kro sh. inelastic collision: plastik kro sh. oblique collision: pl gia kro sh.

collocated: taxijethm noc, taxinomhm noc.

collocated nite volume method: taxijethm nh m jodoc peperasm nwn gkwn el gqou. collocated grid: taxijethm no pl gma.

collocation: taxijes a, taxin mhsh, s mptwsh.

collocation method: m jodoc taxijes ac s mptwshc taxin mhshc. collocation points: shme a taxijes ac taxin mhshc. collocation polynomial: polu numo taxijes ac taxin mhshc, sumptwtik polu numo. iterated collocation: epanalamban menh taxijes a taxin mhsh. point collocation: shmeiak taxijes a taxin mhsh. spectral collocation: fasmatik taxijes a taxin mhsh. subdomain collocation: taxijes a taxin mhsh upoqwr wn.

cologarithm: sunlog rijmoc. color: qr ma.

four-color theorem: je rhma tess rwn qrwm twn.

colorable: qrwmat simoc.

colorable graph: qrwmat simo gr fhma.

coloration: qrwmatism c. coloring: qrwmatism c. column: st lh.

column equivalent: sthlo sod namoc. column equivalent matrices: sthlo sod namoi p nakec. column exchange: enallag sthl n.

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column matrix: p nakac st lh, di nusma st lhc. column operation: pr xh metasqhmatism c sthl n. column space: (grammik c) q roc sthl n. elementary column operation: stoiqei dhc metasqhmatism c sthl n. reduced column echelon form: anhgm nh klimakwt morf kat st lec.

combination: sunduasm c.

convex combination: kurt c sunduasm c. linear combination: grammik c sunduasm c.

combinatorial: sunduastik c.

combinatorial analysis: sunduastik an lush. combinatorial framework: sunduastik pla sio. combinatorial invariants: sunduastik c anallo wtec. combinatorial methods: sunduastik c m jodoi. combinatorial optimization: sunduastik beltistopo hsh. combinatorial topology: sunduastik topolog a.

combinatorics: sunduastik .

algebraic combinatorics: algebrik sunduastik . geometric combinatorics: gewmetrik sunduastik .

combined: sunduasm noc. combustible: ka simo. combustion: ka sh. comet: kom thc. commensurable: s mmetroc.

commensurable numbers: s mmetroi arijmo .

comment: sq lio. commerce: emp rio.

electronic commerce: hlektronik emp rio.

commercial: emporik c. common: koin c, sun jhc.

common denominator: koin c paronomast c. common factor: koin c par gontac. common divisor: koin c diair thc. greatest common divisor: m gistoc koin c diair thc. highest common factor: m gistoc koin c par gontac ( diair thc). lowest common divisor: el qistoc koin c diair thc.

communication: epikoinwn a.

broadband communication: epikoinwn a eure ac z nhc. data communication networks: d ktua epikoinwn ac dedom nwn.

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commutation: antimet jesh. commutative: antimetajetik c, metajetik c.

commutative algebra: antimetajetik lgebra. commutative diagram: antimetajetik di gramma. commutative group: antimetajetik abelian om da. commutative law: antimetajetik idi thta. commutative matrices: antimetajetiko antimetaj simoi p nakec. commutative module: antimetajetik metabatik pr tupo. commutative ring: antimetajetik c dakt lioc. general commutative law: genik antimetajetik idi thta.

commutativity: antimetajetik thta. commutator: antimetaj thc. commute: antimetat jemai. commuting: antimetajetik c, antimetaj simoc.

commuting matrices: antimetajetiko antimetaj simoi p nakec. commuting polynomials: antimetajetik antimetaj sima polu numa.

compact: sumpag c.

compact manifold: sumpag c pollapl thta. compact set: sumpag c s nolo. compact space: sumpag c q roc. compact subset: sumpag c upos nolo. compact support: sumpag c for ac. compact surface: sumpag c epif neia. countably compact: arijm sima sumpag c. locally compact: topik sumpag c. sequentially compact: akoloujiak sumpag c.

compacti cation: sumpagopo hsh.

one-point compacti cation: sumpagopo hsh en c shme ou.

compactly: sumpag c.

compactly supported function: sun rthsh me sumpag for a. weakly-compactly generated (wcg): asjen c-sumpag c parag menoc (gia s nola).

compactness: sump geia, to sumpag c, se merik bibl a sumpag thta. compactness theorem: je rhma sump geiac.

compacta: bl. compactum. compactum (pl. compacta): sumpag c kai metrikopoi simoc q roc (compact and metrizable). comparability: sugkrisim thta. time comparability: qronik sugkrisim thta.

comparable: sugkr simoc.

comparable functions: sugkr simec sunart seic.

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compare: sugkr nw. comparison: s gkrish.

comparison property: idi thta thc sugkr sewc. comparison test: krit rio thc sugkr sewc. triple comparisons: tripl c sugkr seic.

compass: 1. pux da (mariner's compass). 2. diab thc (pio sunhjism no ston plhjuntik , compasses). construction with straight-edge and compass: kataskeu me kan na kai diab th.

compatibility: sumbibast thta, sumbat thta (sun. consistency). compatibility condition: sunj kh sumbibast thtac. compatibility equations: exis seic sumbibast thtac.

compatible: sumbibast c, sumbat c.

compatible transitions: sumbat c metab seic.

compensate: antistajm zw. compensator: antistajmist c. competition: antagwnism c, diagwnism c. competitive: antagwnistik c. compiler: metaglwttist c. complement: sumpl rwma.

complement of an angle: sumpl rwma gwn ac. complement of a set: sumpl rwma sun lou. orthogonal complement: orjog nio sumpl rwma.

complementarity: sumplhrwmatik thta.

linear complementarity: grammik sumplhrwmatik thta.

complementary: sumplhrwmatik c.

complementary angles: sumplhrwmatik c gwn ec. complementary di erential equation: ant stoiqh omogen c diaforik ex swsh. complementary error function: sumplhrwmatik sun rthsh sf lmatoc. complementary function: sumplhrwmatik sun rthsh. complementary modulus: sumplhrwmatik m tro. complementary trigonometric functions: sumplhrwmatik c trigonometrik c sunart seic.

complete: pl rhc, t leioc.

complete quadrilateral: pl rec tetr pleuro. complete randomization: pl rhc tuqaiopo hsh. complete space: pl rhc q roc. complete vector eld: pl rec dianusmatik ped o. essentially complete: ousiwd c pl rhc.

completely: pl rwc, tele wc, entel c.

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completeness: plhr thta.

topological completeness: topologik plhr thta. completeness theorem: je rhma plhr thtac. strong completeness: isqur plhr thta.

completion: pl rwsh. complex: migadik c, summig c, pol plokoc, s njetoc. Sthn topolog a, s mploko sq ma. complex conjugate: migadik c suzug c. complex di erentiation: migadik parag gish, parag gish wc proc migadik metablht . complex function: migadik sun rthsh. complex integration: migadik olokl rwsh, olokl rwsh wc proc migadik metablht . complex matrix: migadik c p nakac. complex number: migadik c arijm c. complex number system: s sthma twn migadik n arijm n. complex plane: migadik ep pedo. complex potential: migadik dunamik . complex representation: migadik par stash. complex process: pol plokh diadikas a. complex temperature: migadik jermokras a. complex valued: migadik c. complex-valued function: migadik sun rthsh. complex variable: migadik metablht . complex velocity: migadik taq thta. entire complex plane: sumplhrwm no epektetam no migadik ep pedo. extended complex plane: sumplhrwm no epektetam no migadik ep pedo. modulus of a complex number: m tro ap luth tim migadiko arijmo . simplicial complex: basik sq ma s mploko (Topol.).

complexi cation: migadikopo hsh. complexity: poluplok thta.

complexity hierarchy: ierarq a poluplok thtac. computational complexity: upologistik poluplok thta. convergence complexity: poluplok thta s gklishc. inherent complexity: eggen c poluplok thta. grammatical complexity: grammatik poluplok thta.

component: sunist sa, sustatik , stoiqe o.

components of a vector: sunist sec dian smatoc. axial component: axonik sunist sa. azimuthal component: azimoujiak sunist sa. normal component: k jeth sunist sa. radial component: aktinik sunist sa. random component: tuqa a sunist sa. seasonal component: epoqiak sunist sa. tangential component: efaptomenik sunist sa.

componentwise: kat tic sunist sec, wc proc tic sunist sec. compose: sunj tw.

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composite: s njetoc.

composite event: s njeto gegon c endeq meno. composite function: s njeth sun rthsh. composite hypothesis: s njeth up jesh. composite integration formulas: s njetoi t poi (arijmhtik c) olokl rwshc. composite number: s njetoc arijm c. composite Simpson's rule formula: s njetoc t poc tou Simpson (arijmhtik olokl rwsh). composite trapezoidal rule formula: s njetoc t poc tou trapez ou.

composition: s njesh.

composition of functions: s njesh sunart sewn. composition of relations: s njesh sq sewn.

compositional: sunjetik c. compositionality: sunjetik thta. compound: s njetoc, sunj tw.

compound event: s njeto gegon c endeq meno. compound lens: s njetoc fak c. compound pendulum: s njeto ekkrem c. compound polyhedra: s njeta pol edra. compound solids: s njeta s mata stere (p.q. s njeta pol edra).

comprehensive: periektik c, eur c. compress: sumpi zw, sumpt ssw, jl bw. compressed: sumpiesm noc, suneptugm noc. compressed limits: suneptugm na ria.

compressible: sumpiest c.

compressible ow: sumpiest ro . compressible uid: sumpiest reust .

compression: sump esh, s mptuxh, jl yh. computability: upologisim thta. computable: upolog simoc.

computable error bound: upolog simo fr gma sf lmatoc. computable function: upolog simh sun rthsh. computable in time t: upolog simoc se qr no t. grammatically computable function: grammatik upolog simh sun rthsh.

computation: upologism c.

neural computation: neurwnik c upologism c. parallel computation: par llhloc upologism c.

computational: upologistik c.

computational complexity: upologistik poluplok thta. computational error: upologistik sf lma. computational geometry: upologistik gewmetr a.

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computational mathematics: upologistik majhmatik . computational mechanics: upologistik mhqanik . computational uid dynamics (CFD): upologistik reustodunamik .

compute: upolog zw. computer: upologist c.

computer architecture: arqitektonik upologist n. computer intensive methods: upologistik entatik c m jodoi. analog computer: analogik c upologist c. digital computer: yhfiak c upologist c. parallel computer: par llhloc upologist c.

computerize: . computerized: . computing: upologism c, upolog zontac.

high performance computing: upologism c uyhl c ep doshc. scienti c computing: episthmonik c upologism c.

concatenation: par jesh, allhlouq a, suneirm c. concave: ko loc, mh kurt c.

concave polygon: mh kurt pol gwno (sun. non-convex polygon). concave polyhedron: mh kurt pol edro (sun. non-convex polyhedron). log-concave: logarijmik ko loc.

concavity: to ko lon, koil thta. concentration: sugk ntrwsh.

mass concentration: mazik sugk ntrwsh, sugk ntrwsh m zac. stress concentration: sugk ntrwsh t sewn.

concentric: om kentroc.

concentric circles: om kentroi k kloi. concentric conics: om kentrec kwnik c. concentric pencils: om kentrec d smec.

concentrically: omok ntrwc. concept: nnoia, id a.

basic concepts: basik c nnoiec.

conchoid: kogqoeid c.

conchoid of Nicomedes: kogqoeid c tou Nikom dh.

concrete: sumpag c.

concrete category: sumpag c kathgor a.

concurrence: s gklish (eujei n), h tom sugklinous n eujei n.

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concurrent: sugkl nwn, temn menoc.

concurrent lines: sugkl nousec euje ec, temn menec euje ec.

concyclic: sugkuklik c. condensation: sump knwsh.

condensation lemma: l mma sump knwshc. static condensation: statik sump knwsh.

condense: sunpukn nw. condenser: puknwt c, sumpuknwt c. condition: sunj kh, roc, kat stash (gia p nakec).

condition index: de kthc kat stashc. condition number: arijm c kat stashc. boundary condition: sunoriak sunj kh.

Cauchy-Riemann conditions: sunj kec twn Cauchy-Riemann. compatibility condition: sunj kh sumbibast thtac.

Dirichlet condition: sunj kh Dirichlet. end conditions: sunj kec krwn. essential boundary condition: ousiastik sunoriak sunj kh (sunj kh Dirichlet). forcing conditions: sunj kec exanagkasmo . homogeneous (boundary) condition: omogen c (sunoriak ) sunj kh. ill conditioned: kak c kat stashc. initial condition: arqik sunj kh. kinematic condition: kinhmatik sunj kh. mixed boundary condition: mikt sunoriak sunj kh. natural boundary condition: fusik sunoriak sunj kh (sunj kh Neumann). necessary condition: anagka a sunj kh. necessary and su cient condition: anagka a kai ikan sunj kh.

Neumann condition: sunj kh Neumann. su cient condition: ikan sunj kh. well conditioned: kal c kat stashc.

conditional: up kat sunj kh, up rouc, desmeum noc, sqetik c, upojetik c (logik ). conditional convergence: sqetik s gklish, s gklish up sunj kh. conditional distribution: desmeum nh katanom katanom up sunj kh. conditional equality: up sujn kh is thta. conditional moment: desmeum nh rop rop up sunj kh. conditional probability: desmeum nh pijan thta pijan thta up sunj kh. conditional stability: eust jeia up sunj kh. conditional statement: upojetik pr tash (sun. hypothetical statement).

conditionally: sqetik c, up sunj kh, up rouc, desmeum na.

conditionally convergent series: sqetik c sugkl nousa seir , up sunj kh sugkl nousa seir . conditionally stable: eustaj c up sunj kh.

conditioned: .

ill conditioned: kak c kat stashc.

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well conditioned: kal c kat stashc.

conditioning: kat stash, stajeropo hsh. ill conditioning: kak kat stash.

conducting: ag gimoc.

conducting medium: ag gimo m so.

conduction: agwg , di dosh.

heat conduction: agwg jerm thtac.

conductivity: agwgim thta.

thermal conductivity: jermik agwgim thta.

conductor: agwg c.

perfect conductor: t leioc agwg c.

cone: k noc.

cut cone: k louroc k noc. circular cone: kuklik c k noc. director cone: odhg c k noc. dispersion cone: k noc diaspor c. frustrum of cone: k louroc k noc. inscribed cone: eggegramm noc k noc. oblique cone: pl gioc k noc. right circular cone: orj c kuklik c k noc. right cone: orj c k noc. slant height of a cone: gen teira k nou. spherical cone: sfairik c k noc. truncated cone: apokomm noc k louroc k noc.

con dence: empistos nh, pepo jhsh.

con dence coe cient: suntelest c empistos nhc. con dence interval: di sthma empistos nhc. con dence level: suntelest c empistos nhc. con dence limits: ria empistos nhc. con dence region: qwr o perioq empistos nhc. lower con dence limit: kat tero rio empistos nhc. shortest con dence interval: braq tato di sthma empistos nhc. upper con dence limit: an tero rio empistos nhc.

con guration: (gewmetrik c) sqhmatism c, kat stash. Se bibl a plhroforik c, sunolik kat stash. halted con guration: termatism nh kat stash (plhroforik ). hanging con guration: krem menh kat stash (plhroforik ). space con guration: fasik c q roc.

con uence: sumbol , surro . con uent: sumb llwn, surr wn. confocal: omo stioc, sunestiak c.

confocal ellipses: omo stiec elle yeic.

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confocal conics: omo stiec kwnik c.

conformal: s mmorfoc.

conformal group: s mmorfh om da. conformal mapping: s mmorfh apeik nish. conformal transformation: s mmorfoc metasqhmatism c.

conformally: s mmorfa.

conformally invariant: s mmorfa anallo wtoc.

conforming: summorfik c.

conforming nite elements: summorfik peperasm na stoiqe a. conforming grid: summorfik pl gma.

confounded: s mmiktoc. confounding: s mmixh.

double confounding: dipl s mmixh. partial confounding: merik s mmixh.

congruence: omoi thta (orjomonadia a orjog nia gia p nakec), isotim a. congruence transformation: metasqhmatism c omoi thtac.

congruency: omoi thta (orjomonadia a orjog nia gia p nakec), isotim a. congruent: moioc (orjomonadia a orjog nia gia p nakec), is timoc, soc. congruent integers: iso p loipoi ak raioi. congruent matrices: orjomonadia a ( orjog nia) moioi p nakec. congruent polygons: sa pol gwna.

congruous: moioc, is timoc, soc (sun. tou congruent). congruity: omoi thta (orjomonadia a orjog nia gia p nakec), isotim a (sun. tou congruency). conic: kwnik c, kwnik . conic section: kwnik tom . concentric conics: om kentrec kwnik c. confocal conics: omo stiec kwnik c. nondegenerate conic: mh ekfulism nh kwnik .

conical: kwnik c.

conical coordinates: kwnik c suntetagm nec. conical pendulum: kwnik ekkrem c. conical projection: kwnik probol . conical surface: kwnik epif neia.

conjecture: eikas a, pr tash qwr c ap deixh.

Goldbach's conjecture: eikas a tou Goldbach.

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conjunction: s ndesmoc, s ndesh, s zeuxh.

conjunction sign: shme o s zeuxhc (plhroforik ).

conjunctive: sundetik c, suzeuktik c.

conjunctive normal form: suzeuktik kanoniik morf .

conjugacy: suzug a.

conjugacy class: kl sh suzug ac. conjugacy problem: pr blhma suzug ac.

conjugate: suzug c, pa rnw ton suzug en c migadiko , br skw th suzug morf miac par stashc. conjugate coordinates: suzuge c suntetagm nec. conjugate direction: suzug c die junsh. conjugate functions: suzuge c sunart seic. conjugate lines: suzuge c gramm c. conjugate momentum: suzug c orm . conjugate points: suzug shme a. conjugate symmetric property: suzug c summetrik idi thta. conjugate transpose matrix: anastrofosuzug c p nakac, suzug c an strofoc p nakac. complex conjugate: migadik c suzug c. canonically conjugate: kanonik c suzuge c.

conjugated: sunezeugm noc. conjugation: e resh tou suzugo c, suzug a. conjunction: s zeuxh. conjunctive: suzeuktik c.

conjunctive normal form: suzeuktik kanonik morf .

connected: sunektik c sunaf c, sunde menoc, sqetiz menoc.

connected region: sunektik c sunaf c t poc, sunektik sunaf c qwr o. connected set: sunektik sunaf c s nolo. arcwise connected: kat t xo sunektik c. doubly connected: dipl sunektik c. multi-connected: pollapl sunektik c. multiply connected: pollapl sunektik c. simply connected: apl sunektik c. simply connected region: apl sunektik t poc. totally connected: olik c sunektik c.

connectedness: sunektik thta sun feia. connection: 1. s ndesmoc sunoq (Gewm.). 2. sq sh, s ndesh. connection coe cients: suntelest c s ndeshc. a ne connection: susqetism noc s ndesmoc. axiom of connection: ax wma s ndeshc. torsion of connection: str yh sund smou.

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connective: s ndesmoc, sundetik c.

logical connnective: logik c s ndesmoc.

connectivity: sundetik thta. conoid: kwnoeid c.

right conoid: orj kwnoeid c.

consecutive: diadoqik c, allep llhloc, suneq c. consecutive angles: diadoqik c gwn ec. consecutive intervals: diadoqik diast mata. consecutive sides: diadoqik c pleur c.

consequence: ap rroia, sun peia, sump rasma. logical consequence: logik sump rasma.

consequent: 1. diair thc. 2. sump rasma (Maj. Log.). conservation: diat rhsh.

angular momentum conservation: diat rhsh thc stroform c. conservation law: n moc diat rhshc. energy conservation: diat rhsh thc en rgeiac. mass conservation: diat rhsh thc m zac. momentum conservation: diat rhsh thc orm c.

conservative: sunthrhtik c, diathrhtik c.

conservative eld: sunthrhtik ped o. conservative force eld: sunthrhtik ped o dun mewn. conservative system: sunthrhtik s sthma.

conserved: diathrhm noc.

conserved quantities: diathrhm nec pos thtec, diathrhm na meg jh.

consistence: sumbibast thta, sun peia.

consistence coe cient: suntelest c sun peiac.

consistency: sumbibast thta, sumbat thta (sun. compatibility), sun peia. consistency error: sf lma sumbibast thtac. mean square consistency: m sh tetragwnik sun peia.

consistent: sumbibast c, sumbat c, sunep c. Sq lio Sofokl Merkour kh. consistent method: sumbibast m jodoc. consistent strings: sumbat c sumboloseir c. consistent system: sumbibast s sthma. consistent test: sunep c legqoc. consistent test function: sunep c elegqosun rthsh sun rthsh el gqou. consistent with respect to solvability: sunep c wc proc thn apodeixim thta. mean square consistent: sunep c wc proc ton tetragwnik m so. strongly consistent: isqur sunep c.

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strongly consistent estimator: isqur sunep c ektim tria.

consonance: sumfwn a. constancy: to stajer , stajer thta. constant: stajer c, stajer , stajer .

constant of aberration: stajer apoplan sewc. constant coe cients: stajero suntelest c. constant function: stajer sun rthsh. constant functional: stajer sunarthsiak . constant mapping: stajer apeik nish. constant matrix: stajer c p nakac. absolute constant: ap luth stajer . arbitrary constant: auja reth stajer , tuqo sa stajer . critical constant: kr simh stajer . dielectric constant: dihlektrik stajer . gravitational constant: (pagk smia) stajer thc bar thtac. integration constant: stajer oloklhr sewc. piecewise constant: kat tm mata stajer c. separation constant: stajer qwrismo . universal constant: pagk smia stajer .

constellation: asterism c. constitutive: katastatik c, ulik c.

constitutive equation: katastatik ex swsh, ulik ex swsh. constitutive relation: katastatik sq sh, ulik sq sh.

constrained: desmeum noc, up sunj kec, periorism noc, exanagkasm noc.

constrained minimization problem: desmeum no pr blhma elaqistopo hshc. constrained motion: exanagkasm nh k nhsh. constrained oscillation: exanagkasm nh tal ntwsh. constrained problem: desmeum no pr blhma, pr blhma up sunj kec.

constraint: desm c, periorism c, desmeutik sunj kh, d smeush. holonomic constraint: ol nomoc desm c periorism c. unilateral constraint: mon pleuroc periorism c.

construct: kataskeu zw, oikodom . constructible: 1. kataskeu simoc. 2. kataskeu simoc me kan na kai diab th. constructible number: kataskeu simoc arijm c. constructible polygon: kataskeu simo pol gwno. constructible set: kataskeu simo epagwgik or simo s nolo.

construction: kataskeu .

construction with straight-edge and compass: kataskeu me kan na kai diab th. geometric construction: gewmetrik kataskeu .

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constructive: jetik c, kataskeuastik c, epoikodomhtik c. constructive interference: jetik sumbol (optik ).

contact: epaf .

contact force: d namh epaf c epifaneiak d namh (surface force). contact manifold: pollapl thta epaf c. contact problem: pr blhma epaf c.

content: perieq meno.

Jordan's content: perieq meno Jordan.

context: sumfraz mena.

context-free grammar: grammatik qwr c sumfraz mena. context-free language: gl ssa qwr c sumfraz mena. context-sensitive grammar: grammatik eua sjhth sta sumfraz mena. context-sensitive language: gl ssa eua sjhth sta sumfraz mena. ambiguous context-free grammar: diforo menh grammatik qwr c sumfraz mena.

contingency: sun feia, taxin mhsh.

contingency tables: p nakec sun feiac. coe cient of contingency: suntelest c sun feiac. folded contingency table: summetrik c p nakac sun feias. partial contingency: merik sun feia.

continua: bl. continuum. continuation: sun qish.

analytic continuation: analutik sun qish.

continued: suneqiz menoc, suneq c.

continued fraction: suneq c kl sma.

continuity: sun qeia.

continuity equation: ex swsh sun qeiac. continuity order: t xh sun qeiac. absolute continuity: ap luth sun qeia.

H older continuity: sun qeia kat H older. left-hand continuity: sun qeia ap arister .

Lipschitz continuity: sun qeia kat Lipschitz. right-hand continuity: sun qeia ap dexi . uniform continuity: omoi morfh sun qeia.

continuous: suneq c.

continuous dependence: suneq c ex rthsh. continuous extension: suneq c ep ktash. continuous function: suneq c sun rthsh. continuous operator: suneq c telest c. continuous spectrum: suneq c f sma. absolutely continuous: apol twc suneq c. absolutely continuous distribution: apol twc suneq c katanom .

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H older continuous: suneq c kat H older.

Lipschitz continuous: suneq c kat Lipschitz. piecewise continuous: tmhmatik kat tm mata suneq c. piecewise continuous function: tmhmatik suneq c sun rthsh. uniformly continuous function: omoi morfa suneq c sun rthsh.

continuously: suneq c.

continuously di erentiable: suneq c diafor simoc parag gisimoc.

continuum (pl. continua): suneq c.

continuum hypothesis: up jesh tou suneqo c m sou. continuum mechanics: mhqanik tou suneqo c m sou. cardinality of continuum: plhjik thta tou suneqo c.

contour: per gramma, kleist kamp lh, iso y c (kamp lh), br qoc. contour integral: olokl rwma se kleist kamp lh. contour integration: olokl rwsh se kleist kamp lh. contour plot: di gramma iso y n.

contractible: sustalt c. contracting: sustell menoc.

contracting universe: sustell meno s mpan.

contraction: sustol .

contraction mapping: apeik nish sustol c. contraction theorem: je rhma sustol c. quanti er contraction: sustol posodeikt n. sudden contraction: ap tomh sustol (reustodunamik ). tensor contraction: sustol tanust ( n).

contractive: sustolik c, sustaltik c.

contractive operator: sustolik c telest c. contractive mapping: sustolik apeik nish.

contradict: antif skw, diafwn , antil gw. contradiction: antinom a, ant fash, diafwn a, antilog a.

proof by contradiction: ap deixh me th m jodo thc apagwg c se topo.

contradictory: antifatik c. contravariant: antallo wtoc.

contravariant derivative: antallo wth par gwgoc. contravariant functor: antallo wtoc sunartht c. contravariant index: antallo wtoc de kthc. contravariant tensor: antallo wtoc tanust c.

contribute: suneisf rw, sumb llw.

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contribution: suneisfor , sumbol .

element contribution: suneisfor stoiqe ou.

control: legqoc.

control chart: di gramma el gqou. control group: om da el gqou. control surface: epif neia el gqou. control systems: sust mata el gqou. control volume: gkoc el gqou. automatic control: aut matoc legqoc. nite control: peperasm noc legqoc. multivariate quality control: polumetablht c legqoc poi thtac. nonlinear control: mh grammik c legqoc. optimal control: b ltistoc legqoc. quality control: legqoc poi thtac. statistical control: statistik c legqoc.

controller: rujmist c, elegkt c.

analog controller: analogik c rujmist c. digital controller: yhfiak c rujmist c.

convection: kuklofor a, metafor , sunagwg .

forced convection: bebiasm nh exanagkasm nh kuklofor a. natural convection: fusik kuklofor a. natural convection heat transfer: metafor jerm thtac me fusik kuklofor a.

convected: metafer menoc.

convected derivative: metafer menh par gwgoc. convected momentum tensor: tanust c metafer menhc orm c. lower-convected derivative: k tw metafer menh par gwgoc. upper-convected derivative: nw metafer menh par gwgoc.

convective: thc metafor c, metaforik c, sunagwgik c.

convective terms: roi metafor c. convective derivative: ousiastik ousi dhc ulik par gwgoc (sun. substantial substantive material derivative).

convention: sunj kh, s mbash, sumfwn a.

summation convention: sunj kh s mbash ajro sewc.

converge: sugkl nw. converged: sugkl nac.

converged algorithm: sugkl nac alg rijmoc. converged solution: sugkl nasa l sh.

convergence: s gklish.

convergence complexity: poluplok thta s gklishc. convergence criterion: krit rio sugkl sewc. convergence interval: di sthma sugkl sewc.

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convergence in the mean: m sh s gklish. convergence order: t xh sugklishc. convergence test: krit rio s gklishc. Se merik bibl a, test s gklishc. absolute convergence: ap luth s gklish. acceleration of convergence: epit qunsh s gklishc. algebraic convergence: algebrik s gklish. almost everywhere convergence: s gklish sqed n panto . asymptotic convergence: asumptwtik s gklish. bounded convergence theorem: je rhma fragm nhc s gklishc. circle of convergence: k kloc sugkl sewc. conditional convergence: sqetik s gklish, s gklish up sunj kh. dominated convergence: kuriarqhm nh s gklish. exponential convergence: ekjetik s gklish. pointwise convergence: shmeiak s gklish. quadratic convergence: deuterob jmia s gklish. quartic convergence: tetartob jmia s gklish. radius of convergence: akt na sugkl sewc. rate of convergence: rujm c taq thta sugkl sewc. stochastic convergence: stoqastik s gklish. strong convergence: isqur s gklish. unconditional convergence: ad smeuth s gklish. uniform convergence: omoi morfh s gklish. weak convergence: asjen c s gklish. weak* convergence: asjen c* s gklish.

convergent: sugkl nwn.

convergent algorithm: sugkl nwn alg rijmoc. convergent sequence: sugkl nousa akolouj a. convergent series: sugkl nousa seir . absolutely convergent: apol twc sugkl nwn. absolutely convergent series: apol twc sugkl nousa seir . algebraically convergent: sugkl nwn algebrik . conditionally convergent series: sqetik c sugkl nousa seir , up sunj kh sugkl nousa seir . exponentially convergent: sugkl nwn ekjetik . pointwise convergent sequence: shmeiak c sugkl nousa akolouj a. quadratically convergent algorithm: deuterob jmia sugkl nwn alg rijmoc. quartically convergent algorithm: tetartob jmia sugkl nwn alg rijmoc. uniformly convergent sequence: omoi morfa sugkl nousa akolouj a.

converging: sugkl nwn.

converging sequence: sugkl nousa akolouj a. converging series: sugkl nousa seir .

converse: ant strofoc, ant jetoc.

converse relation: ant strofh sq sh. converse statement: ant jeth pr tash. converse theorem: ant strofo je rhma.

conversely: ant strofa.

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conversion: metatrop .

conversion factor: suntelest c metatrop c. conversion rate: rujm c metatrop c.

convert: metatr pw. converter: metatrop ac. convex: kurt c.

convex combination: kurt c sunduasm c. convex functional: kurt sunarthsiak . convex hull: kurt per blhma. convex optimization: kurt beltistopo hsh. convex polygon: kurt pol gwno (bl. polygon). convex polyhedron: kurt pol edro. convex subset: kurt upos nolo. convex set: kurt s nolo. convex space: kurt c q roc. strictly convex: gn sia austhr kurt c.

convexity: kurt thta.

Liapunov convexity theorem: je rhma kurt thtac tou Liapunov.

convolution: sun lixh, en lixh, d plwsh.

convolution integral: suneliktik olokl rwma.

cooling: y xh. coordinate: suntetagm nh.

coordinate curve: suntetagm nh kamp lh. coordinate system: s sthma suntetagm nwn. a ne coordinate system: omoparallhlik s sthma suntetagm nwn. barycentric coordinates: barukentrik c suntetagm nec. canonical coordinates: kanonik c suntetagm nec.

Cartesian coordinates: kartesian c suntetagm nec (sun. rectangular coordinates). collective coordinates: sullogik c suntetagm nec. conical coordinates: kwnik c suntetagm nec. conjugate coordinates: suzuge c suntetagm nec. curvilinear coordinates: kampul grammec suntetagm nec. cyclic coordinate: kuklik suntetagm nh. cylindrical coordinates: kulindrik c suntetagm nec. ellipsoidal coordinates: elleiyoeide c suntetagm nec. elliptic cylindrical coordinates: elleiptik c kulindrik c suntetagm nec. equatorial coordinate: ishmerin suntetagm nh. generalized coordinates: genikeum nec suntetagm nec. geodesic coordinates: gewdaisiak c suntetagm nec. geodesic polar coordinates: gewdaisiak c polik c suntetagm nec. helical coordinates: elikoeide c suntetagm nec. hyperbolic coordinates: uperbolik c suntetagm nec. momentum coordinates: suntetagm nec orm c. moving coordinate system: kino meno s sthma suntetagm nwn.

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normal coordinates: kanonik c suntetagm nec. oblate spheroidal coordinates: peplatusm nec geweide c sfairoeide c suntetagm nec. oblique coordinates: pl giec suntetagm nec. orthogonal coordinates: orjog niec suntetagm nec. orthogonal curvilinear coordinates: orjog niec kampul grammec suntetagm nec. parabolic cylindrical coordinates: parabolik c kulindrik c suntetagm nec. paraboloidal coordinates: paraboloeide c suntetagm nec. polar coordinates: polik c suntetagm nec. projective coordinates: probolik c suntetagm nec. prolate spheroidal coordinates: woeide c sfairoeide c suntetagm nec. rectangular coordinates: kartesian c orjog niec suntetagm nec (sun. Cartesian coordinates). rectangular coordinate system: kartesian orjog nio s sthma suntetagm nwn (sun. Cartesian coordinate system).

Riemann normal coordinates: kanonik c suntetagm nec tou Riemann. right-handed coordinate system: dexi strofo s sthma suntetagm nwn. rotating coordinate system: peristref meno s sthma suntetagm nwn. spherical coordinates: sfairik c suntetagm nec. spheroidal coordinates: sfairoeide c suntetagm nec. toroidal coordinates: toroeide c suntetagm nec.

copier: antigraf ac. coplanar: sunep pedoc.

coplanar points: sunep peda shme a. coplanar vectors: sunep peda dian smata.

coprime: pr toi proc all louc ( metax touc).

coprime polynomials: pr ta proc llhla polu numa.

co-processor: sunepexergast c. copy: antigr fw, ant grafo. copying: antigraf .

copying machine: mhqan antigraf c.

corecursive: sunanadromik c.

Coriolis, (1792-1894).

Coriolis acceleration: epit qunsh Coriolis.

Coriolis force: d namh Coriolis.

corner: gwni .

corner singularity: gwniak anwmal a idiomorf a.

corollary: p risma. correct: diorj nw, akrib c, orj c. correction: di rjwsh. corrector: diorjwt c, alg rijmoc di rjwshc.

predictor-corrector method: m jodoc probl yewc-diorj sewc.

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correlate: susqet zw. correlation: susq tish, susqetism c.

correlation coe cient: suntelest c susq tishc. correlation dimension: di stash susq tishc. canonical correlation: kanonik susq tish. intraclass correlation: endosusq tish. linear correlation: grammik susq tish. linear correlation coe cient: suntelest c grammik c susq tishc. negative correlation: arnhtik susq tish. non-linear correlation: mh grammik susq tish. partial correlation: merik susq tish. positive correlation: jetik susq tish. rank correlation: susq tish bajmo . serial correlation: seiriak susq tish.

correspondence: antistoiq a.

correspondence problem: pr blhma antistoiq ac. correspondence system: s sthma antistoiq ac. isometric correspondence: isometrik antistoiq a. one-to-one correspondence: antistoiq a na proc na, amfimonos manth amfimon timh antistoiq a.

corresponding: ant stoiqoc, om logoc.

corresponding angles: om logec gwn ec, epi ta aut gwn ec. corresponding lines: om logec gramm c. corresponding points: om loga shme a.

corrigendum (pl. corrigenda): di rjwsh. corrugation: kum twsh, k mansh (sun. undulation). corrugated: kumatoeid c (sun. undulated). cosecant: sunt mnousa. coset: s mploko. left coset: arister s mploko. right coset: dexi s mploko.

cosh: uperbolik sunhm tono.

inverse cosh: t xo uperboliko sunhmit nou.

cosine: sunhm tono, sunhmitonik c, sunhmitonoeid c.

cosine integral: sunhmitonik olokl rwma. cosine series: sunhmitonik seir seir sunhmit nwn. cosine transform: sunhmitonoeid c metasqhmatism nh (Fourier). direction cosines: sunhm tona kate junshc, kateuj nonta sunhm tona, sunhm tona die junshc, dieuj nonta sunhm tona.

inverse cosine: t xo sunhmit nou. law of cosines: n moc twn sunhmit nwn.

cosmic: kosmik c.

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cosmological: kosmologik c. cosmos: k smoc, s mpan. cost: k stoc. cotangent: sunefaptom nh.

inverse cotangent: t xo sunefaptom nhc.

coth: uperbolik sunefaptom nh.

inverse coth: t xo uperbolik c sunefaptom nhc.

count: arijm , aparijm , metr . countability: arijmhsim thta. countable: arijm simoc, aparijm simoc, metr simoc. countable additivity: arijm simh prosjetik thta. countable set: arijm simo metr simo s nolo. countable topology: arijm simh topolog a.

countably: arijm sima, metr sima.

countably compact: arijm sima sumpag c. countably in nite set: arijm sima metr sima peiro s nolo.

counter: aparijmht c, metrht c, en ntioc, enant on. counter example: antipar deigma. counter model: aparijmhtik mont lo.

Geiger counter: metrht c Geiger.

counterclockwise: ant jeta me th for (peristrof c) twn deikt n tou rologio .

counterclockwise direction: for kate junsh peristrof c ant jeth twn deikt n tou rologio . counterclockwise sense: for kate junsh peristrof c ant jeth twn deikt n tou rologio .

counting: apar jmhsh, ar jmhsh, m trhsh, aparijmhtik c. counting measure: aparijmhtik m tro.

couple: ze goc. coupled: suzeugm noc.

coupled equations: suzeugm nec exis seic. coupled oscillator: suzeugm noc talantwt c. coupled pendulum: suzeugm no ekkrem c. strongly coupled problems: isqur suzeugm na probl mata. weakly coupled problems: asjen c suzeugm na probl mata.

coupling: s zeuxh, s ndesmoc.

strong coupling: isqur s zeuxh. weak coupling: asjen c s zeuxh.

covariance: sundiaspor sundiak mansh summetablht thta.

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covariant: sunallo wtoc.

covariant derivation: sunallo wth parag gish. covariant derivative: sunallo wth par gwgoc. covariant functor: sunallo wtoc sunartht c. covariant index: sunallo wtoc de kthc. covariant tensor: sunallo wtoc tanust c.

cover: kal ptw, k luyh, dian w.

exact cover problem: pr blhma akribo c k luyhc. open cover: anoikt k luyh.

covering: k luyh.

covering transformation: metasqhmatism c k luyhc (sun. deck transformation).

Borel's covering theorem: je rhma k luyhc tou Borel. branched covering: diakladwm nh k luyh. open covering: anoikt k luyh. unbranched covering: apodiakladwm nh k luyh. universal covering: kajolik k luyh.

crack: rwgm .

crack growth: an ptuxh rwgm c. crack propagation: di dosh rwgm c. propagating crack: diadid menh rwgm .

create: dhmiourg . creative: dhmiourgik c. creeping: rpwn.

creeping ow: rpousa ro .

crest: koruf .

Cramer, Gabriel (1704-1752)

Cramer's rule: kan nac tou Cramer. criteria: bl. criterion. criterion (pl. criteria): krit rio. convergence criterion: krit rio s gklishc.

critical: kr simoc. Se merik bibl a metafr zetai (kak c) wc kritik c. critical angle: orik gwn a (optik ). critical constant: kr simh stajer . critical point: kr simo shme o. critical region: kr simo qwr o, kr simh perioq . critical value: kr simh tim .

critically: kr sima.

critically damped motion: k nhsh me kr simh ap sbesh.

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cross: staur c, to s mbolo , diasta rwsh, egk rsioc.

cross diagonal: deutere ousa diag nioc (p naka). cross over: diastaur nw, diasta rwsh. cross over point: shme o diasta rwshc. cross product: exwterik dianusmatik staurwt gin meno (sun. outer vector product). cross section: egk rsia tom , diatom . cross sectional area: embad n diatom c. cross ratio: dipl c l goc.

crossed: staurwt c, diastauro menoc.

crossed classi cation: staurwt taxin mhsh. crossed factors: diastauro menoi par gontec.

crossing: diasta rwsh, di bash.

boundary crossing: di bash sun rou, di bash fr gmatoc.

cruciform: stauroeid c.

cruciform curve: stauroeid c kamp lh.

crystal: kr stalloc.

crystal structure: krustallik dom . biaxial crystal: diaxonik c kr stalloc. dichroic crystal: diqrw k c kr stalloc. uniaxial crystal: mon xonac kr stalloc.

crystalinity: krustallik thta. cube: k boc.

doubling the cube: diplasiasm c tou k bou. To pr blhma aut e nai ep shc gnwst wc Delian problem (D lio pr blhma) Delian altar problem (pr blhma tou D liou bwmo ). snub cube: kolob c k boc. 'Ena ek twn 13 arqim deiwn polu drwn (oi drec tou e nai kanonik tr gwna kai tetr gwna).

truncated cube: apokomm noc k louroc k boc. 'Ena ek twn 13 arqim deiwn polu drwn (oi drec tou e nai kanonik tr gwna kai okt gwna).

cubic: kubik c, tritob jmioc.

cubic curve: kubik kamp lh. cubic element: kubik stoiqe o. cubic equation: tritob jmia ex swsh. cubic polynomial: kubik tritob jmio polu numo. cubic root: kubik r za. cubic splines: kubik c (sunart seic) splines.

cubical: kubik c.

cubical parabola: kubik parabol .

cuboctaedron (pl. cuboctahedrons or cuboctahedra): kubookt edro. 'Ena ek twn 13 arqim deiwn polu drwn (oi drec tou e nai kanonik tr gwna kai tetr gwna). truncated cuboctahedron: apokomm no k louro kubookt edro. Rombik arqim deio pol edro (oi

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drec tou e nai tetr gwna, kanonik ex gwna ka okt gwna).

cuboid: kuboeid c, kuboeid c orjog nio parallhlep pedo (rectangular parallelepiped). cuboidal: kuboeid c. cumulant: ajroistik c. cumulative: ajroistik c, susswreutik c. cumulative distribution function: ajroistik sun rthsh katanom c. cumulative frequency distribution: ajroistik katanom suqnot twn. cumulative frequency polygon: pol gwno ajroistik c suqn thtac. cumulative hazard function: ajroistik sun rthsh diakind neushc. cumulative hierarchy: susswreutik ierarq a (logik ).

cup: to s mbolo thc nwshc, .

cup product: gin meno nwshc (ap to s mbolo ).

curl: strobilism c, peristrof . current: re ma.

alternating current: enallass meno re ma.

curvature: kampul thta.

curvature centroid: k ntro kampul thtac (sun. center of curvature). curvature directions: dieuj nseic kampul thtac. curvature integra: olik kampul thta (sun. integral curvature kai total curvature). curvature tensor: tanust c kampul thtac. curvature vector: di nusma kampul thtac. center of curvature: k ntro kampul thtac. rst curvature: pr th kampul thta.

Gaussian curvature: kampul thta tou Gauss. geodesic curvature: gewdaisiak kampul thta, efaptomenik kampul thta (tangential curvature). integral curvature: olik kampul thta (sun. total curvature kai curvature integra). line of curvature: gramm kampul thtac. mean curvature: m sh kampul thta. normal curvature: k jeth kampul thta. principal curvature: k ria kampul thta. radius of curvature: akt na kampul thtac.

Riemann curvature tensor: tanust c kampul thtac tou Riemann. scalar curvature: bajmwt kampul thta. second curvature: de terh kampul thta. tangential curvature: efaptomenik kampul thta, gewdaisiak kampul thta (geodesic curvature). total curvature: olik kampul thta (sun. integral curvature kai curvature integra).

curve: kamp lh.

curve tting: prosarmog kamp lhc. abnormal curve: akanonik mh kanonik kamp lh an malh kamp lh. anallagmatic curve: anallagmatik kamp lh. catenary curve: alusoeid c kamp lh. characteristic curve: qarakthristik kamp lh. closed curve: kleist kamp lh.

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coordinate curve: suntetagm nh kamp lh. cruciform curve: stauroeid c kamp lh. cubic curve: kubik kamp lh. epitrochoidal curve: epitroqoeid c kamp lh. equipotential curve: isodunamik kamp lh. exponential curve: ekjetik kamp lh. exterior of a closed curve: exwterik kleist c kamp lhc. ow curve: kamp lh ro c. geodesic curves: gewdaisiak c, gewdaisiak c kamp lec (sun. geodesics). graduation curve: kamp lh diab jmishc. guiding curve: dieujeto sa kamp lh (sun. directrix). integral curve: oloklhrwtik kamp lh. interior of a closed curve: eswterik kleist c kamp lhc. isochronous curve: is qronh kamp lh. isoclinic curve: isoklin c kamp lh. Sun. isocline isotropic curve: is troph kamp lh. kurtic curve: kurtwtik kamp lh, kamp lh k rtwshc. meridian curve: meshmbrin kamp lh tom , sun. meridian section. Bl. meridian. normal curve: kanonik kamp lh. oriented curve: prosanatolism nh kamp lh. parameter curve: parametrik kamp lh. plane curve: ep pedh kamp lh. recti able curve: kamp lh me upolog simo (peperasm no) m koc. regression curve: kamp lh palindrom sewc. simple (closed) curve: apl (kleist ) kamp lh. skew curve: as mmetrh kamp lh. smooth curve: le a kamp lh. solution curve: kamp lh l shc. power curve: kamp lh isq oc. standard normal curve: tupik tupopoihm nh kanonik kamp lh.

curved: kampulwm noc, kampul grammoc.

curved quadrilateral: kampul grammo tetr pleuro.

curvilinear: kampul grammoc.

curvilinear coordinates: kampul grammec suntetagm nec. curvilinear system: kampul grammo s sthma. orthogonal curvilinear coordinates: orjog niec kampul grammec suntetagm nec.

cusp: an kamyh, ox kro, koruf .

cusp point: ox kro, shme o an kamyhc. maximal cusp: megistik ox kro.

cut: tom .

cut cone: k louroc k noc. cut o : apokop . cut o point: shme o apokop c. branch cut: tom diaklad sewc.

Dedekind cut: tom tou Dekekind.

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cycle: k kloc.

limit cycle: oriak c k kloc. proper cycle: gn sioc swst c k kloc. trivial cycle: tetrimm noc k kloc.

cyclic: kuklik c.

cyclic coordinate: kuklik suntetagm nh. cyclic extension: kuklik ep ktash. cyclic group: kuklik om da. cyclic permutation: kuklik met jesh.

cyclical: kuklik c. cycloid: kukloeid c.

cycloid pendulum: kukloeid c ekkrem c. evolute of a cycloid: exeiligm nh kukloeido c. prolate cycloid: epim khc kukloeid c.

cyclometric: kuklometrik c, gwniometrik c.

cyclometric functions: gwniometrik c trigwnometrik c (trigonometric) kuklik c (circular) sunart seic.

cyclone: kukl nac. cyclotomic: kuklotomik c.

cyclotomic extension: kuklotomik ep ktash.

cylinder: k lindroc.

elliptic cylinder: elleiptik c k lindroc. hyperbolic cylinder: uperbolik c k lindroc. parabolic cylinder: parabolik c k lindroc. projecting cylinder: pr boloc k lindroc.

cylindrical: kulindrik c.

cylindrical coordinates: kulindrik c suntetagm nec. cylindrical projection: kulindrik probol . elliptic cylindrical coordinates: elleiptik c kulindrik c suntetagm nec. parabolic cylindrical coordinates: parabolik c kulindrik c suntetagm nec.

D 74

D'Alembert, (-).

D'Alembert's principle: arq tou D'Alembert.

damped: aposbhn menoc, me ap sbesh.

damped harmonic oscillator: armonik c talantwt c me ap sbesh, aposbhn menoc armonik c talantwt c.

damped motion: k nhsh me ap sbesh. critically damped motion: k nhsh me kr simh ap sbesh. oscillatory damped motion: talanteu menh k nhsh me ap sbesh.

damping: ap sbesh.

damping coe cient: suntelest c ap sbeshc. damping force: d namh ap sbeshc.

dangerous: epik ndunoc.

dangerous mode: epik ndunoc tr poc (tal ntwshc).

data: dedom no, dedom na, stoiqe a.

data analysis: an lush dedom nwn. data communication networks: d ktua epikoinwn ac dedom nwn. data le: arqe o dedom nwn. data tting: prosarmog dedom nwn. data smoothing: exom lunsh dedom nwn. data tra c: kuklofor a dedom nwn.

Boolean data: logik dedom na. censored data: perikomm na dedom na, logokrim na dedom na. logical data: logik dedom na. numerical data: arijmhtik dedom na. qualitative data: poiotik dedom na. quantitative data: posotik dedom na. raw data: prwtogen dedom na.

database: b sh dedom nwn.

database systems: sust mata b sewn dedom nwn.

deactivation: apenergopo hsh. dead: nekr c.

dead state: nekr kat stash. Se merik bibl a plhroforikhc, katab jra.

debug: aposfalmat nw, diorj nw sf lmata se pr gramma (Plhrof.). debugging: aposfalm twsh. decay: me wsh, exasj nhsh, di spash (fusik ). beta decay: di spash b ta (fusik ).

decelerate: epibrad nw. deceleration: epibr dunsh. decentralize: apokentr nw.

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decentralized: apokentrwm noc.

decentralized algorithm: apokentrwm noc alg rijmoc.

decimal: dekadik c (sun. denary).

decimal notation: dekadik c sumbolism c, dekadik par stash. decimal place: dekadik j sh. decimal representation: dekadik morf (pragmatiko arijmo ). decimal system: dekadik s sthma.

decidable: apofas simoc, algorijmik c apant simoc (logik ). decidable language: apofas simh gl ssa.

decidability: anadromik thta (logik ). decide: apofas zw. decision: ap fash.

decision function: sun rthsh ap fashc. decision procedure: diadikas a ap fashc. decision rule: kan nac ap fashc. decision theory: jewr a apof sewn. multi-valued decision: ap fash poll n epilog n. randomized decision function: tuqaiopoihm nh sun rthsh ap fashc. statistical decision: statistik ap fash.

deck: kat strwma, tr poula.

deck of cards: tr poula. deck transformation: metasqhmatism c k luyhc (sun. covering transformation).

declination: ap klish.

south declination: n tia ap klish.

decodable: apokwdikopoi simoc. decode: apokwdikopoi . decoding: apokwdikopo hsh. decomposable: paragontopoi simoc, diasp simoc, diamel simoc. decomposable Banach space: diasp simoc q roc Banach. decomposable matrix: paragontopoi simoc p nakac.

decomposition: an lush, paragontopo hsh, merism c, diamerism c, di spash, diam lish.

domain decomposition: diamerism c diaqwrism c qwr ou. domain decomposition method: m jodoc diamerismo diaqwrismo qwr ou.

LU decomposition: an lush LU, paragontopo hsh LU, trigwnik paragontopo hsh. non-overlapping domain decomposition: diaqwrism c diamerism c mh epikalupt menwn qwr wn. overlapping domain decomposition: diaqwrism c diamerism c epikalupt menwn qwr wn. partial fraction decomposition: an lush se merik apl kl smata. predictive decomposition: probleptik an lush. spectral decomposition: fasmatik paragontopo hsh.

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decoupled: aposuzeugm noc, diazeugm noc, as zeuktoc.

decoupled equations: aposuzeugm nec as zeuktec exis seic.

decoupling: di zeuxh, apos zeuxh, apos ndesh. decoupling problem: pr blhma apos zeuxhc.

decrease: mei nw, elatt nw, me wsh, el ttwsh. percent decrease: ekatostia a me wsh.

decreasing: fj nwn.

decreasing function: fj nousa sun rthsh. decreasing sequence: fj nousa akolouj a. strictly decreasing function: gn sia austhr fj nousa sun rthsh.

decrement: me wsh, el ttwsh, zhmi .

logarithmic decrement: logarijmik me wsh.

decremental: meiwtik c.

Dedekind, (-).

Dedekind cut: tom tou Dekekind.

dedimensionalization: apodiastatopo hsh. dedimensionalize: apodiastatopoi . deduce: sun gw, sumpera nw. deducible: sunag menoc. deduct: afair , ekp ptw, krat (pos ). deductible: afair simoc, ekp ptwn. deduction: sump rasma, epagwg , paragwg (logik ), afa resh, kptwsh, kr thsh (poso ).

deduction theorem: sumperasmatologik je rhma, je rhma paragwg c. by deduction: sumperasmatik , sumperasmatologik , kat sumperasm . rule of deduction: sumperasmatologik c kan nac, kan nac paragwg c (sun. rule of inference).

deductive: sumperasmatik c, epagwgik c, paragwgik c (logik ). deductive method: sumperasmatologik m jodoc.

deep: baj c. defect: elleiyh, el ttwma.

defect group: ellip c om da.

defective: ellip c (gia p nakec), elattwmatik c. defective matrix: ellip c p nakac.

defer: anab llw. deferred: anablhje c.

deferred correction scheme: m jodoc anaball menhc di rjwshc.

77

de cit: lleimma. Enallaktik c roc gia th mhdenik thta (nullity). de nability: orisim thta. de nable: or simoc. de nable set: or simo s nolo.

de ne: or zw. de ned: orism noc.

well de ned: kal c orism noc. uniquely de ned: monos manta orism noc.

de nite: orism noc, oristik c.

de nite integral: orism no olokl rwma. de nite integration: orism nh olokl rwsh. negative de nite: arnhtik orism noc. negative de nite matrix: arnhtik orism noc p nakac. non-negative de nite: mh arntik orism noc. non-positive de nite: mh jetik orism noc. positive de nite: jetik orism noc. positive de nite matrix: jetik orism noc p nakac. semi-de nite: hmiorism noc. semi-de nite quadratic form: hmiorism nh tetragwnik morf . semipositive de nite: hmijetik orism noc.

de niteness: to orism no.

positive de niteness: to jetik orism no. negative de niteness: to arnhtik orism no.

de nition: orism c.

domain of de nition: ped o orismo . axiomatic de nition: axiwmatik c orism c.

de nitive: oristik c. deform: paramorf nw. deformable: paramorf simoc.

deformable body: paramorf simo s ma.

deformation: param rfwsh. Sun. strain.

elastic deformation: elastik param rfwsh. plastic deformation: plastik param rfwsh. rate of deformation: rujm c param rfwshc. Sun. rate of strain. rate of deformation tensor: tanust c rujm n param rfwshc. Sun. rate of strain tensor.

deformed: paramorfwm noc. de ation: me wsh, el ttwsh. degeneracy: ekfulism c, to ekfulism no.

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degenerate: ekfulism noc, ekful zomai.

degenerate distribution: ekfulism nh katanom . degenerate system: ekfulism no s sthma.

degree: bajm c, mo ra, d plwma.

degree measure of an angle: m tro gwn ac se mo rec. degree of coherence: bajm c sumfwn ac (optik ). degrees of freedom: bajmo eleujer ac. degree of polarization: bajm c pol sewc (optik ). degree of a polynomial: bajm c poluwn mou.

Celsius degree: bajm c Celsius. spherical degree: sfairik mo ra.

del: an delta (telest c), sun. nabla. delay: ust rhsh, kajust rhsh.

delay di erential equation: usterodiaforik ex swsh.

delayed: me ust rhsh, me kajust rhsh. delete: diagr fw, sb nw.

deleted neighborhood: periorism nh perioq .

Delian: D lioc.

Delian problem: D lio pr blhma pr blhma tou D liou bwmo (Delian altar problem). To pr blhma tou diplasiasmo tou k bou (doubling the square).

delta: d lta.

delta function: sun rthsh d lta. delta neighborhood: d-perioq .

Kronecker's delta: d lta tou Kronecker.

demand: a thma, z thsh (oikon.), zht , apit , qrei zomai. supply and demand: prosfor kai z thsh.

De Moivre,

De Moivre's theorem: je rhma tou De Moivre.

De Morgan's laws: n moi tou De Morgan. denary: dekadik c (sun. decimal). denominator: paronomast c.

common denominator: koin c paronomast c.

denote: dhl nw, shma nw, sumbol zw. dense: pukn c. dense set: pukn s nolo. ultimately dense: telik puk'noc.

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density: pukn thta.

density function: sun rthsh pukn thtac sun rthsh b rouc. joint density: ap koino pukn thta. joint density function: sun rthsh ap koino pukn thtac. metric density: metrik pukn thta.

dentrite: dentr thc. denumerable: arijm simoc (sun. numerable). denumerable set: arijm simo s nolo.

dependence: ex rthsh.

continuous dependence: suneq c ex rthsh. domain of dependence: ped o ex rthshc. linear dependence: grammik ex rthsh. sensitive dependence: eua sjhth ex rthsh.

dependent: exarthm noc, exart menoc.

dependent events: exarthm na gegon ta endeq mena. dependent variable: exarthm nh metablht . linearly dependent: grammik exarthm noi. space dependent: qwrik exarthm noc metaball menoc, qwrometaball menoc. time dependent: qronik exarthm noc metaball menoc, xronometaball menoc, metabatik c (transient).

depth: b joc.

penetration depth: b joc dieisd sewc.

derivation: 1. exagwg . 2. parag gish. 3. paragwg (plhroforik ). covariant derivation: sunallo wth parag gish. leftmost derivation: arister terh paragwg (plhroforik ). rightmost derivation: dexi terh paragwg (plhroforik ).

derivative: par gwgoc.

derivative operator: telest c paragwg sewc. contravariant derivative: antallo wth par gwgoc. convective derivative: ousiastik ousi dhc ulik par gwgoc (sun. substantial substantive material derivative). covariant derivative: sunallo wth par gwgoc. directed derivative: kateujun menh par gwgoc. directional derivative: kateujun menh par gwgoc, par gwgoc kat kate junsh, par gwgoc kat die junsh.

rst derivative: pr th par gwgoc. higher derivatives: par gwgoi an terhc t xhc. left-hand derivative: par gwgoc ap arister . material derivative: ousiastik ousi dhc ulik par gwgoc (sun. substantial substantive convective derivative). partial derivative: merik par gwgoc. right-hand derivative: par gwgoc ap dexi .

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second derivative: de terh par gwgoc. spatial derivatives: qwrik c par gwgoi. substantial derivative: ousiastik ousi dhc ulik par gwgoc (sun. substantive material convective derivative). substantive derivative: bl. substantial derivative. time derivative: qronik par gwgoc. total derivative: olik par gwgoc.

derive: ex gw, par gw.

Descartes, R. (1596-1650)

folium of Descartes: f llo tou Descartes.

descending: kati n, fj nwn, kajodik c, katerq menoc. descending order: katio sa t xh. descending powers: katio sec dun meic. descending sequence: fj nousa akolouj a.

descent: k jodoc, kat bash.

in nite descent method: m jodoc peirhc kaj dou kl sewc. steepest descent method: m jodoc meg sthc kaj dou kl sewc.

describe: perigr fw. description: perigraf .

Lagrangian description: perigraf kat Lagrange ulik perigraf (material description). material description: ulik perigraf perigraf kat Lagrange (Lagrangian description).

descriptive: perigrafik c.

descriptive index: perigrafik c de kthc. descriptive statistics: perigrafik statistik .

design: sq dio, sqediasm c, kataskeu .

design of experiment: sqediasm c peir matoc. design matrix: p nakac sqediasmo . factorial design: paragontik c sqediasm c. geometric design: gewmetrik kataskeu , gewmetrik c sqediasm c. hierarchical design: ierarqik c sqediasm c. random allocation design: sqediasm c tuqa ou katamerismo . survey design: sqediasm c reunac. systematic design: susthmatik c sqediasm c.

desingularization: apo diomorfopo hsh.

desingularization strategy: strathgik apo diomorfopo hshc. canonical desingularization: kanonik apo diomorfopo hsh.

destabilization: apostajeropo hsh. destabilize: apostajeropoi . destabilizing: apostajeropoihtik c. destination: proorism c.

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destructive: katastreptik c, arnhtik c (optik ).

destructive interference: arnhtik sumbol (optik ).

detachment: ap spash.

rule of detachment: kan nac ap spashc.

detection: an qneush, di gnwsh, anagn rish. detector: aniqneut c. determinacy: orism c, to orism no.

domain of determinacy: ped o orismo . Sun jwc gr fetai apl domain.

determinant: or zousa.

characteristic determinant: qarakthristik or zousa. expansion of a determinant: an ptugma or zousac. minor determinant: el ssona or zousa. secular determinant: qarakthristik or zousa.

determination: prosdiorism c, kajorism c, tautopo hsh. determination coe cient: suntelest c prosdiorismo . total determination: olik c prosdiorism c.

determine: prosdior zw, kajor zw, tautopoi . determined: prosdiorism noc, kajorism noc. determinism: nteterminism c. deterministic: nteterministik c, prosdioristik c. deterministic time: nteterministik c qr noc.

develop: anapt ssw.

develop a method: anapt ssw mia m jodo. develop a Taylor series: anapt ssw seir Taylor.

developable: anapt ximoc, anaptukt c.

developable surface: anaptukt epif neia. isotropically developable: is tropa anapt ximoc.

developed: aneptugm noc.

fully developed ow: pl rwc aneptugm nh ro .

development: an ptuxh, an ptugma (gia seir c).

sustainable development: aeif roc an ptuxh.

Taylor development: an ptugma Taylor (sun. Taylor expansion).

deviate: ap klish, par kklish, apokl nw, parekkl nw. equivalent deviate: isod namh ap klish.

Normal deviate: Kanonik ap klish.

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deviation: ap klish, ektrop (optik ).

absolute deviation: ap luth ap klish. accumulated deviation: sunajroistik ap klish. angular deviation: gwniak ektrop (optik ). mean deviation: m sh ap luth ap klish. quartile deviation: tetarthmoriak ap klish. standard deviation: tupik ap klish.

device: mhqan . dextral: dexi strofoc.

dextral system (of coordinates): dexi strofo s sthma (suntetagm nwn), sun. right-handed system.

diagnosis: di gnwsh. diagnostics: diagnwstik . diagonal: diag nioc.

diagonal dominance: diag nia uperoq . diagonal functor: diag nioc sunartht c. diagonal matrix: diag nioc p nakac. diagonal operator: diag nioc telest c. cross diagonal: deutere ousa diag nioc. main diagonal: k ria diag nioc. principal diagonal: k ria diag nioc.

diagonalizable: diagwnopoi simoc. diagonalization: diagwnopo hsh, diagwniopo hsh. diagonalization principle: arq diagwnopo hshc.

diagonalizing: diagwnopoi n.

diagonalizing matrix: diagwnopoi n p nakac.

diagonally: diag nia.

diagonally dominant: diag nia uper qwn up rteroc. diagonally iterated method: diag nia epanalamban menh m jodoc.

diagram: di gramma.

Argand diagram: di gramma ep pedo tou Argand, migadik ep pedo. commutative diagram: antimetajetik di gramma. phase diagram: fasik di gramma, di gramma f sewn. state diagram: di'gramma katast sewn, katastatik di gramma. tree diagram: dentrodi gramma.

diameter: di metroc.

external diameter: exwterik di metroc. internal diameter: eswterik di metroc.

diamond: diam nti, kar sta trapoul qarta (}).

diamond principle: arq tou diamantio (logik ).

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dice: z ria.

pair of dice: z ria.

dichotomy: diqotom a, diqot mhsh.

dichotomy principle: arq diqotom ac. double dichotomy: dipl diqotom a.

dichroic: diqrw k c.

dichroic crystal: diqrw k c kr stalloc.

dichroism: diqrw sm c. dictate: upagore0uw, upag reush. dielectric: dihlektrik c.

dielectric constant: dihlektrik stajer . dielectric lm: dihlektrik um nio.

di eomorphic: amfidiafor simoc.

equivariantly di eomorphic: isallo wta amfidiafor simoc.

di eomorphism: amfidiaf rish. di er: diaf rw. di erent: diaforetik c. di erence: diafor .

di erence algorithm: alg rijmoc diafor n. di erence equation: diaforoex swsh, ex swsh diafor n. di erence table: p nakac diafor n. backward di erences: proc ta p sw an dromec an nth diafor c. backward di erence operator: telest c thc proc ta p sw thc an nth diafor c. central di erences: kentrik c diafor c. divided di erences: diairem nec diafor c. nite di erence: peperasm nh diafor . nite di erence method (FDM): m jodoc peperasm nwn diafor n. forward di erences: proc ta empr c pr sw kat nth diafor c. modi ed di erences: tropopoihm nec diafor c. quotient-di erence algorithm: alg rijmoc l gwn-diafor n. reciprocal di erences: ant strofec diafor c.

di erentiability: diaforisim thta paragwgisim thta. di erentiable: diafor simoc parag gisimoc.

di erentiable function: parag gisimh sun rthsh. continuously di erentiable: suneq c diafor simoc parag gisimoc. in nitely di erentiable: ape rwc paragwg simoc. locally di erentiable: topik paragwg simoc. piecewise di erentiable: tmhmatik paragwg simoc. su ciently di erentiable: arko ntwc paragwg simoc.

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di erential: diaforik , diaforik c.

di erential calculus: diaforik c logism c. di erential equation: diaforik ex swsh. di erential form: diaforik morf . di erential geometry: diaforik gewmetr a. di erential operator: diaforik c telest c. complementary di erential equation: ant stoiqh omogen c diaforik ex swsh. delay di erential equation: usterodiaforik ex swsh. exact di erential: olik t leio diaforik . exact di erential equation: t leia pl rhc diaforik ex swsh. rst-order di erential equation: diaforik ex swsh pr thc t xhc. homogeneous di erential equation: omogen c diaforik ex swsh. hypergeometric di erential equation: upergewmetrik diaforik ex swsh. linear di erential equation: grammik diaforik ex swsh. partial di erential equation (PDE): merik diaforik ex swsh (MDE) diaforik ex swsh me merik c parag gouc.

partial di erential operator: merik c diaforik c telest c telest c me merik c parag gouc. second-order di erential equation: diaforik ex swsh de terhc t xhc. total di erential: olik t leio diaforik .

di erentiate: paragwg zw, diafor zw. di erentiation: parag gish. diaf rish.

complex di erentiation: migadik parag gish, parag gish wc proc migadik metablht . implicit di erentiation: peplegm nh parag gish. numerical di erentiation: arijmhtik parag gish. partial di erentiation: merik parag gish. substantial di erentiation: ousiastik parag gish.

di raction: per jlash.

far- eld di raction: per jlash makrino ped ou. near- eld di raction: per jlash kontino ped ou.

di usion: di qush. di usive: diaqutik c. di usivity: suntelest c di qushc. digamma: dig mma.

digamma function: sun rthsh dig mma.

digit: yhf o.

binary digit: duadik yhf o, duf o (bit). parity digit: yhf o isotim ac. signi cant digits: shmantik yhf a.

digital: yhfiak c.

digital computer: yhfiak c upologist c. digital typography: yhfiak tupograf a.

digitize: yhfiopoi .

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digitizer: yhfiopoiht c. dihedral: d edroc, diedrik c.

dihedral group: diedrik om da.

dilatancy: diastaltik thta. dilatation: diastol . Sun. dilation. dilatational: diastaltik c. Sun. dilational. dilatational viscosity: diastaltik ix dec.

dilation: diastol . Sun. dilatation.

regular dilation: kanonik diastol .

dilational: diastaltik c. Sun. dilatational. dilational viscosity: diastaltik ix dec.

dilemma: d llhma. dilute: arai nw. dilution: ara wsh. dimension: di stash.

correlation dimension: di stash susq tishc. nite dimension: peperasm nh di stash. in nite dimension: peirh di stash.

dimensional: diastatik c.

dimensional analysis: diastatik an lush. nite dimensional: peperasmenodi statoc, peperasm nhc di stashc. four-dimensional: tetradi statoc. in nite dimensional: apeirodi statoc, peirhc di stashc. low-dimensional: oligodi statoc. multi-dimensional: poludi statoc. one-dimensional: monodi statoc. three-dimensional: tridi statoc. two-dimensional: disdi statoc. zero-dimensional: mhdenodi statoc, mhdenik c di stashc.

dimensionality: diastatik thta. dimensionalization: diastatopo hsh. dimensionalize: diastatopoi . dimensionally: diastatik . dimensionless: adi statoc.

dimensionless number: adi statoc arijm c.

diminish: mei nw, elatt nw. diminution: me wsh, el ttwsh.

Diophantus: Di fantoc (250 p.Q).

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diophantine: diofantik c. dioptric: dioptrik c.

dioptric power: dioptrik isq c.

dipole: d polo. direct: euj c, mesoc.

direct collision: kentrik kro sh. direct method: mesh m jodoc. direct product: euj gin meno gin meno Kronecker (sun. Kronecker product). direct proof: mesh ap deixh. direct sum: euj jroisma.

directed: kateujun menoc.

directed derivative: kateujun menh par gwgoc.

direction: kate junsh, die junsh, for .

direction angles: gwn ec die junshc. direction cosines: sunhm tona kate junshc, kateuj nonta sunhm tona, sunhm tona die junshc, dieuj nonta sunhm tona.

direction eld: ped o kateuj nsewn. alternating direction methods: m jodoi enallass menwn dieuj nsewn. clockwise direction: for kate junsh peristrof c twn deikt n tou rologio . conjugate direction: suzug c die junsh. counterclockwise direction: for kate junsh peristrof c ant jeth twn deikt n tou rologio . curvature directions: dieuj nseic kampul thtac. negative direction: arnhtik kate junsh. positive direction: jetik kate junsh. principal direction: k ria die junsh.

directional: kateujuntik c, kateujun menoc, kat kate junsh, kat die junsh.

directional derivative: kateujun menh par gwgoc, par gwgoc kat kate junsh, par gwgoc kat die junsh.

directly: euj wc, am swc.

directly proportional: euj wc an logoc.

director: odhg c.

director circle: odhg c k kloc. director cone: odhg c k noc.

directrix: dieujeto sa (sun. guiding curve).

Dirichlet Peter (1805-1859).

Dirichlet condition: sunj kh Dirichlet.

Dirichlet distribution: katanom tou Dirichlet.

Dirichlet problem: pr blhma Dirichlet.

disadvantage: meion kthma.

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disagree: diafwn . disagreement: asumfwn a, diafwn a. disc: d skoc. discard: aporr ptw. disconnected: mh sunektik c.

disconnected set: mh sunektik s nolo.

discontinuity: asun qeia, shme o asun qeiac.

nite discontinuity: peperasm nh asun qeia. jump discontinuity: asun qeia phd matoc lmatoc. removable discontinuity: air menh apale yimh asun qeia.

discontinuous: asuneq c.

discontinuous action: asuneq c dr sh. discontinuous nite elements: asuneq peperasm na stoiqe a. discontinuous function: asuneq c sun rthsh. discontinuous integral: asuneq c olokl rwma. properly discontinuous action: gn sia asuneq c dr sh.

discourse: omil , omil a, l goc, pragmate a, di lexh, sunomil a.

universe of discourse: basik s nolo basik c q roc, (sun. domain of quanti cation).

discrepancy: ap klish, asumfwn a, diafor .

discrepancy measure: m tro ap klishc asumfwn ac.

discrete: diakrit c, diakekrim noc, diakritik c, aparijmht c.

discrete algorithm: diakrit c alg rijmoc. discrete approximation: diakrit pros ggish. discrete eigenvalues: diakekrim nec idiotim c. discrete function: diakrit sun rthsh. discrete geometry: diakrit gewmetr a. discrete mathematics: diakrit majhmatik . discrete metric: diakrit metrik (ap stash). discrete model: diakrit mont lo. discrete probability distribution: diakrit katanom pijan thtac. discrete random variable: diakrit aparijmht tuqa a metablht . discrete sample space: diakrit c deigmat qwroc deigmatik c q roc. discrete set: diakrit s nolo. discrete subspace: diakrit c up qwroc. discrete system: diakrit s sthma. discrete topology: diakrit topolog a. discrete variable: diakrit aparijmht metablht . time discrete: qronodiakrit c.

discretization: diakritopo hsh.

discretization error: sf lma diakritopo hshc. discretization equations: exis seic diakritopo hshc.

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global discretization error: kajolik sf lma diakritopo hshc. local discretization error: topik sf lma diakritopo hshc. space discretization: qwrodiakritopo hsh. time discretization: qronodiakritopo hsh.

discretize: diakritopoi . discretized: diakritopoihm noc.

discretized equation: diakritopoihm nh ex swsh.

discriminant: diakr nousa.

discriminant function: diakr nousa sun rthsh.

disintegrate: diasp , diasp mai. disintegration: di spash. disjoint: as ndetoc, x noc. disjoint sets: x na s nola.

disjointness: xen thta, asundet thta.

linear disjointness: grammik xen thta.

disjunction: di zeuxh, diaqwrism c.

disjunction sign: shme o di zeuxhc. inclusive disjunction: egkleistik di zeuxh.

disjunctive: diazeuktik c.

disjunctive normal form: diazeuktik kanonik morf .

disk: d skoc.

oppy disk: malak c d skoc disk tta (upologist c). hard disk: sklhr c d skoc (upologist c). unit disk: monadia oc d skoc.

diskette: disk ta. disorder: atax a. dispersion: diaspor , sk dash skedasm c diaskedasm c (optik ). dispersion cone: k noc diaspor c. dispersion parameters: par metroi diaspor c. abnormal dispersion: an malh diaspor . measure of dispersion: m tro diaspor c. normal dispersion: kanonik diaspor . supernormal dispersion: uperkanonik diaspor sk dash.

dispersive: skedastik c, diaskedastik c (optik ). dispersive power: diaskedastik isq c.

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displacement: metat pish.

axial displacement: axonik metat pish. radial displacement: aktinik metat pish. virtual displacement: dunat metat pish.

disproportional: dusan logoc. dissection: diam rish. dissimilar: an moioc, eter numoc.

dissimilar fractions: eter numa kl smata. dissimilar terms: an moioi roi.

dissimilarity: anomoi thta. dissipation: skedasm c. dissipative: skedastik c.

dissipative force: skedastik d namh, d namh ant stashc ap sbeshc. dissipative terms: skedastiko roi.

dissipatively: skedastik . dissipativeness: skedastik thta. dissociate: diaqwr zw. dissociation: diaqwrism c. dissymmetrical: as mmetroc. dissymmetry: asummetr a. distance: ap stash.

distance matrix: p nakac apost sewn. angular distance: gwniak ap stash. geodesic distance: gewdaisiak ap stash. polar distance: polik ap stash.

distant: makrin c, apomakrusm noc. distinct: diakekrim noc.

distinct eigenvalues: diakekrim nec idiotim c. distinct knots: diakekrim noi k mboi. distinct points: diakekrim na shme a. distinct zeros: diakekrim nec r zec.

distinguish: diakr nw. distinguishable: diakrit c.

distinguishable states: diakrit c katast seic.

distortion: param rfwsh. distribute: katan mw. distributed: katanemhm noc.

distributed processing: katanemhm nh epexergas a. normally distributed: kanonik katanemhm noc.

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normally distributed random variable: kanonik kanonik katanemhm nh tuqa a metablht . uniformly distributed random variable: omoi morfa katanemhm nh tuqa a metablht .

distribution: katanom , genikeum nh sun rthsh.

distribution free: ele jeroc (thc sunarthsiak c morf c thc) katanom c. distribution function: sun rthsh katanom c. absolutely continuous distribution: apol twc suneq c katanom . angular distribution: gwniak katanom . asymptotic distribution: asumptwtik katanom .

Bernoulli distribution: katanom tou Bernoulli diwnumik (binomial) katanom . beta distribution: katanom b ta. bimodal distribution: dik rufh katanom . binomial distribution: diwnumik katanom . bivariate distribution: didi stath katanom katanom d o metablht n. categorical distribution: kathgorik katanom .

Cauchy distribution: katanom tou Cauchy. central distribution: kentrik katanom . charge distribution: katanom fort ou. chi distribution: katanom . chi-square distribution: katanom 2 . conditional distribution: desmeum nh katanom katanom up sunj kh. cumulative distribution function: ajroistik sun rthsh katanom c. cumulative frequency distribution: ajroistik katanom suqnot twn. degenerate distribution: ekfulism nh katanom .

Dirichlet distribution: katanom tou Dirichlet. double exponential distribution: dipl ekjetik katanom . extended hypergeometric distribution: dieurum nh upergewmetrik katanom . exponential distribution: ekjetik katanom . factorial series distribution: paragontik katanom . ducial distribution: pisteutik katanom . folded distribution: anadiplwm nh katanom . frequency distribution: katanom suqnot twn. gamma distribution: katanom g mma.

Gaussian distribution: katanom tou Gauss kanonik (normal) katanom . geometric distribution: gewmetrik katanom . half Normal distribution: hmi-Kanonik katanom . hypergeometric distribution: upergewmetrik katanom . hyper-Poisson distribution: uper-Poisson katanom . inverse distribution: ant strofh katanom . inverted distribution: antestramm nh katanom . isotropic distribution: is troph katanom . joint distribution: ap koino katanom . joint distribution function: sun rthsh ap koino katanom c.

J-shaped distribution: katanom morf c J. leptokurtic distribution: lept kurth katanom , katanom leptok rtwshc. mesokurtic distribution: mes kurth katanom , katanom mesok rtwshc. multimodal distribution: poluk rufh katanom . multinomial distribution: poluwnumik katanom . multivariate distribution: polumetablht katanom .

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non-central distribution: mh kentrik katanom . non-singular distribution: mh idi zousa katanom . normal distribution: kanonik katanom . percentage distribution: ekatostia a katanom . platykurtic distribution: plat kurth katanom , katanom platuk rtwshc.

Poisson distribution: katanom (tou) Poisson probability distribution: katanom pijan thtac. proper distribution: gn sia katanom . quadri-Normal distribution: tetra-Kanonik katanom . random distribution: tuqa a katanom . rectangular distribution: orjog nia katanom . response time distribution: katanom qr nou ap krishc. sampling distribution: deigmatolhptik katanom . secant distribution: katanom t mnousac. singular distribution: idi zousa katanom . skew distribution: as mmetrh katanom . stationary distribution: st simh katanom .

Student distribution: katanom Student t-katanom (t-distribution). sub-Poisson distribution: upo-Poisson katanom . super-Poisson distribution: uper-Poisson katanom . t-distribution: t-katanom katanom Student (Student distribution). tolerance distribution: katanom anoq c. trimodal distribution: trik rufh katanom . trinomial distribution: triwnumik katanom . twinned distributions: d dumec katanom c. uniform distribution: omoi morfh katanom . zeta distribution: katanom z ta.

distributive: epimeristik c.

distributive law: epimeristik idi thta. general distributive law: genik epimeristik idi thta.

distributivity: epimeristik thta. disturb: diatar ssw. disturbance: diataraq . diverge: apokl nw. diverged: apokl nac.

diverged algorithm: apokl nac alg rijmoc. diverged solution: apokl nasa l sh.

divergence: ap klish.

divergence theorem: je rhma ap klishc (je rhma tou Gauss twn Gauss-Ostrogradsky).

divergent: apokl nwn.

divergent algorithm: apokl nwn alg rijmoc. divergent integral: apokl non olokl rwma. divergent sequence: apokl nousa akolouj a.

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divergent series: apokl nousa seir .

diverging: apokl nwn.

diverging sequence: apokl nousa akolouj a. diverging series: apokl nousa seir .

divide: diair , diaqwr zw. divided: diairem noc.

divided di erences: diairem nec diafor c.

divident: diair thc. dividing: diair n, diaqwr zwn.

dividing value: diaqwristik tim .

divisibility: diairet thta.

in nite divisibility: peirh diairet thta.

divisible: diairet c.

group divisible: diairet c kat om dec.

division: dia resh.

division algorithm: alg rijmoc diair sewc. division transformation: metasqhmatism c dia reshc. exact division: t leia dia resh. synthetic division: sunjetik dia resh.

divisor: diair thc.

common divisor: koin c diair thc. greatest common divisor: m gistoc koin c diair thc. improper divisor: mhdenodiair thc. lowest common divisor: el qistoc koin c diair thc.

dodecagon: dwdek gwno. dodecahedral: dwdek edroc, dwdekaedrik c. dodecahedron (pl. dodecahedrons or dodecahedra): dwdek edro.

great dodecahedron: meg lo dwdek edro. great stellated dodecahedron: meg lo astr morfo dwdek edro meg lo dwdekaedrik stro. regular dodecahedron: kanonik omal dwdek edro. small stellated dodecahedron: mikr astr morfo dwdek edro mikr dwdekaedrik stro. truncated dodecahedron: apokomm no k louro dwdek edro. 'Ena ek twn 13 arqim deiwn polu drwn

(oi drec tou e nai kanonik tr gwna kai dek gwna). snub dodecahedron: kolob dwdek edro. 'Ena ek twn 13 arqim deiwn polu drwn (oi drec tou e nai kanonik tr gwna kai pent gwna).

dodecimal: dwdekadik c. domain: ped o orismo , s nolo afethr ac, qwr o, ped o, t poc, perioq . domain of attraction: qwr o lxhc.

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domain decomposition: diamerism c diaqwrism c qwr ou. domain of de nition: ped o orismo . domain of dependence: ped o ex rthshc. domain of determinacy: ped o orismo . Sun jwc gr fetai apl domain. domain of a function: ped o orismo sun rthshc. domain of quanti cation: basik s nolo basik c q roc (sun. universe of discourse). domain of study: perioq mel thc. integral domain: ak raia perioq .

Lipschitz domain: qwr o Lipschitz. unbounded domain: mh fragm no qwr o.

dominance: uperoq , kuriarq a.

diagonal dominance: diag nia uperoq .

dominant: uper qwn, desp zwn, up rteroc, kur arqoc. diagonally dominant: diag nia uper qwn up rteroc.

dominate: kuriarq , desp zw, uperisq w, uper qw. dominating: kur arqoc, desp zwn, uperisq wn, uper qwn. dominating term: uperisq wn kur arqoc roc.

domination: uperoq , kuriarq a. dominated: kuriarqhm noc.

dominated convergence: kuriarqhm nh s gklish. dominated convergence theorem: je rhma kuriarqhm nhc s gklishc. strictly dominated: gn sia austhr kuriarqhm noc.

donor: d thc. dosage: d sh, dosolog a. dose: d sh. dot: tele a.

dot product: eswterik bajmwt arijmhtik euj gin meno gin meno tele ac (sun. inner scalar product). double dot product: gin meno dipl c tele ac.

double: 1. dipl c. 2. diplasi zw.

double angle formula: t poc dipl c gwn ac. double confounding: dipl s mmixh. double the cube: diplasi zw ton k bo. double dichotomy: dipl diqotom a. double dot product: gin meno dipl c tele ac. double expectation theorem: je rhma dipl c prosdok ac. double exponential distribution: dipl ekjetik katanom . double exponential regression: dipl ekjetik palindr mhsh. double integral: dipl olokl rwma. double integration: dipl olokl rwsh. double logarithmic chart: dilogarijmik c q rthc.

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double negation: dipl rnhsh. double pendulum: dipl ekkrem c. double precision: dipl akr beia. double precision arithmetic: arijmhtik dipl c akr beiac. double prism: d prisma (sun. biprism). double recursion: dipl anadrom .

doubling: diplasiasm c.

doubling the cube: diplasiasm c tou k bou. To pr blhma aut e nai ep shc gnwst wc Delian problem (D lio pr blhma) Delian altar problem (pr blhma tou D liou bwmo ).

doubly: dipl .

doubly connected: dipl sunektik c. doubly linked: dipl sundedem noc. doubly periodic (function): dipl periodik (sun rthsh). doubly stochastic matrix: dipl stoqastik c p nakac.

dovetailing method: m jodoc thc our c tou peristerio . down: k tw. downstream: kat nth. downward: kajodik c.

downward L ovenheim-Skolem theorem: kajodik je rhma twn L ovenheim-Skolem.

downwards: proc ta k tw. drag: opisj lkw, opisj lkousa.

drag coe cient: suntelest c opisj lkousac d namhc. drag force: opisj lkousa d namh.

drive: odhg . driven: .

wind-driven circulation: anemogen c kuklofor a.

drop: stag na. droplet: stagon dio. drum: t mpano. drumhead: membr nh tump nou. dual: du k c, deutere wn.

dual category: ant jeth (opposite) du k kathgor a. dual pair: du k ze goc. dual polyhedra: du k pol edra (p.q. ex edro-okt edro, dwdek edro-eikos edro). dual reciprocity: du k antistrof . dual reciprocity method: m jodoc du k c antistrof c. dual reciprocity boundary elements: sunoriak stoiqe a du k c antistrof c. dual space: du k c q roc. primal-dual: prwte wn-deutere wn.

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duality: du sm c, du k thta.

principle of duality: arq tou du smo .

dumbbell: alt rac. dummy: boub c.

dummy index: boub c de kthc. dummy variable: boub metablht .

duplicate: diplasi zw, antigr fw, dipl tupo, ant grafo. duplication: diplasiasm c. duplication formula: t poc diplasiasmo .

dyad: du da, duadik c.

unit dyad: monadia a du da.

dyadic: duadik c.

dyadic product: duadik gin meno. dyadic representation: duadik morf (arijmo ). antisymmetric dyadic: antisummetrik c duadik c. symmetric dyadic: summetrik c duadik c. unit dyadic: tautotik c monadia oc duadik c.

dynamic: dunamik c.

dynamic programming: dunamik c programmatism c. dynamic similarity: dunamik omoi thta.

dynamical: dunamik c.

dynamical system: dunamik s sthma.

dynamically: dunamik .

dynamically similar: dunamik moioi.

dynamics: dunamik .

chaotic dynamics: qaotik dunamik . computational uid dynamics (CFD): upologistik reustodunamik . uid dynamics: reustodunamik . gas dynamics: dunamik aer wn. molecular dynamics: dunamik mor wn moriak dunamik . non-linear dynamics: mh grammik dunamik . nuclear dynamics: purhnik dunamik .

dyne: d nh.

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E ed. (pl. eds.): ekd thc (editor). e.g.: gia par deigma. et al.: kai lloi, k.a.. Ap to latinik et alii. etc.: klp. Ap to latinik (et cetera). et seq.: kai ti akolouje . Ap to latinik et sequentia. earth: gh. eccentric: kkentro, ekkentrik c. eccentric angle: kkentrh gwn a.

eccentricity: ekkentr thta. ecenter: par kentro, k ntro paragegramm nou k klou (sun. excenter). echelon: klimakwt c.

echelon form: klimakwt morf . echelon matrix: klimakwt c p nakac. reduced column echelon form: anhgm nh klimakwt morf kat st lec. reduced echelon form: anhgm nh klimakwt morf . reduced row echelon form: anhgm nh klimakwt morf kat gramm c. reduced echelon matrix: anhgm noc klimakwt c p nakac.

ecircle: paragegramm noc k kloc (sun. escribed circle excircle). eclipse: kleiyh. lunar eclipse: kleiyh sel nhc. solar eclipse: kleiyh hl ou.

ecliptic: ekleiptik .

obliquity of the ecliptic: l xwsh thc ekleiptik c.

econometrics: oikonometr a. economics: oikonomik . economization: exoikon mhsh. economy: oikonom a. eddy: d nh, str biloc.

eddy viscosity: ix dec d nhc. large-eddy model: mont lo meg lwn din n. small eddy: mikrod nh. small-eddy model: mont lo mikrodin n.

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edge: akm , kro, qe loc.

edge of a polyhedron: akm polu drou. side edges: par pleurec akm c.

editor: sunt kthc, ekd thc. e ect: apot lesma, ep drash.

random e ect: tuqa a ep drash.

e ective: apotelesmatik c, energ c, isq wn.

e ective algorithm: apotelesmatik c alg rijmoc. e ective focal length: olik estiak ap stash. e ective power: energ c isq c.

e ectiveness: apotelesmatik thta, energ thta. e ectively: apotelesmatik , algorijmik (logik ).

e ectively enumerable set: algorijmik arijm simo s nolo (logik ).

e cacy: apotelesmatik thta, apodotik thta. e ciency: apotelesmatik thta, apodotik thta, ap dosh.

relative e ciency: sqetik apotelesmatik thta apodotik thta.

e cient: apotelesmatik c, apodotik c.

e cient algorithm: apodotik c alg rijmoc.

eigen-: idio- (pr jema), qarakthristik c. eigen eld: idioped o, qarakthristik ped o. eigenfunction: idiosun rthsh, qarakthristik sun rthsh (characteristic function).

eigenfunction expansion: an ptugma idiosunart sewn. eigenfunction expansion method: m jodoc anapt gmatoc idiosunart sewn, m jodoc qwrismo twn metablht n (separation of variables method).

eigenproblem: qarakthristik pr blhma, pr blhma idiotim n. eigensolution: qarakthristik l sh, l sh probl matoc idiotim n. eigenspace: idi qwroc. eigenstructure: idiodom , qarakthristik dom . eigenstructure assignment: ap dosh idiodom c.

eigensystem: idios sthma, qarakthristik s sthma. eigenvalue: idiotim . Qrhsimopoio ntai ep shc oi roi characteristic value (qarakthristik tim ), proper value kai latent value. eigenvalue problem: pr blhma idiotim n. algebraic eigenvalue problem: algebrik pr blhma idiotim n. discrete eigenvalues: diakekrim nec idiotim c. distinct eigenvalues: diakekrim nec idiotim c. inverse eigenvalue problem: ant strofo pr blhma idiotim n.

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eigenvector: idiodi nusma. Qrhsimopoio ntai ep shc oi roi characteristic vector (qarakthristik di nusma), proper vector kai latent vector.

eject: apob llw. elapse: par rqomai, pern (gia qr no). elastic: elastik c.

elastic body: elastik s ma. elastic collision: elastik kro sh. elastic constant: elastik stajer . elastic deformation: elastik param rfwsh. elastic string: elastik qord .

elasticity: elastik thta.

nite elasticity: peperasm nh elastik thta. modulus of elasticity: m tro elastik thtac.

elastodynamics: elastodunamik . elastoplastic: elastoplastik c. elastoplasticity: elastoplastik thta. elastostatics: elastostatik . elastostatic: elastostatik c.

elastostatic problem: elastostatik pr blhma.

election: eklog . electoral: eklogik c.

electoral system: eklogik s sthma.

electric: hlektrik c.

electric charge: hlektrik fort o. electric eld: hlektrik ped o. electric permittivity: hlektrik diaperat thta. electric potential: hlektrik dunamik .

electrical: hlektrik c.

electrical circuit: hlektrik k klwma.

electricity: hlektrism c.

static electricity: statik c hlektrism c.

electromagnetic: hlektromagnhtik c.

electromagnetic eld: hlektromagnhtik ped o. electromagnetic theory: hlektromagnhtik jewr a. electromagnetic wave: hlektromagnhtik k ma.

electron: hlektr nio. electronic: hlektronik c.

electronic commerce: hlektronik emp rio.

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electronic mail (E-mail): hlektronik taqudrome o.

electrostatic: hlektrostatik c.

electrostatic potential: hlektrostatik dunamik .

electrostatics: hlektrostatik . element: stoiqe o.

element contribution: suneisfor stoiqe ou. element-free method: m jodoc qwr c (peperasm na) stoiqe a. adjacent elements: mora stoiqe a. bicubic element: dikubik stoiqe o. bilinear element: digrammik stoiqe o. biquadratic element: ditetragwnik stoiqe o. boundary element: sunoriak stoiqe o. boundary element method (BEM): m jodoc sunoriak n stoiqe wn. conforming nite elements: summorfik peperasm na stoiqe a. cubic element: kubik stoiqe o. discontinuous nite elements: asuneq peperasm na stoiqe a. dual reciprocity boundary elements: sunoriak stoiqe a du k c antistrof c. in nite elements: peira (peperasm na) stoiqe a. nite element: peperasm no stoiqe o. nite element method (FEM): m jodoc peperasm nwn stoiqe wn. higher-order elements: stoiqe a an terou bajmo . hybrid element: ubridik stoiqe o. hybrid nite element method: ubridik m jodoc peperasm nwn stoiqe wn. (i,j) element: (i,j) stoiqe o. in nite element: peiro stoiqe o. leading element: hgetik stoiqe o. line element: stoiqei dec m koc. linear element: grammik stoiqe o. master element: stoiqe o anafor c, basik pr tupo stoiqe o. maximal element: m gisto stoiqe o. minimal element: el qisto elaqistotik stoiqe o. mixed element: mikt stoiqe o. mixed nite elements: mikt peperasm na stoiqe a. opposite elements: ant jeta stoiqe a. pivot (element): odhg stoiqe o. positive element: jetik stoiqe o. quadratic element: tetragwnik stoiqe o. quadrilateral element: tetr pleuro stoiqe o. reference element: stoiqe o anafor c, basik pr tupo stoiqe o. restricted ( nite) element: periorism no (peperasm no) stoiqe o. serendipity ( nite) element: periorism no (peperasm no) stoiqe o. singular ( nite) element: idi zon (peperasm no) stoiqe o. spectral element: fasmatik stoiqe o. spectral element method: m jodoc twn fasmatik n stoiqe wn. standard element: tupik tupopoihm no stoiqe o. strain elements: (peperasm na) stoiqe a param rfwshc. surface element: stoiqei dhc epif neia.

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triangular element: trigwnik stoiqe o. unconjugated nite element method: m jodoc aposunezeugm nwn peperasm nwn stoiqe wn. unit element: monadia o stoiqe o. volume element: stoiqei dhc gkoc.

elementarily: stoiqeiwd c, basik c.

elementarily equivalent: stoiqeiwd c isod namoi.

elementary: stoiqei dhc, basik c.

elementary column operation: stoiqei dhc metasqhmatism c sthl n. elementary embedding: stoiqei dhc emf teush. elementary event: stoiqei dec gegon c endeq meno. elementary framing: stoiqei dhc plais wsh. elementary functions: stoiqei deic basik c sunart seic. elementary matrix: stoiqei dhc p nakac. elementary operation: stoiqei dhc pr xh metasqhmatism c (transformation). elementary re ector: stoiqei dhc anaklast c metasqhmatism c tou Householder (Householder transformation). elementary row operation: stoiqei dhc metasqhmatism c gramm n. elementary submodel: stoiqei dec upomont lo. elementary transformation: stoiqei dhc pr xh (operation) metasqhmatism c.

elevate: anuy nw. elevation: uy metro, an ywsh.

side elevation: pl gia yh, pl gia tom . sectional elevation: k jeth yh, k jeth tom .

eliminate: apale fw. elimination: apaloif , ex leiyh.

Gauss elimination: apaloif (kat ) Gauss.

ellipse: lleiyh.

confocal ellipses: omo stiec elle yeic. geodesic ellipse: gewdaisiak lleiyh.

ellipsoid: elleiyoeid c.

ellipsoid of inertia: elleiyoeid c adr neiac.

ellipsoidal: elleiyoeid c.

ellipsoidal coordinates: elleiyoeide c suntetagm nec.

elliptic: elleiptik c.

elliptic cylinder: elleiptik c k lindroc. elliptic cylindrical coordinates: elleiptik c kulindrik c suntetagm nec. elliptic equation: elleiptik ex swsh. elliptic function: elleiptik sun rthsh. elliptic geometry: elleiptik gewmetr a.

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elliptic integral: elleiptik olokl rwma. elliptic paraboloid: elleiptik paraboloeid c. elliptic problem: elleiptik pr blhma. elliptic system: elleiptik s sthma. inverse elliptic function: ant strofh elleiptik sun rthsh.

Jacobian elliptic functions: elleiptik c sunart seic tou Jacobi. modulus of elliptic function: m tro elleiptik c sunart sewc. strongly elliptic: isqur elleiptik c.

elliptical: elleiptik c.

elliptical light: elleiptik polwm no fwc.

ellipticity: elleiptik thta.

strong ellipticity: isqur elleiptik thta.

elongate: epimhk nw. elongation: epim kunsh.

E-mail electronic mail: hlektronik taqudrome o. emanate: phg zw, pro rqomai. embed: emfute w, embapt zw. embedded: emfuteum noc. embedded method: emfuteum nh m jodoc.

embedding: emf teush, njesh, egkleism c.

embedding theorem: je rhma egkleismo . elementary embedding: stoiqei dhc emf teush. isometric embedding: isometrik emf teush. natural embedding: fusik emf teush. self-embedding grammar: kuklik oriz menh grammatik .

Sobolev embedding theorem: je rhma egkleismo tou Sobolev.

emission: ekpomp . emit: ekp mpw. empirical: empeirik c.

empirical equation: empeirik ex swsh. empirical probability: empeirik pijan thta.

emptiness: ken thta. empty: ken c.

empty cell: ken kel . empty cell test: legqoc keno kelio . empty set: ken s nolo (null set). empty string: ken sumboloseir .

end: 1. kro, t loc, p rac. 2. l gw, telei nw. end conditions: sunj kec krwn.

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end point: kro, akra o shme o. end points of an interval: kra diast matoc. sharp end: ox kro.

endless: at rmonac. endomorphism: endomorfism c. endothermic: end jermoc. energy: en rgeia.

energy balance: isoz gio en rgeiac. activation energy: en rgeia energopo hshc. internal energy: eswterik en rgeia. kinetic energy: kinhtik en rgeia. potential energy: dunamik en rgeia. solar energy: hliak en rgeia. strain energy: en rgeia param rfwshc. thermal energy: jermik en rgeia.

engineering: teqnolog a.

software engineering: teqnolog a logismiko .

enhance: aux nw, pro gw. enhancement: a xhsh, proagwg . enlarge: megej nw. enlargement: meg junsh. ennea-: enn a- (pr jema, sun. nona-). enthalpy: enjalp a. entire: ol klhroc, ak raioc.

entire complex plane: sumplhrwm no epektetam no migadik ep pedo. entire function: ak raia sun rthsh.

entrance: e sodoc. entropy: entrop a. entry: e sodoc, stoiqe o.

(i,j) entry: (i,j) stoiqe o. leading entry: hgetik stoiqe o.

enumerable: arijm simoc, aparijm simoc.

e ectively enumerable set: algorijmik arijm simo s nolo (logik ). recursively enumerable sets: anadromik arijm sima s nola. enumerable set: arijm simo s nolo.

enumerate: arijm , aparijm . enumeration: ar jmhsh, apar jmhsh. envelope: perib llousa, f keloc. environment: perib llon.

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environmental: periballontik c.

environmental model: periballontik mont lo.

ephemeris: astronimik efhmer da. epi-: epi-. epic: Se merik bibl a, to epic qrhsimopoie tai wc upokoristik tou epimorphism (epimorfism c). epicenter: ep kentro. epicycle: ep kukloc, epitr qioc. epicycle force: epitr qia d namh.

epicyclic: epikuklik c. epicycloid: epikukloeid c, epikukloeid c. epidemic: epidhm a. epimorphic: ep morfoc, epimorfik c. epimorphism: epimorfism c. epitheory: epijewr a. epitrochoid: epitroqoeid c (kamp lh). epitrochoidal: epitroqoeid c.

epitrochoidal curve: epitroqoeid c kamp lh.

epoch: epoq . epsilon: yilon.

-de nition: eyilontik c orism c.

equal: soc.

equal triangles: sa tr gwna. equal vectors: sa dian smata.

equality: is thta.

equality relation: sq sh is thtac. conditional equality: up sujn kh is thta.

equalize: exis nw. equalizer: exiswt c, pur nac diafor n (di erence kernel). equally: ex sou, sa. equally spaced: isap qontec. equally spaced arguments: isap qonta or smata.

equate: exis nw. equation: ex swsh.

equations of motion: exis seic k nhshc. equation of state: katastatik ex swsh, ex swsh kat stashc. acoustics equation: ex swsh thc akoustik c. adjoint equation: suzug c ex swsh.

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algebraic equation: algebrik ex swsh. autonomous equations: aut nomec exis seic. biharmonic (di erential) equation: diarmonik (diaforik ) ex swsh. binary equation: duadik ex swsh. binomial equation: diwnumik ex swsh. biquadratic equation: ditetragwnik ex swsh. canonical equations: kanonik c exis seic. characteristic equation: qarakthristik ex swsh. complementary di erential equation: ant stoiqh omogen c diaforik ex swsh. constitutive equation: katastatik ex swsh, ulik ex swsh. continuity equation: ex swsh sun qeiac. coupled equations: suzeugm nec exis seic. cubic equation: tritob jmia ex swsh. decoupled equations: aposuzeugm nec as zeuktec exis seic. delay di erential equation: usterodiaforik ex swsh. di erence equation: diaforoex swsh, ex swsh diafor n. di erential equation: diaforik ex swsh. discretization equations: exis seic diakritopo hshc. discretized equation: diakritopoihm nh ex swsh. elliptic equation: elleiptik ex swsh. empirical equation: empeirik ex swsh. evolution equations: exeliktik c exis seic. exact di erential equation: t leia pl rhc diaforik ex swsh. exponential equation: ekjetik ex swsh. governing equations: di pousec isq ousec exis seic. heat equation: ex swsh jerm thtac. homogeneous equation: omogen c ex swsh. homogeneous di erential equation: omogen c diaforik ex swsh. hyperbolic equation: uperbolik ex swsh. hypergeometric equation: upergewmetrik ex swsh. hypergeometric di erential equation: upergewmetrik diaforik ex swsh. independent equations: anex rthtec exis seic. indicial equation: qarakthristik ex swsh. inhomogeneous equation: mh omogen c ex swsh. integral equation: oloklhrwtik ex swsh. integrodi erential equation: oloklhrwtikodiaforik ex swsh.

Laplace equation: ex swsh Laplace. linear di erential equation: grammik diaforik ex swsh. linear equation: grammik ex swsh. linearized equation: grammikopoihm nh ex swsh. log-likelihood equation: ex swsh logarijmo-pijanof neiac. momentum equation: ex swsh (diat rhshc thc) orm c. natural equations: fusik c exis seic. non-homogeneous equation: mh omogen c ex swsh. non-linear equation: mh grammik ex swsh. normal equations: kanonik c exis seic. ordinary di erential equation (ODE): sun jhc diaforik ex swsh (SDE). parabolic equation: parabolik ex swsh. parametric equation: parametrik ex swsh.

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partial di erential equation (PDE): merik diaforik ex swsh (MDE) diaforik ex swsh me merik c parag gouc.

Poisson equation: ex swsh (tou) Poisson polar equation: polik ex swsh. polynomial equation: poluwnumik ex swsh. potential equation: ex swsh dunamiko . quadratic equation: deuterob jmia ex swsh ex swsh deut rou bajmo . regression equation: ex swsh palindrom sewc. separable equation: diaqwr simh ex swsh. simultaneous equations: s sthma exis sewn. sti equation: d skampth ex swsh. structural equation: domik ex swsh. transcendental equation: uperbatik ex swsh. trigonometric equations: trigwnometrik c exis seic. wave equation: kumatik ex swsh, ex swsh k matoc.

equator: ishmerin c.

celestial equator: our nioc ishmerin c.

equatorial: ishmerin c.

equatorial coordinate: ishmerin suntetagm nh.

equi-: iso- (pr jema). equiangular: isog nioc.

equiangular polygon: isog nio pol gwno. equiangular transformation: isog nioc metasqhmatism c.

equiareal: isembadik c.

equiareal map: isembadik apeik nish.

equiaxed: isoaxonik c.

equiaxed zone: isoaxonik z nh.

equicontinuous: isosuneq c. equiconvergent: isosugkl nwn. equidissection: isodiam rish, isembadik diam rish. equidistant: isap qwn, shc ap stashc.

equidistant points: isap qonta shme a. azimuthal equidistant projection: azimoujiak isap qousa probol .

equilateral: is pleuroc.

equilateral hyperbola: is pleurh uperbol . equilateral polygon: is pleuro pol gwno. equilateral triangle: is pleuro tr gwno.

equilibrate: isorrop . equilibria: shme a isorrop ac, bl. equilibrium.

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equilibrium (pl. equilibria): isorrop a, shme o isorrop ac. equilibrium optimization: beltistopo hsh isorrop ac. equilibrium point: shme o isorrop ac. equilibrium state: kat stash isorrop ac. forced equilibrium: exanagkasm nh isorrop a. stable equilibrium: eustaj c isorrop a. static equilibrium: statik isorrop a. unstable equilibrium: astaj c isorrop a.

equimultiple: isopollapl sioc. equinoctial: ishmerin c. equinox: ishmer a. equinumerable: is rijmoc. equinumerous: isoplhj c, is rijmoc.

equinumerous sets: isoplhj s nola, isod nama s nola.

equipartition: isokatanom , isomerism c, isodiam rish. equipartition principle: arq thc isodiam rishc.

equipotent: isod namoc, isosjen c, isodunamik c. equipotential: isodunamik c. equipotential curve: isodunamik kamp lh. equipotential line: isodunamik gramm . equipotential surface: isodunamik epif neia.

equiprojective: isoprobolik c. equispaced: omoi morfa katanemhm noc sto q ro.

equispaced grid: omoi morfo pl gma (sun. uniform grid).

equivalence: isodunam a.

equivalence class: kl sh isodunam ac. equivalence relation: sq sh isodunam ac. a ne equivalence: susqetism nh isodunam a. natural equivalence: fusik isodunam a, fusik c isomorfism c. stable equivalence: eustaj c isodunam a.

equivalency: isodunam a.

equivalency class: kl sh isodunam ac.

equivalent: isod namoc.

equivalent clause sets: isod nama s nola sunjhk n. equivalent deviate: isod namh ap klish. equivalent nite automata: isod nama peperasm na aut mata. equivalent formulas: isod namoi t poi. equivalent matrices: isod namoi p nakec. equivalent systems: isod nama sust mata. equivalent norm: isod namh n rma.

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a ne equivalent: susqetism noc isod namoc. column equivalent: sthlo sod namoc. column equivalent matrices: sthlo sod namoi p nakec. elementarily equivalent: stoiqeiwd c isod namoi. logically equivalent: logik isod namoi. row equivalent: grammo sod namoc. row equivalent matrices: grammo sod namoi p nakec.

equivariant: isallo wtoc, isometablht c. equivariant map: isallo wth apeik nish.

equivariantly: isallo wta.

equivariantly di eomorphic: isallo wta amfidiafor simoc.

erase: diagr fw. erasing: diagraf , sb simo.

erasing machine: mhqan diagraf c.

erect: rjioc. ergodic: ergodik c.

multiplicative ergodic theorem: pollaplasiastik ergodik je rhma.

ergodicity: ergodik thta.

ergodicity theorem: je rhma ergodik thtac.

errata: bl. erratum. erratum (pl. errata): par rama, sf lma. erroneous: esfalm noc. erroneously: esfalm na. erroneousness: to esfalm no, sfaler thta. error: sf lma, l joc.

error analysis: an lush sf lmatoc. error bound: fr gma sf lmatoc. error estimate: ekt mhsh sf lmatoc. error estimation: ekt mhsh sf lmatoc. error function: sun rthsh sf lmatoc. error propagation: met dosh sf lmatoc. absolute error: ap luto sf lma. acceptance error: sf lma apodoq c. actual error: pragmatik sf lma. a posteriori error estimation: a posteriori ekt mhsh sf lmatoc. asymptotic error: asumptwtik sf lma. complementary error function: sumplhrwmatik sun rthsh sf lmatoc. computable error bound: upolog simo fr gma sf lmatoc. computational error: upologistik sf lma. consistency error: sf lma sumbibast thtac. discretization error: sf lma diakritopo hshc.

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global error: kajolik sf lma. interpolation error: sf lma parembol c. local error: topik sf lma. maximum error: m gisto sf lma. mean error: m so sf lma. mean square error: m so tetragwnik sf lma. minimal error method: m jodoc elaq stou sf lmatoc. non-sampling error: mh deigmatolhptik sf lma. over ow error: sf lma uperqe lishc. percent error: ekatostia o sf lma. phase error: fasik sf lma. probable error: pijan sf lma. processing error: diadikastik sf lma. random error: tuqa o sf lma. random sampling error: tuqa o sf lma deigmatolhy ac. relative error: sqetik sf lma. response error: sf lma ap krishc. root-mean-square error: m so tetragwnik sf lma. rounding error: sf lma stroggule sewc. round o error: sf lma stroggule sewc. sampling error: deigmatolhptik sf lma, sf lma deigmatolhy ac. sharp error bound: ox fr gma sf lmatoc. standard error: tupik sf lma. syntax error: suntaktik l joc. systematic error: susthmatik sf lma. trial and error: dokim kai sf lma. trial and error method: m jodoc dokim c kai sf lmatoc. truncation error: sf lma apokop c. type-I error: sf lma t pou I. type-II error: sf lma t pou II. unit error: monadia o sf lma.

escape: diafug , diafe gw.

escape velocity: taq thta diafug c.

escribable: paragr yimoc. escribe: paragr fw. escribed: paragegramm noc.

escribed circle: paragegramm noc k kloc (sun. excircle ecircle).

essential: ousi dhc, ousiastik c, basik c.

essential bound: ousi dec fr gma. essential boundary condition: ousiastik sunoriak sunj kh (sunj kh Dirichlet). essential in mum: ousi dec in mum. essential lower bound: ousi dec k tw fr gma. essential singularity: ousi dhc anwmal a ousi dec an malo shme o. essential supremum: ousi dec supremum. essential upper bound: ousi dec nw fr gma.

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essentially: ousiwd c, ousiastik .

essentially bounded: ousiwd c fragm noc. essentially bounded above: ousiwd c nw fragm noc. essentially bounded below: ousiwd c k tw fragm noc. essentially complete: ousiwd c pl rhc.

estimable: ektim simoc. estimate: ekt mhsh, ektim , upolog zw.

biased estimate: mh amer lhpth ekt mhsh. error estimate: ekt mhsh sf lmatoc. point estimate: shmeiak ekt mhsh. rough estimate: pr qeirh ekt mhsh. sharp estimate: oxe a ekt mhsh. standard error of estimate: tupik sf lma ektim sewc. unbiased estimate: amer lhpth ekt mhsh.

estimation: ekt mhsh.

estimation theory: ektimhtik jewr a ektim sewc. a posteriori error estimation: a posteriori ekt mhsh sf lmatoc.

estimator: ektim tria, ektimht c.

absolutely unbiased estimator: apol twc amer lhpth ektim tria.

Bayes estimator: ektim tria Bayes. best estimator: b ltisth ektim tria. biased estimator: mh amer lhpth ektim tria. maximum likelihood estimator: ektim tria m gisthc pijanof neiac. non-regular estimator: mh kanonik ektim tria. point estimator: shmeiak ektim tria. Se merik bibl a, shmeioektim tria shmeioektimht c. point estimator: shmeiak ektim tria. quadratic estimator: tetragwnik ektim tria. ratio estimator: ektim tria l gou. regular estimator: kanonik ektim tria. strongly consistent estimator: isqur sunep c ektim tria. unbiased estimator: amer lhpth ektim tria.

Euclidean: eukle deioc, o tou Eukle dh.

Euclidean algorithm: eukle deioc alg rijmoc.

Euclidean geometry: eukle deia gewmetr a.

Euclidean norm: eukle deia n rma.

Euclidean ring: eukle deioc dakt lioc.

Euclidean space: eukle deioc q roc.

Euler, Leonhard (1707-1783)

Euler characteristic: qarakthristik tou Euler.

Euler's constant: stajer tou Euler.

Euler equations: exis seic Euler.

Euler's identities: taut thtec tou Euler.

Euler-Maclaurin summation formula: t poc jroishc twn Euler-Maclaurin.

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Euler numbers: arijmo tou Euler.

Euler's theorem: je rhma tou Euler.

Eulerian: tou Euler.

Eulerian approach: je rhsh kat Euler.

evaluate: upolog zw, ektim . evaluation: upologism c, ekt mhsh. evaporation: ex tmish. even: rtioc, zug c. even extension: rtia ep ktash. even function: rtia sun rthsh. even number: rtioc arijm c. even parity: rtia isotim a. even permutation: rtia met jesh.

evenly: omoi morfa, omal , ex sou.

evenly spaced: omoi morfa topojethm noi.

event: gegon c, endeq meno.

certain event: b baio gegon c endeq meno. composite event: s njeto gegon c endeq meno. compound event: s njeto gegon c endeq meno. dependent events: exarthm na gegon ta endeq mena. elementary event: stoiqei dec gegon c endeq meno. impossible event: ad nato gegon c endeq meno. independent events: anex rthta gegon ta endeq mena. mutually exclusive events: asumb basta gegon ta endeq mena. random event: tuqa o endeq meno. rare event: sp nio gegon c endeq meno. simple event: apl stoiqei dec gegon c endeq meno. sure event: b baio gegon c endeq meno.

every: k je. everywhere: panto .

almost everywhere: sqed n panto .

evolute: exeiligm nh.

evolute of a cycloid: exeiligm nh kukloeido c.

evolution: ex lixh, an ptuxh.

evolution equations: exeliktik c exis seic. index of evolution: de kthc ex lixhc.

evolutionary: exeliktik c.

evolutionary algorithm: exeliktik c alg rijmoc. evolutionary operation: exeliktik dr sh.

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evolutionary problem: exeliktik pr blhma. evolutionary process: exeliktik an lixh. evolutionary spectrum: exeliktik f sma. evolutionary tree: exeliktik d ntro.

exact: akrib c, t leioc, olik c.

exact cover problem: pr blhma akribo c k luyhc. exact di erential: olik t leio diaforik . exact di erential equation: t leia pl rhc diaforik ex swsh. exact division: t leia dia resh. exact sequence: t leia akolouj a. exact solution: akrib c l sh.

exam: ex tash. examination: ex tash. examine: exet zw. example: par deigma. excenter: par kentro, k ntro paragegramm nou k klou (sun. ecenter). excess: per sseia, uperbol . excessive: uperbolik c. exchange: antallag , enallag , sunallag . column exchange: enallag sthl n. row exchange: enallag gramm n.

exchanger: enall kthc.

heat exchanger: enall kthc jerm thtac.

excircle: paragegramm noc k kloc (sun. escribed circle ecircle). excission: ektom . exclusion: apokleism c. exclusion principle: arq apokleismo .

exclusive: apokleistik c.

mutually exclusive events: asumb basta gegon ta endeq mena. mutually exclusive sets: x na s nola.

execute: ektel . executable: ektel simoc. exhaust: exantl . exhaustion: ex ntlhsh. exhaustive: exantlhtik c. exhibit: epideikn w. exist: up rqw. existence: parxh.

existence of solution: parxh l shc.

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existence theorem: je rhma parxhc. existence and uniqueness: parxh kai monadik thta. global existence: kajolik parxh. local existence: topik parxh.

existential: uparxiak c.

existential quanti cation: uparxiak poso ndeixh. existential quanti er: uparxiak c posode kthc.

exothermic: ex jermoc. expand: anapt ssw, diast llw.

expand into a Taylor series: anapt ssw se seir Taylor.

expanding: diastell menoc, anapt ssontac. expanding universe: diastell meno s mpan.

expansion: an ptugma, an ptuxh, diastol , ep ktash, die runsh.

expansion coe cient: suntelest c diastol c. expansion of a determinant: an ptugma or zousac. expansion in partial fractions: an ptugma se apl kl smata. asymptotic expansion: asumptwtik an ptugma. binomial expansion: diwnumik an ptugma, an ptugma tou diwn mou.

Maclaurin expansion: an ptugma Maclaurin. matched asymptotic expansions: m jodoc sunarmosm nwn asumptwtik n anaptugm twn m jodoc idiazous n diataraq n (singular perturbation method). partial fraction expansion: an ptugma se merik apl kl smata. series expansion: an ptugma se seir . sudden expansion: ap tomh diastol (reustodunamik ).

Taylor expansion: an ptugma Taylor (sun. Taylor development). trigonometric expansion: trigwnometrik an ptugma.

expectation: anamon , prosdok a, elp da.

double expectation theorem: je rhma dipl c prosdok ac. mathematical expectation: majhmatik prosdok a elp da.

expected: anamen menoc, prosdok menoc, prosdokht c, jewrhtik c.

expected frequency: anamen menh prosdok menh prosdokht jewrhtik suqn thta. expected value: anamen menh prosdok menh prosdokht c m sh tim majhmatik elp da.

experiment: pe rama.

random experiment: pe rama t qhc.

experimental: peiramatik c. expert: mpeiroc, empeirogn monac.

expert systems: mpeira sust mata.

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explained: epexhghm noc.

explained variation: palindromik paragontik metabol .

explementary: paraplhrwmatik c.

explementary angle: paraplhrwmatik gwn a.

explicit: se lum nh morf , analut c, mesoc, rht c.

explicit approach: analut mesh m jodoc. explicit method: analut mesh m jodoc. explicit function: lelum nh sun rthsh sun rthsh se lelum nh morf . explicit algebraic function: lelum nh algebrik sun rthsh. explicit scheme: analut mesh m jodoc. explicit transformation: analut c mesoc metasqhmatism c.

explicitly: se lelum nh morf , mesa. explicitness: to lelum no, to meso. explode: ekrhgn w, ekrhgn omai. explore: exereun . explosion: krhxh. explosive: ekrhktik c. exponent: ekj thc.

critical exponent: kr simoc ekj thc.

Liapunov exponent: ekj thc Liapunov. negative exponent: arnhtik c ekj thc.

exponential: ekjetik c.

exponential convergence: ekjetik s gklish. exponential curve: ekjetik kamp lh. exponential distribution: ekjetik katanom . exponential equation: ekjetik ex swsh. exponential function: ekjetik sun rthsh. exponential functor: ekjetik c sunartht c. exponential growth: ekjetik a xhsh. exponential integral: ekjetik olokl rwma. exponential series: ekjetik seir .

exponentially: ekjetik .

exponentially convergent: sugkl nwn ekjetik .

expose: ekj tw. exposure: kjesh. express: ekfr zw. expression: par stash, kfrash.

algebraic expression: algebrik par stash. arithmetic expression: arijmhtik par stash. canonical expression: kanonik par stash.

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numerical expression: arijmhtik par stash. regular expression: kanonik kfrash (plhroforik ).

exradius (pl. exradii): akt na paragegramm nou k klou. extend: epekte nw, ekte nw, dieur nw. extendability: epektasim thta. extendable: epekt simoc. extended: epektetam noc, dieurum noc, ektetam noc.

extended complex plane: sumplhrwm no epektetam no migadik ep pedo. extended decision rule: dieurum noc kan nac ap fashc. extended design: dieurum noc sqediasm c. extended group divisible design: dieurum noc diairet c kat om dec sqediasm c. extended hypergeometric distribution: dieurum nh upergewmetrik katanom . extended matrix: epektetam noc p nakac.

extensible: ektat c. extension: ep ktash (Topol.).

algebraic extension: algebrik ep ktash. analytic extension: analutik ep ktash. continuous extension: suneq c ep ktash. cyclic extension: kuklik ep ktash. cyclotomic extension: kuklotomik ep ktash. even extension: rtia ep ktash. nite extension: peperasm nh ep ktash. generic extension: genetik ep ktash (logik ). in nite extension: peirh ep ktash. normal extension: kanonik ep ktash. odd extension: peritt ep ktash. proper extension: gn sia ep ktash. radical extension: rizik ep ktash. simple extension: apl ep ktash.

extensional: ektatik c.

extensional viscosity: ektatik ix dec.

extensive: ektetam noc, ektatik c.

extensive magnitudes: posotik meg jh. extensive property: ektatik idi thta. extensive sampling: ektetam nh (qronik topik ) deigmatolhy a.

extensivity: to ektetam no, to epektetam no. exterior: exwterik , exwterik c.

exterior algebra: exwterik lgebra. exterior angle: exwterik gwn a. exterior of a closed curve: exwterik kleist c kamp lhc. exterior Helmhotz problem: exwterik pr blhma Helmhotz. exterior measure: exwterik m tro.

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exterior point: exwterik shme o. exterior product: exwterik gin meno sfhnoeid c gin meno (wedge product, ap to s mbolo ^).

Qrhsimopoie tai se exwterik c lgebrec (exterior algebras).

external: exwterik c.

external diameter: exwterik di metroc. external operation: exwterik pr xh. external ratio: exwterik c l goc. external variance: exwterik diaspor .

externally: exwterik . extra: epipl on, exw- (pr jema). extract: ex gw, ap spasma. extractable: exag gimoc. extraction: exagwg .

nth root extraction: exagwg niost c r zac.

extraneous: exwterik c, x noc, sqetoc. extraordinary: ktaktoc, ekplhktik c, asun jhc. extrapolant: parekb llousa, sun rthsh parekbol c, epekte nousa, sun rthsh ep ktashc. extrapolate: parekb llw, epekte nw, parekte nw, probl pw. extrapolation: parekbol , ep ktash, par ktash, gen keush, pr bleyh, extrapolation.

extrapolation method: m jodoc parekbol c.

Richardson's extrapolation: parekbol pr bleyh kat Richardson, m jodoc parekbol c tou Richardson.

extrema: akr tata, bl. extremum. extremal: akr tatoc, twn akrot twn, akra oc, oriak c.

extremal property: akr tath idi thta, idi thta akrot twn. extremal zeros: r zec akrot twn.

extremality: to akr tato. extreme: akr tatoc, akra oc, oriak c. extreme value: akr tath tim .

extremeness: akr thta. extremity: akr , t loc. extremum (pl. extrema): akr tatoc, akr tato. extrinsic: exwterik c, x noc. extrinsically: exwterik , epousiwd c. extrudate: kbolo. extrude: ekb llw, exwj . extrusion: ekbol , ex jhsh.

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eye: m ti, ofjalm c.

eye lens: prosofj lmioc fak c.

F FD ( nite di erence): peperasm nh diafor .

FDM ( nite di erence method): m jodoc peperasm nwn diafor n.

FE ( nite element): peperasm no stoiqe o.

FEM ( nite element method): m jodoc peperasm nwn stoiqe wn.

FFT (fast Fourier transform): taq c metasqhmatism c Fourier.

FS (fundamental solution): jemeli dhc l sh. face: yh, epif neia, (par pleurh) dra.

face of a polyhedron: par pleurh dra polu drou. side faces: par pleurec drec.

facet: dra, yh pleur (probl matoc). factor: par gontac, suntelest c.

ampli cation factor: suntelest c en squshc. common factor: koin c par gontac. conversion factor: suntelest c metatrop c. crossed factors: diastauro menoi par gontec. growth factor: suntelest c a xhshc. highest common factor: m gistoc koin c par gontac ( diair thc). integrating factor: oloklhrwtik c par gontac par gontac oloklhr sewc. magni cation factor: suntelest c megenj nsewc. scale factor: suntelest c kl makac. scaling factor: suntelest c allag c kl makac. shape factor: par gontac morf c. tolerance factor: par gontac anoq c. weighting factor: par gontac st jmishc, par gontac b rouc.

factorable: paragontopoi simoc. factorial: paragontik c, paragontik .

factorial design: paragontik c sqediasm c. factorial function: paragontik sun rthsh. factorial polynomial: paragontik polu numo. factorial series: paragontik seir . factorial series distribution: paragontik katanom .

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factoring: paragontopo hsh.

left factoring: arister paragontopo hsh. right factoring: dexi paragontopo hsh.

factorization: paragontopo hsh.

iterative factorization: epanalhptik paragontopo hsh.

LU factorization: paragontopo hsh LU. polar factorization: polik paragonopo hsh. prime factorization: paragontopo hsh se pr touc. unique factorization: monos manth paragontopo hsh.

factorize: paragontopoi . fail: apotugq nw. failure: apotuq a, astoq a.

failure analysis: an lush astoq ac. failure function: sun rthsh astoq ac.

fair: d kaioc, t mioc, d kaioc.

fair coin: kanonik t mio n misma. fair game: t mio d kaio paiqn di.

faithful: pist c.

faithful representation: pist anapar stash.

fall: p ftw, pt sh. falling: p ptwn.

falling body: p pton s ma.

false: esfalm noc, l joc, yeud c, analhj c. falsify: diaye dw. falsity: to yeud c, to analhj c, anakr beia. faltung: sun lixh. familiar: oike oc. family: oikog neia.

family of curves: oikog neia kampul n. a ne family: susqetism nh oikog neia. one-parapeter family: monoparametrik oikog neia. isometric family: isometrik oikog neia. orthogonal families: orjog niec oikog neiec.

far: makrin c.

far eld: makrin ped o. far- eld di raction: per jlash makrino ped ou.

fast: taq c.

fast axis: taq c xonac.

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fast convergence: taqe a s gklish. fast Fourier transform (FFT): taq c metasqhmatism c Fourier. fast method: taqe a m jodoc.

fatigue: k pwsh. favorable: euno k c, eunoo menoc. feasibility: efikt , epiteukt , katorjwt . feasibility study: mel th skopim thtac.

feasible: efikt c, epiteukt c, katorjwt c, pragmatopoi simoc, epitrept c. feasible set: efikt s nolo. feasible solution: efikt l sh.

feature: qarakthristik , gn risma. feed: trofodot , trofodos a. feedback: anatrofod thsh. feet: bl. foot.

Fermat, Pierre (1601-1665).

Fermat's principle: arq tou Fermat.

fertility: gonim thta. few: l goi. ber: na, n ma (Topol.).

ber bundle: nhmatik d smh. ber optics: optik twn inwd n agwg n.

Fibonacci, Leonardo (1170-1250)

Fibonacci function: sun rthsh Fibonacci.

Fibonacci numbers: arijmo Fibonacci.

bration: nhmatopo hsh (Topol.). bre: na, n ma (Topol.), bl. ber. ducial: thc empistos nhs, pisteutik c.

ducial distribution: pisteutik katanom . ducial inference: pisteutik sumperasmatolog a. ducial limits: ria empistos nhc, pisteutik ria. ducial probability: pisteutik pijan thta.

eld: ped o (dianusmatik c logism c), s ma (algebrik c dom c). eld arithmetic: arijmhtik swm twn. eld intensity: ntash ped ou. eld lens: fak c ped ou. eld of sets: ped o sun lwn. anisotropic eld: anis tropo ped o. central eld: kentrik ped o. complete vector eld: pl rec dianusmatik ped o.

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conservative eld: sunthrhtik ped o. direction eld: ped o kateuj nsewn. electric eld: hlektrik ped o. electromagnetic eld: hlektromagnhtik ped o. far eld: makrin ped o. far- eld di raction: per jlash makrino ped ou. force eld: ped o dun mewn. gravitational eld: ped o bar thtac, barutik ped o. harmonic eld: armonik ped o. irrotational eld: astr bilo ped o. isotropic eld: is tropo ped o. near eld: kontin ped o. near- eld di raction: per jlash kontino ped ou. prime eld: pr to s ma. quadratic eld: tetragwnik s ma. rotational eld: strobil ped o. scalar eld: bajmwt ped o. semicomplete vector eld: hmipl rec dianusmatik ped o. solenoidal (vector) eld: swlhnoeid c (dianusmatik ) ped o. splitting eld: s ma diasp sewc s ma riz n. tensor eld: tanustik ped o. vector eld: dianusmatik ped o. velocity eld: ped o taq thtac.

gure: sq ma, stoiqe o, yhf o, arijm c.

homothetic gures: omoiojetik sq mata. rectilinear gure: euj grammo sq ma. signi cant gure: shmantik yhf o.

le: arqe o.

data le: arqe o dedom nwn.

lm: film, um nac, um nio.

dielectric lm: dihlektrik um nio. thin lm: lept um nio.

lter: f ltro.

free lter: ele jero f ltro. principal lter: k rio f ltro. trivial lter: tetrimm no f ltro.

ltering: filtr risma, di jhsh.

ltering technique: teqnik filtrar smatoc.

nal: telik c.

nal state: telik kat stash.

nality: telik thta, telei thta.

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principle of nality: arq thc telei thtac.

nd: br skw, prosdior zw. nding: e rhma. ne: lept c.

ne mesh: pukn pl gma, pl gma lept c diam rishc.

neness: lept thta.

neness of a partition: pukn thta diamer sewc.

nite: peperasm noc.

adaptive nite elements: anaprosarmostik peperasm na stoiqe a. nite Abelian group: peperasm nh abelian antimetajetik om da. nite character: peperasm noc qarakt rac. nite class: peperasm nh kl sh. nite di erence: peperasm nh diafor . nite di erence method (FDM): m jodoc peperasm nwn diafor n. nite dimension: peperasm nh di stash. nite dimensional: peperasmenodi statoc, peperasm nhc di stashc. nite discontinuity: peperasm nh asun qeia. nite element: peperasm no stoiqe o. nite element method (FEM): m jodoc peperasm nwn stoiqe wn. nite extension: peperasm nh ep ktash. nite group: peperasm nh om da. nite integration: peperasm nh olokl rwsh. nite interval: peperasm no di sthma. nite jump: peperasm no p dhma. nite population: peperasm noc plhjusm c. nite representation: peperasm nh anapar stash. nite rotation: peperasm nh strof . nite sample space: peperasm noc deigmat qwroc deigmatik c q roc. nite sequence: peperasm nh akolouj a. nite series: peperasm nh seir . nite set: peperasm no s nolo. nite volume: peperasm noc gkoc. nite volume method: m jodoc peperasm nwn gkwn el gqou. conforming nite elements: summorfik peperasm na stoiqe a. discontinuous nite elements: asuneq peperasm na stoiqe a. hybrid nite element method: ubridik m jodoc peperasm nwn stoiqe wn. singular nite element: idi zon peperasm no stoiqe o. unconjugated nite element method: m jodoc aposunezeugm nwn peperasm nwn stoiqe wn.

niteness: to peperasm no.

niteness theorem: je rhma tou peperasm nou.

nitistic: peperasm noc. rst: pr toc, jemeli dhc.

rst curvature: pr th kampul thta.

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rst derivative: pr th par gwgoc. rst harmonic: pr th (jemeli dhc) armonik . rst invariant: pr th anallo wth. rst kind: pr to e doc. rst limit theorem: pr to oriak je rhma. rst order: pr th t xh. rst-order di erential equation: diaforik ex swsh pr thc t xhc. rst-order language: prwtob jmia gl ssa. rst-order theory: prwtob jmia jewr a. rst principle: basik jemeli dhc arq . rst variation: pr th metabol .

t: prosarm zw.

goodness of t: poi thta prosarmog c, prosarmostik thta, katallhl thta prosarmog c.

2 -test of goodness of t: 2 - legqoc poi thtac prosarmog c, 2 - legqoc kal c prosarmog c.

tting: prosarmog .

curve tting: prosarmog kamp lhc. data tting: prosarmog dedom nwn.

xed: stajer c.

xed axis: stajer c xonac. xed point: stajer shme o, ak nhth upodiastol . xed point theorem: je rhma stajero shme ou. xed-point variable: metablht ak nhthc upodiastol c.

ag: shma a.

ag variety: e doc pollapl thta shma ac.

at: ep pedoc, sioc.

at plate: ep pedh pl ka. at section: ep pedh tom . at surface: ep pedh epif neia.

ight: pt sh. oating: kinht c.

oating operation: pr xh kinht c upodiastol c. oating point: kinht upodiastol . oating point arithmetic: arijmhtik kinht c upodiastol c. oating-point variable: metablht kinht c upodiastol c.

oppy: qalar c.

oppy disk: malak c d skoc disk tta (upologist c).

ow: ro .

ow chart: logik di gramma, di gramma ro c, dom gramma. ow curve: kamp lh ro c. ow pattern: morf ro c.

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ow rate: rujm c ro c. baroclinic ow: baroklinik ro . barotropic ow: barotropik ro . cash ow: qrhmatoro . compressible ow: sumpiest ro . creeping ow: rpousa ro . uid ow: ro reusto . fully developed ow: pl rwc aneptugm nh ro . heat ow: ro jerm thtac. incompressible ow: asump esth ro . inviscid ow: anix dhc mh ix dhc tribh ro . irrotational ow: astr bilh ro . laminar ow: strwt ro . mixing ow: ro m xhc an mixhc. multi-layer ow: polustrwmatik ro .

Newtonian ow: neut neia ro . primary ow: prwte ousa ro . reactive ow: ro me (qhmik ) ant drash. radial ow: aktinik ro . rotational ow: strobil ro . secondary ow: deutere ousa ro . shear ow: ro di tmhshc. stagnation ow: ro anakop c. stationary ow: st simh ro . steady ow: m nimh ro .

Stokes ow: ro Stokes. strati ed ow: strwmatopoihm nh ro . subsonic ow: upohqhtik ro . supersonic ow: uperhqhtik ro . swirling ow: peristrofik ro (sun. torsional ow). torsional ow: peristrofik ro (sun. swirling ow). time dependent ow: xronometaball menh ro . transient ow: metabatik ro . turbulent ow: turb dhc ro . two-phase ow: difasik ro . uniaxial ow: monaxonik ro . uniform ow: omoi morfh ro . unsteady ow: mh m nimh ro metabatik ro . viscoelastic ow: ixwdoelastik ro . viscometric ow: ixwdometrik ro . viscoplastic ow: ixwdoplastik ro . viscous ow: ix dhc ro .

uctuate: auxomei nomai. uctuation: auxome wsh. uid: reust .

uid dynamics: reustodunamik . uid ow: ro reusto . uid mechanics: reustomhqanik .

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uid source: phg reusto . compressible uid: sumpiest reust . computational uid dynamics (CFD): upologistik reustodunamik . generalized Newtonian uid: genikeum no neut neio reust . ideal uid: idanik reust . incompressible uid: asump esto reust . inviscid uid: anix dec mh ix dec reust .

Newtonian uid: neut neio reust . non-Newtonian uid: mh neut neio reust . real uid: pragmatik reust . viscoelastic uid: ixwdoelastik reust . viscoplastic uid: ixwdoplastik reust . viscous uid: ix dec reust .

uidity: reust thta. ush: ????????.

royal ush: floc ston sso.

ute: r bdwsh, aul c.

uted spectrum: tainiwt f sma.

ux: ro (an mon da epifane ac).

ux density: pukn thta ro c. heat ux: ro jerm thtac (an mon da epifane ac).

foam: afr c. focal: estiak c, kentrik c.

focal length: estiak ap stash. focal plane: estiak ep pedo. focal point: estiak shme o. back focal length: dexi estiak ap stash. e ective focal length: olik estiak ap stash. front focal length: arister estiak ap stash.

focalization: est ash, sugk ntrwsh. focalize: esti zw, sugkentr nw. focus: est a, esti zw, sugkentr nw. in focus: estiasm noc. out of focus: mh estiasm noc.

focusing: est ash, sugk ntrwsh, esti zwn, sugkentr nwn. foil: f llo, lasma. folded: anadiplwm noc.

folded contingency table: summetrik c p nakac sun feias. folded distribution: anadiplwm nh katanom .

folding: anad plwsh.

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foliation: f llwsh. folium: f llo.

folium of Descartes: f llo tou Descartes.

follow: akolouj , pomai.

follow up: parakolouj , parakolo jhsh.

following: ak loujoc, ep menoc. foot (pl. feet): p di. force: d namh, exanagk zw.

force eld: ped o dun mewn. force of mortality: rujm c jnhsim thtac. body force: swmatik ol swmh mazik d namh, d namh gkou. Isod namoi roi: mass force, volume force. buoyancy force: nwsh. central force: kentrik d namh. centrifugal force: fug kentrh d namh. centripetal force: kentrom loc d namh. conservative force eld: sunthrhtik ped o dun mewn. contact force: d namh epaf c epifaneiak d namh (surface force). dissipative force: skedastik d namh, d namh ant stashc ap sbeshc. drag force: opisj lkousa d namh. epicycle force: epitr qia d namh. impulsive force: wstik d namh. internal force: eswterik d namh. lift force: nwsh, d namh nwshc. mass force: mazik d namh. Bl. body force. polygon of forces: pol gwno dun mewn. restoring force: d namh epanafor c. surface force: epifaneiak d namh d namh epaf c (contact force).

forced: exanagkasm noc, bebiasm noc.

forced convection: bebiasm nh exanagkasm nh kuklofor a. forced equilibrium: exanagkasm nh isorrop a. forced oscillation: exanagkasm nh tal ntwsh (sun. forced vibration). forced system: exanagkasm no s sthma. forced vibration: exanagkasm nh tal ntwsh (sun. forced oscillation).

forcing: exanagkasm c.

forcing conditions: sunj kec exanagkasmo . notion of forcing: nnoia tou exanagkasmo .

fore: prin (suntomograf a tou before).

fore-and-aft: prin kai met . fore-and-aft symmetry: summetr a prin kai met , summetr a arister -dexi , summetr a rtiac sun rthshc ws proc ton xona twn y.

forecast: probl pw.

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forecasting: pr bleyh. forgetful: epil smwn.

forgetful functor: epil smwn sunartht c.

forging: sfurhlas a. form: morf , sq ma, sqhmat zw.

bilinear form: digrammik morf . canonical form: kanonik morf . closed form: kleist morf . di erential form: diaforik morf . conjunctive normal form: suzeuktik kanonik morf . disjunctive normal form: diazeuktik kanonik morf . echelon form: klimakwt morf . functional form: sunarthsiak morf . fundamental form: jemeli dhc morf .

Hermitian form: ermitian morf . inde nite quadratic form: a risth tetragwnik morf . indeterminate form: aprosdi risth morf . integral form: oloklhrwtik morf .

Jordan's canonical form: kanonik morf tou Jordan. linear form: grammik morf . matrix form: morf pin kwn, mhtrik morf , pinakomorf . metric form: metrik morf . normal form: kanonik morf . open form: anoikt morf . polar form (of a complex number): polik morf (migadiko arijmo ). prenex normal form: kanonik morf prenex. pure quadratic form: kajar tetragwnik morf . quadratic form: tetragwnik morf . reduced echelon form: anhgm nh klimakwt morf . standard form: kanonik sun jhc tupik morf . strong form: isqur morf .

Taylor form: morf Taylor. trilinear form: trigrammik morf . variational form: metabolik morf . weak form: asjen c morf .

formal: tupik c, austhr c.

formal integration: tupik olokl rwsh. formal language: tupik gl ssa. formal series: tupik seir .

formalization: diat pwsh, formalism c. formalize: diatup nw, tupopoi . format: di taxh, sq ma. formation: sqhmatism c, morfopo hsh, kataskeu .

class formation: kataskeu kl sewc. impredicative axiom of class formation: mh kathgorhmatik ax wma kataskeu c kl sewn.

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predicative axiom of class formation: kathgorhmatik ax wma kataskeu c kl sewn.

formula: (pl. formulas, formulae): t poc.

addition formula: t poc ajro smatoc. approximate formula: proseggistik c t poc. asymptotic formula: asumptwtik c t poc. atomic formula: atomik c t poc. binomial formula: t poc tou diwn mou.

Cauchy's integral formulae: oloklhrwtiko t poi tou Cauchy. closed formula: kleist c t poc. closed integration formulas: kleisto t poi (arijmhtik c) olokl rwshc. composite integration formulas: s njetoi t poi (arijmhtik c) olokl rwshc. composite trapezoidal rule formula: s njetoc t poc tou trapez ou. double angle formula: t poc dipl c gwn ac. duplication formula: t poc diplasiasmo . equivalent formulas: isod namoi t poi.

Green's formula: t poc tou Green. half angle formula: t poc mis c gwn ac. integral formula: oloklhrwtik c t poc. integration formulas: t poi (arijmhtik c) olokl rwshc. interpolation formula: t poc parembol c. inversion formula: t poc antistrof c. multinomial formula: poluwnumik c t poc. multiple angle formula: t poc pollapl c gwn ac. normal formula: omal c t poc (logik ). open formula: anoikt c t poc. open integration formulas: anoikto t poi (arijmhtik c) olokl rwshc. positive formula: jetik c t poc. prenex formula: t poc se projematik morf . product-moment formula: t poc tou ginom nou rop n. recurrence formula: anadromik c t poc. recursion formula: anadromik c t poc. recursive formula: anadromik c t poc. reduction formula: anagwgik c t poc. satis able formula: ikanopoi simoc t poc. semi-open formula: hmianoikt c t poc. summation formula: t poc jroishc. trapezoidal formula: t poc tou trapez ou. valid formula: gkuroc t poc.

formulae: bl. formula. formulate: diatup nw, jemeli nw. formulation: diat pwsh, jemel wsh, kat strwsh.

mathematical formulation: majhmatik diat pwsh jemel wsh.

forth: mproc.

back and forth method: m jodoc mproc-p sw.

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forward: empr c, proc ta empr c, pr sw, kat nth (gia peperasm nec diafor c). forward di erences: proc ta empr c pr sw kat nth diafor c. forward substitution: empr c antikat stash.

Foucault pendulum: ekkrem c tou Foucault. founded: jemeliwm noc, idruje c.

well-founded: kal c jemeliwm noc, kal c orism noc.

foundation: jemel wsh, jem lio, druma.

axiomatic foundation: axiwmatik jemel wsh.

four: t ssera, t sseric.

four-color theorem: je rhma tess rwn qrwm twn. four-dimensional: tetradi statoc.

Fourier:

Fourier analysis: an lush Fourier.

Fourier coe cients: suntelest c Fourier.

Fourier integral: olokl rwma Fourier.

Fourier series: seir Fourier.

Fourier's integral theorem: oloklhrwtik je rhma tou Fourier.

Fourier transform: metasqhmatism nh Fourier, metasqhmatism c Fourier.

Fourier transformation: metasqhmatism c Fourier. discrete Fourier transform: diakrit c metasqhmatism c Fourier. fast Fourier transform (FFT): taq c metasqhmatism c Fourier. generalized Fourier coe cients: genikeum noi suntelest c Fourier. inverse Fourier transform: ant strofh metasqhmatism nh Fourier. inverse Fourier transformation: ant strofoc metasqhmatism c Fourier.

fractal: klastik , morfoklasmatik , fr ktal, klastik c, morfoklasmatik c. fractal analysis: klastik morfoklasmatik an lush. fractal surface: klastik morfoklasmatik epif neia.

fractality: klastik thta, morfoklasmatik thta. fractile: posostia o shme o. fraction: kl sma, tm ma.

continued fraction: suneq c kl sma. dissimilar fractions: eter numa kl smata. improper fraction: mh gn sio kataqrhstik kl sma. recurring continuous fraction: epanalhptik suneq c kl sma. partial fraction: merik apl kl sma. partial fraction expansion: an ptugma se merik apl kl smata. proper fraction: gn sio kl sma. similar fractions: om numa kl smata. simple fraction: apl kl sma. terminating fraction: perato meno kl sma.

fractional: klasmatik c, tmhmatik c.

fractional analysis: klasmatik an lush.

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fractional function: klasmatik sun rthsh. fractional step algorithm: alg rijmoc klasmatiko b matoc. randomized fractional factorial designs: tuqaiopoihm noi tmhmatiko paragontiko sqediasmo .

fracture: jra sh.

fracture mechanics: mhqanik jra shc.

frame: pla sio, s sthma.

frame of reference: s sthma anafor c. basic frame: basik pla sio. inertial frame of reference: adraneiak s sthma suntetagm nwn. orthonormal frame: orjokanonik pla sio.

framing: plais wsh.

basic framing: basik plais wsh. elementary framing: stoiqei dhc plais wsh.

framework: pla sio.

combinatorial framework: sunduastik pla sio.

free: ele jeroc, apallagm noc, qwr c.

free boundary: ele jero s noro. free boundary problem: pr blhma me ele jero s noro. free group: ele jerh om da. free index: ele jeroc de kthc. free model: ele jero mont lo. free monoid: ele jero monoeid c. free motion: ele jerh k nhsh. free object: ele jero antike meno. free-object functor: sunartht c ele jerwn antikeim nwn. free occurrence: ele jerh emf nish. free product: ele jero gin meno. free surface: ele jerh epif neia. free torsion: ele jerh str yh. free universe: ele jero s mpan. free variable: ele jerh metablht . free vector: ele jero di nusma. context-free language: gl ssa qwr c sumfraz mena. distribution free: ele jeroc (thc sunarthsiak c morf c thc) katanom c. element-free method: m jodoc qwr c (peperasm na) stoiqe a.

freedom: eleujer a.

degrees of freedom: bajmo eleujer ac.

Frenet, (-).

Frenet equations: exis seic tou Frenet.

Frenet-Serret formulas: t poi twn Frenet-Serret.

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frequency: suqn thta.

frequency distribution: katanom suqnot twn. frequency polygon: pol gwno suqn thtac. frequency table: p nakac suqn thtac. absolute frequency: ap luth suqn thta. angular frequency: gwniak suqn thta. cell frequency: suqn thta kelio . circular frequency: kuklik suqn thta. cumulative frequency distribution: ajroistik katanom suqnot twn. expected frequency: anamen menh prosdok menh prosdokht jewrhtik suqn thta. fundamental frequency: jemeli dhc basik suqn thta. natural frequency: fusik suqn thta. normal frequency: kanonik suqn thta. relative frequency: sqetik suqn thta. spatial frequency: qwrik suqn thta suqn thta q rou.

Fresnel

Fresnel integral: olokl rwma tou Fresnel.

Fresnel cosine integral: sunhmitonik olokl rwma tou Fresnel.

Fresnel sine integral: hmitonik olokl rwma tou Fresnel.

Fresnel zone: z nh Fresnel.

Fruslani

Fruslani's integral: olokl rwma tou Fruslani.

friction: trib .

friction coe cient: suntelest c trib c.

frictional: tribik c. frictionless: triboc. fringe: kross c sumbol c (optik ).

fringe order: t xh krosso sumbol c.

front: m twpo.

front focal length: arister estiak ap stash.

frontal: metwpik c.

frontal method: metwpik m jodoc.

frustrum: k louro stere .

frustrum of cone: k louroc k noc. frustrum of pyramid: k lourh puram da.

full: pl rhc, gem toc.

full house: foul (sto p ker).

fully: pl rwc.

fully developed ow: pl rwc aneptugm nh ro .

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fully discrete: pl rwc diakrit c.

function: sun rthsh, apeik nish (mapping), metasqhmatism c (transformation), leitourg a, leitourg .

function theory: jewr a sunart sewn. additive function: prosjetik sun rthsh.

Airy function: sun rthsh Airy. algebraic function: algebrik sun rthsh. analytic function: analutik sun rthsh. arbitrary function: auja reth sun rthsh, tuqo sa sun rthsh. autocorrelation function: sun rthsh autosusq tishc. automorphic function: aut morfh sun rthsh. basis function: sun rthsh b shc.

Bei functions: sunart seic Bei. Ber functions: sunart seic Ber. Bessel functions: sunart seic Bessel. beta function: sun rthsh b ta. bicubic basis functions: dikubik c sunart seic b shc. bilinear basis functions: digrammik c sunart seic b shc. biquadratic basis functions: ditetragwnik c sunart seic b shc. bounded function: fragm nh sun rthsh. bubble function: sun rthsh fusall dac. characteristic function: qarakthristik sun rthsh idiosun rthsh (eigenfunction). circular functions: kuklik c trigwnometrik c (trigonometric) gwniometrik c (cyclometric) sunart seic.

complementary error function: sumplhrwmatik sun rthsh sf lmatoc. complementary function: sumplhrwmatik sun rthsh. complex function: migadik sun rthsh. complex-valued function: migadik sun rthsh. composite function: s njeth sun rthsh. computable function: upolog simh sun rthsh. conjugate functions: suzuge c sunart seic. constant function: stajer sun rthsh. continuous function: suneq c sun rthsh. cubic basis functions: kubik c sunart seic b shc. cumulative hazard function: ajroistik sun rthsh diakind neushc. cyclometric functions: gwniometrik c trigwnometrik c (trigonometric) kuklik c (circular) sunart seic.

decision function: sun rthsh ap fashc. decreasing function: fj nousa sun rthsh. delta function: sun rthsh d lta. density function: sun rthsh pukn thtac sun rthsh b rouc. di erentiable function: paragwg simh sun rthsh. digamma function: sun rthsh dig mma. discontinuous function: asuneq c sun rthsh. discrete function: diakrit sun rthsh. discriminant function: diakr nousa sun rthsh. distribution function: sun rthsh katanom c. domain of a function: ped o orismo sun rthshc.

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elementary functions: stoiqei deic basik c sunart seic. elliptic function: elleiptik sun rthsh. entire function: ak raia sun rthsh. error function: sun rthsh sf lmatoc. even function: rtia sun rthsh. explicit algebraic function: lelum nh algebrik sun rthsh. explicit function: lelum nh sun rthsh sun rthsh se lelum nh morf . exponential function: ekjetik sun rthsh. factorial function: paragontik sun rthsh. failure function: sun rthsh astoq ac. fractional function: klasmatik sun rthsh. gain function: sun rthsh k rdouc. gamma function: sun rthsh g mma. generalized function: genikeum nh sun rthsh. generating function: genn tria sun rthsh. global basis functions: kajolik c sunart seic b shc.

Green's function: sun rthsh tou Green. half recti ed function: hmianorjwm nh sun rthsh. half recti ed sine wave function: hmianorjwm nh hmitonoeid c kumatosun rthsh.

Hamiltonian function: sun rthsh tou Hamilton, qamiltonian sun rthsh.

Hankel function: sun rthsh Hankel. harmonic function: armonik sun rthsh.

Heaviside's unit function: monadia a sun rthsh tou Heaviside. holomorphic function: ol morfh sun rthsh. homogeneous function: omogen c sun rthsh. hyperbolic function: uperbolik sun rthsh. hyperelliptic function: uperelleiptik sun rthsh. hypergeometric function: upergewmetrik sun rthsh. indicator function: de ktria sun rthsh. implicit algebraic function: peplegm nh algebrik sun rthsh. implicit function: peplegm nh sun rthsh. implicit function theorem: je rhma peplegm nhc sun rthshc. incomplete gamma function: atel c sun rthsh g mma. increasing function: a xousa sun rthsh. independent functions: anex rthtec sunart seic. inner function: eswterik sun rthsh. integrable function: oloklhr simh sun rthsh. integral function: oloklhrwtik sun rthsh. inverse function: ant strofh sun rthsh. inverse function theorem: je rhma thc ant strofhc sun rthshc. irrational function: rrhth sun rthsh. isochoric function: is qwrh sun rthsh. isotonic regression function: isotonik sun rthsh palindr mhshc. iterated function: epanalamban menh sun rthsh. joint density function: sun rthsh ap koino pukn thtac. joint distribution function: sun rthsh ap koino katanom c. joint probability function: sun rthsh mikt c pijan thtac.

Jacobian elliptic functions: elleiptik c sunart seic tou Jacobi.

Kei functions: sunart seic Kei. 132

Ker functions: sunart seic Ker. lacunary function: mh epekt simh (analutik ) sun rthsh, qasm dhc sun rthsh. likelihood function: sun rthsh pijanof neiac. linear function: grammik sun rthsh. linear basis functions: grammik c sunart seic b shc.

Lipschitz function: sun rthsh Lipschitz. likelihood ratio test function: elegqosun rthsh l gou pijanof neiac. local basis functions: topik c sunart seic b shc. logarithmic function: logarijmik sun rthsh. log-likelihood function: sun rthsh logarijmo-pijanof neiac. loss function: sun rthsh ap leiac. many-valued function: plei timh sun rthsh. mapping function: sun rthsh apeikon sewc. matrix-valued function: pinakosun rthsh. maximizing function: megistopoio sa sun rthsh. maximum likelihood function: sun rthsh m gisthc pijanof neiac. measurable function: metr simh sun rthsh. measure-valued function: metrosun rthsh. meromorphic function: mer morfh sun rthsh. minimax test function: elegqosun rthsh elaqistomeg stou, elegqosun rthsh minimax. minimizing function: elaqistopoio sa sun rthsh. modi ed function: tropopoihm nh sun rthsh. modi ed Bessel functions: tropopoihm nec sunart seic Bessel. modular function: metrosun rthsh. moment generating function: ropogenn tria sun rthsh. monotone function: mon tonh sun rthsh. monotonic function: mon tonh sun rthsh. morphism function: sun rthsh morfismo . most powerful test function: isqur tath elegqosun rthsh, isqur tath sun rthsh el gqou. multi-valued function: plei timh sun rthsh. multiple-valued function: plei timh sun rthsh. non-analytic function: mh analutik sun rthsh. normalized function: kanonikopoihm nh sun rthsh. null function: mhdenik sun rthsh. object function: sun rthsh antikeim nwn. objective function: antikeimenik sun rthsh. odd function: peritt sun rthsh. one-to-one function: na proc na amfimonos manth amfimon timh erriptik (bijective) sun rthsh. one-valued function: mon timh sun rthsh. onto function: sun rthsh ep epirriptik (surjective) sun rthsh. Se merik bibl a, fesh (surjection)! open function: anoikt sun rthsh. orthogonal functions: orjog niec sunart seic. orthonormal functions: orjokanonik c sunart seic. outer function: exwterik sun rthsh. partial recursive functions: merik c anadromik c sunart seic. pattern function: sun rthsh morf c. periodic function: periodik sun rthsh. phase function: fasik sun rthsh.

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piecewise continuous function: tmhmatik suneq c sun rthsh. piecewise function: kat tm mata tmhmatik orism nh sun rthsh. piecewise linear function: kat tm mata tmhmatik grammik sun rthsh. piecewise smooth function: tmhmatik le a sun rthsh. plus function: sun rthsh sun. polygamma function: sun rthsh polug mma. polyharmonic function: poluarmonik sun rthsh. polynomial function: poluwnumik sun rthsh. potential function: sun rthsh dunamiko . power function: dunamosun rthsh. primitive recursive functions: basik c anadromik c sunart seic. probability function: sun rthsh pijan thtac. probability generating function: pijanogenn tria sun rthsh. projection function: sun rthsh probol c. pulse function: sun rthsh tetragwniko palmo . pyramid function: sun rthsh puram da. quadratic function: tetragwnik sun rthsh. quadratic basis functions: tetragwnik c sunart seic b shc. randomized decision function: tuqaiopoihm nh sun rthsh ap fashc. randomized test function: tuqaiopoihm nh elegqosun rthsh, tuqaiopoihm nh sun rthsh el gqou. rational function: rht sun rthsh. real function: pragmatik sun rthsh. real-valued function: pragmatik sun rthsh. recti ed function: anorjwm nh sun rthsh. recursive function: anadromik sun rthsh. regression function: sun rthsh palindr mhshc. regular function: analutik sun rthsh. restriction of a function: periorism c sun rthshc. risk function: sun rthsh kind nou, sun rthsh diakind neushc. roof function: sun rthsh st gh. saw tooth wave function: prionoeid c kumatosun rthsh. semicontinuous function: hmisuneq c sun rthsh. sign test function: elegqosun rthsh pros mou, sun rthsh el gqou pros mou. sine wave function: hmitonoeid c kumatosun rthsh. simple function: apl sun rthsh. single-valued function: mon timh sun rthsh. singular function: idi zousa sun rthsh. smooth function: le a sun rthsh. special functions: eidik c sunart seic. spline functions: sunart seic splines. square integrable function: tetragwnik oloklhr simh sun rthsh. square loss function: tetragwnik sun rthsh ap leiac. staircase function: klimakwt sun rthsh. step function: klimakwt sun rthsh, sun rthsh b matoc. strictly decreasing function: gn sia austhr fj nousa sun rthsh. strictly increasing function: gn sia austhr a xousa sun rthsh. subadditive function: upoprosjetik sun rthsh. subexponential function: upoekjetik sun rthsh. superadditive function: uperprosjetik sun rthsh.

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superregular function: uperkanonik sun rthsh. survivor function: sun rthsh epib wshc. theta function: sun rthsh j ta. transfer function: sun rthsh metafor c. test function: elegqosun rthsh sun rthsh el gqou. trial function: sun rthsh dokim c. triangular wave function: trigwnik kumatosun rthsh. trigonometric functions: trigwnometrik c kuklik c (circular) gwniometrik c (cyclometric) sunart seic.

unbiased test function: amer lhpth elegqosun rthsh, amer lhpth sun rthsh el gqou. unbounded function: mh fragm nh sun rthsh. uniformly continuous function: omoi morfa suneq c sun rthsh. uniformly most powerful unbiased test function: omoi morfa isqur tath amer lhpth elegqosun rthsh,

omoi morfa isqur tath amer lhpth sun rthsh el gqou. unit function: monadia a sun rthsh. unit step function: sun rthsh monadia ou b matoc. vector function: dianusmatik sun rthsh. vector-valued function: dianusmatik sun rthsh. wave function: kumatosun rthsh kumatik sun rthsh. weight function: sun rthsh b rouc. zero function: mhdenik sun rthsh. zeta function: sun rthsh z ta.

functional: sunarthsiak sunarthsoeid c, sunarthsiak c, leitourgik c. functional analysis: sunarthsiak an lush. functional form: sunarthsiak morf . a ne functional: susqetism no sunarthsiak . constant functional: stajer sunarthsiak . convex functional: kurt sunarthsiak . linear functional: grammik sunarthsiak . location functional: sunarthsiak j shc. quadratic functional: tetragwnik sunarthsiak .

functionally: sunarthsiak .

functionally independent: sunarthsiak anex rthtoi.

functor: sunartht c.

adjoint functor: suzug c sunartht c. contravariant functor: antallo wtoc sunartht c. covariant functor: sunallo wtoc sunartht c. diagonal functor: diag nioc sunartht c. exponential functor: ekjetik c sunartht c. forgetful functor: epil smwn sunartht c. free-object functor: sunartht c ele jerwn antikeim nwn. hom functor: hom sunartht c. identity functor: tautotik c sunartht c. representable functor: anaparast simoc sunartht c.

fundamental: jemeli dhc, basik c.

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fundamental coe cients: jemeli deic suntelest c, jemeli dh meg jh. fundamental form: jemeli dhc morf . fundamental frequency: jemeli dhc basik suqn thta. fundamental group: basik om da. fundamental mode: jemeli dhc tal ntwsh tr poc (tal ntwshc). fundamental principle: jemeli dhc arq . fundamental sequence: basik akolouj a. fundamental solution: jemeli dhc l sh. fundamental theorem: jemeli dec je rhma. fundamental theorem of algebra: jemeli dec je rhma thc lgebrac. fundamental theorem of arithmetic: jemeli dec je rhma thc arijmhtik c. fundamental theorem of calculus: jemeli dec je rhma tou majhmatiko logismo . fundamental theorem of integral calculus: jemeli dec je rhma tou oloklhrwtiko logismo . method of fundamental solutions (MFS): m jodoc jemeliwd n l sewn.

future: m llon.

absolute future: ap luto m llon.

fuzziness: as feia. fuzzy: asaf c.

fuzzy logic: asaf c logik . fuzzy modeling: asaf c montelopo hsh. fuzzy set: asaf c s nolo.

G gain: k rdoc.

gain function: sun rthsh k rdouc.

galaxy: galax ac. galactic: galaxiak c.

galactic absorption: galaxiak aporr fhsh.

Galerkin, (-)

Galerkin method: m jodoc Galerkin.

Galerkin weighted residuals: stajmism na up loipa Galerkin.

Petrov-Galerkin method: m jodoc Petrov-Galerkin.

Galilean: galilai an c.

Galilean transformation: galilai an c metasqhmatism c.

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Galileo: Galila oc.

Galileo paradox: par doxo tou Galila ou.

Galois, Evariste (1811-1832)

Galois action: dr sh Galois.

Galois cohomology: sunomolog a Galois.

Galois eld: s ma Galois.

Galois group: om da Galois.

Galois representations: anaparast seic Galois.

Galois theory: jewr a Galois.

game: pa gnio, paiqn di.

game theory: jewr a paign wn. zero sum game: paiqn di mhdeniko ajro smatoc.

gamma: g mma.

gamma distribution: katanom g mma. gamma function: sun rthsh g mma. gamma rays: akt nec g mma. incomplete gamma function: atel c sun rthsh g mma.

gap: q sma, noigma.

gap test: legqoc q smatoc.

gas: a rio.

gas dynamics: dunamik aer wn. gas phase: a ria f sh. ideal gas: idanik a rio.

gauge: bajm da.

potential gauge: bajm da dunamiko .

Gauss, Carl Friedrich (1777-1855)

Gauss-Bonnet formula: t poc twn Gauss-Bonnet.

Gauss di erential equation: diaforik ex swsh tou Gauss.

Gauss elimination: apaloif (kat ) Gauss.

Gauss formula: t poc tou Gauss.

Gauss integration: olokl rwsh (kat ) Gauss.

Gauss-Jordan reduction: anagwg apaloif (elimination) Gauss-Jordan.

Gauss-Laguerre quadrature: arijmhtik olokl rwsh Gauss-Laguerre.

Gauss-Legendre quadrature: arijmhtik olokl rwsh Gauss-Legendre.

Gauss-Ostrogradsky theorem: je rhma twn Gauss-Ostrogradsky, je rhma tou Gauss, je rhma ap klishc (divergence theorem).

Gauss plane: ep pedo tou Gauss.

Gauss points: shme a Gauss.

Gauss quadrature: arijmhtik olokl rwsh Gauss.

Gauss-Seidel method: m jodoc twn Gauss-Seidel.

Gauss theorem: je rhma tou Gauss je rhma thc ap klishc (divergence theorem).

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Gauss weights: suntelest c b rouc Gauss, b rh Gauss.

Gaussian: tou Gauss.

Gaussian curvature: kampul thta tou Gauss.

Gaussian distribution: katanom tou Gauss kanonik katanom .

Gaussian function: sun rthsh tou Gauss.

Gaussian integers: ak raioi tou Gauss.

Gaussian lens formula: ex swsh fak n tou Gauss.

Gaussian plane: ep pedo tou Gauss.

general: genik c.

general associative law: genik prosetairistik idi thta. general commutative law: genik antimetajetik idi thta. general distributive law: genik epimeristik idi thta. general linear group: genik grammik om da. general solution: genik l sh. general term: genik c roc. general topology: genik topolog a.

generality: genik thta.

without loss of generality (wlog): qwr c ap leia ( bl bh) thc genik thtac.

generalization: gen keush, ep ktash. generalize: genike w. generalized: genikeum noc.

generalized coordinates: genikeum nec suntetagm nec. generalized Fourier coe cients: genikeum noi suntelest c Fourier. generalized function: genikeum nh sun rthsh. generalized method: genikeum nh m jodoc. generalized Newtonian uid: genikeum no neut neio reust .

generate: par gw, genn . generated: parag menoc.

separably generated: diaqwr sima parag menoc. weakly-compactly generated (wcg): asjen c-sumpag c parag menoc (gia s nola).

generating: par gwn (par gousa), genn torac (genn tria).

generating function: genn tria sun rthsh. bilateral generating function: d pleurh genn tria sun rthsh. moment generating function: ropogenn tria sun rthsh. probability generating function: pijanogenn tria sun rthsh.

generation: paragwg , g nnhsh, gene .

grid generation: paragwg pl gmatoc. mesh generation: paragwg pl gmatoc.

generator: genn torac, genn tria, paragwg c. language generator: paragwg c gl ssac.

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mesh generator: pr gramma paragwg c pl gmatoc, paragwg c pl gmatoc.

generic: genik c, genetik c.

generic extension: genetik ep ktash (logik ). generic subset: genetik upos nolo (logik ).

genetic: genetik c. genetics: genetik . genus: g noc. geocentric: gewkentrik c.

geocentric latitude: gewkentrik pl toc.

geodesic: gewdaisiak c, gewdaisiak .

geodesic circle: gewdaisiak c k kloc. geodesic coordinates: gewdaisiak c suntetagm nec. geodesic curvature: gewdaisiak kampul thta, efaptomenik kampul thta (tangential curvature). geodesic curves: gewdaisiak c, gewdaisiak c kamp lec (sun. geodesics). geodesic distance: gewdaisiak ap stash. geodesic ellipse: gewdaisiak lleiyh. geodesic line: gewdaisiak gramm . geodesic mapping: gewdaisiak apeik nish. geodesic polar coordinates: gewdaisiak c polik c suntetagm nec. geodesic polygon: gewdaisiak pol gwno. geodesic torsion: gewdaisiak str yh. geodesic triangle: gewdaisiak tr gwno.

geodesics: gewdaisiak c, gewdaisiak c gramm c kamp lec (sun. geodesic curves). geodesy: gewdais a. geographic: gewgrafik c. geography: gewgraf a. geometric: gewmetrik c. geometric average: gewmetrik c m soc. geometric combinatorics: gewmetrik sunduastik . geometric construction: gewmetrik kataskeu . geometric design: gewmetrik kataskeu , gewmetrik c sqediasm c. geometric distribution: gewmetrik katanom . geometric integral: gewmetrik ekjetik olokl rwma. geometric interpretation: gewmetrik ermhne a. geometric locus: gewmetrik c t poc. geometric mean: gewmetrik c m soc ( roc). geometric multiplicity: gewmetrik pollapl thta. geometric progression: gewmetrik pr odoc. geometric sequence: gewmetrik akolouj a. geometric series: gewmetrik seir . geometric similarity: gewmetrik omoi thta. geometric solid: gewmetrik stere . geometric solution: gewmetrik l sh.

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geometric surface: gewmetrik epif neia.

geometrical: gewmetrik c, bl. geometric. geometrical optics: gewmetrik optik .

geometrically: gewmetrik .

geometrically similar: gewmetrik moioi.

geometry: gewmetr a.

algebraic geometry: algebrik gewmetr a. analytic geometry: analutik gewmetr a. computational geometry: upologistik gewmetr a. di erential geometry: diaforik gewmetr a. discrete geometry: diakrit gewmetr a. elliptic geometry: elleiptik gewmetr a.

Euclidean geometry: eukle deia gewmetr a. non-Euclidean geometry: mh eukle deia gewmetr a. perspective geometry: prooptik gewmetr a. plane analytic geometry: ep pedh analutik gewmetr a. projective di erential geometry: probolik diaforik gewmetr a. projective geometry: probolik gewmetr a. pure geometry: kajar gewmetr a. solid analytic geometry: analutik gewmetr a se treic diast seic. solid geometry: stereometr a. symplectic geometry: sumplektik gewmetr a. synthetic geometry: sunjetik gewmetr a. topological geometry: topologik gewmetr a.

geosciences: gewepist mec. germ: sp rma (gia sunart seic kai kl seic isodunam ac).

Gibbs, Josian (1839-1903) Gibbs' notation: sumbolism c Gibbs.

Gibbs oscillations: talant seic Gibbs.

Gibbs phenomenon: fain meno Gibbs.

girth: perif reia. give: d nw. given: dosm noc, dedom noc.

given constant: dosm nh stajer . given that: doj ntoc ti.

glass: gial .

glass state: ual dhc kat stash.

global: kajolik c, olik c, sunolik c.

global basis functions: kajolik c sunart seic b shc. global choice: kajolik epilog .

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global error: kajolik sf lma. global existence: kajolik parxh. global interpolation: kajolik parembol . global method: kajolik m jodoc. global minimizer: kajolik c elaqistopoiht c. global numbering: kajolik ar jmhsh. global optimization: kajolik beltistopo hsh. global problem: kajolik pr blhma. global property: kajolik idi thta. global solution: kajolik l sh. global stability: kajolik eust jeia. axiom of global choice: ax wma kajolik c epilog c.

globally: kajolik , olik .

globally stable: kajolik eustaj c.

globe: sfa ra. globular: sfairik c, sfairoeid c. goal: telik c skop c, t rma.

Godel, (-)

G odel number: arijm c G odel.

G odel numbering: ar jmhsh G odel.

Godelization: gkaitelopo hsh.

Goldbach, Christian (1690-1764)

Goldbach's conjecture: eikas a tou Goldbach.

golden: qrus c.

golden section: qrus tom . golden rectangle: qrus orjog nio.

goniometer: gwni metro. goodness: poi thta.

goodness of t: poi thta prosarmog c, prosarmostik thta, katallhl thta prosarmog c.

2 -test of goodness of t: 2 - legqoc poi thtac prosarmog c, 2 - legqoc kal c prosarmog c.

govern: di pw, kubern . governing: di pwn, isq wn, kubern n.

governing equations: di pousec isq ousec exis seic.

governor: kubern thc, rujmist c. grade: bajm c, bajm da. graded: bajmwt c, bajmia oc.

graded algebra: bajmwt lgebra. graded mesh: bajmia o pl gma, pl gma bajmia ac pukn thtac.

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graded module: bajmwt pr tupo.

gradient: kl sh, bajm da, an delta. graduation: diab jmish.

graduation curve: kamp lh diab jmishc.

graeco-latin: ellhnolatinik c.

graeco-latin squares: ellhnolatinik tetr gwna.

graeco-roman: ellhnorwma k c.

graeco-roman squares: ellhnorwma k tetr gwna.

Gram J orgen (1850-1916).

Gram-Schmidt orthonormalization process: m jodoc orjokanonikopo hshc twn Gram-Schmidt.

gram: gramm rio. grammar: grammatik .

ambiguous context-free grammar: diforo menh grammatik qwr c sumfraz mena. context-free grammar: grammatik qwr c sumfraz mena. context-sensitive grammar: grammatik eua sjhth sta sumfraz mena. left-regular grammar: arister kanonik grammatik . linear context-free grammar: grammik grammatik qwr c sumfraz mena. regular grammar: kanonik grammatik . self-embedding grammar: kuklik oriz menh grammatik . unrestricted grammar: grammatik qwr c periorismo c. weak precedence grammar: grammatik asjen n proteraiot twn.

grammatical: grammatik c.

grammatical complexity: grammatik poluplok thta.

grammatically: grammatik .

grammatically computable function: grammatik upolog simh sun rthsh.

grand: meg loc.

grand mean: genik m sh tim .

graph: grafik par stash, di gramma, gr fhma, gr foc, sqedi zw grafik par stash. graph theory: jewr a grafhm twn gr fwn. linear graph: grammik gr fhma. random linear graph: tuqa o grammik gr fhma. undirected graph: mh kateujun meno gr fhma.

graphical: grafik c.

graphical representation: grafik anapar stash. graphical solution: grafik l sh.

graphically: grafik .

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graphing: sqed ash. grating: fr gma, kigkl dwma. gravitation: bar thta.

universal law of gravitation: n moc thc pagk smiac lxhc.

gravitational: barutik c, thc bar thtac.

gravitational acceleration: epit qunsh thc bar thtac. gravitational collapse: barutik kat rreush. gravitational constant: (pagk smia) stajer thc bar thtac. gravitational eld: ped o bar thtac, barutik ped o. gravitational potential: dunamik bar thtac barutik dunamik . gravitational wave: barutik k ma.

gravity: bar thta.

center of gravity: k ntro b rouc. speci c gravity: eidik bar thta.

great: meg loc. greater: megal teroc. greatest: m gistoc.

greatest common divisor: m gistoc koin c diair thc. greatest limit: m gisto rio. greatest lower bound: m gisto k tw fr gma in mum.

Green, George (1793-1841)

Green's formula: t poc tou Green.

Green's function: sun rthsh tou Green.

Green's identity: taut thta tou Green.

Green's theorem: je rhma tou Green.

grid: pl gma, esq ra.

grid generation: paragwg pl gmatoc. grid size: pl toc pl gmatoc. collocated grid: taxijethm no pl gma. conforming grid: summorfik pl gma. equispaced grid: omoi morfo pl gma (sun. uniform grid). moving grid algorithm: alg rijmoc kino menou pl gmatoc. orthogonal grid: orjog nio pl gma. staggered grid: enallass meno pl gma. uniform grid: omoi morfo pl gma.

gross: qondrik c, olik c, ak jartoc. ground: dafoc, b sh. ground clause: basik sunj kh.

groundless: ab simoc.

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group: om da.

group cohomology: sunomolog a om dwn. group divisible: diairet c kat om dec. group isomorphism: isomorfism c om dwn. group representation: anapar stash om dac. group theory: jewr a om dwn. group unit: mon da om dac.

Abelian group: abelian antimetajetik om da. additive group: prosjetik om da. a ne group: susqetism nh om da. alternating group: enall ssousa om da. commutative group: antimetajetik abelian om da. conformal group: s mmorfh om da. control group: om da el gqou. cyclic group: kuklik om da. defect group: ellip c om da. dihedral group: diedrik om da. nite group: peperasm nh om da. nite abelian group: peperasm nh abelian antimetajetik om da. free group: ele jerh om da. fundamental group: basik om da. general linear group: genik grammik om da. holonomy group: ol nomh om da. homology group: omologiak om da. homotopy group: omotopik om da. isotropic group: is troph om da.

Lie group: om da Lie. linear group: grammik om da. metabelian group: metabelian om da. metacyclic group: metakuklik om da. multiplicative group: pollaplasiastik om da. nilpotent group: mhdenod namh om da. normal group: kanonik om da. paracompact group: par kurth om da. permutation group: om da met jeshc. projective group: probolik om da. semisimple group: hmiapl om da. solvable group: epil simh om da. subnormal group: upokanonik om da. symmetric group: summetrik om da. symmetry group: om da summetri n. topological group: topologik om da. unitary group: monadia a om da.

growth: a xhsh, an ptuxh.

growth factor: suntelest c a xhshc. rate of growth: rujm c a xhshc an ptuxhc. exponential growth: ekjetik a xhsh. linear growth: grammik a xhsh.

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polynomial growth: poluwnumik a xhsh.

guarantee: exasfal zw. guess: ektim , eik zw, upoj tw, mante w, ekt mhsh, eikas a, up jesh. initial guess: arqik ekt mhsh.

guide: odhg c, odhg , kajodhg .

guiding curve: dieujeto sa kamp lh (sun. directrix).

gyration: perifor .

radius of gyration: akt na perifor c.

gyrocompass: guroskopik pux da. gyroscope: gurosk pio.

H hr. (pl. hrs.): ra (hour). half: mis c.

half angle: mis gwn a. half angle formula: t poc mis c gwn ac. half-interval method: m jodoc diqot mhshc. half invariant: hmianallo wtoc. half life: qr noc upodiplasiasmo , qr noc hmizw c. half line: hmieuje a. half Normal distribution: hmi-Kanonik katanom . half plane: hmiep pedo. half range: mis ktash. half range Fourier series: seir Fourier mis c ktashc. half recti ed: hmianorjwm noc. half recti ed function: hmianorjwm nh sun rthsh. half recti ed sine wave function: hmianorjwm nh hmitonoeid c kumatik sun rthsh. half space: hmiq roc. half step: hmib ma.

half-open: hmianoikt c.

half-open interval: hmianoikt di sthma.

halfspace: hmiq roc. halfwidth: hmie roc, hmipl toc.

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halt: termat zw, stamat .

halt state: kat stash termatismo .

halted: termatism noc.

halted con guration: termatism nh kat stash (plhroforik ).

halting: termatism c, stam thma.

halting problem: pr blhma termatismo .

Hamilton, (-).

Hamilton's equations: exis seic tou Hamilton.

Hamilton-Jacobi equation: ex swsh twn Hamilton-Jacobi.

Hamilton's principle: arq tou Hamilton.

Hamiltonian: qamiltonian c, sun rthsh tou Hamilton.

Hamiltonian function: sun rthsh tou Hamilton, qamiltonian sun rthsh.

Hamiltonian matrix: qamiltonian c p nakac.

Hamiltonian system: qamiltonian s sthma. discrete Hamiltonian system: diakrit qamiltonian s sthma.

hand: q ri.

left-hand continuity: sun qeia ap arister . left-hand derivative: par gwgoc ap arister . left-hand limit: rio ap arister . left-hand side: arister m loc. left handed: arister c, arister strofoc. right-hand continuity: sun qeia ap dexi . right-hand derivative: par gwgoc ap dexi . right-hand limit: rio ap dexi . right-hand side: dexi m loc. right handed: dexi c, dexi strofoc. right-handed coordinate system: dexi strofo s sthma suntetagm nwn, sun. dextral coordinate system.

handle: qeir zomai, qero li, lab , qeir zomai. hang: krem w. hanging: krem menoc.

hanging con guration: krem menh kat stash (plhroforik ).

Hankel, (-)

Hankel function: sun rthsh Hankel.

hard: sklhr c.

hard disk: sklhr c d skoc (upologist c).

Hardy, G.H. (1877-1947) harmonic: armonik c, armonik .

harmonic analysis: armonik an lush.

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harmonic eld: armonik ped o. harmonic function: armonik sun rthsh. harmonic mean: armonik c m soc ( roc). harmonic motion: armonik k nhsh. harmonic oscillator: armonik c talantwt c. harmonic process: armonik an lixh. harmonic progression: armonik pr odoc. harmonic series: armonik seir . rst harmonic: pr th (jemeli dhc) armonik . linear harmonic oscillator: grammik c armonik c talantwt c. simple harmonic motion: apl armonik k nhsh. simple harmonic oscillator: apl c armonik c talantwt c. spherical harmonic: sfairik armonik .

harmonicity: armonik thta. harmony: armon a. harvesting: sugkomid . hazard: diakind neush, k ndunoc.

cumulative hazard function: ajroistik sun rthsh diakind neushc.

head: kefal , kef li.

reading head: kefal an gnwshc. read/write head: kefal an gnwshc/eggraf c.

Turing machine with multiple heads: mhqan Turing me pollapl c kefal c.

heart: kardi , ko pa sta trapoul qarta (~). heat: jerm thta.

heat capacity: jermoqwrhtik thta. heat conduction: agwg jerm thtac. heat equation: ex swsh jerm thtac. heat ow: ro jerm thtac. heat ux: ro jerm thtac (an mon da epifane ac). heat kernel: pur nac jerm thtac. heat transfer: met dosh metafor jerm thtac. latent heat: lanj nousa jerm thta. speci c heat: eidik jerm thta.

Heaviside, (-)

Heaviside's unit function: monadia a sun rthsh tou Heaviside.

height: yoc.

slant height: par pleuro yoc. slant height of a cone: gen teira k nou. slant height of a pyramid: ap sthma puram dac.

Heine-Borel theorem: je rhma twn Heine-Borel. helical: elikoeid c. helical coordinates: elikoeide c suntetagm nec.

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helical wave: elikoeid c k ma.

helicoid: elikoeid c.

right helicoid: orj elikoeid c.

helix: lika, likac.

cyclic helix: kuklik lika.

Helmhotz, (-)

Helmhotz equation: ex swsh Helmhotz. exterior Helmhotz problem: exwterik pr blhma Helmhotz.

hemi-: hmi-. hemicompact: hmisumpag c. hemicycle: hmik klio. hemicyclic: hmikuklik c. hemigroup: hmiom da. hemisphere: hmisfa rio. hemispheric(-al): hmisfairik c. hemispheroidal: hmisfairoeid c. hemispheroidal: hmisfairoeid c. hendecagon: endek gwno. hendecahedron (pl. hendecahedrons or hendecahedra): endek edro. heptagon: ept gwno. heptahedron (pl. heptahedrons or heptahedra): ept edro. hereditarily: klhronomik .

hereditarily indecomposable Banach space: klhronomik adi spastoc q roc Banach.

hereditary: klhronomik c, genetik c. heredity: klhronomik thta.

Hermite, (-)

Hermite's polynomials: polu numa Hermite.

Hermite's di erential equation: diaforik ex swsh tou Hermite.

Hermitian: ermitian c, tou Hermite.

Hermitian form: ermitian morf .

Hermitian matrix: ermitian c p nakac.

Hermitian operator: ermitian c telest c.

Hermitian product: ermitian gin meno (eswterik gin meno).

herpolhode: erpolod a.

Hesse, (-) Hessian: tou Hesse, p nakac tou Hesse, or zousa tou p naka tou Hesse.

Hessian matrix: p nakac tou Hesse.

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heteroclitic: eteroklitik c. heterogeneity: eterog neia. heterogeneous: eterogen c.

heterogeneous medium: eterogen c m so.

hetero-: etero- (pr jema). heterokurtic: eter kurtoc, eterokurtwtik c. heteroscedastic: eteroskedastik c. heteroscedasticity: eteroskedastik thta. heterotypic: eter tupoc. heuristic: aneuretik c, euretik c, diaisjhtik c, pr qeiroc, mh austhr c. Se merik bibl a sunant tai wc eurhstik c .

heuristic argument: euretik epiqe rhma. heuristic proof: mh austhr diaisjhtik ap deixh. heuristic rule: euretik c kan nac.

hexagon: ex gwno.

regular hexagon: kanonik ex gwno. simple hexagon: apl ex gwno.

hexagonal: exagwnik c.

hexagonal prism: exagwnik pr sma.

hexahedral: ex edroc, exaedrik c. hexahedron (pl. hexahedrons or hexahedra): ex edro.

regular hexahedron: kanonik omal ex edro (dhl. k boc).

hidden: kruf c.

hidden periodicity: kruf periodik thta.

hierarchical: ierarqik c.

hierarchical classi cation: ierarqik taxin mhsh. hierarchical design: ierarqik c sqediasm c. hierarchical method: ierarqik m jodoc. hierarchical process: ierarqik an lixh.

hierarchy: ierarq a.

complexity hierarchy: ierarq a poluplok thtac. cumulative hierarchy: susswreutik ierarq a (logik ).

high: uyhl c.

high performance computing: upologism c uyhl c ep doshc. high performance network: d ktuo uyhl c ep doshc. high resolution: uyhl eukr neia diakrisim thta. high-temperature superconductivity: uperagwgim thta uyhl n jermokrasi n.

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higher: an teroc.

higher derivatives: par gwgoi an terhc t xhc. higher-order elements: stoiqe a an terou bajmo . higher order terms: roi an terhc t xhc.

highest: m gistoc.

highest common factor: m gistoc koin c par gontac ( diair thc).

highly: pol , se meg lo bajm .

Hilbert, David (1862-1943) Hilbert space: q roc Hilbert.

histogram: ist gramma. hodogram: od gramma. hodograph: odogr fhma, odograf a. hodography: odograf a.

Holder, Otto (1859-1937)

H older continuity: sun qeia kat H older.

H older continuous: suneq c kat H older.

H older's inequality: anis thta tou H older.

hole: tr pa, op .

black hole: ma rh tr pa melan op .

hollow: ko loc. holomorphic: ol morfoc, olomorfik c.

holomorphic function: ol morfh sun rthsh. holomorphic mapping: ol morfh apeik nish. holomorphic monster: ol morfo t rac.

holonomic: ol nomoc.

holonomic constraint: ol nomoc desm c periorism c. holonomic system: ol nomo s sthma.

holonomy: olonom a.

holonomy group: ol nomh om da.

hom: hom.

hom functor: hom sunartht c.

homeo-: omoio- (pr jema). homeomorphic: omoiomorfik c. homeomorphism: omoiomorfism c. homo-: omo- (pr jema).

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homogeneity: omog neia.

degree of homogeneity: bajm c omog neiac. positive homogeneity: jetik omog neia.

homogeneous: omogen c, omoiogen c.

homogeneous (boundary) condition: omogen c (sunoriak ) sunj kh. homogeneous di erential equation: omogen c diaforik ex swsh. homogeneous equation: omogen c ex swsh. homogeneous function: omogen c sun rthsh. homogeneous medium: omoiogen c m so. homogeneous property: omogen c idi thta. homogeneous system: omogen c s sthma. homogeneous transformation: omogen c metasqhmatism c.

homogenization: omogenopo hsh. homogenized: omogenopoihm noc. homographic: omografik c, isembadik c.

homographic projection: isembadik probol .

homography: omograf a. homological: omologiak c, om logoc, omologik c. homological algebra: omologiak lgebra. homological invariants: omologiak c anallo wtec. homological method: omologiak m'jodoc.

homologous: om logoc. homology: omolog a.

homology group: omologiak om da.

homomorphic: om morfoc, omomorfik c. homomorphism: omomorfism c.

natural homomorphism: fusik c omomorfism c.

homoskedastic: omoskedastik c. homothetic: omoiojetik c. Se merik bibl a omojetik c.

homothetic gures: omojetik sq mata. homothetic ratio: omoiojetik c l goc, l goc omoiojes ac. homothetic transformation: omoiojetik c metasqhmatism c.

homothety: omoiojes a. Se merik bibl a omojes a. homotopic: omotopik c, omoiotopik c. homotopy: omotop a, omoiotop a. homotopy group: omotopik om da.

honeycomb: kuy lh.

honeycomb structure: kuyeloeid c dom .

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Hooke, Robert (1635-1703)

Hooke's law: n moc tou Hooke.

hoop: stef nh.

Hopf, Heinz ( - ) horizon: or zontac.

arti cial horizon: teqnht c or zontac. astronomical horizon: astronomik c or zontac. celestial horizon: our nioc or zontac. mathematical horizon: majhmatik c or zontac. visible horizon: orat c or zontac.

horizontal: oriz ntioc.

horizontal asymptote: oriz ntia as mptwth. horizontal projection: oriz ntia probol .

horocycle: wrok kloc. hour: ra.

Householder, .

Householder transformation: metasqhmatism c tou Householder stoiqei dhc anaklast c (elementary re ector).

hull: per blhma, k lufoc, k lumma.

convex hull: kurt per blhma. spherical hull: sfairik per blhma.

hundred: ekat . hybrid: ubridik c, mikt c.

hybrid element: ubridik stoiqe o. hybrid nite element method: ubridik m jodoc peperasm nwn stoiqe wn. hybrid method: ubridik mikt m jodoc.

hydrodynamic: udrodunamik c.

hydrodynamic stability: udrodunamik eust jeia. hydrodynamic instability: udrodunamik ast jeia.

hydrodynamics: udrodunamik . hydrostatic: udrostatik c.

hydrostatic pressure: udrostatik p esh.

hydrostatics: udrostatik . hyper-: uper- (pr jema). hyperareal: uperembadik c. hyperbola: uperbol .

equilateral hyperbola: is pleurh uperbol .

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hyperbolic: uperbolik c.

hyperbolic coordinates: uperbolik c suntetagm nec. hyperbolic cylinder: uperbolik c k lindroc. hyperbolic equation: uperbolik ex swsh. hyperbolic function: uperbolik sun rthsh. hyperbolic paraboloid: uperbolik paraboloeid c. hyperbolic problem: uperbolik pr blhma. hyperbolic substitution: uperbolik antikat stash.

hyperboloid: uperboloeid c.

hyperboloid of one sheet: mon qwno uperboloeid c. hyperboloid of two sheets: d qwno uperboloeid c.

hypercomplex: upermigadik c. hypercone: uperk noc. hypercube: uperk boc. hypercyclic: uperkuklik c. hypercylinder: uperk lindroc. hyperedge: uperakm . hyperelastic: uperelastik c. hyperelliptic: uperelleiptik c.

hyperelliptic function: uperelleiptik sun rthsh.

hyperexponential: uperekjetik c. hyperfocal: uperestiak c. hypergeometric: upergewmetrik c.

hypergeometric distribution: upergewmetrik katanom . hypergeometric di erential equation: upergewmetrik diaforik ex swsh. hypergeometric equation: upergewmetrik ex swsh. hypergeometric function: upergewmetrik sun rthsh. hypergeometric polynomials: upergewmetrik polu numo. hypergeometric series: upergewmetrik seir . extended hypergeometric distribution: dieurum nh upergewmetrik katanom .

hyper-graeco-latin: uperellhnolatinik c.

hyper-graeco-latin square: uperellhnolatinik tetr gwno.

hypergroup: uperom da. hyperharmonic: uperarmonik c.

hyperharmonic series: uperarmonik seir .

hypermatrix: uperp nakac. hypermetric: upermetrik c. hypernormal: uperkanonik c. hypernormality: uperkanonik thta. hyperparallel: uperpar llhloc.

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hyperplane: uperep pedo.

supporting hyperplane: f ron uperep pedo.

hyper-Poisson: uper-Poisson.

hyper-Poisson distribution: uper-Poisson katanom .

hyper-real: uperpragmatik c. hypersingular: uperidi zwn, uperidi morfoc. hypersingular equations: uperidi zousec exis seic. hypersingular integral: uperidi zon olokl rwma.

hyperspace: uperq roc. hypersphere: upersfa ra. hyperspherical: upersfairik c. hypersurface: uperepif neia. hypervolume: uper gkoc. hypo-: upo-. hypocycloid: upokukloeid c. hypoelliptic: upoelleiptik c.

hypoelliptic: upoelleiptik c telest c.

hypoellipticity: upoelleiptik thta.

analytic hypoellipticity: analutik upoelleiptik thta.

hypotenuse: upote nousa. hypothesis: up jesh.

hypothesis testing: legqoc up jeshc. admissible hypothesis: apodekt up jesh. alternative hypothesis: enallaktik up jesh. composite hypothesis: s njeth up jesh. continuum hypothesis: up jesh tou suneqo c m sou. induction hypothesis: epagwgik up jesh. non-null hypothesis: mh mhdenik up jesh. null hypothesis: mhdenik up jesh. one-sided hypothesis: mon pleurh up jesh. simple hypothesis: apl up jesh. statistical hypothesis: statistik up jesh. test of hypothesis: legqoc up jeshc. two-sided hypothesis: amf pleurh up jesh. working hypothesis: up jesh ergas ac.

hypothesize: upoj tw. hypothetic(-al): upojetik c.

hypothetical statement: upojetik pr tash (sun. conditional statement).

hypotrochoid: upotroqoeid c.

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hypsometric(-al): uyometrik c. hypsometry: uyometr a. hysteretic: usterhtik c. hysteresis: ust rhsh.

hysteresis loop: br qoc uster sewc.

I IBVP (initial boundary value problem): pr blhma arqik n sunoriak n tim n.

IDE (integrodi erential equation): oloklhrwtikodiaforik ex swsh. i.e.: dhlad , dhl..

I/O (input/output): e sodoc/ xodoc (plhroforik ). parallel I/O: par llhlh e sodoc/ xodoc.

IVP (initial value problem): pr blhma arqik n tim n. icosagon: eikos gwno. icosahedral: eikos edroc, eikosaedrik c. icosahedron (pl. icosahedrons or icosahedra): eikos edro.

great icosahedron: meg lo eikos edro. regular icosahedron: kanonik omal eikos edro. truncated icosahedron: apokomm no k louro eikos edro. 'Ena ek twn 13 arqim deiwn polu drwn (oi drec tou e nai kanonik pent gwna kai ex gwna).

icosidodecaedron (pl. icosidodecahedrons or icosidodecahedra): eikosidwdek edro. 'Ena ek twn 13

arqim deiwn polu drwn (oi drec tou e nai kanonik tr gwna kai pent gwna). truncated icosidodecahedron: apokomm no k louro eikosidwdek edro. Rombik arqim deio pol edro (oi drec tou e nai tetr gwna kai kanonik ex gwna kai dek gwna).

ideal: ide dec, idanik c.

ideal uid: idanik reust . ideal gas: idanik a rio. left ideal: arister ide dec. maximal ideal: megistotik ide dec. polynomial ideal: poluwnumik ide dec. prime ideal: pr to ide dec. principal ideal: k rio prwte on ide dec. proper ideal: gn sio ide dec. right ideal: dexi ide dec. trivial ideal: tetrimm no ide dec.

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two-sided ideal: amf pleuro d pleuro ide dec. zero ideal: mhdenik ide dec.

idemfactor: idiogin meno, tautotik c par gontac (p.q. p nakac, tanust c). dyadic idemfactor: tautotik c duadik c (unit dyadic).

idempotent: ad namoc, tautod namoc.

idempotent matrix: ad namoc tautod namoc ekjetik anallo wtoc p nakac.

identical: tautiz menoc. identi ability: anagnwrisim thta, prosdiorisim thta, tautopoihsim thta. identi able: anagnwr simoc, prosdior simoc, tautopoi simoc. identi cation: anagn rish, prosdiorism c, tautopo hsh. identify: anagnwr zw, prosdior zw, tautopoi . identity: taut thta, monadia o tautotik stoiqe o, monadia oc, tautotik c.

identity functor: tautotik c sunartht c. identity mapping: tautotik apeik nish. identity matrix: tautotik c monadia oc p nakac. identity operator: tautotik c telest c. identity tensor: tautotik c monadia oc tanust c, tanust c antikat stashc (sun. unit substitution tensor). identity transformation: tautotik c metasqhmatism c.

Parseval's identity: taut thta tou Parseval. ring with identity: dakt lioc me tautotik ( monadia o) stoiqe o, 1-dakt lioc.

idle: anenerg c, nekr c.

idle period: nekr per odoc.

if: an. i : an kai m no an. ignorable: agno simoc.

ignorable coordinate: agno simh suntetagm nh.

ignore: agno . ill: asjen c, kak c.

ill conditioned: kak c kat stashc. ill conditioning: kak kat stash. ill posed problem: kak c asjen c topojethm no pr blhma. ill-posedness: to kak c asjen c topojethm no (probl matoc).

illumination: fwtism c. illusory: plasmatik c. image: eik na, ped o tim n (range), e dwlo. image of a function: eik na sun rthshc. image processing: epexergas a eik nac.

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image space: eik na, q roc eik nac.

imagery: sqhmatism c eid lou. imaginary: fantastik c, noht c.

imaginary axis: fantastik c xonac. imaginary line: noht gramm . imaginary number: fantastik c arijm c. imaginary pair: fantastik ze goc. imaginary part: fantastik m roc. imaginary unit: fantastik mon da.

imbed: bl. embed. immeasurable: metroc, mh metr simoc. immediate: mesoc. immediately: am swc. immersion: emb ptish, emf teush. immiscible: mh anam ximoc. impact: kro sh, s gkroush, ep drash, epirro , ant ktupoc. impedance: s njeth ant stash. impedance matrix: p nakac s njethc ant stashc.

impermeability: adiaperat thta, stegan thta. impermeable: adiap ratoc, stegan c. impermeable boundary: adiap rato s noro.

implement: ektel , efarm zw. implementation: ekt lesh, efarmog . implication: prok ptousa pr tash. implicit: peplegm noc, se peplegm nh morf , mh analut c, mmesoc, uponoo menoc, mh rht c. implicit approach: mh analut mmesh m jodoc. implicit di erentiation: peplegm nh parag gish. implicit algebraic function: peplegm nh algebrik sun rthsh. implicit function: peplegm nh sun rthsh. implicit function theorem: je rhma peplegm nhc sun rthshc. implicit method: mh analut mmesh peplegm nh m jodoc. implicit scheme: mh analut mmesh peplegm nh m jodoc. implicit solution: peplegm nh l sh.

implicitly: peplegm na, se peplegm nh morf , mmesa. implicitness: to peplegm no, to mmeso, to uponoht . imply: sunep gomai. important: spouda oc, shmantik c, axioshme wtoc. impose: epib llw, efarm zw. imposing: epibol , efarmog .

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impossibility: to ad nato. impossible: ad natoc.

impossible event: ad nato gegon c endeq meno.

imprecision: anakr beia. impredicative: mh kathgorhmatik c.

impredicative axiom of class formation: mh kathgorhmatik ax wma kataskeu c kl sewn.

improper: mh gn sioc (gia upos nola), mh kanonik c, genikeum noc kataqrhstik c (gia oloklhr mata kai kl smata).

improper divisor: mhdenodiair thc. improper fraction: mh gn sio kataqrhstik kl sma. improper integral: genikeum no kataqrhstik olokl rwma.

improperly: akat llhla, antikanonik .

improperly posed problem: antikanonik orism no pr blhma.

improve: belti nw. improved: beltiwm noc.

improved estimate: beltiwm nh ekt mhsh. improved method: beltiwm nh m jodoc.

improvement: belt wsh. impulse: sh, jhsh.

angular impulse: gwniak sh. random impulse: tuqa a jhsh.

impulsive: wstik c.

impulsive force: wstik d namh.

inaccuracy: anakr beia. inactivation: anenergopo hsh. inactive: anenerg c. incenter: gkentro, k ntro eggegramm nou k klou. incidence: pr sptwsh. incidence matrix: p nakac pr sptwshc.

incident: prosp ptwn. incidental: sumptwmatik c. incircle: eggegramm noc k kloc (sun. inscribed circle). inclination: kl sh. incline: kl nw. inclined: keklim noc. inclined line: keklim nh gramm .

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inclined plane: keklim no ep pedo.

include: egkle w, perilamb nw. inclusion: egkleism c, gkleish, periektik thta. inclusion map: apeik nish egkleismo . inclusion principle: arq egkleismo . inclusion symbols: s mbola egkleismo . inclusion theorem: je rhma egkleismo .

inclusive: egkleistik c.

inclusive disjunction: egkleistik di zeuxh.

incoherence: mh sumbibast thta, mh sunektik thta, mh sun feia, to as ndeto, asumfwn a (optik ). incoherent: mh sumbibast c, mh sunektik c, as ndetoc, as mfwnoc (optik ). income: eis dhma. incoming: eiserq menoc. incommensurable: as mmetroc. incommensurable numbers: as mmetroi arijmo .

incomparable: mh sugkr simoc, as gkritoc. incompatibility: asumbibast thta, asumbat thta. incompatible: asumb bastoc, as mbatoc. incomplete: mh pl rhc, ellip c, atel c, merik c.

incomplete beta function: atel c sun rthsh b ta. incomplete beta tables: atele c ellipe c b ta p nakec. incomplete census: merik apograf . incomplete gamma function: atel c sun rthsh g mma. incomplete space: mh pl rhc q roc.

incompletely: atel c, mh pl rwc. incompleteness: mh plhr thta, at leia. incompressible: asump estoc.

incompressible ow: asump esth ro . incompressible uid: asump esto reust .

incongruent: an moioc, anis timoc. incongruity: anomoi thta, anisotim a. incongruous: topoc, as mfwnoc. inconsequence: asun peia. inconsequent: asunep c. inconsequential: anak loujoc, as mantoc, logoc. inconsistency: asumb basto, asun peia, asumbas a, anakolouj a, atop a. inconsistent: asumb bastoc, as mbatoc, anak loujoc, mh sumbibast c, asunep c. inconsistent method: asumb basth mh sumbibast m jodoc.

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inconsistent system: asumb basto mh sumbibast ad nato s sthma.

increase: aux nw, a xhsh.

percent increase: ekatostia a a xhsh.

increasing: a xwn.

increasing function: a xousa sun rthsh. increasing sequence: a xousa akolouj a. strictly increasing function: gn sia austhr a xousa sun rthsh.

increment: a xhsh, b ma, el qisth metabol . incremental: auxhtik c. incremental di erence: auxhtik diafor .

increscent: aux nwn. indecomposable: adi spastoc, mh anal simoc. hereditarily indecomposable Banach space: klhronomik adi spastoc q roc Banach.

inde nable: mh or simoc, aprosdi ristoc. inde nite: a ristoc.

inde nite integral: a risto olokl rwma. inde nite integration: a risto olokl rwsh. inde nite quadratic form: a risth tetragwnik morf .

inde nitely: a rista, ep a risto. inde niteness: aorist a, to a risto. independence: anexarths a.

a ne independence: susqetism nh anexarths a. linear independence: grammik anexarths a. statistical independence: statistik anexarths a.

independent: anex rthtoc.

independent axioms: anex rthta axi mata. independent equations: anex rthtec exis seic. independent events: anex rthta gegon ta endeq mena. independent functions: anex rthtec sunart seic. independent samples: anex rthta de gmata. independent variable: anex rthth metablht . functionally independent: sunarthsiak anex rthtoi. linearly independent: grammik anex rthtoi. time independent: qronik anex rthtoc, st simoc (steady state).

indeterminate: aprosdi ristoc.

indeterminate form: aprosdi risth morf .

index (pl. indexes indices): de kthc, euret rio. index of attraction: de kthc lxhc.

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index of evolution: de kthc ex lixhc. index notation: sumbolism c deikt n. index number: arijmode kthc. index of refraction: de kthc diajl sewc. index of response: de kthc ap krishc. abnormality index: de kthc akanonik thtac mh kanonik thtac anwmal ac. condition index: de kthc kat stashc. contravariant index: antallo wtoc de kthc. covariant index: sunallo wtoc de kthc. dummy index: boub c de kthc. free index: ele jeroc de kthc. precision index: de kthc akr beiac. price index: de kthc tim n. quantum index: posotik c de kthc. summation index: de kthc ajro sewc. surprise index: de kthc aifnidiasmo .

indexed: me de kth de ktec. indication: ndeixh. indicator: de kthc, ende kthc.

indicator function: de ktria sun rthsh.

indicatrix: de ktria.

Dupin's indicatrix: de ktria tou Dupin.

indicernible: dusdi kritoc. indices: bl. index. indicial: qarakthristik c, me de ktec, tou Skolem.

indicial equation: qarakthristik ex swsh. indicial function sign: s mbolo sun rthshc Skolem. indicial term: roc Skolem.

indi erence: isoprot mhsh.

indi erence index number: arijmode kthc isoprot mhshc. zone of indi erence: z nh isoprot mhshc.

indirect: mmesoc.

indirect least squares: mmesa el qista tetr gwna. indirect method: mmesh m jodoc. indirect sampling: mmesh deigmatolhy a.

indistinguishable: mh diakrit c.

indistinguishable states: mh diakrit c katast seic.

individual: atomik c. individuality: atomik thta.

coe cient of individuality: suntelest c atomik thtac.

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individually: atomik . induced: epag menoc.

induced instability: epag menh ast jeia.

induction: epagwg .

induction hypothesis: epagwgik up jesh. induction step: epagwgik b ma. magnetic induction: magnhtik epagwg . mathematical induction: majhmatik epagwg . proof by induction: ap deixh me th m jodo thc epagwg c. trans nite induction: uperpeperasm nh epagwg .

inductive: epagwgik c.

inductive behavior: epagwgik sumperifor .

inductively: epagwgik . industrial: biomhqanik c. industry: biomhqan a. ine ciency: anapotelesmatik thta. ine cient: mh apotelesmatik c, anapotelesmatik c, mh apodotik c. ine cient statistic: mh apotelesmatik statistik sun rthsh.

inelastic: plastik c, mh elastik c, anelastik c. inelastic collision: plastik kro sh.

inelasticity: plastik thta, anelastik thta. inequality: anis thta.

absolute inequality: ap luth anis thta.

Bernoulli's inequality: anis thta tou Bernoulli.

Bessel's inequality: anis thta tou Bessel.

Cauchy's inequality: anis thta tou Cauchy.

Cauchy-Schwarz inequality: anis thta twn Cauchy-Schwarz. isoperimetric inequality: isoperimetrik anis thta. multivariate inequality: polumetablht anis thta. strict inequality: gn sia anis thta. triangle inequality: trigwnik anis thta.

inequivalence: anisodunam a.

a ne inequivalence: susqetism nh anisodunam a.

inequivalency: anisodunam a. inequivalent: anisod namoc.

a ne inequivalent: susqetism noc anisod namoc.

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inertia: adr neia.

ellipsoid of inertia: elleiyoeid c adr neiac. law of inertia: n moc thc adr neiac. moment of inertia: rop adr neiac. principal axes of inertia: k rioi xonec adr neiac. principal moments of inertia: k riec rop c adr neiac. product of inertia: gin meno adr neiac.

inertial: adraneiak c, thc adr neiac.

inertial frame of reference: adraneiak s sthma suntetagm nwn. inertial system: adraneiak s sthma. inertial terms: adraneiako roi roi adr neiac.

inertialess: qwr c adr neia. inexact: mh akrib c, anakrib c, esfalm noc. inexact method: mh akrib c m jodoc.

inexactitude: anakr beia. infer: sumpera nw, sun gw. inference: sump rasma, exagwg sumper smatoc, sumperasmatolog a.

adaptive inference: anaprosarmostik sumperasmatolog a. by inference: sumperasmatik , sumperasmatologik , kat sumperasm . ducial inference: pisteutik sumperasmatolog a. rule of inference: sumperasmatologik c kan nac, kan nac paragwg c (sun. rule of deduction). statistical inference: statistik sumperasmatolog a.

inferential: sumperasmatik c. inferior: kat teroc.

inferior limit: kat tero rio m gisto k tw rio.

in mum: in mum, m gisto k tw fr gma p rac (greatest lower bound). essential in mum: ousi dec in mum.

in nite: peiroc, at rmwn.

in nite class: peirh kl sh. in nite dimension: peirh di stash. in nite dimensional: apeirodi statoc, peirhc di stashc. in nite divisibility: peirh diairet thta. in nite elements: peira (peperasm na) stoiqe a. in nite extension: peirh ep ktash. in nite jump: peiro p dhma. in nite loop: peiroc at rmonac br qoc. in nite ordinal: peiroc diataktik c (arijm c). in nite population: peiroc plhjusm c. in nite product: peiro gin meno apeirogin meno. in nite quanti er: peiroc posode kthc. in nite sequence: peirh akolouj a.

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in nite series: apeiroseir , peirh seir . in nite set: peiro s nolo. in nite sum: peiro jroisma. countably in nite set: arijm sima metr sima peiro s nolo.

in nitely: ape rwc.

in nitely di erentiable function: ape rwc paragwg simh sun rthsh. in nitely small: ape rwc mikr c.

in nitesimal: apeirost c, apeiroel qistoc.

in nitesimal transformation: apeirost c metasqhmatism c.

in nitesimally: apeirost , apeiroel qista. in nitude: apeir a, to peiro. in nitum: peiro, bl. ad in nitum. in nity: peiro. in nity-norm: peiro-n rma. axiom of in nity: ax wma apeir thtac.

in x: njema.

in x notation: njetoc sumbolism c.

in ation: plhjwrism c. in ection: kamp .

in ection point: shme o kamp c.

in ow: eisro . in uence: epirro . informal: tupoc, mh tupik c. informatics: plhroforik . information: plhrofor a.

information matrix: p nakac plhrofor ac. information number: plhroforiak c arijm c. information prior: plhroforiak a priori katanom . information processing: epexergas a plhrofori n. information society: koinwn a thc plhrofor ac. information systems: plhroforik sust mata, sust mata plhrofori n. information technology: plhroforik teqnolog a. supplementary information: sumplhrwmatik plhrofor a.

infra: up , k twji. infrared: up rujroc. infrastructure: upodom . ingoing: eiserq menoc. inharmonic: anarmonik c.

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inharmonicity: anarmonik thta. inherent: eggen c.

inherent bias: eggen c merolhy a. inherent complexity: eggen c poluplok thta. inherent instability: eggen c ast jeia.

inherently: eggen c.

inherently ambiguous: eggen c diforo menoc.

inhomogeneous: mh omogen c, anomoiogen c.

inhomogeneous equation: mh omogen c ex swsh.

initial: arqik c.

initial boundary value problem: pr blhma arqik n sunoriak n tim n. initial condition: arqik sunj kh. initial point: arqik shme o, arq (dian smatoc). initial phase: arqik f sh. initial state: arqik kat stash. initial value: arqik tim . initial value problem: pr blhma arqik n tim n.

initiate: eis gw, apod dw arqik c tim c. injection: rriyh (bl. injective kai one-to-one). injective: erriptik na proc na (one-to-one) amfimonos manth amfimon timh. Se merik bibl a, nesh (injection)! Ep shc, bl. one-to-one.

inner: eswterik c.

inner function: eswterik sun rthsh. inner problem: eswterik pr blhma. inner product: eswterik bajmwt arijmhtik gin meno (sun. scalar product. inner product space: q roc me eswterik gin meno.

input: e sodoc, eisagwg , eisag meno, risma. input statement: entol eis dou. input symbol: s mbolo eis dou. input tape: tain a eis dou.

inscribable: eggr yimoc.

inscribable quadrilateral: eggr yimo tetr pleuro.

inscribable: eggr yimoc. inscribe: eggr fw. inscribed: eggegramm noc.

inscribed angle: eggegramm nh gwn a. inscribed circle: eggegramm noc k kloc (sun. incircle). inscribed cone: eggegramm noc k noc. inscribed polygon: eggegramm no pol gwno.

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inseparable: adi qwristoc, mh diaqwr simoc. insertion: njesh. insensitive: mh eua sjhtoc. insensitivity: mh euaisjhs a. in situ: ep t pou (lat.). in situ measurements: epit piec metr seic.

insoluble: lutoc.

insoluble problem: luto pr blhma.

inspect: epijewr , el gqw. inspection: epije rhsh, legqoc.

acceptance inspection: epije rhsh legqoc apodoq c.

insphere: eggegramm nh sfa ra. instability: ast jeia.

global instability: kajolik ast jeia. hydrodynamic instability: udrodunamik ast jeia. induced instability: epag menh ast jeia. inherent instability: eggen c ast jeia. local instability: topik ast jeia. numerical instability: arijmhtik ast jeia.

instantaneous: stigmia oc.

instantaneous acceleration: stigmia a epit qunsh. instantaneous axis: stigmia oc xonac. instantaneous axis of rotation: stigmia oc xonac peristrof c. instantaneous center of rotation: stigmia o k ntro peristrof c. instantaneous velocity: stigmia a taq thta.

instantaneously: stigmia a. insu ciency: anep rkeia. insu cient: anepark c. insulate: mon nw. insulated: monwm noc. insulation: m nwsh. insulator: monwt c. instrument: rgano. intact: an pafoc. integer: ak raioc.

integer lattice: ak raio pl gma. integer number: ak raioc arijm c. integer programming: ak raioc programmatism c. algebraic integer: algebrik c ak raioc. congruent integers: iso p loipoi ak raioi.

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positive integer: jetik c ak raioc. quadratic integer: tetragwnik c ak raioc.

integra: olik .

curvature integra: olik kampul thta (sun. integral curvature kai total curvature).

integrability: oloklhrwsim thta.

Lebesgue integrability: oloklhrwsim thta kat Lebesgue.

Riemann integrability: oloklhrwsim thta kat Riemann. square integrability: tetragwnik oloklhrwsim thta. stochastic integrability: stoqastik oloklhrwsim thta.

integrable: oloklhr simoc.

integrable function: oloklhr simh sun rthsh.

Lebesgue integrable: oloklhr simoc kat Lebesgue. locally integrable: topik oloklhr simoc.

Riemann integrable: oloklhr simoc kat Riemann. square integrable: tetragwnik oloklhr simoc. square integrable function: tetragwnik oloklhr simh sun rthsh.

integral: olokl rwma, oloklhrwtik c, ol klhroc, ak raioc.

integral calculus: oloklhrwtik c logism c. integral curvature: olik kampul thta (sun. total curvature kai curvature integra). integral curve: oloklhrwtik kamp lh. integral domain: ak raia perioq . integral equation: oloklhrwtik ex swsh. integral form: oloklhrwtik morf . integral formula: oloklhrwtik c t poc. integral function: oloklhrwtik sun rthsh. integral mean value theorem: je rhma m shc tim c gia oloklhr mata. integral method: oloklhrwtik m jodoc. integral representation: oloklhrwtik morf par stash. integral sign: s mbolo oloklhr matoc. integral surface: oloklhrwtik epif neia. integral test: oloklhrwtik krit rio. action integral: olokl rwma dr shc. boundary integral: sunoriak olokl rwma. boundary integral method (BIM): m jodoc sunoriako oloklhr matoc.

Airy integral: olokl rwma Airy. contour integral: olokl rwma se kleist kamp lh. convolution integral: suneliktik olokl rwma. cosine integral: sunhmitonik olokl rwma. de nite integral: orism no olokl rwma. discontinuous integral: asuneq c olokl rwma. divergent integral: apokl non olokl rwma. double integral: dipl olokl rwma. elliptic integral: elleiptik olokl rwma. exponential integral: ekjetik olokl rwma.

Fourier integral: olokl rwma Fourier.

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Fourier's integral theorem: oloklhrwtik je rhma tou Fourier.

Fresnel integral: olokl rwma tou Fresnel.

Fruslani's integral: olokl rwma tou Fruslani. geometric integral: gewmetrik ekjetik olokl rwma. improper integral: genikeum no kataqrhstik olokl rwma. inde nite integral: a risto olokl rwma. iterated integral: pollapl olokl rwma.

Lebesgue integral: olokl rwma kat Lebesgue. line integral: epikamp lio olokl rwma, se merik bibl a grammik olokl rwma. multiple integral: pollapl olokl rwma. phase integral: fasik olokl rwma, olokl rwma f shc.

Riemann integral: olokl rwma kat Riemann. simple integral: apl olokl rwma. sine integral: hmitonik olokl rwma. singular integral: idi zon genikeum no olokl rwma. surface integral: epifaneiak olokl rwma. triple integral: tripl olokl rwma. volume integral: qwrik (tripl ) olokl rwma, olokl rwma gkou.

integrand: oloklhrwt a proc olokl rwsh sun rthsh. integrate: oloklhr nw.

integrate by parts: oloklhr nw kat m lh kat par gontec, oloklhr nw paragontik .

integrating: oloklhrwtik c, oloklhr nontac.

integrating factor: oloklhrwtik c par gontac par gontac oloklhr sewc.

integration: olokl rwsh.

integration constant: stajer oloklhr sewc. integration formulas: t poi (arijmhtik c) olokl rwshc. integration limits: ria oloklhr sewc. integration method: m jodoc olokl rwshc. integration by parts: olokl rwsh kat m lh kat par gontec, paragontik olokl rwsh. integration technique: teqnik olokl rwshc. closed integration formulas: kleisto t poi (arijmhtik c) olokl rwshc. complex integration: migadik olokl rwsh, olokl rwsh wc proc migadik metablht . composite integration formulas: s njetoi t poi (arijmhtik c) olokl rwshc. contour integration: olokl rwsh se kleist kamp lh. de nite integration: orism nh olokl rwsh. double integration: dipl olokl rwsh. nite integration: peperasm nh olokl rwsh. formal integration: tupik olokl rwsh.

Gauss integration: olokl rwsh (kat ) Gauss. inde nite integration: a risto olokl rwsh. numerical integration: arijmhtik olokl rwsh. open integration formulas: anoikto t poi (arijmhtik c) olokl rwshc. range of integration: di sthma olokl rwshc.

Romberg integration: olokl rwsh Romberg. symplectic integration: sumplektik olokl rwsh. variable limits of integration: metablht ria olokl rwshc. variable step size integration: olokl rwsh metablhto b matoc.

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integrator: oloklhrwt c.

geometric integrator: gewmetrik c oloklhrwt c. numerical integrator: arijmhtik c oloklhrwt c. symplectic integrator: sumplektik c oloklhrwt c.

integrodi erential: oloklhrwtikodiaforik c.

integrodi erential equation: oloklhrwtikodiaforik ex swsh.

intelligence: nohmos nh.

intelligence quotient: de kthc nohmos nhc. arti cial intelligence: teqnht nohmos nh.

intensify: ente nw. intensity: ntash.

eld intensity: ntash ped ou. tra c intensity: ntash kuklofor ac.

intensive: entatik c.

intensive computations: entatiko upologismo . intensive property: entatik idi thta. computer intensive methods: upologistik entatik c m jodoi.

intent: skop c, pr jesh. inter-: dia-. interact: allhlepidr . interaction: allhlep drash.

interaction energy: en rgeia allhlep drashc.

interactive: diadrastik c.

interactive program: diadrastik pr gramma.

intercept: apot mnousa (tom me xona suntetagm nwn). interchange: enallag , enall ssw. interchangeable: enall ximoc. interclass: diaklasik c. intecorrelation: diasusq tish. interdeducible: diasunag menoc. interdependent: allhloexart menoc. interelement: diastoiqeiak c. interelement continuity: diastoiqeiak sun qeia.

interest: epit kio. interesting: endiaf rwn.

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interface: diepif neia. interfacial: diepifaneiak c. interfere: sumb llw (optik ), paremb llw, paremb llomai. interference: sumbol (optik ), parembol . constructive interference: jetik sumbol (optik ). destructive interference: arnhtik sumbol (optik ).

interferometer: sumbol metro. interferometry: sumbolometr a.

stellar interferometry: astrik sumbolometr a (optik ).

interior: eswterik , eswterik c.

interior angle: eswterik gwn a. interior of a closed curve: eswterik kleist c kamp lhc. interior mapping: eswterik apeik nish. interior measure: eswterik m tro. interior point: eswterik shme o.

intermediate: endi mesoc.

intermediate value: endi mesh tim . intermediate value theorem: je rhma endi meshc tim c.

intermittency: endiames thta.

intermittency factor: suntelest c endiames thtac.

internal: eswterik c.

internal diameter: eswterik di metroc. internal energy: eswterik en rgeia. internal force: eswterik d namh. internal operation: eswterik pr xh. internal ratio: eswterik c l goc. internal tangent: eswterik efaptom nh. end points of an interval: kra diast matoc. uncertainty interval: di sthma abebai thtac.

internally: eswterik . internet: diad ktuo. interpenetration: allhlodie sdush. interphase: diafasik c.

interphase coupling: diafasik s zeuxh.

interplanetary: diaplanhtik c. interpolant: paremb llousa, sun rthsh parembol c. interpolate: paremb llw, paremb llousa (sun rthsh). linear interpolate: grammik paremb llousa.

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interpolation: parembol .

interpolation error: sf lma parembol c. interpolation formula: t poc parembol c. interpolation operator: telest c parembol c. interpolation polynomial: polu numo parembol c, parembolik polu numo. interpolation theory: jewr a parembol c. a ne interpolation: susqetism nh parembol . global interpolation: kajolik parembol . iterative interpolation: epanalhptik parembol .

Lagrange interpolation: parembol (kat ) Lagrange. linear interpolation: grammik parembol . local interpolation: topik parembol . two-point interpolation: parembol d o shme wn. spline interpolation: parembol me sunart seic splines.

interpolatory: parembolik c, thc parembol c.

interpolatory method: parembolik m jodoc, m jodoc parembol c.

interpretation: ermhne a.

geometric interpretation: gewmetrik ermhne a. physical interpretation: fusik ermhne a. probabilistic interpretation: pijanojewrhtik ermhne a. syntactic interpretation: suntaktik ermhne a. vector interpretation: dianusmatik ermhne a.

intersect: t mnw. intersecting: t mnwn. intersection: tom .

intersection of two sets: tom d o sun lwn.

interval: di sthma.

Bayesian intervals: mpe zian diast mata. class interval: di sthma kl sewc. closed interval: kleist di sthma. con dence interval: di sthma empistos nhc. consecutive intervals: diadoqik diast mata. convergence interval: di sthma sugkl sewc. nite interval: peperasm no di sthma. half-interval method: m jodoc diqot mhshc. half-open interval: hmianoikt di sthma. nested intervals: egkibwtism na diast mata. open interval: anoikt di sthma. overlapping intervals: allhlepikalupt mena diast mata. prediction interval: di sthma pr bleyhc, probleptik di sthma. random interval: tuqa o di sthma. shortest con dence interval: braq tato di sthma empistos nhc. tolerance interval: di sthma anoq c. unbounded interval: mh fragm no di sthma.

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unit interval: monadia o di sthma.

intraclass: ent c kl shc, eswterik c.

intraclass correlation: endosusq tish. intraclass variance: endodiaspor .

intransitive: amet batoc, mh metabatik c.

intransitive relation: mh metabatik sq sh.

intrinsic: eswterik c.

intrinsic accuracy: eswterik akr beia. intrinsic angular momentum: eswterik stroform . intrinsic property: eswterik idi thta.

invariable: anallo wtoc, amet blhtoc. invariable line: anallo wth euje a. invariable plane: anallo wto ep pedo.

invariance: ametablht thta, analloiwsim thta, (to) anallo wto. invariance method: m jodoc tou anallo wtou. invariance principle: arq tou anallo wtou.

invariant: anallo wtoc, anallo wth, amet blhtoc, amet blhth. invariant measure: anallo wto m tro. invariants of a tensor: anallo wtec tanust . invariant point: anallo wto amet blhto shme o. bending invariant: anallo wth k myhc. combinatorial invariants: sunduastik c anallo wtec. rst invariant: pr th anallo wth. scalar invariant: bajmwt anallo wth. second invariant: de terh anallo wth. third invariant: tr th anallo wth. topological invariant: topologik anallo wth.

inverse: ant strofoc, t xo (gia ant strofec trigwnometrik c kai uperbolik c sunart seic). inverse cosh: t xo uperboliko sunhmit nou. inverse cosine: t xo sunhmit nou. inverse cotangent: t xo sunefaptom nhc. inverse coth: t xo uperbolik c sunefaptom nhc. inverse distribution: ant strofh katanom . inverse eigenvalue problem: ant strofo pr blhma idiotim n. inverse elliptic function: ant strofh elleiptik sun rthsh. inverse function: ant strofh sun rthsh. inverse function theorem: je rhma thc ant strofhc sun rthshc. inverse Fourier transform: ant strofh metasqhmatism nh Fourier. inverse Fourier transformation: ant strofoc metasqhmatism c Fourier. inverse Laplace transform: ant strofh metasqhmatism nh Laplace. inverse Laplace transformation: ant strofoc metasqhmatism c Laplace.

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inverse mapping (transformation): ant strofh apeik nish (metasqhmatism c). inverse matrix: ant strofoc p nakac. inverse moment: ant strofh rop . inverse operator: ant strofoc telest c. inverse order: ant strofh di taxh. inverse power method: ant strofh m jodoc twn dun mewn. inverse probability: ant strofh pijan thta. inverse problem: ant strofo pr blhma. inverse relation: ant strofh sq sh. inverse sampling: ant strofh deigmatolhy a. inverse sine: t xo hmit nou. inverse sine transformation: metasqhmatism c t xou hmit nou. inverse sinh: t xo uperboliko hmit nou. inverse tangent: t xo efaptom nhc. inverse tanh: t xo uperbolik c efaptom nhc. inverse tanh transformation: metasqhmatism c t xou uperbolik c efaptom nhc. inverse transform: ant strofh metasqhmatism nh. inverse transformation (mapping): ant strofoc metasqhmatism c (apeik nish). inverse trigonometric function: ant strofh trigwnometrik sun rthsh. additive inverse: prosjetik c ant strofoc (ant jetoc). multiplicative inverse: pollaplasiastik c ant strofoc.

inversely: antistr fwc.

inversely proportional: antistr fwc an logoc.

inversion: antistrof .

inversion formula: t poc antistrof c. inversion transformation: metasqhmatism c antistrof c. regularized inversion: omalopoihm nh antistrof .

inverted: antestramm noc, anastramm noc.

inverted distribution: antestramm nh katanom .

invertible: antistr yimoc. invertibly: antistr yima, ant strofa. investigate: ereun , diereun . investigation: reuna. investigator: ereunht c. inviscid: anix dhc, mh ix dhc, triboc.

inviscid ow: anix dhc mh ix dhc tribh ro . inviscid uid: anix dec mh ix dec reust .

invisible: a ratoc, mh orat c. involute: eneiligm nh. involution: en lixh, ywsh se d namh (Alg.).

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involutive: eneliktik c.

involutive basis: eneliktik b sh.

involutoric: eneliktik c.

involutoric matrix: eneliktik c p nakac.

involutory: eneliktik c.

involutory transformation: eneliktik c metasqhmatism c.

involve: perilamb nw, uy nw se d namh (Alg.). ion: i n. irradiance: ntash aktinobol ac. irrational: rrhtoc, par logoc. irrational function: rrhth sun rthsh. irrational number: rrhtoc arijm c.

irreducible: an gwgoc, mh anag gimoc.

irreducible Markov chain: an gwgh alus da Markov. irreducible polynomial: an gwgo polu numo.

irreducibly: an gwga, mh anag gima. irre ective: mh anaklastik c, mh autopaj c. Bl. irre exive. irre exive: mh anaklastik c, mh autopaj c, ananaklastik c.. irre exive relation: mh anaklastik mh autopaj c sq sh.

irregular: an maloc, mh kanonik c, akan nistoc.

irregular kollektiv: rrujmh sullog . irregular singular point: ousi dec idi zon an malo shme o.

irregularity: (to) an malo, anwmal a, mh kanonik thta. irreversibility: mh antistreyim thta, anantistreyim thta, mh anastreyim thta, to mh antistrept . irreversible: mh antistr yimoc, mh anastr yimoc. irrotational: astr biloc, mh peristrofik c. irrotational eld: astr bilo ped o. irrotational ow: astr bilh ro .

isentropic: isentropik c. iso-: iso- (pr jema). isochoric: is qwroc.

isochoric function: is qwrh sun rthsh.

isochronous: is qronoc.

isochronous curve: is qronh kamp lh. isochronous motion: is qronh k nhsh.

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isoclinal: isoklin c. isocline: isoklin c kamp lh. Sun. isoclinic curve. isoclinic: isoklin c.

isoclinic curve: isoklin c kamp lh. Sun. isocline.

isodiametric: isodiametrik c. isodynamic: isodunamik c.

isodynamic points: isodunamik shme a.

isodyne: isodunamik gramm . isogon: is gwno, kanonik pol gwno. isogonal: isog nioc.

isogonal a ne transformation: isog nioc susqetism noc metasqhmatism c. isogonal conjugate lines: isog niec suzuge c gramm c. isogonal lines: isog niec gramm c. isogonal mapping: isog nia apeik nish. isogonal transformation: isog nioc metasqhmatism c.

isogonic: isog nioc. Sun. tou isogonal. isokurtosis: isok rtwsh. isolate: apomon nw. isolated: apomonwm noc, memonwm noc.

isolated set: apomonwm no s nolo. isolated singularity: apomonwm no an malo shme o, apomonwm nh anwmal a. isolated system: apomonwm no s sthma.

isomeric: isomer c. isometric: isometrik c.

isometric chart: isometrik c q rthc. isometric correspondence: isometrik antistoiq a. isometric embedding: isometrik emf teush. isometric family: isometrik oikog neia. isometric isomorphism: isometrik c isomorfism c. isometric mapping: isometrik apeik nish. isometric surface: isometrik epif neia. isometric system: isometrik s sthma. isometric view: isometrik yh.

isometry: isometr a. isomorphic: is morfoc, isomorfik c.

isomorphic spaces: is morfoi q roi. algebraically isomorphic spaces: algebrik is morfoi q roi. recursively isomorphic sets: anadromik is morfa s nola.

isomorphism: isomorfism c.

isomorphism order: t xh isomorfismo .

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algebraic isomorphism: algebrik c isomorfism c. group isomorphism: isomorfism c om dwn. isometric isomorphism: isometrik c isomorfism c. natural isomorphism: fusik c isomorfism c. projective isomorphism: probolik c isomorfism c. recursive isomorphism: anadromik c isomorfism c. ring isomorphism: isomorfism c daktul wn.

isoparametric: isoparametrik c.

isoparametric mesh: isoparametrik pl gma. isoparametric transformation: isoparametrik apeik nish.

isoperimetric(-al): isoperimetrik c.

isoperimetric inequality: isoperimetrik anis thta. isoperimetric problem: isoperimetrik pr blhma.

isosceles: isoskel c.

isosceles trapezium: isoskel c trap zio (British). isosceles trapezoid: isoskel c trapezoeid c (USA). isosceles triangle: isoskel c tr gwno.

isospectral: isofasmatik c.

isospectral ow: isofasmatik ro .

isostatic: isostatik c. isostatically: isostatik . isotherm: is jermh isojermokrasiak (gramm kamp lh). isothermal: is jermoc, isojermokrasiak c. isothermal ow: is jermh ro . isothermal line: is jermh kamp lh.

isothermic: isojermik c. isotimic: isostajmik c, isotimik c, iso y c, isobar c. isotone: is tonoc. isotonic: isotonik c, is tonoc.

isotonic regression function: isotonik sun rthsh palindr mhshc.

isotope: is topo. isotropic: is tropoc, isotropik c.

isotropic curve: is troph kamp lh. isotropic distribution: is troph katanom . isotropic eld: is tropo ped o. isotropic group: is troph om da. isotropic matter: is troph lh. isotropic plane: is tropo ep pedo. isotropic tensor: is tropoc tanust c.

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transversely isotropic: egk rsia is tropoc.

isotropically: is tropa.

isotropically developable: is tropa anapt ximoc.

isotropy: isotrop a. isotype: is tupoc, isotupik c.

isotype method: is tuph m jodoc.

issue: j ma, te qoc. iterated: epanalamban menoc, pollapl c.

iterated collocation: epanalamban menh taxijes a taxin mhsh. iterated function: epanalamban menh sun rthsh. iterated integral: pollapl olokl rwma. iterated logarithm: epanalamban menoc log rijmoc. law of iterated logarithm: n moc tou epanalamban menou logar jmou. iterated product: epanalamban meno gin meno. iterated sum: epanalamban meno jroisma. iterated tensor product: pollapl tanustik gin meno.

iteration: epan lhyh.

iteration operator: telest c epan lhyhc.

iterative: epanalhptik c.

iterative factorization: epanalhptik paragontopo hsh. iterative interpolation: epanalhptik parembol . iterative mesh re nement: epanalhptik p knwsh pl gmatoc. iterative method: epanalhptik m jodoc. iterative solver: epanalhptik c epilut c.

J Jacobi, Karl (1804-1851)

Jacobi's elliptic functions: elleiptik c sunart seic tou Jacobi.

Jacobi's method: m jodoc tou Jacobi.

Jacobi OR: uperqal rwsh (overrelaxation) tou Jacobi.

Jacobi's theorem: je rhma tou Jacobi.

Jacobian: Iakwbian c, Iakwbian .

Jacobian determinant: Iakwbian or zousa.

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Jacobian elliptic functions: elleiptik c sunart seic tou Jacobi.

Jacobian matrix: Iakwbian c p nakac.

jet: p dakac. join: en nw, sund w. joint: ap koino , koin c, mikt c, s ndesh, arm c, rjrwsh.

joint density: ap koino pukn thta. joint density function: sun rthsh ap koino pukn thtac. joint distribution: ap koino katanom . joint distribution function: sun rthsh ap koino katanom c. joint moment: mikt rop . joint prediction intervals: ap koino diast mata pr bleyhc, ap koino probleptik diast mata. joint probability: mikt pijan thta. joint probability function: sun rthsh mikt c pijan thtac. joint probability table: p nakac mikt c pijan thtac. joint regression: mikt palindr mhsh. joint su ciency: ap koino ep rkeia.

Jordan, Camille (1838-1922)

Jordan arc: t xo tou Jordan.

Jordan block: mplok upop nakac Jordan.

Jordan's canonical form: kanonik morf tou Jordan.

Jordan chain: alus da Jordan.

Jordan's content: perieq meno Jordan.

Jordan's curve: kamp lh tou Jordan.

Jordan, Wilhelm (1842-1899)

Gauss-Jordan reduction: anagwg apaloif (elimination) Gauss-Jordan.

J-shaped: morf c J.

J-shaped distribution: katanom morf c J.

judgement, judgment: kr sh. junction: s ndesh. jump: p dhma, metap dhsh, lma.

jump discontinuity: asun qeia phd matoc lmatoc. jump size: m gejoc pl toc phd matoc. nite jump: peperasm no p dhma. in nite jump: peiro p dhma.

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K kappa: k ppa.

kappa curve: kamp lh k ppa.

Kei functions: sunart seic Kei. Kepler-Poinsot polyhedra: pol edra twn Kepler kai Poinsot (bl. polyhedron).

Kepler's laws: n moi tou Kepler.

Ker functions: sunart seic Ker. kernel: pur nac, mhden qwroc mhdenik c q roc (null space). di erence kernel: pur nac diafor n, exiswt c (equalizer). heat kernel: pur nac jerm thtac.

Peano kernel: pur nac Peano.

Riemann kernel: pur nac Riemann.

kilogram: qili grammo, kil . kind: e doc, kal c. rst kind: pr to e doc. second kind: de tero e doc. third kind: tr to e doc.

kinematic(-al): kinhmatik c.

kinematic condition: kinhmatik sunj kh. kinematic similarity: kinhmatik omoi thta.

kinematically: kinhmatik .

kinematically similar: kinhmatik moioi.

kinematics: kinhmatik . kinetic: kinhtik c.

kinetic energy: kinhtik en rgeia. kinetic potential: kinhtik dunamik .

kinetics: kinhtik . knot: k mboc, br qoc.

coincident knots: tautiz menoi k mboi. distinct knots: diakekrim noi k mboi.

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know: gnwr zw.

know-how: teqnognws a.

known: gnwst c.

known constant: gnwst stajer . known function: gnwst sun rthsh.

kollektiv: sullog .

irregular kollektiv: rrujmh sullog .

Kronecker,

Kronecker's delta: d lta tou Kronecker.

Kronecker product: gin meno Kronecker euj gin meno (sun. direct product).

Kronecker's symbol: s mbolo tou Kronecker.

kurtic: kurtwtik c.

kurtic curve: kurtwtik kamp lh, kamp lh k rtwshc.

kurtosis: k rtwsh.

L LHS (left-hand side): arister m loc. label: epigraf , etik tta, epigr fw, shmei nw. labeled: seshmasm noc, shmeiwm noc, me epigraf , me etik tta. labyrinth: lab rinjoc. labyrinthine: laburinj dhc, per plokoc. lacuna: q sma, ken . lacunary: mh epekt simoc, qasm dhc.

lacunary function: mh epekt simh (analutik ) sun rthsh, qasm dhc sun rthsh. lacunary series: mh epekt simh seir , qasm dhc seir . lacunary set: mh epekt simo s nolo, qasm dec s nolo. lacunary space: mh epekt simoc q roc, qasm dhc q roc.

lag: ust rhsh, kajust rhsh.

phase lag: ust rhsh f sewc.

Lagrange, Joseph-Louis (1736-1813)

Lagrange's equations: exis seic tou Lagrange.

Lagrange interpolation: parembol (kat ) Lagrange.

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Lagrange multiplier: pollaplasiast c tou Lagrange. method of Lagrange multipliers: m jodoc twn pollaplasiast n tou Lagrange.

Lagrangian: tou Lagrange.

Lagrangian approach: je rhsh kat Lagrange ulik je rhsh (material approach).

Lagrangian description: perigraf kat Lagrange ulik perigraf (material description).

Lagrangian function: sun rthsh tou Lagrange.

Laguerre, (-)

Laguerre polynomials: polu numa Laguerre.

Laguerre's di erential equation: diaforik ex swsh tou Laguerre. associated Laguerre polynomials: prosarthm na polu numa Laguerre.

Gauss-Laguerre quadrature: arijmhtik olokl rwsh Gauss-Laguerre.

lambdagram: lamdodi gramma. laminar: strwt c. laminar ow: strwt ro .

Landen, (-)

Landen's transformation: metasqhmatism c tou Landen.

language: gl ssa.

language acceptor: apod kthc gl ssac. language generator: paragwg c gl ssac. language recognition: anagn rish gl ssac. language recognizer: anagnwrist c gl ssac. acceptable language: dekt apodekt gl ssa. complete language: pl rhc gl ssa. context-free language: gl ssa qwr c sumfraz mena. context-sensitive language: gl ssa eua sjhth sta sumfraz mena. decidable language: apofas simh gl ssa. rst-order language: prwtob jmia gl ssa. formal language: tupik gl ssa. natural language: fusik gl ssa. output language: gl ssa ex dou. polynomially balanced language: poluwnumik isorrophm nh gl ssa. programming language: gl ssa programmatismo . regular language: kanonik gl ssa.

Laplace:

Laplace equation: ex swsh Laplace.

Laplace operator: telest c tou Laplace, laplasian c telest c, laplasian .

Laplace transform: metasqhmatism nh Laplace.

Laplace transformation: metasqhmatism c Laplace. inverse Laplace transform: ant strofh metasqhmatism nh Laplace. inverse Laplace transformation: ant strofoc metasqhmatism c Laplace.

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Laplacian: Laplasian c, tou Laplace, Laplasian .

Laplacian operator: telest c tou Laplace, laplasian c telest c, laplasian .

lapse: el ttwsh, me wsh, p rodoc qr nou. lapse rate: rujm c me wshc.

large: meg loc.

large cardinal: meg loc plhj rijmoc. law of large numbers: n moc twn meg lwn arijm n. strong law of large numbers: isqur c n moc twn meg lwn arijm n. weak law of large numbers: asjen c n moc twn meg lwn arijm n. su ciently large: arko ntwc meg loc.

largeness: megal thta, (to) meg lo. larger: megal teroc.

stochastically larger: stoqastik megal teroc.

latent: lanj nwn.

latent heat: lanj nousa jerm thta. latent value: idiotim (bl. eigenvalue). latent vector: idiodi nusma (bl. eigenvector).

lateral: pl gioc, pleurik c.

lateral surface: pleurik epif neia.

Latin: latinik c.

Latin squares: latinik tetr gwna.

latitude: gewgrafik pl toc.

geocentric latitude: gewkentrik pl toc.

lattice: pl gma, kigkl dwma, s ndesmoc (jewr a sun lwn). lattice square: plegmatik tetr gwno. integer lattice: ak raio pl gma. rectangular lattice: orjog nio pl gma. triple lattice: tripl pl gma.

Laurent:

Laurent series: seir Laurent.

law: n moc, idi thta.

law of cosines: n moc twn sunhmit nwn. law of inertia: n moc thc adr neiac. law of iterated logarithm: n moc tou epanalamban menou logar jmou. law of large numbers: n moc twn meg lwn arijm n. law of sines: n moc twn hmit nwn. associative law: prosetairistik idi thta.

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cancellation law: n moc thc diagraf c thc apaloif c. commutative law: antimetajetik idi thta. conservation law: n moc diat rhshc. distributive law: epimeristik idi thta. parallelogram law: n moc tou parallhlogr mmou. physical law: fusik c n moc. quadratic reciprocity law: tetragwnik c n moc antistrof c. reciprocity law: n moc antistrof c. strong law: isqur c n moc. strong law of large numbers: isqur c n moc twn meg lwn arijm n. universal law of gravitation: n moc thc pagk smiac lxhc. weak law: asjen c n moc. weak law of large numbers: asjen c n moc twn meg lwn arijm n. tangent law: n moc twn efaptom nwn.

layer: str ma.

boundary layer: oriak str ma. multi-layer ow: polustrwmatik ro .

layered: strwmatopoihm noc. layout: sq dio. lead: odhg , gw. leading: hgetik c, proporeu menoc. leading element: hgetik stoiqe o. leading entry: hgetik stoiqe o.

leaf: f llo.

leaf of a parse tree: f llo suntaktiko d ntrou.

least: el qistoc.

least limit: el qisto rio. least number principle: arq elaq stou arijmo . least squares: el qista tetr gwna. least squares approximation: pros ggish elaq stwn tetrag nwn. least squares method: m jodoc elaq stwn tetrag nwn. least squares principle: arq elaq stwn tetrag nwn. least squares problem: pr blhma elaq stwn tetrag nwn. least upper bound: el qisto nw fr gma supremum. indirect least squares: mmesa el qista tetr gwna. principle of least time: arq tou el qistou qr nou.

Lebesgue, (-).

Lebesgue dominated convergence theorem: je rhma kuriarqhm nhc s gklishc tou Lebesgue.

Lebesgue integrability: oloklhrwsim thta kat Lebesgue.

Lebesgue integrable: oloklhr simoc kat Lebesgue.

Lebesgue integral: olokl rwma kat Lebesgue.

Lebesgue measure: m tro Lebesgue.

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left: arister c, arister .

left adjoint: arister c suzug c prosarthm noc. left factoring: arister paragontopo hsh. left-hand continuity: sun qeia ap arister . left-hand derivative: par gwgoc ap arister . left-hand limit: rio ap arister . left handed: arister c, arister strofoc. left-handed system: arister strofo s sthma. left ideal: arister ide dec. left recursion: arister anadrom . left-regular grammar: arister kanonik grammatik .

leftmost: akroarister c, o arister teroc.

leftmost derivation: arister terh paragwg (plhroforik ).

Legendre, (-)

Legendre functions: sunart seic Legendre.

Legendre polynomials: polu numa Legendre.

Legendre's di erential equation: diaforik ex swsh tou Legendre. associated Legendre functions: prosarthm nec sunart seic Legendre.

Gauss-Legendre quadrature: arijmhtik olokl rwsh Gauss-Legendre.

Leibniz, Gottfried Wilhelm (1646-1716) Leibniz's formula: t poc tou Leibniz.

Leibniz's rule: kan nac tou Leibniz.

lemma: l mma.

condensation lemma: l mma sump knwshc.

lemniscate: lhmn skoc. length: m koc.

length-preserving transformation: apeik nish diathro sa ta m kh. arc length: m koc t xou. focal length: estiak ap stash. back focal length: dexi estiak ap stash. e ective focal length: olik estiak ap stash. front focal length: arister estiak ap stash. mixing length: m koc m xhc an mixhc.

lens: fak c.

lens-shaped: fakoeid c. lens-shaped region: fakoeid c t poc, fakoeid c qwr o. anamorphic lens: anamorfik c fak c. biconcave lens: amf koiloc fak c. biconvex lens: amf kurtoc fak c. compound lens: s njetoc fak c. eye lens: prosofj lmioc fak c. eld lens: fak c ped ou.

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negative lens: arnhtik c apokl nwn fak c. object lens: antikeimenik c fak c. split lens: hmifak c. telephoto lens: thlefak c. thin lens: lept c fak c.

lepto-: lepto- (pr jema). leptokurtosis: leptok rtwsh. leptokurtic: lept kurtoc, leptokurtwtik c.

leptokurtic distribution: lept kurth katanom , katanom leptok rtwshc.

level: ep pedo, yoc, st jmh.

level of signi cance: ep pedo shmantik thtac. level surface: isostajmik epif neia. con dence level: suntelest c empistos nhc. quality level: ep pedo poi thtac. reliability level: ep pedo axiopist ac.

lever: moql c.

side lever: pleurik c moql c.

lexicographic: lexikografik c.

lexicographic order: lexikografik alfabhtik di taxh.

L' Hospital, Guillaume (1661-1704)

L' Hospital's rule: kan nac tou L' Hospital.

Liapunov, A.M. (1857-1918). Sunant tai ep shc kai wc Lyapunov.

Liapunov convexity theorem: je rhma kurt thtac tou Liapunov.

Liapunov exponent: ekj thc Liapunov.

Liapunov function: sun rthsh Liapunov.

Liapunov stability: eust jeia kat Liapunov.

lie: ke mai, br skomai.

Lie, Sophus (1842-1899)

Lie algebra: lgebra Lie. Lie bracket: agk lh Lie. Lie group: om da Lie. Lie map: apeik nish Lie. Lie operator: telest c Lie. local Lie groups: topik c om dec Lie.

lieu: j sh, t poc.

in lieu of: sth j sh tou, ant tou.

life: zw .

life table: p nakac zw c.

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half life: qr noc upodiplasiasmo , qr noc hmizw c.

lift: nwsh, anuy nw.

lift force: nwsh, d namh nwshc.

lifting: an ywsh (Topol.). light: fwc, elafr c.

light beam: d smh fwt c. light ray: akt na fwt c. aberration of light: apopl nhsh tou fwt c. circular light: kuklik polwm no f c. collimated light: par llhlh d smh fwt c. elliptical light: elleiptik polwm no fwc. left-circular light: arister strofo kuklik polwm no f c. linearly polarized light: grammik polwm no f c. partially polarized light: merik c polwm no f c. plane polarized light: epi'peda polwm no f c. polarized light: polwm no f c.

like: par moioc, soc.

like powers: sec dun meic.

likelihood: pijanof neia.

likelihood function: sun rthsh pijanof neiac. likelihood ratio: l goc phl ko pijanof neiac. likelihood ratio test: legqoc l gou pijanof neiac. likelihood ratio test function: elegqosun rthsh l gou pijanof neiac. log-likelihood: logarijmo-pijanof neia. log-likelihood equation: ex swsh logarijmo-pijanof neiac. log-likelihood function: sun rthsh logarijmo-pijanof neiac. maximum likelihood: m gisth pijanof neia. maximum likelihood estimator: ektim tria m gisthc pijanof neiac. maximum likelihood function: sun rthsh m gisthc pijanof neiac. maximum likelihood principle: arq m gisthc pijanof neiac. sequential likelihood test: akoloujiak c legqoc pijanof neiac.

likeness: omoi thta. limit: rio.

limit circle: oriak c k kloc. limit cycle: oriak c k kloc. limit in the mean: rio se m sh s gklish. limit point: oriak shme o shme o susswre sewc (sun numo twn rwn limit point kai accumulation point). limit theorem: oriak je rhma. central limit theorem: kentrik oriak je rhma. compressed limits: suneptugm na ria. con dence limits: ria empistos nhc. ducial limits: ria empistos nhc, pisteutik ria.

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greatest limit: m gisto rio. left-hand limit: rio ap arister . lower con dence limit: kat tero rio empistos nhc. lower limit: kat tero rio. lower tolerance limit: kat tero rio anoq c. inferior limit: kat tero rio m gisto k tw rio. integration limits: ria oloklhr sewc. least limit: el qisto rio. non-parametric tolerance limits: aparametrik ria anoq c. right-hand limit: rio ap dexi . superior limit: an tero rio el qisto k tw rio. tolerance limits: ria anoq c. upper con dence limit: an tero rio empistos nhc. upper limit: an tero rio. upper tolerance limit: an tero rio anoq c. variable limits of integration: metablht ria olokl rwshc.

limitation: periorism c. limiting: oriak c.

limiting case: oriak per ptwsh. limiting velocity: oriak taq thta.

line: euje a, gramm , epikamp lioc (gia oloklhr mata).

line bundle: d smh gramm n. line charge: grammik fort o. line of curvature: gramm kampul thtac. line element: stoiqei dec m koc. line integral: epikamp lio olokl rwma, se merik bibl a grammik olokl rwma. line segment: euj grammo tm ma. line source: grammik phg . aclinic line: aklin c gramm . a ne line: susqetism nh gramm . branch line: gramm diaklad sewc. characteristic line: qarakthristik gramm . coincident lines: tautiz menec euje ec. conjugate lines: suzuge c gramm c. equipotential line: isodunamik gramm . geodesic line: gewdaisiak gramm . half line: hmieuje a. imaginary line: noht gramm . inclined line: keklim nh gramm . invariable line: anallo wth euje a. isothermal line: isojermik kamp lh. normal line: k jeth euje a. oblique line: pl gia gramm . pencil of lines: d smh eujei n. perpendicular lines: k jetec gramm c. polar line: polik gramm . regression line: euje a palindrom sewc.

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secondary line: deuterogen c gramm . skew lines: as mbatec euje ec. trace of a line: qnoc euje ac.

linear: grammik c, prwtob jmioc.

linear algebra: grammik lgebra. linear approximation: grammik pros ggish. linear combination: grammik c sunduasm c. linear correlation: grammik susq tish. linear dependence: grammik ex rthsh. linear di erential equation: grammik diaforik ex swsh. linear disjointness: grammik xen thta. linear element: grammik stoiqe o. linear equation: grammik ex swsh. linear form: grammik morf . linear function: grammik sun rthsh. linear functional: grammik sunarthsiak . linear graph: grammik gr fhma. linear group: grammik om da. linear growth: grammik a xhsh. linear harmonic oscillator: grammik c armonik c talantwt c. linear independence: grammik anexarths a. linear interpolation: grammik parembol . linear magni cation: grammik meg nj nsh. linear map: grammik apeik nish. linear mapping: grammik apeik nish. linear model: grammik mont lo. linear momentum: orm . linear operator: grammik c telest c. linear optimization: grammik beltistopo hsh. linear polynomial: grammik prwtob jmio polu numo. linear programming: grammik c programmatism c. linear property: grammik idi thta. linear regression : grammik palindrom sh. linear relationship: grammik sq sh. linear set: grammik s nolo. linear (or vector) space: grammik c ( dianusmatik c) q roc. linear span: grammik j kh per blhma. linear structure: grammik dom . linear system (of equations): grammik s sthma (exis sewn). linear theory: grammik jewr a. linear transformation: grammik c metasqhmatism c. almost linear: sqed n grammik c. piecewise linear function: kat tm mata tmhmatik grammik sun rthsh. quasi-linear: oione grammik c.

linearity: grammik thta. linearizable: grammikopoi simoc, eujugramm simoc. linearizability: grammikopoihsim thta, eujugrammisim thta.

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linearization: grammikopo hsh, eujugr mmish. linearized: grammikopoihm noc.

linearized equation: grammikopoihm nh ex swsh.

linearly: grammik .

linearly dependent: grammik exarthm noi. linearly independent: grammik anex rthtoi. linearly stable: grammik eustaj c.

linewidth: fasmatik e roc (optik ). link: sund w. linked: sundedem noc. doubly linked: dipl sundedem noc. singly linked: mon sundedem noc.

Liouville, (-)

Liouville's formula: t poc tou Liouville.

Liouville surface: epif neia tou Liouville.

Liouville's theorem: je rhma tou Liouville.

Lipschitz, (-)

Lipschitz boundary: s noro Lipschitz.

Lipschitz continuity: sun qeia kat Lipschitz.

Lipschitz continuous: suneq c kat Lipschitz.

Lipschitz domain: qwr o Lipschitz.

Lipschitz function: sun rthsh Lipschitz.

liquid: ugr , reust .

liquid phase: ugr f sh.

liquidate: ekkajar zw, exwfl . liquidation: ekkaj rish. liquify: reustopoi , t kw, ugropoi . literal: stoiqe o (plhroforik ). ground literal: basik stoiqe o.

load: fort o.

load vector: di nusma fort ou. moving load: kino meno fort o.

Lobachevsky, N.I. (1792-1856) local: topik c.

local basis functions: topik c sunart seic b shc. local error: topik sf lma. local existence: topik parxh. local interpolation: topik parembol .

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local numbering: topik ar jmhsh. local property: topik idi thta. local solution: topik l sh. local stability: topik eust jeia. quasi-local: oione topik c.

locality: topik thta.

locality properties: idi thtec topik thtac.

localization: entopism c. localize: entop zw. locally: topik .

locally di erentiable: topik paragwg simoc. locally integrable: topik oloklhr simoc. locally stable: topik eustaj c.

locate: topojet , entop zw. location: j sh, topojes a.

location functional: sunarthsiak j shc.

loci: bl. locus. locus (pl. loci): gewmetrik c t poc, t poc, kentr dec (sun. centrode). geometric locus: gewmetrik c t poc.

log: log rijmoc, logarijmik c. logarithm: log rijmoc.

characteristic of a logarithm: qarakthristik logar jmou. iterated logarithm: epanalamban menoc log rijmoc. law of iterated logarithm: n moc tou epanalamban menou logar jmou.

Napierian logarithms: fusiko log rijmoi, nep reioi log rijmoi. natural logarithm: fusik c log rijmoc.

logarithmic: logarijmik c.

logarithmic decrement: logarijmik me wsh. logarithmic function: logarijmik sun rthsh. logarithmic scale: logarijmik kl maka. logarithmic spiral: logarijmik spe ra lika. logarithmic system: logarijmik s sthma. double logarithmic: dilogarijmik c. double logarithmic chart: dilogarijmik c q rthc.

log-concave: logarijmik ko loc. logic: logik .

fuzzy logic: asaf c logik . multi-valued logic: plei timh logik . non-monotone logic: mh mon tonh ajroistik logik .

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logical: logik c.

logical connnective: logik c s ndesmoc. logical consequence: logik sump rasma. logical data: logik dedom na. logical symbols: logik s mbola.

logically: logik .

logically equivalent: logik isod namoi.

logistic: logistik c. log-likelihood: logarijmo-pijanof neia.

log-likelihood equation: ex swsh logarijmo-pijanof neiac. log-likelihood function: sun rthsh logarijmo-pijanof neiac.

long: makr c, epim khc, meg loc. long waves: makr k mata.

longitudinal: diam khc.

longitudinal vibration: diam khc tal ntwsh.

lookahead: pr blepw, pr bleyh. loop: br qoc.

loop group: om da br qwn. closed loop: kleist c br qoc. hysteresis loop: br qoc uster sewc. in nite loop: peiroc at rmonac br qoc. nested loop: fwliasm noc br qoc.

lotery: laqn c, laqe o. loss: ap leia.

loss coe cient: suntelest c ap leiac. loss function: sun rthsh ap leiac. loss matrix: p nakac ap leiac. square loss function: tetragwnik sun rthsh ap leiac. without loss of generality (wlog): qwr c ap leia ( bl bh) thc genik thtac.

low: qamhl c.

low-dimensional: oligodi statoc.

lower: kat teroc, qamhl teroc, k tw.

lower bound: k tw fr gma k tw p rac. lower con dence limit: kat tero rio empistos nhc. lower tolerance limit: kat tero rio anoq c. lower limit: kat tero rio. lower-triangular matrix: k tw trigwnik c p nakac. essential lower bound: ousi dec k tw fr gma. greatest lower bound: m gisto k tw fr gma in mum.

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lowering: upobibasm c. lowest: el qistoc.

lowest common divisor: el qistoc koin c diair thc.

loxodrome: loxodrom a. loxodromic: loxodromik c.

loxodromic spiral: loxodromik spe ra lika.

luminosity: fwtein thta. luminous: fwtein c. lunar: selhniak c, thc sel nhc, selhnoeid c. lunar eclipse: kleiyh sel nhc.

lune: mhn skoc.

spherical lune: sfairik c mhn skoc.

luniform: mhniskoeid c.

Lyapunov: bl. Liapunov.

M MC: Monte Carlo.

MFLOPS (million oating operations per second): ekatomm rio pr xewn kinht c upodiastol c an deuter lepto.

MFS (method of fundamental solutions): m jodoc jemeliwd n l sewn.

MHD (magnetohydrodynamics): magnhto drodunamik . m.p.h. (miles per hour): m lia an ra, MAW. Mach, (-).

Mach number: arijm c Mach.

machine: mhqan .

basic machine: basik mhqan . state machine: mhqan katast sewn.

Maclaurin, (-).

Maclaurin expansion: an ptugma Maclaurin.

Maclaurin polynomial: polu numo Maclaurin.

Maclaurin series: seir Maclaurin.

Euler-Maclaurin summation formula: t poc jroishc twn Euler-Maclaurin.

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macro-: makro-. macro-economics: makrooikonomik . macro-factor: makropar gontac. macroscopic: makroskopik c. macrostructure: makrodom . magic: magik c. magic square: magik tetr gwno.

magnetic: magnhtik c.

magnetic eld: magnhtik ped o. magnetic induction: magnhtik epagwg .

magnetism: magnhtism c. magnetohydrodynamics: magnhto drodunamik (sunt. MHD). magni cation: meg njunsh. magni cation factor: suntelest c megenj nsewc. linear magni cation: grammik meg nj nsh.

magnify: megenj nw. magnitude: m gejoc, m tro.

magnitude of a vector: m tro m koc dian smatoc. absolute magnitude: ap luto m gejoc.

mail: taqudrome o, taqudrom .

electronic mail (E-mail): hlektronik taqudrome o.

main: kentrik c, k rioc.

main diagonal: k ria diag nioc.

Mainardi-Codazzi equations: exis seic twn Mainardi-Codazzi. major: k rioc, meg loc, me zwn. major axis: meg loc xonac. major segment: me zon tm ma.

majority: pleioyhf a. manifold: pollapl thta. Sth s gqronh bibliograf a qrhsimopoie tai ep shc o roc pol ptuqo.

3-manifold: 3-pollapl thta, trisdi stath pollapl thta.

3-manifold group: (jemeli dhc) om da trisdi stathc pollapl thtac.

4-manifold: 4-pollapl thta, tetradi stath pollapl thta. a ne manifold: susqetism nh pollapl thta. compact manifold: sumpag c pollapl thta. contact manifold: pollapl thta epaf c. symplectic manifold: sumplektik pollapl thta. topological manifold: topologik pollapl thta.

manipulate: qeir zomai, epexerg zomai.

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manipulation: qeirism c, epexergas a.

algebraic manipulation: algebrik c qeirism c epexergas a. symbolic manipulation: sumbolik c qeirism c epexergas a.

mantissa: dekadik m roc (logar jmou), klasmatik me'roc. many: pollo , ple stoi. many-valued: plei timoc. many-valued function: plei timh sun rthsh.

map: apeikon zw, apeik nish (bl. mapping), q rthc. a ne map: susqetism nh apeik nish. equiareal map: isembadik apeik nish. equivariant map: isallo wth apeik nish. inclusion map: apeik nish egkleismo . inverse map: ant strofh apeik nish.

Lie map: apeik nish Lie. linear map: grammik apeik nish.

mapped: apeikonism noc.

mapped element: apeikonism no stoiqe o.

mapping: apeik nish, metasqhmatism c (transformation), sun rthsh (function).

mapping function: sun rthsh apeikon sewc. mapping theorem: je rhma apeikon sewc. a ne mapping: susqetism nh apeik nish. antilinear mapping: antigrammik hmigrammik (semilinear) apeik nish. conformal mapping: s mmorfh apeik nish. constant mapping: stajer apeik nish. contraction mapping: apeik nish sustol c. contractive mapping: sustolik apeik nish. geodesic mapping: gewdaisiak apeik nish. holomorphic mapping: ol morfh apeik nish. identity mapping: tautotik apeik nish. interior mapping: eswterik apeik nish. inverse mapping: ant strofh apeik nish. isogonal mapping: isog nia apeik nish. isometric mapping: isometrik apeik nish. linear mapping: grammik apeik nish. non-singular mapping: mh idi zousa omal apeik nish. one-to-one mapping: na proc na amfimonos manth amfimon timh erriptik (bijective) apeik nish.

open mapping: anoikt apeik nish. open mapping theorem: je rhma anoikt c apeik nishc. semilinear mapping: hmigrammik antigrammik (antilinear) apeik nish. singular mapping: idi zousa apeik nish. symplectic mapping: sumplektik apeik nish. topological mapping: topologik apeik nish. zero mapping: mhdenik apeik nish metasqhmatism c (transformation).

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march: pore mai, bad zw, pore a, b disma. marching: p reush, pore a.

time marching: qronop reush. time marching scheme: m jodoc qronop reushc.

margin: perij rio. marginal: perijwriak c, perij rioc, oriak c.

marginal density function: perij ria sun rthsh pukn thtac. marginal distribution function: perij ria sun rthsh katanom c. marginal frequency: perij ria suqn thta. marginal probability function: perij ria sun rthsh pijan thtac.

mark: shme o, shm di, k ntro, m so, shmei nw. class mark: k ntro m so kl sewc.

marked: shmeiwm noc, shmadem noc.

Markov, A.A. (1856-1922).

Markov chain: alus da Markov, Markobian alus da.

Markov system: s sthma Markov, Markobian s sthma. irreducible Markov chain: an gwgh alus da Markov.

martingale: martingale.

martingale approximation: pros ggish martingale.

m-ary: miadik c.

m-ary operation: miadik pr xh. m-ary tree: miadik d ntro.

mass: m za.

mass balance: isoz gio m zac. mass conservation: diat rhsh thc m zac. mass force: mazik d namh. Bl. body force. mass matrix: p nakac m zac. mass transport: metafor m zac. center of mass: k ntro m zac. probability mass: m za pijan thtac. rest mass: m za hrem ac.

master: k rioc.

master element: stoiqe o anafor c, basik pr tupo stoiqe o.

match: sunarm zw, tairi zw, antistoiq zw, prosarm zw, zeugar nw, enarmon zw, sunarmog , antisto qish, prosarmog , ta riasma. weak match: asjen c sunarmog , asjen c ta riasma.

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matched: sunarmosm noc, tairiasm noc.

matching layer: str ma perioq sunarmog c.

matching: sunarm g , prosarmog , ta riasma, antisto qish, sunarm zwn, prosarm zwn.

matched asymptotic expansions: m jodoc sunarmosm nwn asumptwtik n anaptugm twn m jodoc idiazous n diataraq n (singular perturbation method).

material: ulik c, ulik , lh.

material approach: ulik je rhsh je rhsh kat Lagrange (Lagrangian approach). material derivative: ousiastik ousi dhc ulik par gwgoc (sun. substantial substantive convective derivative). material description: ulik perigraf perigraf kat Lagrange (Lagrangian description). raw materials: pr tec lec. smart materials: xupna ulik .

strength of materials: antoq twn ulik n.

mathematical: majhmatik c.

mathematical analysis: majhmatik an lush. mathematical expectation: majhmatik prosdok a elp da. mathematical formulation: majhmatik diat pwsh jemel wsh. mathematical horizon: majhmatik c or zontac. mathematical induction: majhmatik epagwg . mathematical model: majhmatik mont lo. mathematical modeling: majhmatik montelopo hsh. mathematical physics: majhmatik fusik .

mathematician: majhmatik c. mathematics: majhmatik .

abstract mathematics: afhrhm na majhmatik . advanced mathematics: an tera majhmatik . applied mathematics: efarmosm na majhmatik . computational mathematics: upologistik majhmatik . discrete mathematics: diakrit majhmatik . pure mathematics: kajar jewrhtik majhmatik .

matrices: bl. matrix. matrix (pl. matrices): p nakac, m tra, mhtr o.

matrix analysis: pinakoan lush, an lush pin kwn. matrix form: morf pin kwn, mhtrik morf , pinakomorf . matrix of a formula: m tra t pou. matrix multiplication: pollaplasiasm c pin kwn. matrix notation: sumbolism c pin kwn. matrix theory: pinakojewr a, jewr a pin kwn. acquaintance matrix: p nakac gnwrim ac. adjoint matrix: prosarthm noc p nakac, sumplhrwmatik c p nakac. adjugate matrix: prosarthm noc p nakac, sumplhrwmatik c p nakac (sun. adjoint matrix). alternating matrix: enall sswn p nakac. augmented matrix: epauxhm noc p nakac. band matrix: tainiwt c p nakac p nakac tain a.

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bidiagonal matrix: didiag nioc p nakac. block matrix: s njetoc p nakac (sun. partitioned matrix). block diagonal matrix: s njetoc diag nioc p nakac, mplok-diag nioc p nakac. block matrix multiplication: s njetoc pollaplasiasm c pin kwn. centroskew matrix: kentro-antisummetrik c p nakac (p nakac A pou ikanopoie thn A=-RAR, pou R

tetragwnik c p nakac tou opo ou ta stoiqe a e nai 1 sth deutere ousa diag nio kai 0 allo ). centrosymmetric matrix: kentrosummetrik c p nakac (p nakac A pou ikanopoie thn A=RAR, pou R tetragwnik c p nakac tou opo ou ta stoiqe a e nai 1 sth deutere ousa diag nio kai 0 allo ). change of basis matrix: p nakac allag c b shc p nakac met bashc (transition matrix). coe cient matrix: p nakac twn suntelest n. cofactor matrix: p nakac twn algebrik n sumplhrwm twn, p nakac twn sumparag ntwn. column matrix: p nakac st lh, di nusma st lhc. column equivalent matrices: sthlo sod namoi p nakec. commutative matrices: antimetajetiko antimetaj simoi p nakec. commuting matrices: antimetajetiko antimetaj simoi p nakec. complex matrix: migadik c p nakac. congruent matrices: orjomonadia a ( orjog nia) moioi p nakec. conjugate transpose matrix: anastrofosuzug c p nakac, suzug c an strofoc p nakac. constant matrix: stajer c p nakac. decomposable matrix: paragontopoi simoc p nakac. defective matrix: ellip c p nakac. design matrix: p nakac sqediasmo . diagonal matrix: diag nioc p nakac. diagonalizing matrix: diagwnopoi n p nakac. distance matrix: p nakac apost sewn. doubly stochastic matrix: dipl stoqastik c p nakac. echelon matrix: klimakwt c p nakac. elementary matrix: stoiqei dhc p nakac. equivalent matrices: isod namoi p nakec. extended matrix: epektetam noc p nakac.

Hamiltonian matrix: qamiltonian c p nakac.

Hermitian matrix: ermitian c p nakac.

Hessian matrix: p nakac tou Hesse. idempotent matrix: ad namoc tautod namoc ekjetik anallo wtoc p nakac. identity matrix: tautotik c monadia oc p nakac. information matrix: p nakac plhrofor ac. involutoric matrix: eneliktik c p nakac.

Jacobian matrix: Iakwbian c p nakac. loss matrix: p nakac ap leiac. lower-triangular matrix: k tw trigwnik c p nakac. mobility matrix: p nakac kinhtik thtac. modal matrix: typik c p nakac. negative of a matrix: ant jetoc p nakac. nilpotent matrix: mhdenod namoc p nakac. non-centrality matrix: p nakac ekkentr thtac. non-defective matrix: mh ellip c p nakac. non-singular matrix: mh idi zwn omal c p nakac. nonsymmetric matrix: mh summetrik c p nakac. orthogonal matrix: orjog nioc p nakac.

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orthogonally similar matrices: orjog nia moioi p nakec (sun. congruent matrices). partitioned matrix: s njetoc p nakac (sun. block matrix). payo matrix: p nakac ex flhshc. permutation matrix: p nakac metaj sewn. persymmetric matrix: perisummetrik c p nakac (p nakac A pou ikanopoie thn A=RAT R, pou R tetragwnik c p nakac tou opo ou ta stoiqe a e nai 1 sth deutere ousa diag nio kai 0 allo ). positive de nite matrix: jetik orism noc p nakac. rank of a matrix: bajm c t xh p naka. real matrix: pragmatik c p nakac. reduced echelon matrix: anhgm noc klimakwt c p nakac. row matrix: p nakac gramm , di nusma gramm c. row equivalent matrices: grammo sod namoi p nakec. scalar matrix: bajmwt c p nakac. secondary matrix: deutere wn p nakac. similar matrices: moioi p nakec. singular matrix: idi zwn mh omal c p nakac. skew-symmetric matrix: antisummetrik c p nakac. sparse matrix: arai c p nakac. square matrix: tetragwnik c p nakac. sti ness matrix: p nakac akamy ac. symmetric matrix: summetrik c p nakac. three-band matrix: trizwnik c p nakac. trace of a matrix: qnoc (tetragwniko ) p naka. transition matrix: p nakac met bashc p nakac allag c b shc (change of basis matrix). transpose matrix: an strofoc p nakac. transposed matrix: anestramm noc p nakac. triangular matrix: trigwnik c p nakac. tridiagonal matrix: tridiag nioc p nakac. two-band matrix: dizwnik c p nakac. unimodular matrix: p nakac me or zousa mon da. unit matrix: monadia oc tautotik c p nakac. unitarily similar matrices: orjomonadia a moioi p nakec (sun. congruent matrices). unitary matrix: orjomonadia oc p nakac, orjokanonik c p nakac. upper-triangular matrix: nw trigwnik c p nakac. zero matrix: mhdenik c p nakac.

matrix-valued: me ped o tim n q ro pin kwn. matrix-valued function: pinakosun rthsh.

matroid: pinakoeid c, mhtroeid c. matter: lh. isotropic matter: is troph lh.

maxima: m gista, bl. maximum. maximal: megistotik c, megistik c, m gistoc. maximal element: m gisto stoiqe o. maximal ideal: megistotik ide dec. maximal set: megistotik s nolo.

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maximization: megistopo hsh.

maximization problem: pr blhma megistopo hshc.

maximize: megistopoi . maximizer: megistopoiht c. maximizing: megistopoi n.

maximizing function: megistopoio sa sun rthsh.

maximum (pl. maxima): m gistoc, m gisto, m gisth tim .

maximum error: m gisto sf lma. maximum likelihood: m gisth pijanof neia. maximum likelihood estimator: ektim tria m gisthc pijanof neiac. maximum likelihood function: sun rthsh m gisthc pijanof neiac. maximum likelihood principle: arq m gisthc pijanof neiac. maximum modulus: m gisto m tro. maximum modulus theorem: je rhma tou meg stou m trou. maximum possible error: m gisto dunat sf lma. maximum probability: m gisth pijan thta. absolute maximum: ap luto m gisto. relative maximum: sqetik m gisto.

maxterm: megist roc.

Maxwell, (-).

Maxwell's equations: exis seic tou Maxwell.

mean: m soc, m sh tim , enno .

mean curvature: m sh kampul thta. mean deviation: m sh ap luth ap klish. mean error: m so sf lma. mean of a function: m sh tim sun rthsewc. mean square: tetragwnik c m soc. mean square consistency: m sh tetragwnik sun peia. mean square consistent: sunep c wc proc ton tetragwnik m so. mean square error: m so tetragwnik sf lma. mean value: m sh tim . mean value theorem: je rhma m shc tim c. arithmetic mean: arijmhtik c m soc ( roc).

Bonnet's mean value theorem: je rhma m shc tim c tou Bonnet. convergence in the mean: m sh s gklish. geometric mean: gewmetrik c m soc ( roc). grand mean: genik m sh tim . harmonic mean: armonik c m soc ( roc). integral mean value theorem: je rhma m shc tim c gia oloklhr mata. limit in the mean: rio se m sh s gklish. quadratic mean: tetragwnik c m soc. root-mean-square error: m so tetragwnik sf lma. sample mean: m sh tim de gmatoc deigmatik m sh tim . true mean: alhj c m soc.

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means: m so, m sa. measurable: metr simoc.

measurable function: metr simh sun rthsh. measurable set: metr simo s nolo. measurable space: metr simoc q roc.

measure: m tro, metr .

measure of central tendency: m tro kentrik c t sewc. measure of dispersion: m tro diaspor c. measure space: q roc m trou. measure theory: jewr a m trou. absolute measure: ap luto m tro. counting measure: aparijmhtik m tro. interior measure: eswterik m tro. invariant measure: anallo wto m tro.

Lebesgue measure: m tro Lebesgue. spectral measure: fasmatik m tro. tame measure: exhmerwm no m tro. tameness of a measure: to exhmerwm no m trou. zero measure: mhdenik m tro.

measurement: m trhsh.

in situ measurements: epit piec metr seic.

measure-valued: me ped o tim n s nolo m trou. measure-valued function: metrosun rthsh.

mechanical: mhqanik c. mechanics: mhqanik .

celestial mechanics: our nia mhqanik . classical mechanics: klasik mhqanik . computational mechanics: upologistik mhqanik . continuum mechanics: mhqanik tou suneqo c m sou. uid mechanics: reustomhqanik . fracture mechanics: mhqanik jra shc.

Newtonian mechanics: neut neia mhqanik . quantum mechanics: kbantomhqanik , kbantik mhqanik . relativistic mechanics: sqetikistik mhqanik . statistical mechanics: statistik mhqanik . wave mechanics: kumatomhqanik .

mechanism: mhqanism c. media: m sa (bl. medium).

unbounded media: mh fragm na m sa.

medial triangle: bl. median triangle. median: 1. di mesoc, di mesh tim (Stat.). 2. di mesoc trig nou. 3. di mesoc ( mesopar llhlh) trapez ou (to euj grammo tm ma pou en nei ta m sa twn mh par llhlwn pleur n), sun. midline.

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median point of a triangle: bar kentro trig nou (sun. centroid). median triangle: to tr gwno me koruf c ta m sa twn pleur n trig nou (sun. medial triangle).

mediate: mmesoc. mediator: mesok jetoc euj grammou tm matoc, xonac summetr ac. medium (pl. media): m so, m soc, ulik . conducting medium: ag gimo m so. heterogeneous medium: eterogen c m so. homogeneous medium: omoiogen c m so.

meet: 1. sunant , t mnw. 2. tom . member: 1. m loc (ex swshc). 2. stoiqe o (sun lou). membership function: sun rthsh stoiqe wn. membrane: membr nh. vibrating membrane: pall menh membr nh.

memory: mn mh.

random access memory (RAM): mn mh tuqa ac prosp lashc.

memoryless: amn mwn. meniscal: mhniskoeid c. menisciform: mhniskoeid c. meniscoid: mhniskoeid c. meniscus (pl. minisci): mhn skoc.

convex meniscus: kurt c mhn skoc.

mensuration: m trhsh, katam trhsh.

Mercator projection: merkatorian probol . meridian: meshmbrin c.

meridian curve: meshmbrin kamp lh tom , sun. meridian section. meridian section: meshmbrin tom kamp lh, sun. meridian curve. Ep pedh tom epif neiac ek peristrof c pou peri qei ton xona peristrof c.

meromoprhic: mer morfoc, meromorfik c.

meromorphic function: mer morfh sun rthsh.

mesh: pl gma.

mesh generation: paragwg pl gmatoc. mesh generator: pr gramma paragwg c pl gmatoc, paragwg c pl gmatoc. mesh re nement: p knwsh pl gmatoc. mesh size: pl toc pl gmatoc. anisotropic mesh re nement: anis troph p knwsh pl gmatoc. coarse mesh: arai pl gma. ne mesh: pukn pl gma, pl gma lept c diam rishc. graded mesh: bajmia o pl gma, pl gma bajmia ac pukn thtac.

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isoparametric mesh: isoparametrik pl gma. iterative mesh re nement: epanalhptik p knwsh pl gmatoc. re ned mesh: puknwm no pl gma. uniform mesh: omoi morfo pl gma.

meshfree: qwr c pl gma.

meshfree method: m jodoc qwr c pl gma.

meshless: qwr c pl gma.

meshless method: m jodoc qwr c pl gma.

meso-: meso- (pr jema). mesokurtosis: mesok rtwsh. mesokurtic: mes kurtoc, mesokurtwtik c.

mesokurtic distribution: mes kurth katanom , katanom mesok rtwshc.

mesoscale: m shc kl makac.

mesoscale modeling: montelopo hsh m shc kl makac.

mesoscopic: mesoskopik c.

mesoscopic system: mesoskopik s sthma.

meta-: meta- (pr jema). metabelian: metabelian c.

metabelian group: metabelian om da. metabelian product: metabelian gin meno.

metacenter: met kentro. metacyclic: metakuklik c.

metacyclic group: metakuklik om da.

metal: m tallo. metalanguage: metagl ssa. metallic: metallik c. metamathematical: metamajhmatik c. metamathematical notions: metamajhmatik c nnoiec. metamathematics: metamajhmatik , sun numo thc jewr ac apode xewn (proof theory). meter: m tro. method: m jodoc. method of fundamental solutions (MFS): m jodoc jemeliwd n l sewn. method of Lagrange multipliers: m jodoc twn pollaplasiast n tou Lagrange. method of successive approximations: m jodoc twn diadoqik n prosegg sewn. method of undetermined coe cients: m jodoc twn prosdiorist wn suntelest n. method of variation of parameters: m jodoc thc metabol c twn stajerw'n. adaptive method: anaprosarmostik m jodoc.

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alternating direction methods: m jodoi enallass menwn dieuj nsewn. back and forth method: m jodoc mproc-p sw. block power method: s njeth m jodoc twn dun mewn. boundary method: sunoriak m jodoc. boundary element method (BEM): m jodoc sunoriak n stoiqe wn. boundary integral method (BIM): m jodoc sunoriako oloklhr matoc. coding method: m jodoc kwdikopo hshc. collocated nite volume method: taxijethm nh m jodoc peperasm nwn gkwn el gqou. collocation method: m jodoc taxijes ac s mptwshc taxin mhshc. combinatorial methods: sunduastik c m jodoi. consistent method: sumbibast m jodoc. direct method: mesh m jodoc. domain decomposition method: m jodoc diamerismo diaqwrismo qwr ou. dovetailing method: m jodoc thc our c tou peristerio . dual reciprocity method: m jodoc du k c antistrof c.

explicit method: analut mesh m jodoc. extrapolation method: m jodoc parekbol c. nite di erence method (FDM): m jodoc peperasm nwn diafor n. nite element method (FEM): m jodoc peperasm nwn stoiqe wn. nite volume method: m jodoc peperasm nwn gkwn el gqou. frontal method: metwpik m jodoc. generalized method: genikeum nh m jodoc. global method: kajolik m jodoc. half-interval method: m jodoc diqot mhshc. hierarchical method: ierarqik m jodoc. hp-adaptive method: hp-anaprosarmostik m jodoc. hp-method: hp-m jodoc. hybrid nite element method: ubridik m jodoc peperasm nwn stoiqe wn. implicit method: mh analut mmesh peplegm nh m jodoc. inconsistent method: asumb basth mh sumbibast m jodoc. indirect method: mmesh m jodoc. integral method: oloklhrwtik m jodoc. integration method: m jodoc olokl rwshc. invariance method: m jodoc tou anallo wtou. inverse power method: ant strofh m jodoc twn dun mewn. isotype method: is tuph m jodoc. iterative method: epanalhptik m jodoc. least squares method: m jodoc elaq stwn tetrag nwn. meshfree method: m jodoc qwr c pl gma. meshless method: m jodoc qwr c pl gma. minimal error method: m jodoc elaq stou sf lmatoc. multi-grid method: poluplegmatik m jodoc. multi-step method: polubhmatik m jodoc. non-parametric method: aparametrik m jodoc, m jodoc ele jerhc katanom c. numerical method: arijmhtik m jodoc. one-step method: monobhmatik m jodoc. overrelaxation method: m jodoc uperqal rwshc. penalty method: m jodoc poin c. perturbation method: m jodoc diataraq n.

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power method: m jodoc twn dun mewn. predictor-corrector method: m jodoc probl yewc-diorj sewc. regional method: topik m jodoc. regula falsi method: m jodoc esfalm nhc j shc, m jodoc regula falsi. relaxation method: m jodoc qal rwshc. roster method: m jodoc thc anagraf c. scaled method: anhgm nh m jodoc. secant method: m jodoc thc t mnousac. separation of variables method: m jodoc qwrismo twn metablht n. sequential method: akoloujiak m jodoc. shooting method: m jodoc sk peushc. simplex method: m jodoc simplex. singular perturbation method: m jodoc idiazous n diataraq n. spectral collocation method: m jodoc fasmatik c taxijes ac taxin mhshc. spectral method: fasmatik m jodoc. spectral element method: m jodoc twn fasmatik n stoiqe wn. steepest descent method: m jodoc meg sthc kaj dou kl sewc. successive overrelaxation method (SOR): m jodoc diadoqik c uperqal rwshc. successive substitution method: m jodoc diadoqik n antikatast sewn, genik epanalhptik m jodoc. summation method: m jodoc jroishc. superconvergent method: upersugkl nousa m jodoc. trapezoidal method: m jodoc tou trapez ou. trial and error method: m jodoc dokim c kai sf lmatoc. two-step method: dibhmatik m jodoc. unconjugated nite element method: m jodoc aposunezeugm nwn peperasm nwn stoiqe wn. underrelaxation method: m jodoc upoqal rwshc. unity method: m jodoc thc mon dac. unstructured method: mh domhm nh m jodoc. variable step size method: m jodoc metablhto b matoc.

methodology: mejodolog a. metric: metrik c, metrik (m tro, ap stash).

metric density: metrik pukn thta. metric form: metrik morf . metric space: metrik c q roc. metric system: metrik s sthma. metric tensor: metrik c tanust c. discrete metric: diakrit metrik (ap stash).

metrizable: metrikopoi simoc.

metrizable space: metrikopoi simoc q roc.

metrization: metrikopo hsh. metrology: metrolog a. micro-: mikro-. micro-economics: mikrooikonomik . microstatistics: mikrostatistik . micrometer: mikr metro.

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micron: mikr . microscope: mikrosk pio. microscopic: mikroskopik c. microstructural: mikrodomik c. microstructure: mikrodom . microwaves: mikrok mata. mid: m soc, sto m son, ketrik c. mid-latitude: m so pl toc. middle: m soc, m son.

middle distance: m sh ap stash.

midline: di mesoc ( mesopar llhlh) trapez ou, bl. median. midmean: kentrik c m soc. midplane: mesoep pedo. midpplane solution: l sh mesoepip dou.

midpoint: m son, kentrik shme o.

midpoint of a line segment: m son euj grammou tm matoc.

midrange: mesok mansh. midrank: m soc bajm c. mile: m li.

nautical mile: nautik m li.

Minding's theorem: je rhma tou Minding. minima: el qista, bl. minimum. minimal: el qistoc, elaqistotik c, elaqistik c.

minimal basis: elaqistotik b sh. minimal element: el qisto elaqistotik stoiqe o. minimal error method: m jodoc elaq stou sf lmatoc. minimal polynomial: elaqistotik el qisto polu numo. minimal su cient statistic: elaqistotik el qisth epark c statistik sun rthsh. minimal surface: elaqistotik epif neia.

minimalization: elaqistopo hsh, elaqistikopo hsh.

bounded minimalization: fragm nh elaqistopo hsh. unbounded minimalization: mh fragm nh elaqistopo hsh.

minimality: elaqistotik thta, to elaqistotik , to el qisto. minimax: elaqistom gisto, elaqistom gistoc, minimax.

minimax polynomial: polu numo elaqistomeg stou, polu numo minimax. minimax principle: arq elaqistomeg stou, arq minimax. minimax test function: elegqosun rthsh elaqistomeg stou, elegqosun rthsh minimax. minimax theorem: je rhma elaqistomeg stou, je rhma minimax.

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minimization: elaqistopo hsh.

constrained minimization problem: desmeum no pr blhma elaqistopo hshc. minimization problem: pr blhma elaqistopo hshc.

minimize: elaqistopoi . minimizer: elaqistopoiht c, elaqistopoio sa. global minimizer: kajolik c elaqistopoiht c.

minimizing: elaqistopoi n, elaqistopoi ntac.

minimizing function: elaqistopoio sa sun rthsh.

minimum (pl. minima): el qistoc, el qisto, el qisth tim . minimum polynomial: el qisto polu numo. minimum modulus: el qisto m tro. minimum modulus theorem: je rhma tou elaq stou m trou. minimum properties: el qistec idi thtec. minimum variance: el qisth diaspor . absolute minimum: ap luto el qisto. relative minimum: sqetik el qisto.

miniscope: el qisth emb leia (p.q. posode kth). miniscope form: morf el qisthc emb leiac.

Minkowski, ( - )

Minkowski's inequality: anis thta tou Minkowski.

minor: deutere wn, mikr c, el sswn.

minor axis: mikr c xonac. minor determinant: el ssona or zousa. minor segment: el sson tm ma.

minority: meioyhf a. minterm: elaqist roc. minuend: meiwt oc. minus: me on, plhn.

minus sign: to plhn, s mbolo thc afa reshc.

minute: pr to lept . mirror: k toptro.

mirror image: e dwlo.

miscible: anam ximoc. mixed: mikt c.

mixed boundary condition: mikt sunoriak sunj kh. mixed element: mikt stoiqe o. mixed nite elements: mikt peperasm na stoiqe a. mixed integer programming: mikt c ak raioc programmatism c.

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mixed (boundary value) problem: mikt pr blhma (sunoriak n tim n). mixed volume: mikt c gkoc.

mixing: m xh, anam xh.

mixing ow: ro m xhc an mixhc. mixing length: m koc m xhc an mixhc.

mixture: m gma. mnemonic: mnhmonik c. mobile: kinht c. mobility: kinhtik thta.

mobility matrix: p nakac kinhtik thtac.

modal: tupik c.

modal matrix: typik c p nakac.

mode: tr poc (tal ntwshc), tal ntwsh, pijan terh tim .

mode of vibration: tr poc tal ntwshc. dangerous mode: epik ndunoc tr poc (tal ntwshc). fundamental mode: jemeli dhc tal ntwsh tr poc (tal ntwshc). normal mode: kanonik c tr poc. normal modes of vibration: kanoniko tr poi tal ntwshc. solenoidal modes: swlhnoeide c tr poi. spurious mode: plasmatik c tr poc.

model: mont lo, up deigma, pr tupo.

model theory: jewr a mont lwn. additive model: prosjetik mont lo. countable model: metr simo mont lo. counter model: aparijmhtik mont lo. discrete model: diakrit mont lo. environmental model: periballontik mont lo. nite model: peperasm no mont lo. free model: ele jero mont lo. linear model: grammik mont lo. mathematical model: majhmatik mont lo. multi-temporal model: poluqronik mont lo. prime model: pr to mont lo. randomized model: tuqaiopoihm no mont lo. stationary model: st simo mont lo.

modeling ( modelling): montelopo hsh.

mathematical modeling: majhmatik montelopo hsh. mesoscale modeling: montelopo hsh m shc kl makac.

moderate: m trioc, metriopaj c. modi cation: tropopo hsh.

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modi ed: tropopoihm noc.

modi ed Bessel functions: tropopoihm nec sunart seic Bessel. modi ed di erences: tropopoihm nec diafor c. modi ed function: tropopoihm nh sun rthsh. modi ed moments: tropopoihm nec rop c.

modify: tropopoi . modular: modular, me m tro.

modular function: metrosun rthsh.

modulation: diam rfwsh.

amplitude modulation: diam rfwsh pl touc (optik ).

module: pr tupo.

commutative module: antimetajetik metabatik pr tupo. graded module: bajmwt pr tupo.

modulo: modulo. modulus: m tro, ap luth tim .

modulus of a complex number: m tro ap luth tim migadiko arijmo . modulus of elliptic function: m tro elleiptik c sunart sewc. modulus in tension: m tro efelkusmo . modulus of elasticity: m tro elastik thtac. complementary modulus: sumplhrwmatik m tro. maximum modulus: m gisto m tro. maximum modulus theorem: je rhma tou meg stou m trou. minimum modulus: el qisto m tro. minimum modulus theorem: je rhma tou elaq stou m trou.

Moebius, (-).

Moebius strip: lwr da tou Moebius.

Moebius transformation: metasqhmatism c Moebius.

molecular: moriak c.

molecular biology: moriak biolog a. molecular dynamics: dunamik mor wn moriak dunamik . molecular simulation: moriak prosomo wsh.

molecularly: moriak . molecule: m rio. moment: rop , stigm .

moment of inertia: rop adr neiac. moment generating function: ropogenn tria sun rthsh. absolute moment: ap luth rop . bending moment: rop k myhc. canonical moment: kanonik rop . central moment: kentrik rop .

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conditional moment: desmeum nh rop rop up sunj kh. inverse moment: ant strofh rop . joint moment: mikt rop . modi ed moments: tropopoihm nec rop c. multivariate moment: polumetablht mikt rop . principal moments of inertia: k riec rop c adr neiac. probability moment: rop pijan thtac. product moment: mikt rop . product-moment formula: t poc mikt c rop c tou ginom nou rop n. raw moment: mh kentrik rop . static moment: statik rop .

momentum: orm .

momentum balance: isoz gio orm c. momentum conservation: diat rhsh thc orm c. momentum coordinates: suntetagm nec orm c. momentum equation: ex swsh (diat rhshc thc) orm c. momentum map: apeik nish orm c. momentum transport: metafor orm c. angular momentum: stroform . conjugate momentum: suzug c orm . linear momentum: orm .

momentumless: qwr c orm .

Monge patch: tm ma tou Monge. monadic: monomel c, monadia oc (sun. unary kai singulary).

monadic relation: monomel c monadia a sq sh, kathg rhma miac j shc (sun. unary relation kai one-place predicate).

monic: monik c, enadik c. Se merik bibl a, to monic qrhsimopoie tai wc upokoristik tou monomorphism (monomorfism c). monic polynomial: monik polu numo. Se merik bibl a qrhsimopoio ntai ep shc oi roi enadik polu numo kai (o atuq c) kanonikopoihm no polu numo.

monochromatic: monoqrwmatik c. monodromy: monodromik thta.

monodromy theorem: je rhma monodromik thtac.

monogenic: monogen c.

monogenic analytic function: monogen c analutik sun rthsh.

monograph: monograf a. monoid: monoeid c.

free monoid: ele jero monoeid c. plactic monoid: plaktik monoeid c.

monoidal: monoeid c.

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monomial: mon numo. monomorphic: mon morfoc, monomorfik c. monomorphism: monomorfism c. monopole: mon polo. monotone: mon tonoc.

monotone function: mon tonh sun rthsh. monotone sequence: mon tonh akolouj a. monotone transformation: mon tonoc metasqhmatism c.

monotonic: mon tonoc.

monotonic function: mon tonh sun rthsh. monotonic sequence: mon tonh akolouj a.

monotonicity: monoton a, monotonik thta.

monotonicity preserving: o diathr n th monoton a.

monotony: monoton a. monster: t rac.

holomorphic monster: ol morfo t rac.

moon: sel nh. morph: morfopoi , sqhmat zw, kataskeu zw. morphism: morfism c. morphism function: sun rthsh morfismo . zero morphism: mhdenik c morfism c.

morphology: morfolog a. morphological: morfologik c. motion: k nhsh.

absolute motion: ap luth k nhsh. accelerated motion: epitaqun menh k nhsh. anharmonic motion: anarmonik k nhsh.

Brownian motion: k nhsh Brown. circular motion: kuklik k nhsh. constrained motion: exanagkasm nh k nhsh. critically damped motion: k nhsh me kr simh ap sbesh. damped motion: k nhsh me ap sbesh. equations of motion: exis seic k nhshc. free motion: ele jerh k nhsh. harmonic motion: armonik k nhsh. isochronous motion: is qronh k nhsh. oscillatory damped motion: talanteu menh k nhsh me ap sbesh. overdamped motion: k nhsh me taqe a ap sbesh. perpetual motion: a nah k nhsh. plane motion: ep pedh k nhsh. retarded motion: epidradun menh k nhsh.

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rigid motion: k nhsh stereo s matoc, mh elastik k nhsh, kampth k nhsh. simple harmonic motion: apl armonik k nhsh. solid-body motion: k nhsh stereo s matoc, mh elastik k nhsh, kampth k nhsh. Sun. rigid-body motion. undamped motion: k nhsh qwr c ap sbesh. underdamped motion: k nhsh me asjen ap sbesh. uniform circular motion: omal kuklik k nhsh. uniformly accelerated motion: omal epitaqun menh k nhsh.

move: kino mai, k nhsh. moving: kino menoc.

moving average: kino menoc m soc. moving boundary: kino meno s noro. moving boundary problem: pr blhma kinoum nou sun rou. moving coordinate system: kino meno s sthma suntetagm nwn. moving grid algorithm: alg rijmoc kino menou pl gmatoc. moving load: kino meno fort o. moving trihedron: kino meno tr edro.

multi-: polu-. multi-binomial: poludiwnumik c.

multi-binomial test: poludiwnumik c legqoc.

multi-collinearity: polusuggramik thta. multi-connected: pollapl sunektik c. multicontraction: polusustol , pollapl sustol . multicycle: pol kukloc. multidimensional: poludi statoc. multi-dimensionality: to poludi stato. multidimensionally: poludi stata. multifractal: poluklastik c, polumorfoklasmatik c. multifractality: poluklastik thta, polumorfoklasmatik thta. multigraph: polugr fhma. multi-grid: poluplegmatik c, poll n plegm twn. multi-grid method: poluplegmatik m jodoc.

multi-index: polude kthc. multi-layer: polustrwmatik c.

multi-layer ow: polustrwmatik ro .

multi-level: poluep pedoc, poll n epip dwn.

multi-level method: poluep pedh m jodoc. multi-level optimization: mh grammik beltistopo hsh.

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multi-linear: polugrammik c, pleiogrammik c.

multi-linear algebra: polugrammik pleiogrammik lgebra. multi-linear process: polugrammik an lixh.

multimedia: polum sa.

multimedia information systems: plhroforik sust mata polum swn.

multimodal: pol tropoc, poluk rufoc.

multimodal distribution: poluk rufh katanom .

multinomial: poluwnumik c.

multinomial formula: poluwnumik c t poc. multinomial distribution: poluwnumik katanom . multinomial population: poluwnumik c plhjusm c. multinomial sampling: poluwnumik deigmatolhy a.

multipath: pollapl c dr moc, pollapl diadrom , pollapl monop ti. multi-parameter: poll n param trwn. multi-parameter averages: poluparametriko m soi.

multi-parametric: poluparametrik c. multi-phase: polufasik c.

multi-phase sampling: polufasik deigmatolhy a.

multiple: pollapl c, pollapl sio.

multiple angle: pollapl gwn a. multiple angle formula: t poc pollapl c gwn ac. multiple equilibrium states: pollapl c katast seic isorrop ac. multiple integral: pollapl olokl rwma. multiple recursion: pollapl anadrom . multiple regression: pollapl palindr mhsh. multiple solutions: pollapl c l seic.

Turing machine with multiple heads: mhqan Turing me pollapl c kefal c. scalar multiple: bajmwt pollapl sio.

multiple-valued: plei timoc.

multiple-valued function: plei timh sun rthsh.

multiplicand: pollaplasiast oc. multiplication: pollaplasiasm c.

closed under multiplication: kleist c wc proc ton pollaplasiasm . matrix multiplication: pollaplasiasm c pin kwn. scalar multiplication: bajmwt c arijmhtik c pollaplasiasm c.

multiplicative: pollaplasiastik c.

multiplicative ergodic theorem: pollaplasiastik ergodik je rhma. multiplicative group: pollaplasiastik om da.

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multiplicative inverse: pollaplasiastik c ant strofoc.

multiplicatively: pollaplasiastik .

multiplicatively closed: pollaplasiastik kleist c.

multiplicity: pollapl thta.

algebraic multiplicity: algebrik pollapl thta. geometric multiplicity: gewmetrik pollapl thta.

multiplier: pollaplasiast c.

Lagrange multiplier: pollaplasiast c tou Lagrange. method of Lagrange multipliers: m jodoc twn pollaplasiast n tou Lagrange.

multiply: 1. pollaplasi zw. 2. pollapl .

multiply connected: pollapl sunektik c. multiply connected region: pollapl sunektik qwr o t poc.

multipolar: polupolik c. multipole: pol polo.

multipole equation: polupolik ex swsh. multipole expansion: polupolik an ptugma. multipole method: polupolik m jodoc.

multiscale: pollapl kl maka.

multiscale analysis: an lush pollapl c kl makac (sun. multiple scale analysis). multiscale phenomena: fain mena pollapl c kl makac.

multiset: polus nolo. multi-stage: polustadiak c.

multi-stage integration method: polustadiak m jodoc olokl rwshc. multi-stage sampling: polustadiak deigmatolhy a.

multi-step: polubhmatik c, poll n bhm twn. multi-step method: polubhmatik m jodoc.

multi-temporal: poluqronik c.

multi-temporal model: poluqronik mont lo.

multitude: pl joc. multivalent: polud namoc, polusjen c. multi-valued: plei timoc.

multi-valued decision: ap fash poll n epilog n. multi-valued function: plei timh sun rthsh. multi-valued logic: plei timh logik .

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multivariate: polumetablht c, poludi statoc.

multivariate analysis: polumetablht an lush. multivariate distribution: polumetablht katanom . multivariate inequality: polumetablht anis thta. multivariate moment: polumetablht mikt rop . multivariate process: polumetablht an lixh. multivariate quality control: polumetablht c legqoc poi thtac.

multivector: poludi nusma. musical: mousik c.

musical note: mousik c t noc.

mutable: metablht c. mutate: metab llw. mutatis mutandis: throum nwn twn analogi n (lat.). mute: boub c. mutual: amoiba oc. mutually: amoiba a.

mutually exclusive events: asumb basta gegon ta endeq mena. mutually exclusive sets: x na s nola. mutually perpendicular: metax touc k jetoi.

N nabla: an delta (telest c), sun. del. nadir: nad r. naive: aplo k c. naked: gumn c. naked singularity: gumn anwmal a.

Napier, J. (1550-1617).

Napierian: nep reioc, o tou Napier.

Napierian logarithms: fusiko log rijmoi, nep reioi log rijmoi.

Napierian system of logarithms: logarijmik s sthma tou Napier.

narrow: sten c. narrowly: sten .

narrowly appropriate structure: sten kat llhlh dom .

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natural: fusik c.

natural base of logarithms: fusik b sh twn logar jmwn. natural boundary: fusik s noro. natural boundary condition: fusik sunoriak sunj kh (sunj kh Neumann). natural embedding: fusik emf teush. natural equations: fusik c exis seic. natural equivalence: fusik isodunam a, fusik c isomorfism c. natural frequency: fusik suqn thta. natural isomorphism: fusik c isomorfism c. natural language: fusik gl ssa. natural logarithm: fusik c log rijmoc. natural norm: fusik n rma. natural number: fusik c arijm c. natural order: fusik di taxh. natural parameter: fusik par metroc. natural spline: fusik (sun rthsh) spline. natural transformation: fusik apeik nish metasqhmatism c.

nature: f sh.

non-linear nature: mh grammik f sh, mh grammik c qarakt rac.

naught: mhd n (sun. zero kai nought). nautical: anutik c. nautical mile: nautik m li.

near: plhs on, kont , sqed n, kontin c.

near eld: kontin ped o. near- eld di raction: per jlash kontino ped ou.

nearest: plhsi steroc.

nearest neighbor: plhsi steroc ge tonac.

necessary: anagka oc, apara thtoc.

necessary condition: anagka a sunj kh. necessary and su cient condition: anagka a kai ikan sunj kh.

necessity: (to) anagka o.

necessity and su ciency: anagka o kai ikan .

needle: bel na. negation: rnhsh.

negation sign: s mbolo rnhshc. double negation: dipl rnhsh.

negative: arnhtik c, ant jetoc.

negative angle: arnhtik gwn a. negative charge: arnhtik fort o.

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negative correlation: arnhtik susq tish. negative de nite: arnhtik orism noc. negative de niteness: to arnhtik orism no. negative de nite matrix: arnhtik orism noc p nakac. negative direction: arnhtik kate junsh. negative exponent: arnhtik c ekj thc. negative number: arnhtik c arijm c. negative of a matrix: ant jetoc p nakac. negative orientation: arnhtik c prosanatolism c. negative part: arnhtik m roc. negative power: arnhtik d namh. negative semide nite: arnhtik hmiorism noc. negative semide niteness: to arnhtik hmiorism no. negative sense: arnhtik for . negative sign: arnhtik pr shmo. strictly negative number: gn sia austhr arnhtik c arijm c.

negation: rnhsh.

double negation: dipl rnhsh.

negativeness: arnhtik thta. negativity: arnhtik thta. neglect: amel . negligible: amelht oc. neighbor: ge tonac, geitonik c.

nearest neighbor: plhsi steroc ge tonac.

neighborhood: geitoni , perioq .

closed neighborhood: kleist perioq . deleted neighborhood: periorism nh perioq . delta neighborhood: d-perioq . open neighborhood: anoikt perioq . rectangular neighborhood: orjog nia perioq .

nested: egkibwtism noc, egklwbism noc, diktuwm noc, fwliasm noc. nested intervals: egkibwtism na diast mata. nested loop: fwliasm noc br qoc. nested triangles: diktuwm na tr gwna.

net: d ktuo, kajar c, ekkajarism noc. network: d ktuo.

data communication networks: d ktua epikoinwn ac dedom nwn. neural network: neurwnik d ktuo.

Neumann, Gott red (1832-1925).

Neumann condition: sunj kh Neumann.

Neumann's function: sun rthsh tou Neumann.

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Neumann's problem: pr blhma tou Neumann.

neural: neurwnik c.

neural computation: neurwnik c upologism c. neural model: neurwnik mont lo. neural network: neurwnik d ktuo.

neuronal: neurwnik c.

neuronal system: neurwnik s sthma.

neutral: oud teroc, adi foroc.

neutral stability: oud terh adi forh eust jeia.

Neville's algorithm: alg rijmoc tou Neville.

Newton, Isaac (1642-1727).

Newton-Cotes integration formulas: t poi olokl rwshc Newton-Cotes.

Newton-Cotes methods: m jodoi Newton-Cotes.

Newton's identity: taut thta tou Newton.

Newton's inequality: anis thta tou Newton.

Newton's laws: n moi tou Newton.

Newton-Raphson method: m jodoc Newton-Raphson.

Newton's method: m jodoc tou Newton.

Newton's potential: dunamik tou Newton.

Newtonian: neut neioc, neutwnik c.

Newtonian ow: neut neia ro .

Newtonian uid: neut neio reust .

Newtonian mechanics: neut neia mhqanik . generalized Newtonian uid: genikeum no neut neio reust .

nilpotent: mhdenod namoc.

nilpotent group: mhdenod namh om da. nilpotent matrix: mhdenod namoc p nakac. nilpotent ring: mhdenod namoc dakt lioc.

nodal: kombik c.

nodal point: kombik shme o. nodal unknown: kombik c gnwstoc. nodal variable: kombik metablht .

node: k mboc, desm c.

node theory: jewr a k mbwn.

noded: me k mbouc.

six-noded element: stoiqe o me xi k mbouc.

Noether, Emmy: (1882-1935).

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noise: j ruboc.

white noise: leuk c j ruboc.

nominal: onomastik c.

nominal data: onomastik dedom na.

nominally: onomastik . nomogram: nom gramma. non-: mh (pr jema). nona-: enn a- (pr jema, sun. ennea-). nonagon: enne gwno. non-analytic: mh analutik c.

non-analytic function: mh analutik sun rthsh.

non-autonomous: mh aut nomoc.

non-autonomous system: mh aut nomo s sthma.

non-axisymmetric: mh axonosummetrik c, o mh qwn kulindrik summetr a. nonblank: mh ken c. nonblank symbol: mh ken s mbolo. non-central: mh kentrik c.

non-central distribution: mh kentrik katanom .

non-centrality: mh kentrik thta, ekkentr thta.

non-centrality matrix: p nakac ekkentr thtac. non-centrality parameter: par metroc ekkentr thtac.

non-circular: mh kuklik c.

non-circular statistic: mh kuklik statistik sun rthsh.

noncommutative: mh antimetajetik c.

noncommutative algebra: mh antimetajetik lgebra. noncommutative matrices: mh antimetajetiko mh antimetaj simoi p nakec.

noncommutativity: mh antimetajetik thta. non-commuting: mh antimetajetik c, mh antimetaj simoc.

non-commuting matrices: mh antimetajetiko mh antimetaj simoi p nakec. non-commuting polynomials: mh antimetajetik mh antimetaj sima polu numa.

non-compact: mh sumpag c, asumpag c.

non-compact Riemann surface: mh sumpag c epif neia Riemann.

non-compactness: asump geia, to asumpag c, mh sump geia. non-complete: mh pl rhc.

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non-completeness: mh plhr thta.

non-completeness theorem: je rhma mh plhr thtac.

nonconforming: mh summorfik c.

nonconforming nite elements: mh summorfik peperasm na stoiqe a.

non-convex: mh kurt c, ko loc.

non-convex polygon: mh kurt pol gwno (sun. concave polygon). non-convex polyhedron: mh kurt pol edro (sun. concave polyhedron).

non-cylindrical: mh kulindrik c.

non-cylindrical domain: mh kulindrik qwr o.

non-decreasing: mh fj nwn.

non-decreasing function: mh fj nousa sun rthsh. non-decreasing sequence: mh fj nousa akolouj a.

non-defective: mh ellip c.

non-defective matrix: mh ellip c p nakac.

non-degeneracy: mh ekfulism c, to mh ekfulism no. nondegenerate: mh ekfulism noc. nondegenerate conic: mh ekfulism nh kwnik . nondegenerate system: mh ekfulism no s sthma.

nondense: mh pukn c.

nondense set: mh pukn s nolo.

non-determination: mh prosdiorism c.

non-determination coe cient: suntelest c mh prosdiorismo .

nondeterminism: mh nteterminism c. nondeterministic: mh nteterministik c, mh prosdioristik c. nondeterministic time: mh nteterministik c qr noc.

nondimensionalization: adiastatopo hsh. nondimensionalize: adiastatopoi . nonemptiness: mh ken thta. nonempty: mh ken c. nonempty set: mh ken s nolo.

nonequilibrium: mh isorrop a, ekt c isorrop ac. non-Euclidean: mh eukle deioc.

non-Euclidean norm: mh eukle deia n rma. non-Euclidean geometry: mh eukle deia gewmetr a.

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non-existence: mh parxh. nonextensivity: to mh ektetam no. non-holonomic: mh ol nomoc.

non-holonomic constraint: mh ol nomoc desm c.

non-homogeneous: mh omogen c.

non-homogeneous equation: mh omogen c ex swsh.

non-increasing: mh aux nwn.

non-increasing function: mh aux nousa sun rthsh. non-increasing sequence: mh a xousa akolouj a.

non-inertial: mh adraneiak c.

non-inertial system: mh adraneiak s sthma.

non-invertible: mh antistr yimoc. non-isolated: mh memonwm noc, mh apomonwm noc.

non-isolated singularity: mh memonwm no an malo shme o, mh memonwm nh anwmal a.

nonisothermal: anis jermoc, mh is jermoc, mh isojermokrasiak c. nonisothermal ow: mh is jermh ro .

non-linear: mh grammik c.

nonlinear algebra: mh grammik lgebra. non-linear correlation: mh grammik susq tish. non-linear di erential equation: mh grammik diaforik ex swsh. non-linear dynamics: mh grammik dunamik . non-linear equation: mh grammik ex swsh. non-linear mapping: mh grammik apeik nish. non-linear model: mh grammik mont lo. non-linear operator: mh grammik c telest c. non-linear optimization: mh grammik beltistopo hsh. non-linear programming: mh grammik c programmatism c. non-linear regression : mh grammik palindrom sh. non-linear relationship: mh grammik sq sh. non-linear system (of equations): mh grammik s sthma (exis sewn). non-linear theory: mh grammik jewr a. non-linear transformation: mh grammik c metasqhmatism c.

non-linearity: mh grammik thta. nonlocal: mh topik c. non-logical: mh logik c.

non-logical axiom schema: mh logik axiwmatik sq ma. non-logical symbols: logik s mbola.

nonmetrizable: mh metrikopoi simoc.

nonmetrizable topological dynamics: mh metrikopoi simh topologik dunamik .

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non-monotone: mh mon tonoc.

non-monotone logic: mh mon tonh ajroistik logik . non-monotone reasoning: mh mon tonh ajroistik sullogistik .

non-monotonic: mh mon tonoc.

non-monotonic reasoning: mh mon tonh ajroistik sullogistik .

non-monotonicity: mh monoton a. non-negative: mh arnhtik c.

non-negative de nite: mh arntik orism noc.

non-negativeness: mh arnhtik thta. non-Newtonian: mh neut neioc, mh neutwnik c. non-Newtonian ow: mh neut neia ro . non-Newtonian uid: mh neut neio reust .

non-Normal: mh Kanonik c.

non-Normal population: mh Kanonik c plhjusm c.

non-null: mh mhdenik c.

non-null hypothesis: mh mhdenik up jesh.

nonoscillatory: mh talanteu menoc.

nonoscillatory solution: mh talanteu menh l sh.

non-overlapping: mh allhlepikalupt menoc, mh epikalupt menoc.

non-overlapping domain decomposition: diaqwrism c diamerism c mh epikalupt menwn qwr wn.

non-parametric: aparametrik c, mh parametrik c.

non-parametric method: aparametrik m jodoc, m jodoc ele jerhc katanom c. non-parametric tolerance limits: aparametrik ria anoq c.

non-positive: mh jetik c.

non-positive de nite: mh jetik orism noc.

non-positiveness: mh jetik thta. non-random: mh tuqa oc.

non-random sample: mh tuqa o de gma.

non-randomized: mh tuqaiopoihm noc. Se merik bibl a qrhsimopoie tai o lanjasm noc roc mh tuqopoihm noc.

non-randomized test function: mh tuqaiopoihm nh elegqosun rthsh.

non-rectangular: mh orjog nioc.

non-rectangular coordinate system: mh kartesian mh orjog nio s sthma suntetagm nwn.

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non-recursive: mh anadromik c. non-recursiveness: mh anadromik thta. non-re ecting: mh anaklastik c, mh anakl n.

non-re ecting boundary: mh anaklastik s noro.

non-re exive: mh anaklastik c, mh autopaj c. non-regular: mh kanonik c.

non-regular estimator: mh kanonik ektim tria.

non-response: mh ap krish. non-sampling: mh deigmatolhptik c.

non-sampling error: mh deigmatolhptik sf lma.

non-selfadjoint: mh autoprosarthm noc, mh autosuzug c ak ma mh du k c.

non-selfadjoint operator: mh autoprosarthm noc mh autosuzug c telest c.

non-singular: mh idi zwn, omal c, m idi morfoc.

non-singular distribution: mh idi zousa katanom . non-singular mapping: mh idi zousa omal apeik nish. non-singular matrix: mh idi zwn omal c p nakac. non-singular operator: mh idi zwn omal c telest c. non-singular transformation: mh idi zousa omal apeik nish.

non-solenoidal: mh swlhnoeid c. nonspatial: mh qwrik c. nonstationary: mh st simoc.

nonstationary model: mh st simo mont lo.

nonsti : mh kamptoc, mh d skamptoc.

nonsti equation: mh d skampth ex swsh.

nonsymmetric: mh summetrik c.

nonsymmetric matrix: mh summetrik c p nakac.

nonterminal: mh termatik c, mh termatik .

productive nonterminal: paragwgik mh termatik .

nontransitive: mh metabatik c. nontrivial: mh tetrimm noc. nonuniform: mh omoi morfoc, anomoi morfoc, mh omal c. nonuniform grid: anomoi morfo pl gma.

non-unique: mh monadik c. non-uniqueness: mh monadik thta. nonvortical: astr biloc.

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non-zero: mh mhdenik c.

non-zero term: mh mhdenik c roc.

norm: n rma, st jmh, m tro, m koc.

equivalent norm: isod namh n rma.

Euclidean norm: eukle deia n rma. in nity-norm: peiro-n rma. natural norm: fusik n rma. one-norm: na-n rma. sup-norm: sup-n rma peiro-n rma. two-norm: d o-n rma. uniform norm: omoi morfh n rma.

normable: epideq menoc n rma.

normable space: q roc epideq menoc n rma.

normal: k jetoc, kanonik c, k jeth.

normal bundle: k jeth d smh. normal component: k jeth sunist sa. normal coordinates: kanonik c suntetagm nec. normal curvature: k jeth kampul thta. normal curve: kanonik kamp lh. normal dispersion: kanonik diaspor . normal distribution: kanonik katanom . normal equations: kanonik c exis seic. normal extension: kanonik ep ktash. normal form: kanonik morf . normal formula: omal c t poc (logik ). normal frequency: kanonik suqn thta. normal group: kanonik om da. normal line: k jeth euje a. normal mode: kanonik c tr poc. normal modes of vibration: kanoniko tr poi tal ntwshc. normal operator: k jetoc telest c. normal order: kanonik di taxh. normal population: kanonik c kanonik katanemhm noc plhjusm c. normal plane: k jeto ep pedo. normal random variable: kanonik tuqa a metablht . normal representation: kanonik anapar stash. normal section: k jeth tom . normal space: kanonik c q roc. normal stress: k jeth t sh. normal subgroup: kanonik upoom da. normal system: kanonik s sthma. normal vector: k jeto di nusma. conjunctive normal form: suzeuktik kanonik morf . disjunctive normal form: diazeuktik kanonik morf . principal normal: pr th k jeth.

Riemann normal coordinates: kanonik c suntetagm nec tou Riemann.

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standard normal curve: tupik tupopoihm nh kanonik kamp lh. unit normal: monadia a k jeth.

Normal: Kanonik c.

Normal deviate: Kanonik ap klish.

Normal scores: Kanonik apotel smata. half Normal distribution: hmi-Kanonik katanom . inverse Normal scores: ant strofa Kanonik apotel smata. random Normal scores test: legqoc tuqa wn Kanonik n apotelesm twn.

normality: kanonik thta. normalization: kanonikopo hsh. normalize: kanonikopoi . normalized: kanonikopoihm noc, kanonik c, anhgm noc, sqetik c. normalized function: kanonikopoihm nh sun rthsh. normalized vector: kanonikopoihm no di nusma.

normally: kanonik .

normally distributed: kanonik katanemhm noc. normally distributed random variable: kanonik kanonik katanemhm nh tuqa a metablht .

normed: efodiasm noc me n rma, nnormoc, stajmht c (se merik bibl a, norm !). normed space: q roc me n rma, nnormoc q roc, stajmht c q roc.

north: b reioc.

north pole: b reioc p loc.

notation: sumbolism c, shmeiograf a.

abbreviated notation: suntetmhm noc sumbolism c. binary notation: duadik c sumbolism c. decimal notation: dekadik c sumbolism c, dekadik par stash.

Gibbs' notation: sumbolism c Gibbs. index notation: sumbolism c deikt n. matrix notation: sumbolism c pin kwn. symbolic notation: sumbolik shmeiograf a. tensor notation: tanustik c sumbolism c. unary notation: monadia oc sumbolism c. vector notation: dianusmatik c sumbolism c.

note: shme wsh, shmei nw. notion: nnoia.

notion of forcing: nnoia tou exanagkasmo . metamathematical notions: metamajhmatik c nnoiec.

nought: mhd n (sun. zero kai naught). nova: kainofan c (ast rac).

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n-trial: n-d kimoc, nid kimoc.

n-trial experiment: n-d kimo pe rama.

n-tuple: ni da, niadik c.

ordered n-tuple: diatetagm nh ni da.

nuclear: purhnik c.

nuclear dynamics: purhnik dunamik .

nuisance: qlhsh.

nuisance parameter: oqlhr par metroc.

null: ken c, mhdenik c.

null function: mhdenik sun rthsh. null hypothesis: mhdenik up jesh. null set: mhdenik ken s nolo (empty set). null space: mhden qwroc, mhdenik c q roc, pur nac (kernel). null vector: mhdenik di nusma.

nullary: mhdenik c.

nullary operation: mhdenik pr xh.

nullity: mhdenik thta. Se merik bibl a anaf retai wc lleimma (de cit). number: arijm c, arijm . number system: s sthma arijm n. number theory: arijmojewr a, jewr a arijm n. absolute number: ap lutoc arijm c. abstract number: afhrhm noc arijm c. algebraic number: algebrik c arijm c.

Bernoulli numbers: arijmo tou Bernoulli. cardinal number: plhj rijmoc plhjik c arijm c isq c. cardinal number axiom: ax wma twn plhjar jmwn. commensurable numbers: s mmetroi arijmo . complex number: migadik c arijm c. complex number system: s sthma twn migadik n arijm n. composite number: s njetoc arijm c. condition number: arijm c kat stashc. constructible number: kataskeu simoc arijm c. dimensionless number: adi statoc arijm c.

Euler numbers: arijmo tou Euler. even number: rtioc arijm c. imaginary number: fantastik c arijm c. incommensurable numbers: as mmetroi arijmo . index number: arijmode kthc. information number: plhroforiak c arijm c. integer number: ak raioc arijm c. irrational number: rrhtoc arijm c. natural number: fusik c arijm c.

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negative number: arnhtik c arijm c. octal number system: oktadik s sthma arijm n. odd number: peritt c arijm c. opposite numbers: ant jetoi arijmo . ordinal number: diataktik c arijm c. perfect number: t leioc arijm c. polygonal numbers: polugwniko arijmo . positive number: jetik c arijm c. prime number: pr toc arijm c. prime number theorem: je rhma pr twn arijm n. random numbers: tuqa oi arijmo . random sampling numbers: tuqa oi arijmo deigmatolhy ac. rational number: rht c arijm c. real number: pragmatik c arijm c. real number system: s sthma twn pragmatik n arijm n. sampling numbers: arijmo deigmatolhy ac. serial number: a xwn arijm c. square numbers: tetragwniko arijmo . strictly negative number: gn sia austhr arnhtik c arijm c. strictly positive number: gn sia austhr jetik c arijm c. wave number: kumatarijm c.

numbering: ar jmhsh.

global numbering: kajolik ar jmhsh. local numbering: topik ar jmhsh.

numerable: arijm simoc (sun. denumerable). numerable set: arijm simo s nolo.

numeral: arijm c, arijmhtik c, (arijmhtik ) yhf o. arabic numerals: arabiko arijmo . roman numerals: rwma ko arijmo .

numerate: arijm . numerated: arijmhm noc.

numerated set: asjen c perigr yimo s nolo (sun. weakly representable set).

numeration: ar jmhsh. numerator: arijmht c. numeric: arijmhtik c. numerical: arijmhtik c.

numerical analysis: arijmhtik an lush. numerical calculation: arijmhtik c upologism c. numerical data: arijmhtik dedom na. numerical di erentiation: arijmhtik parag gish. numerical expression: arijmhtik par stash. numerical instability: arijmhtik ast jeia. numerical integration: arijmhtik olokl rwsh.

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numerical integrator: arijmhtik c oloklhrwt c. numerical linear algebra: arijmhtik grammik lgebra. numerical method: arijmhtik m jodoc. numerical quanti er: arijmhtik c (uparxiak c) posode kthc. numerical results: arijmhtik apotel smata. numerical simulation: arijmhtik prosomo wsh. numerical solution: arijmhtik l sh. numerical stability: arijmhtik eust jeia. numerical value: arijmhtik tim .

numerically: arijmhtik .

numerically stable: arijmhtik eustaj c.

numerics: arijmhtiko upologismo .

O ODE (ordinary di erential equation): sun jhc diaforik ex swsh (SDE).

OR (overrelaxation): uperqal rwsh.

Jacobi OR: uperqal rwsh tou Jacobi.

object: antike meno.

object function: sun rthsh antikeim nwn. object lens: antikeimenik c fak c. object oriented: antikeimenostref c. object-oriented method: antikeimenostref c m jodoc. object product: gin meno antikeim nwn. free object: ele jero antike meno. free-object functor: sunartht c ele jerwn antikeim nwn. zero object: mhdenik antike meno.

objective: antikeimenik c.

objective function: antikeimenik sun rthsh.

oblate: geweid c, peplatusm noc.

oblate spheroid: geweid c peplatusm no sfairoeid c. oblate spheroidal coordinates: peplatusm nec geweide c sfairoeide c suntetagm nec.

oblique: pl gioc, lox c, keklim noc.

oblique asymptote: pl gia as mptwth. oblique collision: pl gia kro sh. oblique cone: pl gioc k noc.

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oblique coordinates: pl giec suntetagm nec. oblique line: pl gia gramm . oblique prism: pl gio pr sma. oblique section: pl gia tom . oblique triangle: mh orjog nio tr gwno. oblique view: pl gia yh.

obliquity: lox thta, l xwsh, plagi thta, kl sh.

obliquity of the ecliptic: l xwsh thc ekleiptik c. obliquity factor: par gontac kl shc (optik ).

oblivious: epil smwn.

oblivious algorithm: epil smwn tufl c alg rijmoc.

oblong: epim khc, ep mhkec sq ma. observation: parat rhsh. observatory: asteroskope o, parathrht rio. observe: parathr . observed: parathrhje c, parathro menoc.

observed frequency: parathro menh suqn thta.

observer: parathrht c. obstacle: emp dio. obstruction: mfraxh (Topol.).

obstruction theory: jewr a emfr xewn.

obtuse: ambl c, ambleig nioc.

obtuse angle: amble a gwn a. obtuse triangle: amblug nio tr gwno.

occupied: kateilhmm noc. occupy: katalamb!anw. occupancy: kat lhyh.

sequential occupancy distributions: katanom c akoloujiak c kat lhyhc.

occur: sumba nw, emfan zomai. occurrence: emf nish.

bounded occurrence: desmeum nh emf nish. free occurrence: ele jerh emf nish. negative occurrence of a quanti er: arnhtik emf nish posode kth. positive occurrence of a quanti er: jetik emf nish posode kth.

octad: okt da. octagon: okt gwno. octahedral: okt edroc, oktaedrik c.

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octahedron (pl. octahedrons or octahedra): okt edro.

regular octahedron: kanonik omal okt edro. truncated octahedron: apokomm no k louro okt edro. 'Ena ek twn 13 arqim deiwn polu drwn (oi drec tou e nai tetr gwna kai kanonik ex gwna).

octal: oktadik c. Sun. octonary.

octal number system: oktadik s sthma arijm n.

octant: okthm rio. octonary: oktadik c. Sun. octal. ocular: prosofj lmioc. odd: peritt c. Se merik bibl a, mon c. odd extension: peritt ep ktash. odd function: peritt sun rthsh. odd number: peritt c arijm c. odd permutation: peritt met jesh. odd quanti er: peritt c posode kthc.

o : ap , makru . o -diagonal: ekt c diagwn ou.

odd-diagonal matrix: p nakac tou opo ou ta diag nia stoiqe a e nai mhde'n.

o set: antistajm zw. ogdoad: okt da (sun. octad). ogival: ayidwt c, qwn thn morf tou graf matoc thc ajroistik c katanom c suqnot twn (cumulative frequency distribution).

ogive: ay da, to gr fhma thc ajroistik c katanom c suqnot twn (cumulative frequency distribution). once: pax, m a for . one: nac, na (sthn arijmhtik ). one-dimensional: monodi statoc.

one-dimensional space: monodi statoc q roc.

one-dimensionality: to monodi stato. one-norm: na-n rma. one-parameter: monoparametrik c.

one-parapeter family: monoparametrik oikog neia.

one-place: miac j shc. one-sided: mon pleuroc.

one-sided hypothesis: mon pleurh up jesh. one-sided surface: mon pleurh epif neia.

one-step: monobhmatik c.

one-step method: monobhmatik m jodoc.

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one-tailed: mon pleuroc.

one-tailed test: mon pleuroc legqoc.

one-to-one: na proc na amfimonos manth amfimon timh erriptik (injective). Se merik bibl a, nesh (injection)!

one-to-one function: na proc na amfimonos manth amfimon timh erriptik (bijective) sun rthsh. one-to-one mapping: na proc na amfimonos manth amfimon timh erriptik (bijective) apeik nish.

one-to-one transformation: na proc na amfimonos mantoc amfimon timoc metasqhmatism c. one-to-one and onto: na proc na kai ep amfimonos manth kai ep amfimon timh kai ep amfirriptik (bijective). Se merik bibl a, amf esh (bijection)! Prosoq : se k poia bibl a, qrhsimopoie tai lanjasm na o roc amfimonos manth (qwr c to ep ). one-to-one correspondence: antistoiq a na proc na, amfimonos manth amfimon timh antistoiq a.

one-way: miac kate junshc, monokateujuntik c, mon dromoc. one-way method: monokateujuntik m jodoc. one-way wave: monokateujuntik k ma.

one-valued: mon timoc.

one-valued function: mon timh sun rthsh.

onto: ep .

onto function: sun rthsh ep epirriptik (surjective) sun rthsh. Se merik bibl a, fesh (surjection)! one-to-one and onto: bl. one-to-one.

opaque: adiafan c. open: anoikt c.

open ball: anoikt mp la. open cover: anoikt k luyh. open covering: anoikt k luyh. open curve: anoikt kamp lh. open form: anoikt morf . open formula: anoikt c t poc. open function: anoikt sun rthsh. open integration formulas: anoikto t poi (arijmhtik c) olokl rwshc. open interval: anoikt di sthma. open mapping: anoikt apeik nish. open mapping theorem: je rhma anoikt c apeik nishc. open neighborhood: anoikt perioq . open region: anoikt c t poc, anoikt qwr o. open set: anoikt s nolo. open sphere: anoikt sfa ra. open surface: anoikt epif neia.

operation: pr xh, metasqhmatism c, dr sh, epiqe rhsh. arithmetic operation: arijmhtik pr xh. binary operation: dimel c pr xh. column operation: pr xh metasqhmatism c sthl n.

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elementary operation: stoiqei dhc pr xh metasqhmatism c (transformation). elementary column operation: stoiqei dhc metasqhmatism c sthl n. elementary row operation: stoiqei dhc metasqhmatism c gramm n. evolutionary operation: exeliktik dr sh. external operation: exwterik pr xh. oating operation: pr xh kinht c upodiastol c. internal operation: eswterik pr xh. nullary operation: mhdenik pr xh. opposite (binary) operation: ant jeth (dimel c) pr xh. row operation: pr xh metasqhmatism c gramm n. ternary operation: trimel c pr xh. unary operation: monomel c pr xh.

operational: epiqe rhsiak c.

operational research: epiqeirisiak reuna.

operator: telest c.

backward di erence operator: telest c thc proc ta p sw thc an nth diafor c. biharmonic operator: diarmonik c telest c. bounded operator: fragm noc telest c. continuous operator: suneq c telest c. contractive operator: sustolik c telest c. del operator: (telest c) an delta. derivative operator: telest c paragwg sewc. diagonal operator: diag nioc telest c. di erential operator: diaforik c telest c.

Hermitian operator: ermitian c telest c. identity operator: tautotik c telest c. interpolation operator: telest c parembol c. inverse operator: ant strofoc telest c. iteration operator: telest c epan lhyhc. linear operator: grammik c telest c.

Laplace operator: telest c tou Laplace, laplasian c telest c, laplasian . non-singular operator: mh idi zwn omal c telest c. normal operator: k jetoc telest c. partial di erential operator: merik c diaforik c telest c telest c me merik c parag gouc. positive de nite operator: jetik orism noc telest c. projection operator: telest c probol c. pseudoinverse operator: yeudoant strofoc telest c. self-adjoint operator: autoprosarthm noc autosuzug c telest c. singular operator: idi zwn telest c.

Sturm-Liouville operator: telest c Sturm-Liouville. symmetric operator: summetrik c telest c. wave operator: kumatik c telest c.

opposite: ant jetoc, ap nanti.

opposite angles: kat koruf gwn ec. opposite category: ant jeth du k (dual) kathgor a. opposite elements: ant jeta stoiqe a.

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opposite numbers: ant jetoi arijmo . opposite (binary) operation: ant jeth (dimel c) pr xh. opposite ring: ant jetoc dakt lioc. opposite side (to an angle): ap nanti pleur (se gwn a trig nou). opposite sides: ap nanti pleur c. opposite vectors: ant jeta dian smata.

opposition: ant jesh, antizug a. optic: optik c. optic axis: optik c xonac.

optical: optik c.

optical eld: optik ped o. optical path: optik c dr moc. optical path length: m koc optiko dr mou.

optics: optik .

ber optics: optik twn inwd n agwg n. geometrical optics: gewmetrik optik .

optima: bl. optimum. optimal: b ltistoc.

optimal control: b ltistoc legqoc. optimal property: b ltisth idi thta.

optimality: beltist thta. optimistic: aisi doxoc, optimistik c. optimization: beltistopo hsh, aristopo hsh.

optimization problem: pr blhma beltistopo hshc. optimization technique: m jodoc beltistopo hshc. adaptive optimization: anaprosarmostik beltistopo hsh. combinatorial optimization: sunduastik beltistopo hsh. convex optimization: kurt beltistopo hsh. equilibrium optimization: beltistopo hsh isorrop ac. global optimization: kajolik beltistopo hsh. linear optimization: grammik beltistopo hsh. multi-level optimization: mh grammik beltistopo hsh. non-linear optimization: mh grammik beltistopo hsh. stochastic optimization: stoqastik beltistopo hsh. structural optimization: domik beltistopo hsh.

optimize: beltistopoi , aristopoi . optimizer: beltistopoiht c. optimum (pl. optima): b ltistoc, ristoc, b ltisth tim . option: epilog , proa resh. optional: proairetik c.

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orbit: troqi . orbital: troqiak c, planhtik c. order: t xh, di taxh.

ascending order: anio sa t xh. continuity order: t xh sun qeiac. convergence order: t xh sugklishc. descending order: katio sa t xh. rst order: pr th t xh. rst-order di erential equation: diaforik ex swsh pr thc t xhc. higher order terms: roi an terhc t xhc. inverse order: ant strofh di taxh. lexicographic order: lexikografik alfabhtik di taxh. natural order: fusik di taxh. normal order: kanonik di taxh. isomorphism order: t xh isomorfismo . partial order: merik di taxh. random order: tuqa a di taxh. rank order: di taxh bajmo . second order: de terh t xh. second-order di erential equation: diaforik ex swsh de terhc t xhc. total order: olik di taxh.

ordered: diatetagm noc.

ordered basis: diatetagm nh b sh. ordered n-tuple: diatetagm nh ni da. ordered pair: diatetagm no ze goc. ordered quadruple: diatetagm nh tetr da. ordered quintuple: diatetagm nh pent da. ordered sample: diatetagm no de gma. ordered sequence: diatetagm nh akolouj a. ordered sextuple: diatetagm nh ex da. ordered triple: diatetagm nh tri da. ordered triplet: diatetagm nh tri da. simply ordered: apl diatetagm noc. well-ordered set: kal c diatetagm no s nolo.

ordering: di taxh.

well ordering principle: arq thc kal c di taxhc.

ordinal: diataktik c arijm c, diataktik c.

ordinal number: diataktik c arijm c. in nite ordinal: peiroc diataktik c (arijm c).

ordinary: sun jhc, kanonik c, taktik c.

ordinary di erential equation (ODE): sun jhc diaforik ex swsh (SDE). ordinary point: omal shme o.

ordinate: tetagm nh.

233

orient: prosanatol zw. orientable: prosanatol simoc.

orientable surface: prosanatol simh epif neia.

orientation: prosanatolism c.

negative orientation: arnhtik c prosanatolism c. positive orientation: jetik c prosanatolism c.

oriented: prosanatolism noc.

oriented basis: prosanatolism nh b sh. oriented curve: prosanatolism nh kamp lh. oriented surface: prosanatolism nh epif neia. object oriented: antikeimenostref c.

origin: arq . orthocenter: orj kentro. orthogonal: orjog nioc, k jetoc.

orthogonal basis: orjog nia b sh. orthogonal complement: orjog nio sumpl rwma. orthogonal coordinates: orjog niec suntetagm nec. orthogonal curvilinear coordinates: orjog niec kampul grammec suntetagm nec. orthogonal families: orjog niec oikog neiec. orthogonal functions: orjog niec sunart seic. orthogonal matrix: orjog nioc p nakac. orthogonal polynomials: orjog nia polu numa. orthogonal projection: orjog nia probol . orthogonal set: orjog nio s nolo. orthogonal similarity: orjog nia omoi thta. orthogonal trajectories: orjog niec troqi c. orthogonal transformation: orjog nioc metasqhmatism c. orthogonal vectors: orjog nia k jeta dian smata.

orthogonality: orjogwni thta.

orthogonality-preserving transformation: apeik nish diathro sa thn orjogwni thta.

orthogonally: orjog nia.

orthogonally similar: orjog nia moioi. orthogonally similar matrices: orjog nia moioi p nakec (sun. congruent matrices).

orthographic: orjografik c, orjog nioc (sun. orthogonal).

orthographic projection: orjografik orjog nia probol .

orthomorphic: orj'morfoc.

orthomorphic projection: orj morfh probol .

orthonormal: orjokanonik c.

orthonormal basis: orjokanonik b sh.

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orthonormal frame: orjokanonik pla sio. orthonormal functions: orjokanonik c sunart seic. orthonormal set: orjokanonik s nolo. orthonormal vectors: orjokanonik dian smata.

orthonormalization: orjokanonikopo hsh.

Gram-Schmidt orthonormalization process: m jodoc orjokanonikopo hshc twn Gram-Schmidt.

orthonormalize: orjokanonikopoi . orthonormalized: orjokanonikopoihm noc. orthotropic: orj tropoc, orjotropik c. oscillating: talanteu menoc.

oscillating permutation: talanteu menh met jesh.

oscillation: tal ntwsh, k mansh.

constrained oscillation: exanagkasm nh tal ntwsh. forced oscillation: exanagkasm nh tal ntwsh (sun. forced vibration). self-sustained oscillations: mmonec autosunthro menec talant seic. spurious oscillation: plasmatik tal ntwsh. stable oscillations: eustaje c talant seic.

oscillator: talantwt c.

anharmonic oscillator: anarmonik c talantwt c. coupled oscillator: suzeugm noc talantwt c. damped harmonic oscillator: armonik c talantwt c me ap sbesh, aposbhn menoc armonik c talantwt c.

harmonic oscillator: armonik c talantwt c. linear harmonic oscillator: grammik c armonik c talantwt c. simple harmonic oscillator: apl c armonik c talantwt c.

oscillatory: talanteu menoc.

oscillatory damped motion: talanteu menh k nhsh me ap sbesh. oscillatory solution: talanteu menh l sh.

osculating: egg tatoc, efapt menoc.

osculating circle: egg tatoc k kloc. osculating paraboloid: egg tato paraboloeid c. osculating plane: egg tato ep pedo. osculating polynomial: efapt meno polu numo. osculating sphere: egg tath sfa ra.

Ostrogradsky, M.V. (1801-1862).

Gauss-Ostrogradsky theorem: je rhma twn Gauss-Ostrogradsky, je rhma tou Gauss, je rhma ap klishc (divergence theorem).

out: xw. outer: exwterik c.

outer function: exwterik sun rthsh.

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outer problem: exwterik pr blhma. outer product: dianusmatik exwterik gin meno (sun. cross vector product).

out ow: ekro . outgoing: exerq menoc. outline: per gramma, per metroc, k ria shme a, per lhyh. output: xodoc, exag meno, ap nthsh, ap dosh. output language: gl ssa ex dou. output statement: entol ex dou.

outward: proc ta xw. oval: woeid c.

oval of Cassini: woeid c tou Cassini.

overall: sunolik c. overconvergence: upers gklish (seir c). overdamped: taq wc aposbhn menoc, me taqe a ap sbesh. overdamped motion: k nhsh me taqe a ap sbesh.

overdamping: uperap sbesh. overdetermined: uperkajorism noc, uperprosdiorism noc. overdetermined system: uperkajorism no s sthma.

over ow: uperqe lish, uperpl rwsh.

over ow error: sf lma uperqe lishc.

overlap: allhlepikal ptw. overlapping: allhlepik lupsh, allhlepikalupt menoc, epikalupt menoc.

overlapping domain decomposition: diaqwrism c diamerism c epikalupt menwn qwr wn. overlapping intervals: allhlepikalupt mena diast mata.

overloading: uperf rtish. overrelaxation: uperqal rwsh.

overrelaxation method: m jodoc uperqal rwshc. successive overrelaxation method: m jodoc diadoqik c uperqal rwshc.

overtones: an terec armonik c, up rtonoi. ovoid: woeid c.

Cartesian ovoid: kartesian woeid c.

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P PDE (partial di erential equation): merik diaforik ex swsh (MDE) diaforik ex swsh me merik c parag gouc.

p.g.f. (probability generating function): pijanogenn tria sun rthsh. pp.: sel dec (pages). p.p.m. (parts per million): m rh an ekatomm rio. pair: ze goc, du da. pair of dice: z ria. adjoint pair: suzug c prosarthm no ze goc. dual pair: du k ze goc. imaginary pair: fantastik ze goc. ordered pair: diatetagm no ze goc.

pairwise: kata ze gh.

pairwise orthogonal: kat ze gh orjog nioi.

Pappus, (-).

Pappus's theorem: je rhma tou Pappus.

paraanalytic: paraanalutik c. parabola: parabol .

cubical parabola: kubik parabol . semicubical parabola: hmikubik parabol . vertex of a parabola: koruf parabol c.

parabolic(-al): parabolik c.

parabolic arc: parabolik t xo. parabolic cylinder: parabolik c k lindroc. parabolic cylindrical coordinates: parabolik c kulindrik c suntetagm nec. parabolic equation: parabolik ex swsh. parabolic point: parabolik shme o. parabolic problem: parabolik pr blhma. parabolic system: parabolik s sthma.

parabolization: parabolikopo hsh. parabolize: parabolikopoi . parabolized: parabolikopoihm noc. paraboloid: paraboloeid c.

paraboloid of revolution: paraboloeid c ek peristrof c.

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elliptic paraboloid: elleiptik paraboloeid c. hyperbolic paraboloid: uperbolik paraboloeid c. osculating paraboloid: egg tato paraboloeid c.

paraboloidal: paraboloeid c.

paraboloidal coordinates: paraboloeide c suntetagm nec.

parachute: alex ptwto. paracompact: parasumpag c.

paracompact space: parasumpag c q roc.

paraconvex: par kurtoc.

paracompact group: par kurth om da. paracompact set: par kurto s nolo.

paradigm: par deigma. paradigmatic: paradeigmatik c. paradox: par doxo.

logical paradox: logik par doxo.

parallactic: parallaktik c.

parallactic angle: parallaktik gwn a.

parallax: par llaxh.

geodesic parallax: gaiwdesik par llaxh. parallax in altitude: kaj yoc par llaxh.

parallel: par llhloc.

parallel axes theorem: je rhma twn par llhlwn ax nwn. parallel code: par llhloc k dikac. parallel computation: par llhloc upologism c. parallel computer: par llhloc upologist c. parallel processing: par llhlh epexergas a. parallel solver: par llhloc epilut c. parallel vectors: par llhla dian smata.

parallelepiped: parallhlep pedo.

rectangular parallelepiped: orjog nio parallhlep pedo. Sun. kuboeid c (cuboid).

parallelepipedal: parallhlep pedoc. parallelism: parallhlism c. parallelizable: parallhlopoi simoc.

parallelizable method: parallhlopoi simh m jodoc.

parallelize: parallhlopoi (p.q. alg rijmo).

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parallelogram: parallhl grammo.

parallelogram law: n moc tou parallhlogr mmou.

parallelopiped: parallhlep pedo. Sun. parallelepiped. parallelotope: parallhl topo. parameter: par metroc.

parameter curve: parametrik kamp lh. parameter space: parametrik c q roc. change of parameter: allag param trou. method of variation of parameters: m jodoc thc metabol c twn stajerw'n. natural parameter: fusik par metroc. non-centrality parameter: par metroc ekkentr thtac. structural parameter: domik par metroc. translation parameter: par metroc metafor c.

parameterization: parametrikopo hsh. parameterize: parametrikopoi . parameterized: parametrikopoihm noc. parametric: parametrik c.

parametric equation: parametrik ex swsh. parametric representation: kanonik par stash.

parametrically: parametrik . parametrize: parametrikopoi .

smoothly parametrized: omal parametrikopoihm noc.

parametrization: parametrikopo hsh. paraxial: paraxonik c. paraxial ray: paraxonik akt na.

parenthesis pl. parentheses: par njesh.

parentheses bijection: amfimonos manth kai ep suna'rthsh parenj sewn. balanced parentheses: isorrophm nec parenj seic (plhroforik ), kanonik antistoiq a an mesa se arister c kai dexi c parenj seic.

parity: isotim a, is thta.

parity digit: yhf o isotim ac. even parity: rtia isotim a. permutation parity: isotim a metaj sewc.

parse: anal w etumolog mia l xh.

parse tree: suntaktik d ntro (plhroforik ). height of a parse tree: yoc suntaktiko d ntrou (plhroforik ). leaf of a parse tree: f llo suntaktiko d ntrou. node of a parse tree: k mboc suntaktiko d ntrou.

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parser: suntaktik c analut c (plhroforik ).

bottom-up parser: suntaktik c analut c ap k tw proc ta p nw. top-down parser: suntaktik c analut c ap p nw proc ta k tw.

Parseval, (-)

Parseval's identity: taut thta tou Parseval.

parsing: suntaktik an lush (plhroforik ). part: m roc, m loc, tm ma.

analytic part: analutik m roc. imaginary part: fantastik m roc. integration by parts: olokl rwsh kat m lh kat par gontec, paragontik olokl rwsh. negative part: arnhtik m roc. principal part: prwte on m roc. proportional parts: an loga m rh. real part: pragmatik m roc. secondary part: deutere on m roc. summation by parts: pr sjesh kat m lh kat par gontec.

partial: merik c.

partial association: merik susq tish s ndesh. partial autocorrelation: merik autosusq tish. partial confounding: merik s mmixh. partial contingency: merik sun feia. partial correlation: merik susq tish. partial derivative: merik par gwgoc. partial di erential equation (PDE): merik diaforik ex swsh (MDE) diaforik ex swsh me merik c parag gouc.

partial di erential operator: merik c diaforik c telest c telest c me merik c parag gouc. partial fraction: merik apl kl sma. partial fraction decomposition: an lush se merik apl kl smata. partial fraction expansion: an ptugma se merik apl kl smata. partial order: merik di taxh. partial pivoting: merik od ghsh. partial recursive functions: merik c anadromik c sunart seic. partial regression: merik palindromhsh. partial replacement: merik epan jesh. partial sum: merik jroisma. expansion in partial fractions: an ptugma se apl kl smata.

partially: merik c. particle: swmat dio, swm tio. particular: merik c, idia teroc, qarakthristik c. particular solution: merik l sh.

particulate: swmatidiak c. partition: diam rish, diamerism c, merism c, qwrism c, diamer zw, qwr zw, dikt wsh, katamerism c. partition principle: arq thc diam rishc.

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uniform partition: omoi morfoc diamerism c.

partitionable: diamer simoc.

partitionable set: diamer simo s nolo.

partitioned: diamerism noc.

partitioned matrix: s njetoc p nakac (sun. block matrix).

partitioning: diamerism c, merism c. partitive: diameristik c, meristik c, qwristik c.

Pascal, (-) Pascal's triangle: tr gwno tou Pascal:

1

1

1 5

1 4

1 3 10

1 2 6

1 3 10

1 4

1 5

1

pass: pern . passage: di bash.

rst passage time: qr noc pr thc di bashc.

past: parelj n.

absolute past: ap luto parelj n.

patch: tm ma. path: dr moc, diadrom , monop ti.

path coe cients: diadromiko suntelest c. path of integration: t xo olokl rwshc.

pattern: mot o, sq ma, sq dio, morf , up deigma, eik na, per gramma. pattern function: sun rthsh morf c. ow pattern: morf ro c.

patterned: morfopoihm noc. payo : ex flhsh, apoplhrwm .

payo matrix: p nakac ex flhshc.

peak: koruf .

Peano, .

Peano curve: kamp lh tou Peano.

Peano kernel: pur nac Peano.

pedal: podik c.

pedal curve: podik kamp lh.

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1

pedal equation: podik ex swsh. pedal line: podik gramm gramm Simpson (Simpson's line).

penalty: poin .

penalty method: m jodoc poin c.

pencil: d smh.

pencil of circles: d smh k klwn. pencil of lines: d smh eujei n. concentric pencils: om kentrec d smec.

penduli: bl. pendulum. pendulum (pl. penduli): ekkrem c.

double pendulum: dipl ekkrem c. compound pendulum: s njeto ekkrem c. conical pendulum: kwnik ekkrem c. coupled pendulum: suzeugm no ekkrem c. cycloid pendulum: kukloeid c ekkrem c.

Foucault pendulum: ekkrem c tou Foucault. simple pendulum: apl ekkrem c.

penetration: die sdush.

penetration depth: b joc dieisd sewc.

pentagon: pent gwno. pentagonal: pentagwnik c.

pentagonal pyramid: pentagwnik puram da.

pentagram: pent gramma, pent lfa. pentahedral: pent edroc, pentaedrik c. pentahedron (pl. pentahedrons or pentahedra): pent edro. penultimate: paral gwn, paral gousa, proteleuta oc. per: an , kat , di . per annum: kat' toc. per cent: ep toic ekat , ekatostia oc. per capita: kat' tomo, kat kefal . per diem: an hm ra. per se: kaj' eaut .

percent: ekatostia oc, ep toic ekat .

percent decrease: ekatostia a me wsh. percent error: ekatostia o sf lma. percent increase: ekatostia a a xhsh.

percentage: ekatostia oc, analog a (ep toic ekat ), ekatostia o posost . percentage distribution: ekatostia a katanom .

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percentage frequency: sqetik (ep toic ekat ) suqn thta.

percentile: ekatostia oc, ep toic ekat .

percentiles or percentile values: ekatostia ec tim c.

perception: ant lhyh. percolation: di jhsh. perform: ektel . performance: ep dosh, ekt lesh, ap dosh.

high performance computing: upologism c uyhl c ep doshc. high performance network: d ktuo uyhl c ep doshc.

perfect: t leioc, pl rhc.

perfect conductor: t leioc agwg c. perfect linear correlation: pl rhc grammik susq tish. perfect number: t leioc arijm c. perfect power: t leia d namh. perfect square: t leio tetr gwno.

perfectly: t leia.

perfectly elastic collision: t leia elastik kro sh. perfectly matched layer: t leia sunarmosm no str ma.

perigee: per geio. perigon: gwn a 360o, pl rhc gwn a. Sun. tou round angle. perihelion: peri lio. perimeter: per metroc. perimetric: perimetrik c. period: per odoc. idle period: nekr per odoc. primitive period: basik per odoc. sidereal period: astrik per odoc. spatial period: qwrik per odoc.

periodic: periodik c.

periodic behavior: periodik sumperifor . periodic function: periodik sun rthsh. almost periodic: sqed n periodik c. doubly periodic (function): dipl periodik (sun rthsh). quasi-periodic: oione periodik c.

periodicity: periodik thta.

periodicity properties: idi thtec periodik thtac.

periodogram: period gramma. periphery: perif reia.

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permanent: m nimoc, diark c.

permanent magnet: m nimoc magn thc. permanent wave: m nimo k ma.

permanently: m nima. permeability: diaperat thta, magnhtik diaperat thta. permeable: diaperat c. permissible: epitrept c. permittivity: diaperat thta, hlektrik diaperat thta. electric permittivity: hlektrik diaperat thta.

permutation: met jesh, di taxh.

permutation group: om da met jeshc. permutation matrix: p nakac metaj sewn. permutation parity: isotim a metaj sewc. permutation symbol: s mbolo met jeshc. permutation test: metaj tik c legqoc. cyclic permutation: kuklik met jesh. circular permutation: kuklik met jesh. even permutation: rtia met jesh. odd permutation: peritt met jesh. oscillating permutation: talanteu menh met jesh.

perpendicular: k jetoc.

perpendicular axes theorem: je rhma twn kaj twn ax nwn. perpendicular bisector: mesok jetoc. perpendicular lines: k jetec gramm c. perpendicular planes: k jeta ep peda. perpendicular section: k jeth tom . perpendicular vectors: k jeta dian smata. mutually perpendicular: metax touc k jetoi.

perpendicularity: kajet thta.

perpendicularity condition: sunj kh kajet thtac.

perpetual: a naoc, dihnek c.

perpetual motion: a nah k nhsh.

perpetuity: dihnek c, aiwni thta. perpetuum-mobile: aeik nhto. persistency: emmon . persistent: mmonoc, ep monoc.

persistent state: mmonh kat stash.

perspective: prooptik , prooptik c.

perspective geometry: prooptik gewmetr a.

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perspective projection: prooptik probol . axis of perspective: prooptik c xonac.

persymmetric: perisummetrik c.

persymmetric matrix: perisummetrik c p nakac (p nakac A pou ikanopoie thn A=RAT R, pou R tetragwnik c p nakac tou opo ou ta stoiqe a e nai 1 sth deutere ousa diag nio kai 0 allo ).

perturbation: diataraq , p relxh planht n.

perturbation method: m jodoc diataraq n. regular perturbation: kanonik diataraq . regular perturbation method: m jodoc kanonik n diataraq n. singular perturbation: idi zousa diataraq . singular perturbation method: m jodoc idiazous n diataraq n.

perturbative: diataraktik c.

perturbative theory: diataraktik jewr a.

perturbed: diataragm noc.

perturbed solution: diataragm nh l sh. singularly perturbed: idiaz ntwc idi morfa diataragm noc.

Petrov, (-)

Petrov-Galerkin method: m jodoc Petrov-Galerkin.

phase: f sh.

phase angle: fasik gwn a, gwn a f shc. phase change: allag f shc. phase diagram: fasik di gramma, di gramma f sewn. phase error: fasik sf lma. phase function: fasik sun rthsh. phase integral: fasik olokl rwma, olokl rwma f shc. phase lag: ust rhsh f sewc. phase portrait: fasik prortr to di gramma. phase separation: diaqwrism c f sewn. phase shift: metat pish f sewc. phase space: fasik c q roc, q roc f sewn. phase spectrum: fasik f sma. phase transition: met bash f shc. phase velocity: taq thta f sewc. gas phase: a ria f sh. liquid phase: ugr f sh. single-phase: monofasik c. solid phase: stere f sh. stationary phase: st simh f sh. two-phase: difasik c.

phasic: fasik c. phasor: migadik di nusma.

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phenomena: fain mena (bl. phenomenon). phenomenological: fainomenologik c. phenomenon (pl. phenomena): fain meno.

transport phenomena: fain mena metafor c.

phi: .

phi coe cient: suntelest c .

photon: fwt nio. physical: fusik c.

physical interpretation: fusik ermhne a. physical law: fusik c n moc. physical quantity: fusik m gejoc.

physics: fusik .

mathematical physics: majhmatik fusik .

pictogram: eikon gramma. pictorial: eikonografik c.

pictorial projection: eikonografik stereografik probol .

picture: eik na. piece: tm ma, komm ti. piecewise: tmhmatik , kat tm mata.

piecewise constant: kat tm mata stajer c. piecewise continuous: tmhmatik kat tm mata suneq c. piecewise continuous function: tmhmatik suneq c sun rthsh. piecewise di erentiable: tmhmatik paragwg simoc. piecewise function: kat tm mata tmhmatik orism nh sun rthsh. piecewise linear function: kat tm mata tmhmatik grammik sun rthsh. piecewise polynomials: kat tm mata polu numa, tmhmatik polu numa, splines. piecewise regression: tmhmatik palindr mhsh. piecewise smooth: tmhmatik le oc. piecewise smooth function: tmhmatik le a sun rthsh.

pie diagram: tome gramma. pigeon hole: perister nac.

pigeon hole principle: arq tou perister na.

pilot: pil toc, pilotik c, kajodhghtik c.

pilot survey: kajodhghtik reuna, prokatarktik dhmosk phshs.

pistimetric: pistometrik c.

pistimetric probability: pistometrik pijan thta.

pitch: b ma likoc koql a.

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pivot: odhg c.

pivot (element): odhg stoiqe o. pivot point: odhg shme o.

pivotal: odhg c.

pivotal column: odhgo sa st lh.

pivoting: od ghsh.

partial pivoting: merik od ghsh.

pixel: yhf da, eikon dio. place: t poc, j sh, m roc, j tw, topojet . decimal place: dekadik j sh. k-place predicate: kathg rhma k j sewn.

placement: topoj thsh. plactic: plaktik c.

plactic monoid: plaktik monoeid c.

planar: ep pedoc.

planar point: ep pedo shme o.

Planck's constant: stajer tou Planck. plane: ep pedo.

plane analytic geometry: ep pedh analutik gewmetr a. plane angle: ep pedh gwn a. plane curve: ep pedh kamp lh. plane motion: ep pedh k nhsh. plane of projection: ep pedo probol c. plane of symmetry: ep pedo summetr ac. plane triangle: ep pedo tr gwno. plane wave: ep pedo k ma. a ne plane: susqetism no ep pedo.

Cartesian plane: kartesian ep pedo. complex plane: migadik ep pedo. entire complex plane: sumplhrwm no epektetam no migadik ep pedo. extended complex plane: sumplhrwm no epektetam no migadik ep pedo. focal plane: estiak ep pedo. half plane: hmiep pedo. inclined plane: keklim no ep pedo. invariable plane: anallo wto ep pedo. isotropic plane: is tropo ep pedo. normal plane: k jeto ep pedo. osculating plane: egg tato ep pedo. perpendicular planes: k jeta ep peda. polar plane: polik ep pedo. radical plane: rizik ep pedo. rectifying plane: eujeiopoi ep pedo.

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regression plane: ep pedo palindrom sewc. tangent plane: efapt meno ep pedo.

planet: plan thc. planetary: planhtik c. planimetric: embadometrik c. plasma: pl sma. plastic: plastik c.

plastic deformation: plastik param rfwsh.

plasticity: plastik thta. plate: pl ka, plak dio.

at plate: ep pedh pl ka.

Platonic: platwnik c, tou Pl twna.

Platonic polyhedra: platwnik pol edra (bl. polyhedron).

Platonic solids: platwnik s mata (sun. Platonic polyhedra).

platy-: platu- (pr jema). platykurtosis: platuk rtwsh. platykurtic: plat kurtoc, platukurtwtik c.

platykurtic distribution: plat kurth katanom , katanom platuk rtwshc.

plausibility: to e logo. plausible: e logoc. plot: sqedi zw, kataskeu zw grafik par stash, sqedi gramma, grafik par stash. contour plot: di gramma iso y n.

plus: sun.

plus function: sun rthsh sun. plus sign: to sun, s mbolo thc pr sjeshc.

pocket: tz ph.

pocket test: s ntomoc legqoc.

Poincare, Henri (1854-1922).

Poincar e map: di gramma Poincar e.

point: shme o, upodiastol .

point collocation: shmeiak taxijes a taxin mhsh. point estimate: shmeiak ekt mhsh. point estimator: shmeiak ektim tria. Se merik bibl a, shmeioektim tria shmeioektimht c. point set: shmeios nolo. point singularity: shmeiak anwmal a idiomorf a. point source: shmeiak phg . accumulation point: shme o susswre sewc oriak shme o (sun numo twn rwn limit point kai cluster 248

point). accumulation point: shme o susswre sewc oriak shme o. bifurcation point: shme o diakl dwshc. boundary point: sunoriak shme o. branch point: shme o diaklad sewc. cluster point: shme o susswre sewc oriak shme o (sun numo twn rwn accumulation point kai limit point). coincident points: tautiz mena shme a. collinear points: suneujeiak shme a. collocation points: shme a taxijes ac taxin mhshc. conjugate points: suzug shme a. coplanar points: sunep peda shme a. critical point: kr simo shme o. cusp point: ox kro, shme o an kamyhc. cut o point: shme o apokop c. distinct points: diakekrim na shme a. end point: kro, akra o shme o. end points of an interval: kra diast matoc. equidistant points: isap qonta shme a. equilibrium point: shme o isorrop ac. exterior point: exwterik shme o. xed point: stajer shme o, ak nhth upodiastol . xed point theorem: je rhma stajero shme ou. xed-point variable: metablht ak nhthc upodiastol c. oating point: kinht upodiastol . oating-point variable: metablht kinht c upodiastol c. focal point: estiak shme o. in ection point: shme o kamp c. initial point: arqik shme o, arq (dian smatoc). interior point: eswterik shme o. invariant point: anallo wto amet blhto shme o. irregular singular point: ousi dec idi zon an malo shme o. isodynamic points: isodunamik shme a. limit point: oriak shme o shme o susswre sewc (sun numo twn rwn limit point kai accumulation point). nodal point: kombik shme o. ordinary point: omal shme o. parabolic point: parabolik shme o. pivot point: odhg shme o. planar point: ep pedo shme o. quantile point: posostia o shme o. reference point: shme o anafor c. regular singular point: s nhjec idi zon an malo shme o. saddle point: sagmatik sagmoeid c samaroeid c shme o, shme o s lac. singular point: idi zon an malo shme o, anwmal a. stagnation point: shme o anakop c. stationary point: st simo shme o. terminal point: telik shme o, p rac (dian smatoc). triple point: tripl shme o.

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turning point: shme o kamp c.

pointed: shmeiak c.

pointed ring: shmeiak c dakt lioc. pointed set: shmeiak s nolo.

pointwise: shmeiak c, kat shme a.

pointwise binary operation: shmeiak dimel c pr xh. pointwise convergence: shmeiak s gklish. pointwise convergent sequence: shmeiak c sugkl nousa akolouj a. pointwise product: shmeiak gin meno. pointwise sum: shmeiak jroisma.

Poisson, (-).

Poisson bracket: agk lh Poisson Poisson distribution: katanom (tou) Poisson Poisson equation: ex swsh (tou) Poisson Poisson integral: olokl rwma (tou) Poisson Poisson ratio: l goc (tou) Poisson Poisson summation formula: t poc jroishc tou Poisson hyper-Poisson distribution: uper-Poisson katanom . sub-Poisson distribution: upo-Poisson katanom . super-Poisson distribution: uper-Poisson katanom .

poker: p ker. polar: polik c.

polar angle: polik gwn a. polar axis: polik c xonac. polar coordinates: polik c suntetagm nec. polar distance: polik ap stash. polar equation: polik ex swsh. polar factorization: polik paragonopo hsh. polar form (of a complex number): polik morf (migadiko arijmo ). polar line: polik gramm . polar plane: polik ep pedo. polar tangent: polik efaptom nh. polar triangle: polik tr gwno. geodesic polar coordinates: gewdaisiak c polik c suntetagm nec.

polaris: polik c ast r. polarity: polik thta. polarization: p lwsh.

degree of polarization: bajm c pol sewc (optik ). state of polarization: kat stash pol sewc (optik ).

polarized: polwm noc.

polarized light: polwm no f c. linearly polarized light: grammik polwm no f c.

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partially polarized light: merik c polwm no f c. plane polarized light: ep peda polwm no f c.

polarizer: polwt c. pole: p loc.

celestial pole: our nioc p loc. north pole: b reioc p loc. positive pole: jetik c p loc. simple pole: apl c p loc p loc pr thc t xewc. south pole: n tioc p loc.

polhode: polod a. polu-: polu- (pr jema). polychromatic: poluqrwmatik c.

polychromatic light: poluqrwmatik fwc.

polyconic: polukwnik c.

polyconic projection: polukwnik probol .

polydisk: polud skoc. polygamma: polug mma.

polygamma function: sun rthsh polug mma.

polygon: pol gwno.

polygon chain: polugwnik alus da. polygon of forces: pol gwno dun mewn. polygon of vectors: pol gwno dianusm twn. circumscribed polygon: perigegramm no pol gwno. closed polygon: kleist pol gwno. concave polygon: mh kurt pol gwno (sun. non-convex polygon). congruent polygons: sa pol gwna. constructible polygon: kataskeu simo pol gwno. convex polygon: kurt pol gwno.

'Ena pol gwno onom zetai kurt (convex), an to euj grammo tm ma pou sund ei d o opoiad pote eswterik shme a tou polug nou br sketai ol klhro sto eswterik tou.

cumulative frequency polygon: pol gwno ajroistik c suqn thtac. equiangular polygon: isog nio pol gwno. equilateral polygon: is pleuro pol gwno. frequency polygon: pol gwno suqn thtac. geodesic polygon: gewdaisiak pol gwno. inscribed polygon: eggegramm no pol gwno. non-convex polygon: mh kurt pol gwno (sun. concave polygon).

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Convex polygon

Non-convex polygon

rectilinear polygon: euj grammo pol gwno. regular polygon: kanonik omal pol gwno. Pol gwno tou opo ou lec oi pleur c qoun to dio m koc kai lec oi gwn ec e nai sec metax touc.

similar polygons: moia pol gwna. spherical polygon: sfairik pol gwno. side of a polygon: pleur polug nou. star polygon: astr morfo asteroeid c pol gwno. vertex of a polygon: koruf polug nou.

polygonal: polugwnik c.

polygonal domain: polugwnik qwr o. polygonal numbers: polugwniko arijmo .

polyharmonic: poluarmonik c.

polyharmonic function: poluarmonik sun rthsh.

polyhedral: pol edroc, poluedrik c.

polyhedral angle: pol edrh poluedrik gwn a. polyhedral solids: pol edra s mata ( stere ).

polyhedron (pl. polyhedrons or polyhedra): pol edro.

Archimedean polyhedra: arqim deia pol edra. Kurt hmikanonik pol edra. Anaf rontai kataqrhstik wc hmikanonik hmiomal pol edra (bl. semiregular polyhedra). Up rqoun sunolik 13

arqim deia pol edra. Ta 5 ex aut n e nai k loura platwnik pol edra. 'Alla 6 prok ptoun me apokop twn k lourwn platwnik n polu drwn kai e nai gnwst wc rombik arqim deia pol edra (rhombic Archimedean polyhedra). Ta up loipa d o, to kubookt edro (cuboctahedron) kai to eikosidwdek edro (icosidodecahedron), e nai ep shc k loura platwnik pol edra. compound polyhedra: s njeta pol edra. concave polyhedron: mh kurt pol edro (sun. non-convex polyhedron). convex polyhedron: kurt pol edro. dual polyhedra: du k pol edra (p.q. ex edro-okt edro, dwdek edro-eikos edro). edge of a polyhedron: akm polu drou. face of a polyhedron: par pleurh dra polu drou.

Kepler-Poinsot polyhedra: pol edra twn Kepler kai Poinsot. Mh kurt kanonik pol edra (bl. regular polyhedra). Up rqoun sunolik t ssera t toia pol edra: tr a astr morfa dwdek edra kai na astr morfo eikos edro (bl. stellated polyhedron). Maz me ta p nte Platwnik pol edra e nai ta m na kanonik pol edra. non-convex polyhedron: mh kurt pol edro (sun. concave polyhedron).

Platonic polyhedra: platwnik pol edra. Kurt kanonik pol edra. Anaf rontai kataqrhstik wc kanonik omal pol edra (bl. regular polyhedra). Up rqoun akrib c p nte platwnik pol edra: tetr edro, ex edro (k boc), okt edro, dwdek edro kai eikos edro. regular polyhedra: kanonik omal pol edra. Pol edra twn opo wn oi par pleurec drec e nai kanonik pol gwna diou t pou kai diou meg jouc. Ta kurt ex aut n kalo ntai platwnik pol edra (Platonic polyhedra) en ta mh kurt e nai gnwst wc pol edra twn Kepler kai Poinsot. rhombic Archimedean polyhedra: rombik arqim deia pol edra. Apokomm na apl arqim deia pol edra. semiregular polyhedra: hmikanonik hmiomal pol edra. Pol edra twn opo wn oi akm c e nai sec metax touc kai oi par pleurec drec e nai kanonik pol gwna toul qiston d o t pwn. Ta kurt ex aut n e nai gnwst wc arqim deia pol edra (Archimedean polyhedra) en ta mh kurt e nai astr -

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morfa ( aster morfa) pol edra (bl. stellated polyhedron). stellated polyhedron: astr morfo aster morfo pol edro (bl. stellated). truncated polyhedron: apokomm no k louro pol edro. vertex of a polyhedron: koruf polu drou.

polynomial: polu numo, poluwnumik c.

polynomial approximation: poluwnumik pros ggish. polynomial equation: poluwnumik ex swsh. polynomial function: poluwnumik sun rthsh. polynomial growth: poluwnumik a xhsh. polynomial ideal: poluwnumik ide dec. polynomial regression: poluwnumik palindr mhsh. algebraic polynomial: algebrik polu numo. biorthogonal polynomials: diorjog nia polu numa. characteristic polynomial: qarakthristik polu numo. collocation polynomial: polu numo taxijes ac taxin mhshc, sumptwtik polu numo. commuting polynomials: antimetajetik antimetaj sima polu numa. coprime polynomials: pr ta proc llhla polu numa. cubic polynomial: kubik tritob jmio polu numo. degree of a polynomial: bajm c poluwn mou. factorial polynomial: paragontik polu numo. hypergeometric polynomials: upergewmetrik polu numo. interpolation polynomial: polu numo parembol c, parembolik polu numo. irreducible polynomial: an gwgo polu numo.

Laguerre polynomials: polu numa Laguerre.

Legendre polynomials: polu numa Legendre. linear polynomial: grammik prwtob jmio polu numo. minimal polynomial: elaqistotik el qisto polu numo. minimax polynomial: polu numo elaqistomeg stou, polu numo minimax. minimum polynomial: el qisto polu numo. monic polynomial: monik polu numo. Se merik bibl a qrhsimopoio ntai ep shc oi roi enadik polu numo kai (o atuq c) kanonikopoihm no polu numo. orthogonal polynomials: orjog nia polu numa. osculating polynomial: efapt meno polu numo. piecewise polynomials: kat tm mata polu numa, tmhmatik polu numa, splines. quadratic polynomial: tetragwnik deuterob jmio polu numo. stability polynomial: polu numo eust jeiac. ultraspherical polynomial: upersfairik polu numo. zero of a polynomial: r za poluwn mou. zonal polynomial: polu numo kat z nec, zwnik polu numo.

polynomially: poluwnumik .

polynomially balanced language: poluwnumik isorrophm nh gl ssa.

polytomic: polutomik c.

polytomic table: polutomik c p nakac.

polytope: pol topo. polytropic: polutropik c.

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pop: ex gw (plhroforik ). population: plhjusm c.

population size: m gejoc plhjusmo . binomial population: diwnumik c diwnumik katanemhm noc plhjusm c. nite population: peperasm noc plhjusm c. in nite population: peiroc plhjusm c. multinomial population: poluwnumik c plhjusm c. non-Normal population: mh Kanonik c plhjusm c. normal population: kanonik c kanonik katanemhm noc plhjusm c. stationary population: st simoc plhjusm c.

pore: p roc. porosity: por dec. porous: por dhc.

porous media: por dh m sa ulik .

portrait: portr to, di gramma.

phase portrait: fasik prortr to di gramma.

pose: topojet , j tw, or zw. posed: topojethm noc, orism noc.

ill posed problem: kak c asjen c topojethm no pr blhma. improperly posed problem: antikanonik orism no pr blhma. properly posed problem: kanonik orism no pr blhma. well posed problem: kal c topojethm no pr blhma.

posedness: to topojethm no.

ill-posedness: to kak c asjen c topojethm no (probl matoc). well-posedness: to kal c topojethm no (probl matoc).

position: j sh, st gma.

position vector: di nusma j sewc epibatik akt na. actual position: pragmatik j sh. standard position: sun jhc j sh.

positioning: topoj thsh.

global positioning system: s sthma kajolik c topoj thshc.

positive: jetik c.

positive angle: jetik gwn a. positive arc: jetik t xo. positive charge: jetik fort o. positive correlation: jetik susq tish. positive de nite: jetik orism noc. positive de nite matrix: jetik orism noc p nakac. positive de nite operator: jetik orism noc telest c. positive de niteness: to jetik orism no.

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positive direction: jetik kate junsh. positive element: jetik stoiqe o. positive homogeneity: jetik omog neia. positive integer: jetik c ak raioc. positive number: jetik c arijm c. positive orientation: jetik c prosanatolism c. positive pole: jetik c p loc. positive power: jetik d namh. positive semide nite: jetik hmiorism noc. positive semide niteness: to jetik hmiorism no. positive sense: jetik for . positive sign: jetik pr shmo. positive term: jetik c roc. strictly positive number: gn sia austhr jetik c arijm c.

positiveness: jetik thta. positivity: jetik thta. positron: pozitr nio. possibility: dunat thta. possible: dunat c.

possible event: dunat gegon c. maximum possible error: m gisto dunat sf lma.

posterior: a posteriori, ek twn ust rwn.

posterior probability: a posteriori pijan thta, sterh pijan thta.

posteriori: bl. a posteriori. postmultiplication: pollaplasism c ap dexi . postmultiply: pollaplasi zw ap dexi . postulate: apait , axi , a thma, ax wma. To a thma (postulate) anaf retai se eidik jewr a kai den e nai t so genik so to ax wma (axiom).

Bayes' postulate: a thma Bayes.

postulation: up jesh, d thma, ax wma. potency: isq c. potency of a set: isq c sun lou.

potential: dunamik c, dunamik , dunhtik c, dunat c. potential barrier: fr gma dunamiko . potential di erence: diafor dunamiko . potential energy: dunamik en rgeia. potential equation: ex swsh dunamiko . potential function: sun rthsh dunamiko . potential gradient: kl sh dunamiko . potential theory: jewr a dunamiko . complex potential: migadik dunamik . electric potential: hlektrik dunamik .

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electrostatic potential: hlektrostatik dunamik . gravitational potential: dunamik bar thtac barutik dunamik . kinetic potential: kinhtik dunamik . scalar potential: bajmwt dunamik . vector potential: dianusmatik dunamik . velocity potential: dunamik (thc) taq thtac.

power: d namh, isq c.

power curve: kamp lh isq oc. power function: dunamosun rthsh. power method: m jodoc twn dun mewn. power residue: dunamo p loipo. power series: dunamoseir . power series solution: l sh se morf dunamoseir c. power set: dunamos nolo. power of a set: isq c sun lou. power sum: dunamo jroisma. power of a test: isq c el gqou. power of a test function: isq c elegqosun rthshc, isq c sun rthshc el gqou. ascending powers: anio sec dun meic. block power method: s njeth m jodoc twn dun mewn. descending powers: katio sec dun meic. e ective power: energ c isq c. inverse power method: ant strofh m jodoc twn dun mewn. negative power: arnhtik d namh. perfect power: t leia d namh. positive power: jetik d namh.

powerful: isqur c.

most powerful test function: isqur tath elegqosun rthsh, isqur tath sun rthsh el gqou.

powering: ywsh se d namh ekj th. practical: praktik c. precede: prohgo mai. precedence: proterai thta.

precedence relation: sq sh proterai thtac. weak precedence grammar: grammatik asjen n proteraiot twn.

precedent: prohgo mmeno. preceding: prohgo mmenoc. precession: met ptwsh, fesh. precision: akr beia, epakr beia.

precision index: de kthc akr beiac. double precision: dipl akr beia. double precision arithmetic: arijmhtik dipl c akr beiac. index of precision: de kthc akr beiac. quadruple precision: tetrapl akr beia.

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single precision: apl akr beia. single precision arithmetic: arijmhtik apl c akr beiac. triple precision: tripl akr beia.

pre-conditioning: prostajeropo hsh. predator: kunhg c.

predator-prey system: s sthma kunhgo -jhr matoc.

predecessor: prok toqoc, prohghje c. predetermination: prokajorism c. predetermine: prokajor zw. predetermined: prokajorism noc.

predetermined variable: prokajorism nh metablht .

predicate: kathg rhma, kathgoro meno, kathgorhmatik c, dhl nw, bebai nw, kajist anagka o. predicate calculus: kathgorhmatik c logism c (sun. quanti cation theory). predicate sign: s mbolo kathgor matoc. k-place predicate: kathg rhma k j sewn. one-place predicate: kathg rhma miac j shc. recursive predicate: anadromik kathg rhma.

predicative: kathgorhmatik c.

predicative axiom of class formation: kathgorhmatik ax wma kataskeu c kl sewn.

predict: prol gw, probl pw. predictability: probleyim thta. predictable: probl yimoc, anamen menoc. prediction: pr bleyh, pr rrhsh.

prediction interval: di sthma pr bleyhc, probleptik di sthma. joint prediction intervals: ap koino diast mata pr bleyhc, ap koino probleptik diast mata.

predictive: probleptik c.

predictive decomposition: probleptik an lush.

predictor: alg rijmoc pr bleyhc, probl pousa.

predictor-corrector method: m jodoc probl yewc-diorj sewc.

preference: prot mhsh.

zone of preference: z nh prot mhshc.

pre x: pr jema.

pre x of a formula: pr jema t pou. pre x of a string: pr jema sumboloseir c.

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pre-Hilbert: pro-Hilbert.

pre-Hilbert space: pro-Hilbert q roc.

preimage: proeik na. prematch: prosunarm zw, protairi zw, proantistoiq zw, prozeugar nw, prosunarmog , prota riasma, proantisto qish.

prematching: prosunarm g , prota riasma, proantisto qish, prosunarm zwn. premultiplication: pollaplasism c ap arister . premultiply: pollaplasi zw ap arister . prenex: prenex, pr jema. prenex formula: t poc se projematik morf . prenex normal form: kanonik morf prenex.

present: par n, par n.

present value: paro sa tr qousa tim .

preservation: diat rhsh. preserve: diathr . preserving: diathr n, diathr ntac.

angle-preserving transformation: apeik nish diathro sa tic gwn ec. area-preserving map: apeik nish diathro sa to embad n. length-preserving transformation: apeik nish diathro sa ta m kh. orthogonality-preserving transformation: apeik nish diathro sa thn orjogwni thta. shape preserving: o diathr n th morf .

pressure: p esh.

pressure gradient: kl sh p eshc. atmospheric pressure: atmosfairik p esh. barometric pressure: barometrik p esh. hydrostatic pressure: udrostatik p esh. static pressure: statik p esh.

prevail: epikrat . prevailing: epikrat n, uperisq wn. prevision: pr bleyh. prewhitening: prole kansh. prey: j rama.

predator-prey system: s sthma kunhgo -jhr matoc.

price: tim .

price index: de kthc tim n.

primal: prwte wn, arqik c, basik c, prwtogen c. primal-dual: prwte wn-deutere wn.

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primary: prwte wn, k rioc, arqik c, prwtogen c. primary ow: prwte ousa ro .

prime: pr toc, pr toc arijm c, t noc.

prime factorization: paragontopo hsh se pr touc. prime eld: pr to s ma. prime ideal: pr to ide dec. prime model: pr to mont lo. prime number: pr toc arijm c. relative prime numbers: pr toi metax touc arijmo . relatively prime: sqetik pr toi (arijmo ). twin primes: d dumoi pr toi (arijmo ).

primer: eisagwgik bibl o. primitive: arqik c, prwte wn, prwtarqik c, basik c, arq gonoc.

primitive period: basik per odoc. primitive Pythagorean triple basik prwtarqik pujag reia tri da. primitive recursion: basik arq gonh anadrom . primitive recursive functions: basik c anadromik c sunart seic. primitive recursive predicate: basik anadromik kathg rhma. primitive recursive sets: basik anadromik s nola. primitive root: arqik r za. primitive variable: arqik arq gonh metablht .

principal: prwte wn, k rioc, pr toc.

principal axes: k rioi xonec. principal axes of inertia: k rioi xonec adr neiac. principal axes theorem: je rhma kur wn ax nwn. principal branch: prwte wn kl doc. principal bundle: k ria d smh. principal curvature: k ria kampul thta. principal diagonal: k ria diag nioc. principal direction: k ria die junsh. principal ideal: k rio prwte on ide dec. principal moments of inertia: k riec rop c adr neiac. principal normal: pr th k jeth. principal part: prwte on m roc. principal plane: k rio ep pedo (optik ). principal point: k rio shme o (optik ). principal range: prwte on di sthma. principal value: prwte ousa tim .

Cauchy principal value: prwte ousa tim tou Cauchy.

principle: arq .

principle of duality: arq tou du smo . principle of nality: arq thc telei thtac. principle of least time: arq tou el qistou qr nou. principle of virtual work: arq tou dunato rgou. basic principles: basik c arq c, axi mata (axioms). diamond principle: arq tou diamantio (logik ).

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rst principle: basik jemeli dhc arq . fundamental principle: jemeli dhc arq . equipartition principle: arq thc isodiam rishc. exclusion principle: arq apokleismo . inclusion principle: arq egkleismo . invariance principle: arq tou anallo wtou. least number principle: arq elaq stou arijmo . least squares principle: arq elaq stwn tetrag nwn. maximum likelihood principle: arq m gisthc pijanof neiac. minimax principle: arq elaqistomeg stou, arq minimax. partition principle: arq thc diam rishc. pigeon hole principle: arq tou perister na. re ection principle: arq thc anakl sewc. superposition principle: arq thc up rjeshc epallhl ac. variational principle: metabolik arq . well ordering principle: arq thc kal c di taxhc.

print: tup nw. prior: a priori, ek twn prot rwn, a priori katanom .

prior probability: a priori pijan thta, pr terh pijan thta. information prior: plhroforiak a priori katanom .

priori: bl. a priori. priority: proterai thta.

priority queuing: anamon kat proterai thta.

prism: pr sma.

double prism: d prisma (sun. biprism). hexagonal prism: exagwnik pr sma. oblique prism: pl gio pr sma.

prismatic: prismatik c. prismatoid: prismatoeid c. prismoid: prismoeid c. prismoidal: prismoeid c.

prismoidal formula: prismoeid c t poc t poc tou Simpson (Simpson's rule).

probabilistic: pijanojewrhtik c, pijanotik c.

probabilistic interpretation: pijanojewrhtik ermhne a.

probability: pijan thta.

probability distribution: katanom pijan thtac. probability function: sun rthsh pijan thtac. probability generating function: pijanogenn tria sun rthsh. probability mass: m za pijan thtac. probability moment: rop pijan thtac. probability sequence: akolouj a pijan thtac.

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probability surface: epif neia pijan thtac. biased probability: mh amer lhpth pijan thta. conditional probability: desmeum nh pijan thta pijan thta up sunj kh. empirical probability: empeirik pijan thta. ducial probability: pisteutik pijan thta. inverse probability: ant strofh pijan thta. joint probability: mikt pijan thta. joint probability function: sun rthsh mikt c pijan thtac. joint probability table: p nakac mikt c pijan thtac. maximum probability: m gisth pijan thta. pistimetric probability: pistometrik pijan thta. posterior probability: a posteriori pijan thta, sterh pijan thta. prior probability: a priori pijan thta, pr terh pijan thta. total probability: olik pijan thta. transition probability: pijan thta met bashc.

probable: pijan c.

probable error: pijan sf lma. probable value: pijan tim .

probably: pijan c. probe: gkos el gqou, perioq el gqou. problem: pr blhma.

adjoint problems: suzug probl mata. algebraic eigenvalue problem: algebrik pr blhma idiotim n. birthday problem: pr blhma genejl wn. boundary value problem: pr blhma sunoriak n tim n. constrained problem: desmeum no pr blhma, pr blhma up sunj kec. constrained minimization problem: desmeum no pr blhma elaqistopo hshc.

Delian problem: D lio pr blhma pr blhma tou D liou bwmo (Delian altar problem). To pr blhma tou diplasiasmo tou k bou (doubling the square).

Dirichlet problem: pr blhma Dirichlet. eigenvalue problem: pr blhma idiotim n. elliptic problem: elleiptik pr blhma. free boundary problem: pr blhma me ele jero s noro. global problem: kajolik pr blhma. hyperbolic problem: uperbolik pr blhma. ill posed problem: kak c asjen c topojethm no pr blhma. initial boundary value problem: pr blhma arqik n sunoriak n tim n. initial value problem: pr blhma arqik n tim n. inner problem: eswterik pr blhma. insoluble problem: luto pr blhma. inverse eigenvalue problem: ant strofo pr blhma idiotim n. inverse problem: ant strofo pr blhma. isoperimetric problem: isoperimetrik pr blhma. least squares problem: pr blhma elaq stwn tetrag nwn. maximization problem: pr blhma megistopo hshc. minimization problem: pr blhma elaqistopo hshc. mixed (boundary value) problem: mikt pr blhma (sunoriak n tim n).

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moving boundary problem: pr blhma kinoum nou sun rou. optimization problem: pr blhma beltistopo hshc. outer problem: exwterik pr blhma. parabolic problem: parabolik pr blhma. queuing problem: pr blhma anamon c. singular problem: idi zon pr blhma. singular boundary value problem: idi zon pr blhma sunoriak n tim n. traveling salesman problem: pr blhma periode ontoc pwlht pr blhma emporiko antipros pou. two-point boundary value problem: pr blhma d o sunoriak n tim n. weak problem: asjen c pr blhma. well posed problem: kal c topojethm no pr blhma.

procedure: diadikas a.

decision procedure: diadikas a ap fashc.

procedural: diadikastik c.

procedural bias: diadikastik merolhy a.

process: diadikas a, m jodoc, an lixh, tr poc.

accumulated process: sunajroistik an lixh. additive process: prosjetik an lixh. complex process: pol plokh diadikas a. evolutionary process: exeliktik an lixh.

Gram-Schmidt orthonormalization process: m jodoc orjokanonikopo hshc twn Gram-Schmidt. harmonic process: armonik an lixh. hierarchical process: ierarqik an lixh. multi-linear process: polugrammik an lixh. multivariate process: polumetablht an lixh. random impulse process: an lixh tuqa ac jhshc. random process: tuqa a an lixh. regenerative process: anagennhtik an lixh. sequential process: akoloujiak diadikas a. superposed process: upertejeim nh an lixh.

processing: epexergas a, diadikas a.

processing error: diadikastik sf lma. distributed processing: katanemhm nh epexergas a. image processing: epexergas a eik nac. information processing: epexergas a plhrofori n. parallel processing: par llhlh epexergas a. signal processing: epexergas a s matoc. symbol processing: sumbolik epexergas a. text processing: epexergas a keim nou.

processor: epexergast c.

symbol processor: sumbolik c epexergast c. text processor: epexergast c keim nou.

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produce: par gw, sqhmat zw, pro n. producer: paragwg c.

producer's risk: k ndunoc tou paragwgo .

product: gin meno, pollaplasiasm c, pollapl sio, pro n.

product category: kathgor a ginom nou. product of inertia: gin meno adr neiac. product measure space: q roc m trou gin meno. product moment: mikt rop . product-moment formula: t poc mikt c rop c tou ginom nou rop n. product set: kartesian gin meno (Cartesian product). a ne product: susqetism no gin meno. bounded product: fragm no gin meno. box product: mikt gin meno dianusm twn.

Cartesian product: kartesian gin meno. cross product: exwterik dianusmatik staurwt gin meno (sun. outer vector product). cap product: gin meno tom c (ap to s mbolo \). cup product: gin meno nwshc (ap to s mbolo ). direct product: euj gin meno gin meno Kronecker (sun. Kronecker product). dot product: eswterik bajmwt arijmhtik euj gin meno gin meno tele ac (sun. inner scalar product). double dot product: gin meno dipl c tele ac. dyadic product: duadik gin meno. exterior product: exwterik gin meno sfhnoeid c gin meno (wedge product, ap to s mbolo ^).

Qrhsimopoie tai se exwterik c lgebrec (exterior algebras). free product: ele jero gin meno.

Hermitian product: ermitian gin meno (eswterik gin meno). in nite product: peiro gin meno apeirogin meno. inner product: eswterik bajmwt arijmhtik gin meno (sun. scalar product. inner product space: q roc me eswterik gin meno. iterated product: epanalamban meno gin meno. iterated tensor product: pollapl tanustik gin meno.

Kronecker product: gin meno Kronecker euj gin meno (sun. direct product). metabelian product: metabelian gin meno. object product: gin meno antikeim nwn. outer product: dianusmatik exwterik gin meno (sun. cross vector product). pointwise product: shmeiak gin meno. pseudoscalar product: yeudoarijmhtik gin meno mikt gin meno arijmhtik tripl gin meno (scalar triple product). scalar product: eswterik bajmwt arijmhtik gin meno gin meno tele ac (sun. inner dot product), bajmwt pollapl sio, bajmwt c pollaplasiasm c. scalar triple product: mikt gin meno (dianusm twn) yeudoarijmhtik (pseudoscalar) gin meno

arijmhtik tripl gin meno. smash product: sunjliptik gin meno (Topol.). Anaf retai ep shc kai wc sugkrousm no gin meno. tensor product: tanustik gin meno. wedge product: exwterik gin meno (exterior product) sfhnoeid c gin meno (ap to s mbolo ^).

Qrhsimopoie tai se exwterik c lgebrec (exterior algebras). vector product: dianusmatik exwterik gin meno (sun. cross outer product). vector triple product: disexwterik gin meno dianusmatik tripl gin meno.

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productive: paragwgik c.

productive nonterminal: paragwgik mh termatik .

pro le: prof l, katatom , pl gia yh, katanom , per gramma. pro le analysis: an lush katatom c.

program: pr gramma.

interactive program: diadrastik pr gramma.

programming: programmatism c.

programming language: gl ssa programmatismo . dynamic programming: dunamik c programmatism c. integer programming: ak raioc programmatism c. linear programming: grammik c programmatism c. mixed integer programming: mikt c ak raioc programmatism c. non-linear programming: mh grammik c programmatism c. quadratic programming: tetragwnik c programmatism c. scienti c programming: episthmonik c programmatism c. semi-de nite programming: hmiorism noc programmatism c.

progress: pr odoc. progression: pr odoc.

arithmetic progression: arijmhtik pr odoc. geometric progression: gewmetrik pr odoc. harmonic progression: armonik pr odoc.

progressive: proodeutik c.

progressive average: proodeutik c diadoqik c m soc. progressive wave: diadid meno k ma.

progressively: proodeutik . project: 1. prob llw. 2. sq dio. projectile: bl ma. projecting: pr boloc, prob llwn.

projecting cylinder: pr boloc k lindroc.

projection: probol .

projection function: sun rthsh probol c. projection operator: telest c probol c. axis of projection: xonac probol c. azimuthal equidistant projection: azimoujiak isap qousa probol . canonical projection: kanonik probol . center of projection: ke'ntro probol c. central projection: kentrik probol . conical projection: kwnik probol . cylindrical projection: kulindrik probol .

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homographic projection: isembadik probol . horizontal projection: oriz ntia probol .

Mercator projection: merkatorian probol . orthogonal projection: orjog nia probol . orthographic projection: orjografik orjog nia probol . orthomorphic projection: orj morfh probol . perspective projection: prooptik probol . pictorial projection: eikonografik stereografik probol . plane of projection: ep pedo probol c. polyconic projection: polukwnik probol . sinusoidal projection: hmitonoeid c probol (isembadik ). stereographic projection: stereografik probol .

projective: probolik c.

projective coordinates: probolik c suntetagm nec. projective di erential geometry: probolik diaforik gewmetr a. projective geometry: probolik gewmetr a. projective group: probolik om da. projective isomorphism: probolik c isomorfism c. projective relation: probolik sq sh. projective space: probolik c q roc. projective transformation: probolik c metasqhmatism c.

projectivity: probolik thta. prolate: epim khc, woeid c.

prolate cycloid: epim khc kukloeid c. prolate spheroid: ep mhkec sfairoeid c. prolate spheroidal coordinates: epim keic woeide c sfairoeide c suntetagm nec. prolate trochoid: ep mhkec troqoeid c.

prolong: epimhk nw, epekte nw, parate nw, proekte nw. prolongation: epim kunsh, ep ktash, par tash, pro ktash. prolongation axiom: ax wma ep ktashc.

prolonged: paratetam noc, epektetam noc. proof: ap deixh.

proof by contradiction: ap deixh me th m jodo thc apagwg c se topo. proof by induction: ap deixh me th m jodo thc epagwg c. proof theory: jewr a apode xewn, sun. metamajhmatik (metamathematics). direct proof: mesh ap deixh. heuristic proof: mh austhr diaisjhtik ap deixh. rigorous proof: austhr ap deixh.

propagate: diad dw. propagating: diadid menoc.

propagating crack: diadid menh rwgm .

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propagation: di dosh, met dosh.

propagation number: kumatik c arijm c. propagation vector: di nusma diad sewc. crack propagation: di dosh rwgm c. error propagation: met dosh sf lmatoc. speed of propagation: taq thta di doshc. wave propagation: di dosh k matoc.

proper: gn sioc, kanonik c, kat llhloc,swst c. proper class: gn sia kl sh. proper cycle: gn sioc k kloc. proper distribution: gn sia katanom . proper extension: gn sia ep ktash. proper fraction: gn sio kl sma. proper ideal: gn sio ide dec. proper subgroup: gn sia upoom da. proper subset: gn sio upos nolo. proper value: idiotim (bl. eigenvalue). proper vector: idiodi nusma (bl. eigenvector).

properly: kat llhla, kanonik , gn sia.

properly discontinuous action: gn sia asuneq c dr sh. properly posed problem: kanonik orism no pr blhma.

property: idi thta.

property method: m jodoc thc perigraf c. additive properties: prosjetik c idi thtec. a ne property: susqetism nh idi thta. antisymmetric property: antisummetrik idi thta.

Archimedean property: arqim deia idi thta. closure property: idi thta thc kleist thtac. comparison property: idi thta thc sugkr sewc. conjugate symmetric property: suzug c summetrik idi thta. extensive property: ektatik idi thta. extremal property: akr tath idi thta, idi thta akrot twn. extremal property: akr tath idi thta. global property: kajolik idi thta. homogeneous property: omogen c idi thta. intensive property: entatik idi thta. intrinsic property: eswterik idi thta. linear property: grammik idi thta. local property: topik idi thta. minimum properties: el qistec idi thtec. optimal property: b ltisth idi thta. re ective property: anaklastik autopaj c idi thta. shifting property: idi thta thc metat pishc. Se merik bibl a, anaf retai wc idi thta metafor c. submultiplicative property: upopollaplasiastik idi thta. symmetric property: summetrik idi thta. topological property: topologik idi thta.

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transitive property: metabatik idi thta. unimodal property: monok rufh idi thta.

proportion: analog a. proportional: an logoc.

proportional frequency: analogik suqn thta. proportional parts: an loga m rh. proportional quantities: an logec pos thtec. proportional sampling: analogik deigmatolhy a. directly proportional: euj wc an logoc. inversely proportional: antistr fwc an logoc.

proportionality: analog a. proposition: pr tash. propositional: protasiak c. propositional calculus: protasiak c logism c (sun. sentential calculus). protocol: prwt kollo. proton: prwt nio. protractor: moirognwm nio. protuberance: ex gkwma. protuberant: exogkwm noc. provability: apodeixim thta. provable: apode ximoc. prove: apodeikn w. proved: apodeigm noc. proximal: asumptwtik egg c. proximality: asumptwtik egg thta. proximity: egg thta.

proximity analysis: an lush egg thtac. proximity theorem: je rhma egg thtac.

pseudo: (pr jema) yeudo-. pseudocode: yeudok dikac. pseudofactor: yeudopar gontac. pseudoinverse: yeudoant strofoc.

pseudoinverse operator: yeudoant strofoc telest c.

pseudometric: yeudometrik c, yeudometrik . pseudonode: yeudok mboc. pseudoscalar: yeudobajmwt c, yeudobajmwt , yeudoarijmhtik c.

pseudoscalar product: yeudoarijmhtik gin meno mikt gin meno arijmhtik tripl gin meno (scalar triple product).

pseudosolution: yeudol sh.

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pseudospectral: yeudofasmatik c.

pseudospectral solution: yeudofasmatik l sh.

pseudospectrum: yeudof sma. pseudosphere: yeudosfa ra. pseudospherical: yeudosfairik c.

pseudospherical surface: yeudosfairik epif neia.

pseudotensor: yeudotanust c. pseudovalue: yeudotim . pseudovariable: yeudometablht . pseudovector: yeudodi nusma. psi: .

psi-square statistic: 2 statistik sun rthsh.

pulley: troqal a. pulsatance: gwniak suqn thta (sun. angular frequency). pulsate: p llw, p llomai. pulsatile: palmik c, sfugmik c.

pulsatile ow: palmik ro , ro se agwg tou opo ou h akt na metab lletai hmitonoeid c sth kate junsh ro c.

pulsating: pall menoc. pulsation: palm c, sfugm c. pulse: palm c.

pulse function: sun rthsh tetragwniko palmo .

pump: antl a. pumping: ntlhsh.

pumping theorem: je rhma ntlhshc.

pure: kajar c, jewrhtik c, apl c.

pure birth process: apl an lixh genn sewc. pure geometry: kajar gewmetr a. pure mathematics: kajar jewrhtik majhmatik . pure quadratic form: kajar tetragwnik morf . pure strategy: apl strathgik .

purpose: skop c. purposive: sk pimoc.

purposive sample: sk pima epilegm no de gma.

push: eis gw (plhroforik ). pushdown: stoib zw, sto ba (plhroforik ).

deterministic pushdown automaton: nteterministik aut mato sto bac.

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simple pushdown automaton: apl aut mato sto bac. single-turn pushdown automaton: aut mato sto bac miac for c.

pyramid: puram da.

pyramid function: sun rthsh puram da. frustrum of pyramid: k lourh puram da. pentagonal pyramid: pentagwnik puram da. regular pyramid: kanonik puram da. slant height of a pyramid: ap sthma puram dac. spherical pyramid: sfairik puram da. triangular pyramid: trigwnik puram da. truncated pyramid: apokomm nh k lourh puram da.

Pythagoras: Pujag rac (570-500 p.Q.).

Pythagoras theorem: pujag reio je rhma.

Pythagorean: Pujag reioc.

primitive Pythagorean triple basik prwtarqik pujag reia tri da.

Q QED (Lat. quod erat demonstratum): per dei de xai (OED), aut pou prepe na apodeiqje (apode qjhke).

QEF (Lat. quod erat faciendum): aut pou prepe na g nei ( gine).

QR algorithm: alg rijmoc QR. Q technique: teqnik Q. quad: tetragwn dio. quadrangle: tetr gwno, tetr pleuro. quadrangular: tetragwnik c. quadrant: tetarthm rio, tetartok klio.

quadrant dependence: tetartokuklik h tetarthmoriak ex rthsh.

quadrantal: tetartokuklik c.

quadrantal spherical triangle: tetartokuklik sfairik tr gwno.

quadrat: tetragwnik tm ma. quadratic: tetragwnik c, deuterob jmioc.

quadratic convergence: deuterob jmia s gklish. quadratic element: tetragwnik stoiqe o.

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quadratic equation: deuterob jmia ex swsh ex swsh deut rou bajmo . quadratic estimator: tetragwnik ektim tria. quadratic eld: tetragwnik s ma. quadratic form: tetragwnik morf . quadratic function: tetragwnik sun rthsh. quadratic functional: tetragwnik sunarthsiak . quadratic mean: tetragwnik c m soc. quadratic polynomial: tetragwnik deuterob jmio polu numo. quadratic programming: tetragwnik c programmatism c. quadratic reciprocity law: tetragwnik c n moc antistrof c. quadratic response: tetragwnik ap krish. quadratic surface: deuterob jmia epif neia. inde nite quadratic form: a risth tetragwnik morf . pure quadratic form: kajar tetragwnik morf .

quadratically: tetragwnik , deuterob jmia.

quadratically convergent algorithm: deuterob jmia sugkl nwn alg rijmoc.

quadrature: tetragwnism c, arijmhtik olokl rwsh.

Gauss-Laguerre quadrature: arijmhtik olokl rwsh Gauss-Laguerre.

Gauss-Legendre quadrature: arijmhtik olokl rwsh Gauss-Legendre.

Gauss quadrature: arijmhtik olokl rwsh Gauss. quadrature spectrum: tetragwnik f sma.

quadric: deuterob jmioc.

quadric curve: deuterob jmia kamp lh. quadric function: deuterob jmia sun rthsh. quadric surface: deuterob jmia epif neia.

quadrilateral: tetr pleuro.

quadrilateral element: tetr pleuro stoiqe o. complete quadrilateral: pl rec tetr pleuro. curved quadrilateral: kampul grammo tetr pleuro. inscribable quadrilateral: eggr yimo tetr pleuro. regular quadrilateral: kanonik tetr pleuro. simple quadrilateral: apl tetr pleuro.

quadri-Normal: tetra-Kanonik c.

quadri-Normal distribution: tetra-Kanonik katanom .

quadruple: tetr da, tetrapl c, tetrapl sioc, tetraplasi zw. quadruple precision: tetrapl akr beia. ordered quadruple: diatetagm nh tetr da.

quadruplet: tetr da. quadruplicate: tetraplasi zw. quadruplication: tetraplasiasm c.

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qualitatively: poiotik . qualitative: poiotik c.

qualitative data: poiotik dedom na.

quality: poi thta.

quality control: legqoc poi thtac. quality control chart: q rthc el gqou poi thtac. quality level: ep pedo poi thtac. multivariate quality control: polumetablht c legqoc poi thtac.

quanta: bl. quantum. quantal: posotikopoihm noc.

quantal response: posotikopoihm nh ap krish.

quantic: polub jmioc. quanti able: posotikopoi simoc. quanti cation: poso ndeixh, posotikopo hsh.

quanti cation theory: kathgorhmatik c logism c (sun. predicate calculus). domain of quanti cation: basik s nolo basik c q roc (sun. universe of discourse). existential quanti cation: uparxiak poso ndeixh. universal quanti cation: kajolik poso ndeixh.

quanti er: posode kthc.

quanti er contraction: sustol posodeikt n. alternating quanti ers: enallass menoi posode ktec. bounded quanti er: fragm noc posode kthc. existential quanti er: uparxiak c posode kthc. in nite quanti er: peiroc posode kthc. numerical quanti er: arijmhtik c (uparxiak c) posode kthc. exact numerical quanti er: akrib c arijmhtik c (uparxiak c) posode kthc. odd quanti er: peritt c posode kthc. universal quanti er: kajolik c posode kthc.

quantify: posotikopo hsh. quantile: posostia oc, posostia o shme o. quantile point: posostia o shme o.

quantitatively: posotik . quantitative: posotik c.

quantitative data: posotik dedom na. quantitative response: posotik ap krish.

quantity: pos thta, m gejoc.

physical quantity: fusik m gejoc. proportional quantities: an logec pos thtec. scalar quantity: bajmwt m gejoc.

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quantization: kbantopo hsh.

space quantization: kbantopo hsh q rou. vector quantization: dianusmatik kbantopo hsh.

quantum (pl. quanta): kb nto.

quantum hypothesis: kbantik up jesh. quantum index: posotik c de kthc. quantum mechanics: kbantomhqanik , kbantik mhqanik . quantum number: kbantik c arijm c. quantum theory: kbantik jewr a.

quarter: t tarto. quartic: tetartob jmioc, t tartou bajmo .

quartic convergence: tetartob jmia s gklish. quartic curve: tetartob jmia kamp lh. quartic equation: tetartob jmia ex swsh. quartic expression: tetartob jmia par stash. quartic surface: tetartob jmia epif neia.

quartically: tetartob jmia.

quartically convergent algorithm: tetartob jmia sugkl nwn alg rijmoc.

quartile: tetarthm rio tuqa ac metablht c.

quartile deviation: tetarthmoriak ap klish. quartile measure of skewness: tetarthmoriak m tro lox thtac. quartile variation: tetarthmoriak metabol .

quartimax: tetragwnik megistopo hsh. quartimax: tetragwnik elaqistopo hsh. quasi: oione , sqed n, hmi-, yeudo-.

quasi-analytic: oione analutik c. quasi-compact cluster: oione sumpag c hmi-sumpag c sust da. quasiconformal: oione s mmorfoc. quasiconformal group: oione s mmorfh om da. quasi-convex: oione kurt c. quasi-convexity: oione kurt thta. quasi-cube: oione k boc. quasi-factorial design: oione paragontik c hmi-paragontik c sqediasm c. quasi-incompressible: oione asump estoc. quasi-independence: oione anexarths a, hmi-anexarths a. quasi-linear: oione grammik c. quasi-local: oione topik c. quasi-Markov chain: alus da oione Markov hmi-Markov. quasi-maximum likelihood estimator: ektim tria oione m gisthc pijanof neiac. quasi-median: oione di mesoc hmi-di mesoc. quasi-monochromatic: yeudomonoqrwmatik c. quasi-normal equations: oione kanonik c hmi-kanonik c exis seic. quasi-periodic: oione periodik c.

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quasi-periodically: oione periodik . quasi-random sampling: oione tuqa a hmi-tuqa a deigmatolhy a. quasi-range: oione k mansh, hmi-k mansh. quasi-square: oione tetr gwno, oione tetragwnik c. quasi-steady ow: oione m nimh ro . quasi-uniform: oione omoi morfoc, oione omal c.

quaternary: tetartogen c. quaternion: tetr da.

algebra of quaternions: lgebra tetr dwn. group of quaternions: om da twn tetr dwn.

quaternional: tetradik c, twn tetr dwn. quatrefoil: tetr fullo. quatric: tetartob jmioc.

quatric equation: tetartob jmia ex swsh.

questionnaire: erwthmatol gio. queue: our . queuing: anamon , our .

queuing problem: pr blhma anamon c. queuing theory: jewr a anamon c. priority queuing: anamon kat proterai thta.

quick: gr goroc.

quick test: gr goroc legqoc.

quindecagon: dekapent gwno. quintic: pemptob jmioc, p mptou bajmo .

quintic curve: pemptob jmia kamp lh. quintic equation: pemptob jmia ex swsh. quintic expression: pemptob jmia par stash. quintic surface: pemptob jmia epif neia.

quintile: pempthm rio. quintuple: pent da, pentapl c, pentapl sioc, pentaplasi zw. ordered quintuple: diatetagm nh pent da.

quod erat demonstratum (QED): (Lat.) per dei de xai (OED), aut pou prepe na apodeiqje (apode qjhke).

quod erat faciendum (QEF): (Lat.) aut pou prepe na g nei ( gine). quota: pos stwsh. quota sample: posostik de gma.

quotient: l goc, phl ko, up loipo.

quotient-di erence algorithm: alg rijmoc l gwn-diafor n.

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quotient regression: palindr mhsh phl kou. quotient ring: dakt lioc phl ko dakt lioc thc kl shc upolo pwn (residue class ring). quotient test: krit rio sugkr sewc tou l gou. intelligence quotient: de kthc nohmos nhc. right quotient: dexi up loipo.

R RAM (random access memory): mn mh tuqa ac prosp lashc.

RHS (right-hand side): dexi m loc.

RISC (Reduced Instruction Set Computer): RK (Runge-Kutta): RK methods: m jodoi Runge-Kutta.

r.p.m. (revolutions per minute): peristrof c an lept .

R-technique: teqnik R. rad: suntomeum nh morf tou radian (akt nio) kai tou radix (b sh logar jmou). radial: aktinik c. radial component: aktinik sunist sa. radial displacement: aktinik metat pish. radial ow: aktinik ro . radial velocity: aktinik taq thta.

radially: aktinik . radian: akt nio.

radian measure of an angle: m tro gwn ac se akt nia.

radiant: aktinob loc.

radiant ux: ro aktinobol ac.

radiation: aktinobol a.

beta radiation: aktinobol a b ta. solar radiation: hliak aktinobol a.

radical: rizik c, rizik .

radical axis: rizik c xonac. radical center: rizik k ntro. radical extension: rizik ep ktash. radical fraction: rizik kl sma.

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radical plane: rizik ep pedo. radical sign: s mbolo riziko , s mbolo thc tetragwnik c r zac (p).

radicand: up rrizo. radico-Normal: riziko-Kanonik c.

radico-Normal distribution: riziko-Kanonik katanom .

radii: bl. radius. radio-frequency waves: radiok mata. radius (pl. radii): akt na.

radius of convergence: akt na sugkl sewc. radius of curvature: akt na kampul thtac. radius of gyration: akt na perifor c. radius of torsion: akt na str yewc. spectral radius: fasmatik akt na.

radix: b sh logar jmou (base). Gr fetai ep shc kai sth suntetmhm nh morf rad. radix fraction: rizik kl sma. Sun numo tou radical fraction.

raise: aux nw. raising: aux nontac, a xhsh.

raising factor: par gontac a xhshc.

random: tuqa oc. E nai sun numo tou stochastic (stoqastik c).

random access: tuqa a prosp lash. random access memory (RAM): mn mh tuqa ac prosp lashc. random allocation: tuqa oc katamerism c. random allocation design: sqediasm c tuqa ou katamerismo . random balance: tuqa a isorrop a. random bifurcation: tuqa a diakl dwsh. random component: tuqa a sunist sa. random distribution: tuqa a katanom . random e ect: tuqa a ep drash. random error: tuqa o sf lma. random event: tuqa o endeq meno. random experiment: pe rama t qhc. random impulse: tuqa a jhsh. random interval: tuqa o di sthma. random linear graph: tuqa o grammik gr fhma. random numbers: tuqa oi arijmo . random order: tuqa a di taxh. random orthogonal transformation: tuqa oc orjog nioc metasqhmatism c. random process: tuqa a an lixh. random sample: tuqa o de gma. random sampling error: tuqa o sf lma deigmatolhy ac. random sampling numbers: tuqa oi arijmo deigmatolhy ac. random selection: tuqa a epilog . random sequence: tuqa a akolouj a.

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random series: tuqa a seir . random start: tuqa a narxh. random tesselation: tuqa a yhfidopo hsh. random variable: tuqa a metablht . random walk: tuqa oc per patoc bhmatism c. normal random variable: kanonik tuqa a metablht . rank of a random variable: t xh tuqa ac metablht c. standardized random variable: tupik tupopoihm nh tuqa a metablht . uncorrelated random variables: asusq tistec orjog niec tuqa ec metablht c. uniformly distributed random variable: omoi morfa katanemhm nh tuqa a metablht .

randomization: tuqaiopo hsh, tuqai thta.

randomization test: legqoc tuqaiopo hshc. complete randomization: pl rhc tuqaiopo hsh. restricted randomization: periorism nh tuqaiopo hsh.

randomized: tuqaiopoihm noc. Se merik bibl a qrhsimopoie tai o lanjasm noc roc tuqopoihm noc. randomized block: tuqaiopoihm no mplok. randomized decision function: tuqaiopoihm nh sun rthsh ap fashc. randomized fractional factorial designs: tuqaiopoihm noi tmhmatiko paragontiko sqediasmo . randomized model: tuqaiopoihm no mont lo. randomized response: tuqaiopoihm nh ap krish. randomized test: tuqaiopoihm noc legqoc. randomized test function: tuqaiopoihm nh elegqosun rthsh, tuqaiopoihm nh sun rthsh el gqou.

randomness: tuqai thta, to tuqa o. range: ped o tim n, eik na (image), perioq , belhnek c, di sthma, ktash, pl toc (katanom c), k mansh (statistik ).

range of a function: ped o tim n sun rthshc. range of integration: di sthma olokl rwshc. range chart: q rthc k manshc. half range: mis ktash. half range Fourier series: seir Fourier mis c ktashc. principal range: prwte on di sthma.

rank: bajm c, t xh.

rank correlation: susq tish bajmo . rank of a matrix: bajm c t xh p naka. rank of a random variable: t xh tuqa ac metablht c. rank order: di taxh bajmo . rank sum: jroisma t xhc.

Rao-Blackwellization: efarmog tou jewr matoc Rao-Blackwell, R o-Mplakgouelopo hsh.

Rao-Blackwellize: efarm zw to je rhma Rao-Blackwell, R o-Mplakgouelopoi .

Rao-Blackwell theorem: je rhma Rao-Blackwell. rapid: taq c, gr goroc.

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rare: sp nioc.

rare event: sp nio gegon c endeq meno.

rate: rujm c, taq thta.

rate of change: rujm c metabol c. rate of convergence: rujm c taq thta sugkl sewc. rate of deformation: rujm c param rfwshc. Sun. rate of strain. rate of deformation tensor: tanust c rujm n param rfwshc. Sun. rate of strain tensor. rate of growth: rujm c a xhshc an ptuxhc. rate of strain: rujm c param rfwshc. Sun. rate of deformation: rate of strain tensor: tanust c rujm n param rfwshc. Sun. rate of deformation tensor. attack rate: rujm c prosbol c. conversion rate: rujm c metatrop c. exponential rate: ekjetik c rujm c. ow rate: rujm c ro c.

ratio: l goc.

ratio estimator: ektim tria l gou. ratio scale: kl maka l gou. ratio test: krit rio tou l gou. cross ratio: dipl c l goc. external ratio: exwterik c l goc. homothetic ratio: omoiojetik c l goc, l goc omoiojes ac. internal ratio: eswterik c l goc. likelihood ratio: l goc phl ko pijanof neiac. likelihood ratio test: legqoc l gou pijanof neiac. likelihood ratio test function: elegqosun rthsh l gou pijanof neiac. similitude ratio: l goc omoi thtac.

rational: rht c, logik c.

rational approximation: rht pros ggish pros ggish me rht c sunart seic. rational function: rht sun rthsh. rational number: rht c arijm c. rational transformation: rht c metasqhmatism c.

rationale: skeptik , basik c arq c, aitiolog a. rationalism: orjologism c. rationality: rht thta, logik thta. rationalization: rhtopo hsh, logikopo hsh. rationalize: rhtopoi , logikopoi .

rationalize the denominator: rhtopoi ton paronomast .

raw: prwtogen c, ataxin mhtoc, akat rgastoc.

raw data: prwtogen dedom na. raw materials: pr tec lec. raw moment: mh kentrik rop . raw scores: arqik prwtogen apotel smata.

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ray: akt na, hmieuje a.

beta rays: akt nec b ta. gamma rays: akt nec g mma. light ray: akt na fwt c.

reachable: prosit c. reaction: ant drash.

reaction time: qr noc antidr sewc. chain reaction: alusidwt ant drash.

reactive: antidrastik c, me ant drash.

reactive ow: ro me (qhmik ) ant drash.

read: diab zw.

read statement: entol an gnwshc (plhroforik ).

reader: anagn sthc.

card reader: anagn sthc kart n.

reading: an gnwsh. real: pragmatik c.

real analysis: pragmatik an lush. real axis: pragmatik c xonac. real function: pragmatik sun rthsh. real matrix: pragmatik c p nakac. real number: pragmatik c arijm c. real number system: s sthma twn pragmatik n arijm n. real part: pragmatik m roc. real valued: pragmatik c. real-valued function: pragmatik sun rthsh. real variable: pragmatik metablht .

reality: pragmatik thta.

virtual reality: eikonik pragmatik thta.

realizable: pragmatopoi simoc. realization: pragmatopo hsh. realize: pragmatopoi , enno . rearrange: anadiat ssw, anakatat ssw. rearrangement: anadi taxh, anakat taxh. rearrangement of terms: anadi taxh rwn.

reason: l goc. reasonable: logik c. reasoning: sullogistik .

non-monotone reasoning: mh mon tonh ajroistik sullogistik .

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receive: d qomai, upod qomai. receiver: d kthc. reception: upodoq . reciprocal: ant strofoc, amoiba oc.

reciprocal di erences: ant strofec diafor c. reciprocal tensors: ant strofoi tanust c.

reciprocally: ant strofa, amoiba a. reciprocity: antistrof , amoibai thta.

dual reciprocity: du k antistrof . dual reciprocity method: m jodoc du k c antistrof c. dual reciprocity boundary elements: sunoriak stoiqe a du k c antistrof c. multiple reciprocity method: m jodoc pollapl c antistrof c. quadratic reciprocity law: tetragwnik c n moc antistrof c. reciprocity law: n moc antistrof c.

record: katagr fw, rek r. recognition: anagn rish.

language recognition: anagn rish gl ssac.

recognize: anagnwr zw. recognizer: anagnwrist c.

language recognizer: anagnwrist c gl ssac.

recover: anakt . recovery: an kthsh, apokat stash.

recovery of information: an kthsh plhrofor ac.

rectangle: orjog nio.

golden rectangle: qrus orjog nio.

rectangular: orjog nioc.

rectangular coordinates: kartesian c orjog niec suntetagm nec (sun. Cartesian coordinates). rectangular coordinate system: kartesian orjog nio s sthma suntetagm nwn (sun. Cartesian coordinate system). rectangular distribution: orjog nia katanom . rectangular lattice: orjog nio pl gma. rectangular neighborhood: orjog nia perioq . rectangular parallelepiped: orjog nio parallhlep pedo. Sun. kuboeid c (cuboid).

recti ability: anorjwsim thta, diorjwsim thta, h idi thta kamp lhc t xou na qei upolog simo (peperasm no) m koc.

recti able: anorj simoc, diorj simoc, eujugramm simoc, upolog simoc. recti able arc: t xo me upolog simo (peperasm no) m koc. recti able curve: kamp lh me upolog simo (peperasm no) m koc.

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recti ed: anorjwm noc, diorjwm noc.

recti ed formula: diorjwm noc t poc. recti ed function: anorjwm nh sun rthsh. half recti ed: hmianorjwm noc. half recti ed function: hmianorjwm nh sun rthsh. half recti ed sine wave function: hmianorjwm nh hmitonoeid c kumatik sun rthsh.

recti er: anorjwthc, diorjwt c. rectify: anorj nw, diorj nw, upolog zw, eujugramm zw, eujeiopoi . rectifying: anorj nwn, eujeiopoi n, apokajist n. rectifying plane: eujeiopoi ep pedo.

rectilinear: euj grammoc.

rectilinear axis: euj grammoc xonac. rectilinear gure: euj grammo sq ma. rectilinear polygon: euj grammo pol gwno.

recurrence: anadrom .

recurrence formula: anadromik c t poc. recurrence relation: anadromik sq sh.

recurring: anadromik c, epanalhptik c.

recurring continuous fraction: epanalhptik suneq c kl sma.

recursion: anadrom .

recursion formula: anadromik c t poc. recursion theory: jewr a anadrom n, jewr a anadromik n sunart sewn. double recursion: dipl anadrom . multiple recursion: pollapl anadrom . primitive recursion: basik arq gonh anadrom . trans nite recursion: uperpeperasm nh anadrom .

recursive: anadromik c.

recursive formula: anadromik c t poc. recursive function: anadromik sun rthsh. recursive isomorphism: anadromik c isomorfism c. recursive predicate: anadromik kathg rhma. recursive set: anadromik s nolo. partial recursive functions: merik c anadromik c sunart seic. primitive recursive functions: basik c anadromik c sunart seic. primitive recursive sets: basik anadromik s nola.

recursively: anadromik .

recursively enumerable sets: anadromik arijm sima s nola. recursively isomorphic sets: anadromik is morfa s nola.

recursiveness: anadromik thta.

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recurvature: anakamp lwsh, anakampul tha. redistribution: anakatanom .

mesh redistribution: anakatanom pl gmatoc.

reduce: an gw, elatt nw, upobib zw.

reduce a problem to another: an gw na pr blhma se llo.

reduced: anhgm noc, elattwm noc, upobibasm noc.

reduced column echelon form: anhgm nh klimakwt morf kat st lec. reduced echelon form: anhgm nh klimakwt morf . reduced echelon matrix: anhgm noc klimakwt c p nakac. reduced row echelon form: anhgm nh klimakwt morf kat gramm c.

reducibility: anagwgim thta. reducible: anag gimoc.

reducible transformation: anag gimoc metasqhmatism c.

reduct: surr knwsh. reductio ad absurdum (lat.): m jodoc thc apagwg c se topo (proof by contradiction). reduction: anagwg , aplopo hsh, upopollaplasiasm c, me wsh. reduction formula: anagwgik c t poc. error reduction: me wsh sf lmatoc.

Gauss-Jordan reduction: anagwg apaloif (elimination) Gauss-Jordan. symplectic reduction: sumplektik anagwg .

reference: anafor .

reference element: stoiqe o anafor c, basik pr tupo stoiqe o. reference level: ep pedo anafor c. reference point: shme o anafor c. frame of reference: s sthma anafor c. system of reference: s sthma anafor c. accelerated system of reference: epitaqun meno s sthma anafor c.

re ne: exeugen zw, eklept nw, pukn nw (gia pl gmata). re ned mesh: puknwm no pl gma.

re nement: exeugenism c, ekleptusm c, p knwsh (gia pl gmata). mesh re nement: p knwsh pl gmatoc. iterative mesh re nement: epanalhptik p knwsh pl gmatoc.

re ect: anakl . re ectance: anaklastik thta. re ecting: anaklastik c, anakl n.

re ecting boundary: anaklastik s noro. re ecting barrier: anaklastik fr gma.

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re ection: an klash.

re ection principle: arq thc anakl sewc. internal re ection: eswterik an klash.

re ective: anaklastik c, autopaj c.

re ective property: anaklastik autopaj c idi thta.

re ector: anaklast c.

elementary re ector: stoiqei dhc anaklast c metasqhmatism c tou Householder (Householder transformation).

re exive: anaklastik c, autopaj c.

re exive relation: anaklastik autopaj c sq sh. re exive closure: anaklastik kleist thta.

re exivity: anaklastik thta, autop jeia. refracted: diajlasm noc, diajl menoc. refracted wave: diajl meno k ma.

refraction: di jlash.

index of refraction: de kthc diajl sewc.

refractive: diajlastik c.

refractive index: de kthc diajl sewc.

refusal: ap rriyh. regeneration: anag nnhsh. regenerative: anagennhtik c.

regenerative process: anagennhtik an lixh.

region: t poc, perioq , qwr o.

acceptance region: qwr o perioq apodoq c. canonical region: kanonik c t poc. closed region: kleist c t poc, kleist qwr o. con dence region: qwr o perioq empistos nhc. connected region: sunektik c sunaf c t poc, sunektik sunaf c qwr o. critical region: kr simo qwr o, kr simh perioq . lens-shaped region: fakoeid c t poc, fakoeid c qwr o. multiply connected region: pollapl sunektik qwr o t poc. open region: anoikt c t poc, anoikt qwr o. rejection region: qwr o perioq ap rriyhc. simply connected region: apl sunektik qwr o t poc. wedge-shaped region: sfhnoeid c aiqmhr c t poc, sfhnoeid c aiqmhr qwr o.

regional: topik c.

regional method: topik m jodoc.

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regressand: palindromo menh metablht . regression: palindr mhsh.

regression analysis: an lush palindrom sewc. regression coe cient: suntelest c palindrom sewc. regression curve: kamp lh palindrom sewc. regression equation: ex swsh palindrom sewc. regression function: sun rthsh palindr mhshc. regression line: euje a palindrom sewc. regression plane: ep pedo palindrom sewc. regression surface: epif neia palindrom sewc. double exponential regression: dipl ekjetik palindr mhsh. exponential regression: ekjetik palindr mhsh. isotonic regression function: isotonik sun rthsh palindr mhshc. joint regression: mikt palindr mhsh. multiple regression: pollapl palindr mhsh. non-linear regression : mh grammik palindrom sh. partial regression: merik palindromhsh. piecewise regression: tmhmatik palindr mhsh. polynomial regression: poluwnumik palindr mhsh. quotient regression: palindr mhsh phl kou. true regression: alhj c palindr mhsh.

regressive: palindromik c. regressor: palindromo sa metablht . regula falsi: esfalm nh j sh (lat.).

regula falsi method: m jodoc esfalm nhc j shc, m jodoc regula falsi.

regular: kanonik c, omal c, sun jhc.

regular cardinal: kanonik c plhj rijmoc. regular dodecahedron: kanonik omal dwdek edro. regular estimator: kanonik ektim tria. regular expression: kanonik kfrash (plhroforik ). regular function: analutik sun rthsh, kanonik sun rthsh. regular grammar: kanonik grammatik . regular hexagon: kanonik ex gwno. regular hexahedron: kanonik omal ex edro (dhl. k boc). regular icosahedron: kanonik omal eikos edro. regular language: kanonik gl ssa. regular octahedron: kanonik omal okt edro. regular polygon: kanonik omal pol gwno. regular polyhedra: kanonik omal pol edra (bl. polyhedron). regular pyramid: kanonik puram da. regular quadrilateral: kanonik tetr pleuro. regular representation: kanonik par stash. regular singular point: s nhjec idi zon an malo shme o. regular solids: kanonik omal s mata (sun. regular polyhedra). regular space: kanonik c q roc. Metafr zetai ep shc wc fusiologik c q roc prokeim nou na g nei di krish ap to normal space. regular summability: kanonik ajroisim thta.

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regular tetrahedron: kanonik omal tetr edro. regular tiling: kanonik omal plak strwsh.

regularity: kanonik thta, omal thta. regularization: omalopo hsh, kanonikopo hsh. regularized: omalopoihm noc, kanonikopoihm noc.

regularized inversion: omalopoihm nh antistrof .

regularly: kanonik , omal . reject: aporr ptw. rejection: ap rriyh.

rejection region: qwr o perioq ap rriyhc.

relation: sq sh.

antisymmetric relation: antisummetrik sq sh. auxiliary relation: bohjhtik sq sh. binary relation: dimel c duadik sq sh. circular relation: kuklik sq sh. constitutive relation: katastatik sq sh, ulik sq sh. converse relation: ant strofh sq sh. equality relation: sq sh is thtac. equivalence relation: sq sh isodunam ac. intransitive relation: mh metabatik sq sh. inverse relation: ant strofh sq sh. monadic relation: monomel c monadia a sq sh, kathg rhma miac j shc (sun. unary relation kai one-place predicate). projective relation: probolik sq sh. recurrence relation: anadromik sq sh. re exive relation: anaklastik autopaj c sq sh. symmetric relation: summetrik sq sh. ternary relation: trimel c triadik sq sh. transition relation: sq sh met bashc. transitive relation: metabatik sq sh. unary relation: monomel c monadia a sq sh, kathg rhma miac j shc (sun. monadic relation kai one-place predicate).

relational: sqesiak c.

relational algebra: sqesiak lgebra.

relationship: sq sh.

linear relationship: grammik sq sh. non-linear relationship: mh grammik sq sh.

relative: sqetik c, suggen c.

relative acceleration: sqetik epit qunsh. relative change: sqetik metabol . relative e ciency: sqetik apotelesmatik thta apodotik thta.

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relative error: sqetik sf lma. relative frequency: sqetik suqn thta. relative frequency distribution: katanom sqetik c suqn thtac. relative maximum: sqetik m gisto. relative minimum: sqetik el qisto. relative prime numbers: pr toi metax touc arijmo . relative stability: sqetik eust jeia. relative topology: sqetik topolog a. relative velocity: sqetik taq thta.

relatively: sqetik .

relatively prime: sqetik pr toi (arijmo ).

relativistic: sqetikistik c.

relativistic mechanics: sqetikistik mhqanik .

relativity: sqetik thta.

special relativity: eidik sqetik thta.

relaxation: qal rwsh.

relaxation method: m jodoc qal rwshc.

reliable: axi pistoc. reliability: axiopist a.

reliability level: ep pedo axiopist ac.

remainder: up loipo.

remainder theorem: je rhma tou upolo pou.

Chinese remainder theorem: je rhma upolo pou tou Kin zou (logik ).

remeshing: anakataskeu pl gmatoc, anaplegm twsh. removable: apale yimoc, diorj simoc, afairet c.

removable discontinuity: air menh apale yimh asun qeia. removable singularity: air menh epousi dhc diorj simh apale yimh anwmal a.

remove: afair , apale fw. renew: anane nw. renewal: anan wsh. renormalization: anakanonikopo hsh. renormalize: anakanonikopoi . renumber: anaarijm . renumbering: anaar jmhsh. reordering: anadi taxh. repeat: epanalamb nw.

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repeated: epanalamban menoc.

repeated root: epanalamban menh r za. repeated survey: epanalamban menh reuna.

repetition: epanal lhyh. replace: epanaj tw, epanatopojet , antikajist , anaplhr . replacement: epan jesh, epanatopoj thsh, antikat stash, anapl rwsh. replacement theorem: je rhma epan jeshc. partial replacement: merik epan jesh.

replicate: epanalamb nw, epan lhyh. replication: epan lhyh. represent: anaparist nw, parist nw. representable: anaparast simoc, perigr yimoc.

representable functor: anaparast simoc sunartht c. representable set: perigr yimo s nolo. weakly representable set: asjen c perigr yimo s nolo (sun. numerated set).

representation: par stash, morf , antipros peush, anapar stash, ekpros phsh. representation theory: jewr a anaparast sewn. canonical representation: kanonik anapar stash. cardinal representation: jemeli dhc anapar stash. complex representation: migadik par stash. decimal representation: dekadik morf (pragmatiko arijmo ). faithful representation: pist anapar stash. nite representation: peperasm nh anapar stash.

Galois representations: anaparast seic Galois. graphical representation: grafik anapar stash. group representation: anapar stash om dac. integral representation: oloklhrwtik morf par stash. normal representation: kanonik anapar stash. parametric representation: kanonik par stash. regular representation: kanonik par stash.

Riesz representation theorem: je rhma anaparast sewc tou Riesz. seminormal representation: hmikanonik anapar stash. vector representation: par stash me dian smata.

representative: antiproswpeutik c, antipr swpoc. repulsion: pwsh. repunits: arijmo epanalamban menwn mon dwn (p.x., 1, 11, 111 kok). resampling: anadeigmatolhy a. research: reuna. basic research: basik reuna. operational research: epiqeirisiak reuna.

researcher: ereunht c.

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reside: param nw, diam nw, katoik . residence: paramon , diamon , katoik a. residence time: qr noc paramon c.

resident: param nwn, diam nwn, k toikoc. residual: up loipo.

Galerkin weighted residuals: stajmism na up loipa Galerkin.

residue: up loipo, oloklhrwtik up loipo.

residue class: kl sh upolo pwn. residue class ring: dakt lioc thc kl shc upolo pwn dakt lioc phl ko (quotient ring). residue theorem: je rhma twn oloklhrwtik n upolo pwn. power residue: dunamo p loipo.

resistance: ant stash. resistor: antist thc. resolution: ep lush, an lush, eukr neia, diaqwrisim thta, diakrisim thta. resolution method: m jodoc ep lushc. resolution rule: kan nac ep lushc. resolution theorem: je rhma ep lushc. high resolution: uyhl eukr neia diakrisim thta.

resolvability: epilusim thta, analusim thta.

a ne resolvability: susqetism nh analusim thta.

resolvable: epil simoc, anal simoc. resolve: epil w, anal w. resolvent: epil ousa, anal ousa. resolving: epil ontac, anal ontac, epil wn, anal wn. resolving power: diakritik ikan thta (opt.).

resonance: suntonism c. respect: sq sh.

with respect to: wc proc, en sq sei proc, se sq sh me. derivative with respect to x: par gwgoc wc proc x.

respective: sqetik c, ant stoiqoc. respectively: ant stoiqa. response: ap krish, ant drash.

response error: sf lma ap krishc. response surface: epif neia ap krishc. response time: qr noc ap krishc. response variable: metablht ap krishc. response time distribution: katanom qr nou ap krishc. dynamic response: dunamik ap krish. index of response: de kthc ap krishc. quadratic response: tetragwnik ap krish.

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randomized response: tuqaiopoihm nh ap krish. seismic response: seismik ap krish.

statement: anadiat pwsh.

restatement of the problem: anadiat pwsh tou probl matoc.

rest: hrem a.

rest mass: m za hrem ac.

restitution: apokat stash, epanafor . restore: apokajist . restoring: apokajist n, apokajist ntac. restoring force: d namh epanafor c.

restrict: perior zw. restricted: periorism noc, me periorismo c.

restricted ( nite) element: periorism no (peperasm no) stoiqe o. Qrhsimopoie tai ep shc o roc serendipity ( nite) element. restricted bicubic element: periorism no dikubik stoiqe o. Qrhsimopoie tai ep shc o roc bicubic serendipity element. restricted biquadratic element: periorism no ditetragwnik stoiqe o. Qrhsimopoie tai ep shc o roc biquadratic serendipity element. restricted randomization: periorism nh tuqaiopo hsh. restricted test: periorism noc legqoc.

restriction: periorism c.

restriction of a function: periorism c sun rthshc.

result: apot lesma.

numerical results: arijmhtik apotel smata. theoretical results: jewrhtik apotel smata. valid results: gkura apotel smata.

resultant: sunistam nh.

resultant of vectors: sunistam nh dianusm twn.

retard: epibrad nw, kajuster . retardation: epibr dunsh, kajust rhsh. retarded: kajusterhm noc, epibradun menoc. retarded motion: epidradun menh k nhsh.

retarder: epibradunt c. return: epistr fw, epistrof .

return period: per odoc epistrof c. return states: katast seic epistrof c. return time: qr noc epistrof c.

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rst passage time: qr noc pr thc di bashc.

reveal: apokal ptw. revealed: apokalumm noc.

revealed class: apokalumm nh kl sh.

revelation: apok luyh. reversal: anastrof , antistrof .

reversal design: sqediasm c anastrof c. reversal test: legqoc anastrof c. time reversal: qronik anastrof .

reverse: ant strofoc, antestramm noc, an strofoc, ant jetoc, antistr fw, anastr fw. reverse operation: ant strofh pr xh. reverse order: ant strofh di taxh.

reversibility: antistreyim thta, to antistrept .

reversibility of Stokes ow: antistreyim thta thc ro c Stokes.

reversible: antistr yimoc, anastr yimoc. reversible relation: anastr yimh sq sh.

reversion: anastrof , antistrof .

reversion index: de kthc anastrof c.

revolve: peristr fw, peristr fomai. revolving: peristref menoc.

revolving axis: peristref menoc xonac.

revolution: peristrof , epan stash.

surface of revolution: epif neia ek peristrof c. volume of revolution: gkoc ek peristrof c.

rewrite: xanagr fw, epaneggr fw. rewriting: epaneggraf .

Reynolds, (-).

Reynolds number: arijm c Reynolds.

(Reynold's) transport theorem: je rhma metafor c (tou Reynolds).

rheology: reolog a, roolog a. rheological: reologik c.

rheological measurements: reologik c metr seic. rheological models: reologik mont la. rheological properties: reologik c idi thtec.

rheometer: re metro.

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rheonomic: re nomoc.

rheonomic system: re nomo s sthma.

rhomb: r mboc.

rhomb line: loxodromik gramm .

rhombic: rombik c.

rhombic Archimedean polyhedra: rombik arqim deia pol edra (bl. polyhedron).

rhombicosidodecahedron: romboeikosidwdek edro. Rombik arqim deio pol edro (oi drec tou e nai tetr gwna kai kanonik tr gwna kai pent gwna).

rhombicuboctahedron: rombokubookt edro. Rombik arqim deio pol edro (oi drec tou e nai kanonik tr gwna kai tetr gwna).

rhombohedral: romb edroc, romboedrik c. rhombohedron (pl. rhombohedrons or rhombohedra): romb edro. rhomboid: romboeid c, romboeid c. rhombus (pl. rhombuses or rhombi): r mboc. rhumb: loxodromik kamp lh. rhumb line: sfairik lika.

rhythm: rujm c.

Riccati equation: ex swsh tou Riccati.

Richardson's extrapolation: pr bleyh kat Richardson, m jodoc extrapolation tou Richardson. ridge: koruf , korufogramm . ridge regression: palindr mhsh korufogramm c.

Riemann, Bernhard (1826-1866).

Riemann curvature tensor: tanust c kampul thtac tou Riemann.

Riemann distribution: katanom Riemann.

Riemann integrability: oloklhrwsim thta kat Riemann.

Riemann integrable: oloklhr simoc kat Riemann.

Riemann integral: olokl rwma kat Riemann.

Riemann kernel: pur nac Riemann.

Riemann normal coordinates: kanonik c suntetagm nec tou Riemann.

Riemann sphere: sfa ra tou Riemann.

Riemann summability: ajroisim thta kat Riemann.

Riemann surface: epif neia tou Riemann.

Riemann zeta function: sun rthsh z ta tou Riemann.

Riesz, Frigyes (1880-).

Riesz representation theorem: je rhma anaparast sewc tou Riesz.

right: dexi c, orj c, swst c, dexi .

right adjoint: dexi c suzug c prosarthm noc. right angle: orj gwn a. right circular cone: orj c kuklik c k noc.

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right cone: orj c k noc. right conoid: orj kwnoeid c. right factoring: dexi paragontopo hsh. right-hand continuity: sun qeia ap dexi . right-hand derivative: par gwgoc ap dexi . right handed: dexi c, dexi strofoc. right-handed coordinate system: dexi strofo s sthma suntetagm nwn, sun. dextral coordinate system. right-hand limit: rio ap dexi . right helicoid: orj elikoeid c. right ideal: dexi ide dec. right quotient: dexi up loipo. right triangle: orjog nio tr gwno.

rightmost: akrodexi c, o dexi teroc.

rightmost derivation: dexi terh paragwg (plhroforik ).

rigid: stere c, kamptoc, mh elastik c.

rigid body: stere kampto s ma. Sun. solid body. rigid-body motion: k nhsh stereo s matoc, mh elastik k nhsh, kampth k nhsh. Sun. solid-body motion. rigid-body rotation: peristrof stereo s matoc, mh elastik peristrof , kampth peristrof . Sun. solid-body rotation. rigid-body translation: metafor par llhlh metat pish stereo s matoc, mh elastik metafor , kampth metafor . Sun. solid-body translation. rigid motion: k nhsh stereo s matoc, mh elastik k nhsh, kampth k nhsh.

rigidity: akamy a. rigorous: austhr c, kamptoc.

rigorous error bound: austhr fr gma sf lmatoc. rigorous proof: austhr ap deixh.

ring: dakt lioc.

ring isomorphism: isomorfism c daktul wn. ring theory: jewr a daktul wn. ring with identity: dakt lioc me tautotik ( monadia o) stoiqe o, 1-dakt lioc. ring with unity: dakt lioc me monadia o ( tautotik ) stoiqe o, 1-dakt lioc.

Anchor ring: dakt lioc Anchor t roc (torus). commutative ring: antimetajetik c dakt lioc.

Euclidean ring: eukle deioc dakt lioc. nilpotent ring: mhdenod namoc dakt lioc. opposite ring: ant jetoc dakt lioc. pointed ring: shmeiak c dakt lioc. quotient ring: dakt lioc phl ko dakt lioc thc kl shc upolo pwn (residue class ring). residue class ring: dakt lioc thc kl shc upolo pwn dakt lioc phl ko (quotient ring). simple ring: apl c dakt lioc.

ringlike: daktulioeid c.

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ringshaped: daktulioeid c. risk: r sko, k ndunoc, diakind neush, risk rw, diakindune w.

risk function: sun rthsh kind nou, sun rthsh diakind neushc. average risk: m sh (anamen menh) diakind neush.

Bayes' risk: diakind neush Bayes. producer's risk: k ndunoc tou paragwgo .

risky: epik ndunoc. robust: anjektik c. robustness: anjektik thta. rocket: p rauloc.

Rodrigues, Olinde (1794-1851).

Rodrigues' equation: ex swsh tou Rodrigues.

Rodrigues' formula: t poc tou Rodrigues.

Rolle, Michel (1652-1719).

Rolle's theorem: je rhma tou Rolle.

rolling: kuli menoc, peristref menoc. roman: rwma k c. roman numerals: rwma ko arijmo .

Romberg integration: olokl rwsh Romberg. roof: st gh. roof function: sun rthsh st gh.

root: r za.

root-mean-square error: m so tetragwnik sf lma. root test: krit rio thc r zac. cubic root: kubik r za. nth root extraction: exagwg niost c r zac. primitive root: arqik r za. repeated root: epanalamban menh r za. simple root: apl r za. square root: tetragwnik r za. triple root: tripl r za.

roster: kat logoc onom twn.

roster method: m jodoc thc anagraf c.

rotary: peristrofik c. rotate: peristr fw, peristr fomai. rotating: peristref menoc.

rotating coordinate system: peristref meno s sthma suntetagm nwn.

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rotation: strof , peristrof , strobilism c.

axis of rotation: xonac peristrof c. nite rotation: peperasm nh strof . instantaneous axis of rotation: stigmia oc xonac peristrof c. instantaneous center of rotation: stigmia o k ntro peristrof c. solid-body rotation: peristrof stereo s matoc, mh elastik peristrof , kampth peristrof . Sun. rigid-body rotation.

rotational: strobil c, strobil dhc, peristrofik c. rotational eld: strobil ped o. rotational ow: strobil ro . rotational force: peristrofik d namh.

rotatory: peristrofik c. rough: traq c, pr qeiroc.

rough estimate: pr qeirh ekt mhsh.

roughness: traq thta. round: stroggul c, kuklik c.

round angle: gwn a 360o , pl rhc gwn a. Sun. perigon

rounding: strogg leush.

rounding error: sf lma stroggule sewc. global rounding error: kajolik sf lma stroggule sewc. local rounding error: topik sf lma stroggule sewc.

round o : stroggule w, strogg leush.

round o error: sf lma stroggule sewc.

route: diadrom , dr moc. routing: dromol ghsh. row: gramm , seir .

row equivalent: grammo sod namoc. row equivalent matrices: grammo sod namoi p nakec. row exchange: enallag gramm n. row matrix: p nakac gramm , di nusma gramm c. row operation: pr xh metasqhmatism c gramm n. row space: (grammik c) q roc gramm n. elementary row operation: stoiqei dhc metasqhmatism c gramm n. reduced row echelon form: anhgm nh klimakwt morf kat gramm c.

royal: basilik c.

royal ush: floc ston sso.

rule: kan nac.

rule of deduction: sumperasmatologik c kan nac, kan nac paragwg c (sun. rule of inference). rule of detachment: kan nac ap spashc.

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rule of di erentiation: kan nac paragwg sewc. rule of inference: sumperasmatologik c kan nac, kan nac paragwg c (sun. rule of deduction). rule of thumb: empeirik c kan nac. chain rule: kan nac thc alus dac, kan nac paragwg sewc s njethc sun rthshc. decision rule: kan nac ap fashc. heuristic rule: euretik c kan nac.

L' Hospital's rule: kan nac tou L' Hospital. slide rule: logistik c kan nac. stopping rule: kan nac termatismo diakop c. trapezoidal rule: kan nac tou trapez ou.

ruled: eujeiogen c, eujeiopoihm noc.

ruled surface: eujeiogen c epif neia.

ruling: gen teira. run: tr qw, ro .

Runge-Kutta methods: m jodoi Runge-Kutta.

stochastic Runge-Kutta method: stoqastik m jodoc Runge-Kutta.

S SOR (successive overrelaxation): diadoqik uperqal rwsh. saddle: sagmatik c sagmoeid c samaroeid c, s lla, s lac.

saddle point: sagmatik sagmoeid c samaroeid c shme o, shme o s lac. monkey saddle: s lla tou pij kou.

salesman: pwlht c.

traveling salesman problem: pr blhma periode ontoc pwlht pr blhma emporiko antipros pou.

sample: de gma.

sample mean: m sh tim de gmatoc deigmatik m sh tim . sample size: m gejoc de gmatoc. sample space: deigmat qwroc deigmatik c q roc. sample statistic: deigmatik statistik sun rthsh. sample variance: deigmatik diaspor . discrete sample space: diakrit c deigmat qwroc deigmatik c q roc. nite sample space: peperasm noc deigmat qwroc deigmatik c q roc. independent samples: anex rthta de gmata. non-random sample: mh tuqa o de gma. ordered sample: diatetagm no de gma. random sample: tuqa o de gma.

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self-weighting sample: autostajmism no de gma. strati ed sample: strwmatopoihm no de gma. systematic sample: susthmatik de gma. two-stage sample: de gma d o stad wn.

sampling: deigmatolhy a.

sampling distribution: deigmatolhptik katanom . sampling error: deigmatolhptik sf lma, sf lma deigmatolhy ac. sampling numbers: arijmo deigmatolhy ac. sampling technique: teqnik deigmatolhy ac. sampling theory: jewr a deigmatolhy ac deigmatolhptik jewr a. extensive sampling: ektetam nh (qronik topik ) deigmatolhy a. indirect sampling: mmesh deigmatolhy a. inverse sampling: ant strofh deigmatolhy a.

Monte Carlo sampling: deigmatolhy a Monte Carlo. multinomial sampling: poluwnumik deigmatolhy a. multi-phase sampling: polufasik deigmatolhy a. multi-stage sampling: polustadiak deigmatolhy a. proportional sampling: analogik deigmatolhy a. random sampling: tuqa a deigmatolhy a. random sampling error: tuqa o sf lma deigmatolhy ac. random sampling numbers: tuqa oi arijmo deigmatolhy ac. zonal sampling: deigmatolhy a kat z nec.

sandwich: s ntouitc.

sandwich property: idi thta s ntouitc.

satellite: doruf roc. satisfactory: ikanopoihtik c. satis ability: ikanopoihsim thta. satis able: ikanopoi simoc.

satis able formula: ikanopoi simoc t poc.

satisfy: ikanopoi . saturated: koresm noc, kekoresm noc.

saturated model: kekoresm no mont lo. saturated structure: kekoresm nh dom .

saturation: koresm c. saw: pri ni.

sawtooth boundary: prionoeid c s noro. sawtooth wave function: prionoeid c kumatik sun rthsh.

scalable: epideq menoc allag kl makac.

scalable algorithm: alg rijmoc epideq menoc allag kl makac.

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scalar: bajmwt c, arijmhtik c, bajmwt m gejoc, mon metro m gejoc.

scalar coe cient: bajmwt c suntelest c. scalar curvature: bajmwt kampul thta. scalar eld: bajmwt ped o. scalar invariant: bajmwt anallo wth. scalar matrix: bajmwt c p nakac. scalar multiplication: bajmwt c arijmhtik c pollaplasiasm c. scalar multiple: bajmwt pollapl sio. scalar potential: bajmwt dunamik . scalar product: eswterik bajmwt arijmhtik gin meno gin meno tele ac (sun. inner dot product), bajmwt pollapl sio, bajmwt c pollaplasiasm c. scalar quantity: bajmwt m gejoc. scalar triple product: mikt gin meno (dianusm twn) yeudoarijmhtik (pseudoscalar) gin meno arijmhtik tripl gin meno. scalar variable: bajmwt metablht .

scale: kl maka.

scale factor: suntelest c kl makac. scale parameter: par metroc kl makac. absolute scale: ap luth kl maka. atomic scale: atomik kl maka. binary scale: duadik kl maka kl maka tou d o. large-scale simulations: prosomoi seic meg lhc kl makac. logarithmic scale: logarijmik kl maka. multiple scale analysis: an lush pollapl c kl makac (sun. multiscale analysis). ratio scale: kl maka l gou. uniform scale: omoi morfh kl maka.

scaled: anhgm noc, up kl maka.

scaled method: anhgm nh m jodoc.

scaling: allag kl makac, anagwg .

scaling factor: suntelest c allag c kl makac.

scalene: skalhn c.

scalene triangle: skalhn tr gwno.

scan: sar nw. scanner: sarwt c. scanning: s rwsh. scatter: sked zw, diaskorp zw, diaspor , sk dash. scatter coe cient: suntelest c diaspor c. scatter diagram: di gramma diaspor c.

scattered: skedasje c, diesparm noc, diaskorpism noc. scattered radiation: skedasje sa aktinobol a.

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scattergram: di gramma diaspor c (scatter diagram scatterplot). scattering: sk dash, diaspor . scattering angle: gwn a sk dashc. light scattering: sk dash tou fwt c.

scatterplot: di gramma diaspor c (scatter diagram scattergram). scedastic: skedastik c. scedastic curve: skedastik kamp lh.

scedasticity: skedastik thta. schedular: dromologik c, programmatik c. schedule: kat logoc, pr gramma, qronodi gramma, dromol gio, qronodromol gio (plhroforik ). scheduler: upe junoc progr mmatoc, programmatist c, qronodromologht c (plhroforik ). scheduling: programmatism c, dromol ghsh, qronodromol ghsh (plhroforik ). scheduling mechanism: mhqanism c qronodromol ghshc (plhroforik ).

schema (pl. schemata): sq ma.

axiom schema: axiwmatik sq ma. machine schema: sq ma mhqan c. non-logical axiom schema: mh logik axiwmatik sq ma.

schemata: sq mata, bl. schema.

axiom schemata: axiwmatik sq mata.

schematic: sqhmatik c, diagrammatik c. schematically: sqhmatik , diagrammatik . scheme: sq ma, m jodoc, s sthma.

alternating-direction implicit scheme: mmesh m jodoc enallass menwn dieuj nsewn. axiom scheme: s sthma axiwm twn. explicit scheme: analut mesh m jodoc. rst-order scheme: m jodoc pr thc t xhc. implicit scheme: mh analut mmesh peplegm nh m jodoc. second-order scheme: m jodoc de terhc t xhc. stabilized scheme: stajeropoihm nh m jodoc. time marching scheme: m jodoc qronop reushc.

Schrodinger, (-).

Schr odinger equation: ex swsh Schr odinger.

Schur's lemma: l mma tou Schur.

Schwarz, (-).

Cauchy-Schwarz inequality: anis thta twn Cauchy-Schwarz.

science: epist mh.

computational sciences: upologistik c epist mec.

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mathematical sciences: majhmatik c epist mec.

scienti c: episthmonik c.

scienti c computing: episthmonik c upologism c. scienti c programming: episthmonik c programmatism c.

scleronomic: sklhr nomoc.

scleronomic system: sklhr nomo s sthma.

scope: emb leia (p.q. posode kth), skop c. score: apot lesma, bajm c.

Normal scores: Kanonik apotel smata. inverse Normal scores: ant strofa Kanonik apotel smata. raw scores: arqik prwtogen apotel smata. standard score: tupik apot lesma.

screen: oj nh. screw: koql ac, lika.

screw symmetry: summetr a elik sewc, elikoeid c summetr a.

search: anazht , anaz thsh, ereun , reuna. season: epoq . seasonal: epoqik c, epoqiak c. seasonal component: epoqiak sunist sa. seasonal index: epoqiak c de kthc. seasonal variation: epoqiak metabol .

secant: t mnousa.

secant distribution: katanom t mnousac. secant method: m jodoc thc t mnousac.

second: de teroc, deuter lepto.

second curvature: de terh kampul thta. second derivative: de terh par gwgoc. second invariant: de terh anallo wth. second kind: de tero e doc. second moment: rop de terhc t xewc, de terh rop . second order: de terh t xh. second-order di erential equation: diaforik ex swsh de terhc t xhc.

secondary: deutere wn, deuterogen c.

secondary ow: deutere ousa ro . secondary line: deuterogen c gramm . secondary matrix: deutere wn p nakac. secondary part: deutere on m roc.

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section: tom , tom ac, tm ma, tem qio.

conic section: kwnik tom . cross section: egk rsia tom , diatom . at section: ep pedh tom . golden section: qrus tom . meridian section: meshmbrin tom kamp lh, sun. meridian curve. Bl. meridian. normal section: k jeth tom . oblique section: pl gia tom . parallel section: par llhlh egk rsia tom epif neiac ek peristrof c (h tom e nai k jeth ston xona peristrof c).

perpendicular section: k jeth tom . spherical section: sfairik tm ma. square section: tetragwnik tom . transverse section: egk rsia tom .

sectional: tmhmatik c, kat tm mata.

sectional elevation: k jeth yh, k jeth tom . cross sectional area: embad n diatom c.

sectionally: tmhmatik , kat tm mata.

sectionally continuous (function): tmhmatik kat tm mata suneq c (sun rthsh).

sector: tom ac.

spherical sector: sfairik c tom ac.

sectorial: .

sectorial operator:

secular: qarakthristik c, ai nioc, dihnek c, kosmik c. secular determinant: qarakthristik or zousa. secular equation: qarakthristik ex swsh. secular term: qarakthristik c roc. secular trend: dihnek c t sh.

segment: tm ma.

segment of a circle: tm ma k klou. segment of a curve: tm ma kamp lhc. line segment: euj grammo tm ma. major segment: me zon tm ma. minor segment: el sson tm ma. spherical segment: sfairik tm ma.

segregate: diaqwr zw, omadopoi . segregation: diaqwrism c, omadopo hsh. seismic: seismik c. seismic response: seismik ap krish.

seismology: seismolog a.

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seldom: sp nia (ep rrhma). select: epil gw, ekl gw. selected: epilegm noc.

selected topics: epilegm na j mata.

selection: epilog , eklog .

random selection: tuqa a epilog .

self-: auto- (pr jema). self-adjoint: autoprosarthm noc, autosuzug c ak ma du k c.

self-adjoint operator: autoprosarthm noc autosuzug c telest c.

self-adjointness: autosuzug c. self-avoiding: autoapofe gwn.

self-avoiding random walk: tuqa oc per patoc autoapofug c.

self-conjugate: autosuzug c.

self-conjugate latin square: autosuzug c latinik tetr gwno.

self-consistency: autosumbibast thta. self-consistent: autosumbibast c. self-contradictory: autoantifatik c. self-convolution: autosun lixh, autod plwsh. self-correlation: autosusq tish.

self-correlation coe cient: suntelest c autosusq tishc.

self-corresponding: autoant st oiqoc. self-dual: autodu k c. self-duality: autodu sm c, autodu k thta. self-embedding: kuklik oriz menoc.

self-embedding grammar: kuklik oriz menh grammatik .

self-intersecting: autotemnom noc. self-invariant: autoanallo wtoc. self-polar: autopolik c. self-renewing: autoananeo menoc. self-similar: auto moioc.

self-similar solution: l sh omoi thtac (sun. similarity solution).

self-similarity: autoomoi thta. self-sustained: autosunthro menoc.

self-sustained oscillations: mmonec autosunthro menec talant seic.

self-tangency: autoepaf .

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self-weighting: autostajmiz menoc, autostajmism noc. self-weighting sample: autostajmism no de gma.

semantic: shmasiologik c. semantics: shmasiolog a. semi-: hmi-. semianalytical: hmianalutik c.

semianalytical method: hmianalutik m jodoc.

semi-axis: hmi xonac. semicircle: hmik klio. semicircumference: hmiperif reia. semicomplete: hmipl rhc.

semicomplete vector eld: hmipl rec dianusmatik ped o.

semicompleteness: hmiplhr thta. semiconductor: hmiagwg c. semiconductivity: hmiagwgim thta. semicontinuous: hmisuneq c.

semicontinuous function: hmisuneq c sun rthsh.

semiconvergent: hmisugkl nwn.

semiconvergent series: hmisugkl nousa seir .

semicubical: hmikubik c.

semicubical parabola: hmikubik parabol .

semi-de nite: hmiorism noc.

semi-de nite programming: hmiorism noc programmatism c. semi-de nite quadratic form: hmiorism nh tetragwnik morf . positive semide nite: jetik hmiorism noc. negative semide nite: arnhtik hmiorism noc.

semide niteness: to hmiorism no.

negative semide niteness: to arnhtik hmiorism no. positive semide niteness: to jetik hmiorism no.

semidiameter: hmidi metroc. semidi erence: hmidiafor . semi-discrete: hmidiakrit c.

semi-discrete subspace: hmidiakrit c up qwroc.

semi-discretization: hmidiakritopo hsh. semi-discretized: hmidiakritopoihm noc.

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semi-e ective: hmiapotelesmatik c.

semi-e ective algorithm: hmiapotelesmatik c alg rijmoc.

semi-explicit: hmi mesoc.

semi-explicit methods: hmi mesec m jodoi.

semigroup: hmiom da.

analytic semigroup: analutik hmiom da.

semi-implicit: hmi mmesoc.

semi-implicit methods: hmi mmesec m jodoi.

semi-in nite: hmi peiroc. semi-interquartile: misokentrik c.

semi-interquartile range: misokentrik pl toc.

semiinvariant: hmianallo wtoc. semilinear: hmigrammik c.

semilinear mapping: hmigrammik antigrammik (antilinear) apeik nish. semilinear set: hmigrammik s nolo.

semilunar: hmiselhnoeid c. semimajor: hmimeg loc.

semimajor axis: hmimeg loc xonac.

semi-martingale: hmi-martingale. semiminor: hmimikr c.

semiminor axis: hmimikr c xonac.

semi-modular: hmi-modular. seminorm: hmin rma. seminormal: hmikanonik c.

seminormal representation: hmikanonik anapar stash.

seminormed: efodiasm noc me hmin rma, hmi nnormoc, hmistajmht c.

seminormed space: q roc me hmin rma, hmi nnormoc q roc, hmistajmht c q roc.

semi-open: hmianoikt c.

semi-open formula: hmianoikt c t poc.

semiparabolic: hmiparabolik c. semiparametric: hmiparametrik c. semiperimeter: hmiper metroc. semiperiodic: hmiperiodik c.

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semipositive: hmijetik c.

semipositive de nite: hmijetik orism noc.

semipositiveness: hmijetik thta. semiregular: hmikanonik c, hmiomal c.

semiregular polyhedra: hmikanonik hmiomal pol edra (bl. polyhedron). semiregular solids: hmikanonik hmiomal s mata (sun. semiregular polyhedra). semiregular tiling: hmikanonik hmiomal plak strwsh. Anaf retai ep shc kai wc arqim deia plak strwsh (Archimedean tiling).

semiring: hmidakt lioc. semiset: hmis nolo. semisimple: hmiapl c.

semisimple case: hmiapl per ptwsh. semisimple group: hmiapl om da.

semismooth: hmiomal c, hmile oc. semistable: hmieustaj c. sense: a sjhsh, n hma, nnoia, for .

sense of an inequality: for an swshc. clockwise sense: for kate junsh peristrof c twn deikt n tou rologio . counterclockwise sense: for kate junsh peristrof c ant jeth twn deikt n tou rologio . negative sense: arnhtik for . positive sense: jetik for . wide sense: eure a nnoia.

sensible: aisjht c. sensitive: eua sjhtoc.

sensitive dependence: eua sjhth ex rthsh. context-sensitive grammar: grammatik eua sjhth sta sumfraz mena. context-sensitive language: gl ssa eua sjhth sta sumfraz mena.

sensitivity: euaisjhs a.

sensitivity analysis: an lush euaisjhs ac.

sentence: pr tash. sentential: protasiak c.

sentential calculus: protasiak c logism c (sun. propositional calculus.

separability: diaqwrisim thta. separable: diaqwr simoc, qwr simoc.

separable equation: diaqwr simh ex swsh. separable space: diaqwr simoc q roc.

separably: diaqwr sima.

separably generated: diaqwr sima parag menoc.

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separate: diaqwr zw, qwr zw. separating: diaqwristik c, diaqwr zwn, diaqwr zontac.

separating pair of substitutions: diaqwristik ze goc antikatast sewn.

separation: qwrism c, diaqwrism c.

separation constant: stajer qwrismo . separation of variables: qwrism c twn metablht n. separation of variables method: m jodoc qwrismo twn metablht n. phase separation: diaqwrism c f sewn.

separative: diaqwristik c. septenary: eptadik c. sequence: akolouj a. Se merik bibl a plhroforik c metafr zetai c seir . basic sequence: basik akolouj a. bounded sequence: fragm nh akolouj a. convergent sequence: sugkl nousa akolouj a. converging sequence: sugkl nousa akolouj a. decreasing sequence: fj nousa akolouj a. divergent sequence: apokl nousa akolouj a. diverging sequence: apokl nousa akolouj a. exact sequence: t leia akolouj a. nite sequence: peperasm nh akolouj a. fundamental sequence: basik akolouj a. geometric sequence: gewmetrik akolouj a. increasing sequence: a xousa akolouj a. in nite sequence: peirh akolouj a. monotone sequence: mon tonh akolouj a. monotonic sequence: mon tonh akolouj a. non-decreasing sequence: mh fj nousa akolouj a. non-increasing sequence: mh a xousa akolouj a. ordered sequence: diatetagm nh akolouj a. ordered sequence: diatetagm nh akolouj a. pointwise convergent sequence: shmeiak c sugkl nousa akolouj a. probability sequence: akolouj a pijan thtac. random sequence: tuqa a akolouj a. stochastic sequence: stoqastik tuqa a akolouj a (random sequence). unconditional basic sequence: ad smeuth basik akolouj a. uniformly convergent sequence: omoi morfa sugkl nousa akolouj a.

sequential: akoloujiak c.

sequential analysis: akoloujiak an lush. sequential likelihood test: akoloujiak c legqoc pijanof neiac. sequential method: akoloujiak m jodoc. sequential occupancy distributions: katanom c akoloujiak c kat lhyhc. sequential process: akoloujiak diadikas a. sequential test: akoloujiak c legqoc.

sequentially: akoloujiak .

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sequentially compact: akoloujiak sumpag c.

serendipity: bl. restricted nite element.

serendipity ( nite) element: periorism no (peperasm no) stoiqe o. Qrhsimopoie tai ep shc o roc restricted ( nite) element. bicubic serendipity element: periorism no dikubik stoiqe o. Qrhsimopoie tai ep shc o roc restricted bicubic element. biquadratic serendipity element: periorism no ditetragwnik stoiqe o. Qrhsimopoie tai ep shc o roc restricted biquadratic element.

serial: seiriak c, a xwn.

serial correlation: seiriak susq tish. serial number: a xwn arijm c.

serially: seiriak , kat seir . series: seir .

series expansion: an ptugma se seir . series solution: l sh se morf seir c. absolutely convergent series: apol twc sugkl nousa seir . alternating series: enall ssousa seir . arithmetic series: arijmhtik seir . asymptotic series: asumptwtik seir . binomial series: diwnumik seir . biorthogonal series: diorjog nia seir . conditionally convergent series: sqetik c sugkl nousa seir , up sunj kh sugkl nousa seir . convergent series: sugkl nousa seir . converging series: sugkl nousa seir . cosine series: sunhmitonik seir seir sunhmit nwn. divergent series: apokl nousa seir . diverging series: apokl nousa seir . exponential series: ekjetik seir . factorial series: paragontik seir . factorial series distribution: paragontik katanom . nite series: peperasm nh seir . formal series: tupik seir .

Fourier series: seir Fourier. geometric series: gewmetrik seir . harmonic series: armonik seir . hypergeometric series: upergewmetrik seir . hyperharmonic series: uperarmonik seir . in nite series: apeiroseir , peirh seir . lacunary series: mh epekt simh seir , qasm dhc seir .

Laurent series: seir Laurent. power series: dunamoseir . power series solution: l sh se morf dunamoseir c. random series: tuqa a seir . semiconvergent series: hmisugkl nousa seir . sine series: hmitonik seir seir hmit nwn.

Taylor series: seir Taylor.

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telescopic series: thleskopik seir . time series: qronoseir . truncated series: apokomm nh seir , kolob seir . uniformly convergent series: omoi morfa sugkl nousa seir .

serpentine: 1. ofioeid c sun rthsh. 2. ofioeid c kamp lh.

serpentine function: ofioeid c sun rthsh. serpentine curve: ofioeid c kamp lh. H kamp lh x2 y + b2 y ; a2 x = 0.

Serret-Frenet equations: exis seic twn Serret-Frenet. set: s nolo.

set-theoretic: sunolojewrhtik c. set theory: sunolojewr a, jewr a sun lwn. absorbing set: aporrofo n h aporrofhtik s nolo. admissible set: apodekt s nolo. biorthogonal sets of functions: diorjog nia s nola sunart sewn.

Borel's set: s nolo tou Borel. bounded set: fragm no s nolo.

Cantor set: s nolo Cantor.

Cantor ternary set: triadik s nolo Cantor. Sun. triadic Cantor set. closed set: kleist s nolo. closure of a set: j kh kleist thta sun lou. co nal sets: omotelik s nola. compact set: sumpag c s nolo. connected set: sunektik sunaf c s nolo. constructible set: kataskeu simo epagwgik or simo s nolo. convex set: kurt s nolo. countable set: arijm simo metr simo s nolo. countably in nite set: arijm sima metr sima peiro s nolo. de nable set: or simo s nolo. dense set: pukn s nolo. denumerable set: arijm simo s nolo. disconnected set: mh sunektik s nolo. discrete set: diakrit s nolo. disjoint sets: x na s nola. e ectively enumerable set: algorijmik arijm simo s nolo (logik ). empty set: ken s nolo. enumerable set: arijm simo s nolo. equinumerous sets: isoplhj s nola, isod nama s nola. eld of sets: ped o sun lwn. nite set: peperasm no s nolo. fuzzy set: asaf c s nolo. in nite set: peiro s nolo. isolated set: apomonwm no s nolo. lacunary set: mh epekt simo s nolo, qasm dec s nolo. linear set: grammik s nolo. maximal set: megistotik s nolo. measurable set: metr simo s nolo. mutually exclusive sets: x na s nola.

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nonempty set: mh ken s nolo. null set: mhdenik ken s nolo. numerated set: asjen c perigr yimo s nolo (sun. weakly representable set). orthonormal set: orjokanonik s nolo. open set: anoikt s nolo. orthogonal set: orjog nio s nolo. paracompact set: par kurto s nolo. point set: shmeios nolo. pointed set: shmeiak s nolo. power set: dunamos nolo. power of a set: isq c sun lou. primitive recursive sets: basik anadromik s nola. product set: kartesian gin meno (Cartesian product). recursive set: anadromik s nolo. recursively enumerable sets: anadromik arijm sima s nola. recursively isomorphic sets: anadromik is morfa s nola. representable set: perigr yimo s nolo. semilinear set: hmigrammik s nolo. similar sets: moia s nola. singleton set: monos nolo. triadic Cantor set: triadik s nolo Cantor. Sun. Cantor ternary set. unbounded set: mh fragm no s nolo. uncountable set: mh arijm simo mh metr simo s nolo. union of sets: nwsh sun lwn. universal set: basik s nolo basik c q roc. weakly representable set: asjen c perigr yimo s nolo (sun. numerated set). well-ordered set: kal c diatetagm no s nolo.

sextic: ektob jmioc, ktou bajmo . sextuple: ex da, exapl c, exapl sioc, exaplasi zw. ordered sextuple: diatetagm nh ex da.

shade: ski zw, ski . shaft: xonac, b loc. shallow: abaj c, rhq c.

shallow wave: rhq k ma.

shape: sq ma, morf .

shape factor: par gontac morf c. shape preserving: o diathr n th morf .

shaped: morfopoihm noc.

bell-shaped: kwdwnoeid c.

J-shaped distribution: katanom morf c J. lens-shaped: fakoeid c. lens-shaped region: fakoeid c t poc, fakoeid c qwr o. wedge-shaped: sfhnoeid c, aiqmhr c. wedge-shaped domain: sfhnoeid c aiqmhr qwr o.

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wedge-shaped region: sfhnoeid c aiqmhr c t poc, sfhnoeid c aiqmhr qwr o.

shared: koin c, koin qrhstoc.

shared memory: koin qrhsth mn mh (plhroforik ).

sharp: ox c, akrib c.

sharp end: ox kro. sharp error bound: ox fr gma sf lmatoc. sharp estimate: oxe a ekt mhsh.

sheaf: d smh.

sheaf of planes: d smh epip dwn.

shear: 1. di tmhsh. 2. diat mnw.

sheared map: diatetmhm nh apeik nish. shear ow: ro di tmhshc. shear force: diatmhtik d namh. shear stress: diatmhtik t sh. shear viscosity: diatmhtik ix dec.

shearing: di tmhsh.

shearing ow: ro di tmhshc, diatmhtik ro .

sheet: f llo, lasma.

hyperboloid of one sheet: mon qwno uperboloeid c. hyperboloid of two sheets: d qwno uperboloeid c.

shell: k lufoc, floi c. spherical shell: sfairik k lufoc. shift: metat pish, metafor , met jesh, metatop zw, metatop zomai, metaf rw, metakin , metakino mai, metaj tw, all zw, metab llomai. phase shift: metat pish f sewc.

shifted: metatopism noc. shifting: metat pish, metatop zontac.

shifting property: idi thta thc metat pishc. Se merik bibl a, anaf retai wc idi thta metafor c. leftt-shifting machine: mhqan arister c metat pishc. right-shifting machine: mhqan dexi c metat pishc.

shock: kroustik k ma, k ma kro sewc.

supercritical shock wave: uperkr simo kroustik k ma.

shoemaker's knife: rbhloc tou Arqim dh. shooting: sk peush, di ttwn. shooting method: m jodoc sk peushc. shooting star: di ttwn ast rac. linear shooting: grammik sk peush.

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nonlinear shooting: mh grammik sk peush.

short: braq c, s ntomoc, kont c. short cut: s ntomoc dr moc. short waves: braq a k mata.

shortest: braq tatoc.

shortest con dence interval: braq tato di sthma empistos nhc.

show: de qnw. shrink: sust llomai, surrikn nomai. shrinking: sustol , surr knwsh.

SI system: s sthma SI. side: pleur , pl gioc.

side of an angle: pleur gwn ac. side of a polygon: pleur polug nou. side edges: par pleurec akm c. side elevation: pl gia yh, pl gia tom . side faces: par pleurec drec. side lever: pleurik c moql c. side slip: pl gia ol sjhsh. adjacent side: proske menh pleur (gwn ac). left-hand side: arister m loc. opposite side (to an angle): ap nanti pleur (se gwn a trig nou). opposite sides: ap nanti pleur c. right-hand side: dexi m loc.

sidelong: lox c, lox . sidereal: astrik c.

sidereal clock: astrik rol i. sidereal day: astrik hmera. sidereal hour angle: astrik wria a gwn a. sidereal period: astrik per odoc. sidereal time: astrik c qr noc. sidereal year: astrik toc.

siderostat: astrost thc. sideways: pl gia, lox . siding: parakampt rioc, deutere sousa gramm . sieve of Eratosthenes: k skino tou Eratosj nh. sigmoidal: sigmoeid c.

sigmoidal transformation: sigmoeid c metasqhmatism c.

sign: pr shmo, shme o, s mbolo, s ma.

sign test function: elegqosun rthsh pros mou, sun rthsh el gqou pros mou. algebraic sign: algebrik pr shmo.

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function sign: s mbolo sun rthshc. integral sign: s mbolo oloklhr matoc. minus sign: to plhn, s mbolo thc afa reshc. negation sign: s mbolo rnhshc. negative sign: arnhtik pr shmo. plus sign: to sun, s mbolo thc pr sjeshc. positive sign: jetik pr shmo. predicate sign: s mbolo kathgor matoc. radical sign: s mbolo riziko , s mbolo thc tetragwnik c r zac (p).

signal: s ma.

signal processing: epexergas a s matoc.

signature: upograf , qnoc. signed: proshmasm noc, me pr shmo, upogegramm noc. signed numbers: proshmasm noi arijmo .

signi cance: shmantik thta, spoudai thta.

level of signi cance: ep pedo shmantik thtac. statistical signi cance: statistik shmantik thta.

signi cant: shmantik c, axioshme wtoc, spouda oc. signi cant digits: shmantik yhf a. signi cant gure: shmantik yhf o.

signless: mh proshmasm noc, qwr c pr shmo. similar: moioc.

similar ellipses: moiec elle yeic. similar fractions: om numa kl smata. similar matrices: moioi p nakec. similar polygons: moia pol gwna. similar sets: moia s nola. similar solids: moia stere . similar surfaces: moiec epif neiec. similar terms: moioi roi. similar triangles: moia tr gwna. dynamically similar: dunamik moioi. geometrically similar: dunamik moioi. kinematically similar: kinhmatik moioi. orthogonally similar: orjog nia moioi. orthogonally similar matrices: orjog nia moioi p nakec (sun. congruent matrices). unitarily similar: orjomonadia a moioi. unitarily similar matrices: orjomonadia a moioi p nakec (sun. congruent matrices).

similarity: omoi thta.

similarity solution: l sh omoi thtac (sun. self-similar solution). similarity transformation: metasqhmatism c omoi thtac. dynamic similarity: dunamik omoi thta. geometric similarity: gewmetrik omoi thta.

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kinematic similarity: kinhmatik omoi thta. orthogonal similarity: orjog nia omoi thta. unitary similarity: orjomonadia a omoi thta.

similitude: omoi thta.

similitude ratio: l goc omoi thtac. similitude transformation: metasqhmatism c omoi thtac. center of similitude: k ntro omoi thtac.

simple: apl c.

simple algebra: apl lgebra. simple arc: apl t xo. simple (closed) curve: apl (kleist ) kamp lh. simple event: apl stoiqei dec gegon c endeq meno. simple extension: apl ep ktash. simple fraction: apl kl sma. simple function: apl sun rthsh. simple harmonic motion: apl armonik k nhsh. simple harmonic oscillator: apl c armonik c talantwt c. simple hexagon: apl ex gwno. simple hypothesis: apl up jesh. simple integral: apl olokl rwma. simple pendulum: apl ekkrem c. simple pole: apl c p loc p loc pr thc t xewc. simple quadrilateral: apl tetr pleuro. simple ring: apl c dakt lioc. simple root: apl r za. simple zero: apl r za.

simplex: simplex.

simplex method: m jodoc simplex.

simplice: ploko basik sq ma basik s mploko (Topol.). simplicial: apl c, plokoc (Topol.). simplicial complex: basik sq ma s mploko (Topol.).

simplicity: apl thta. simpli cation: aplopo hsh. simpli ed: aplopoihm noc. simplify: aplopoi . simply: apl .

simply connected: apl sunektik c. simply connected region: apl sunektik qwr o t poc. simply ordered: apl diatetagm noc.

Simpson, Thomas (1710-1761).

Simpson's line: gramm Simpson podik gramm (pedal line).

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Simpson's rule: kan nac tou Simpson (arijmhtik olokl rwsh). composite Simpson's rule formula: s njetoc t poc tou Simpson (arijmhtik olokl rwsh).

simulate: prosomoi nw, exomoi nw. simulation: prosomo wsh, exomo wsh, montelopo hsh.

Monte Carlo sampling: deigmatolhy a Monte Carlo.

Monte Carlo simulation: prosomo wsh Monte Carlo. numerical simulation: arijmhtik prosomo wsh.

simultaneous: taut qronoc, s gqronoc.

simultaneous equations: s sthma exis sewn.

simultaneously: taut qrona, sugqr nwc. sine: hm tono, hmitonik c, hmitonoeid c.

sine curve: hmitonoeid c kamp lh. sine integral: hmitonik olokl rwma. sine series: hmitonik seir seir hmit nwn. sine transform: hmitonoeid c metasqhmatism nh (Fourier). sine wave function: hmitonoeid c kumatik sun rthsh. half recti ed sine wave function: hmianorjwm nh hmitonoeid c kumatik sun rthsh. inverse sine: t xo hmit nou. law of sines: n moc twn hmit nwn.

single: apl c, mon c.

single precision: apl akr beia. single-turn pushdown automaton: aut mato sto bac miac for c.

single-phase: monofasik c.

single-phase system: monofasik s sthma.

singleton: monomel c, monos nolo. singleton set: monos nolo.

single-valued: mon timoc.

single-valued function: mon timh sun rthsh.

singly: mon .

singly linked: mon sundedem noc.

singular: idi zwn, an maloc, mh omal c, idi morfoc.

singular boundary value problem: idi zon pr blhma sunoriak n tim n. singular cardinal: idi zwn plhj rijmoc. singular distribution: idi zousa katanom . singular function: idi zousa sun rthsh. singular ( nite) element: idi zon (peperasm no) stoiqe o. singular integral: idi zon genikeum no olokl rwma. singular mapping: idi zousa apeik nish.

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singular matrix: idi zwn mh omal c p nakac. singular operator: idi zwn telest c. singular perturbation: idi zousa diataraq . singular perturbation method: m jodoc idiazous n diataraq n. singular point: idi zon an malo shme o, anwmal a. singular problem: idi zon pr blhma. singular system: idi zon mh omal an malo s sthma. singular transformation: idi zwn metasqhmatism c. irregular singular point: ousi dec idi zon an malo shme o. non-singular matrix: mh idi zwn omal c p nakac. regular singular point: s nhjec idi zon an malo shme o. strongly singular: isqur idi zwn idi morfoc mh omal c an maloc.

singularity: anwmal a, idiomorf a, an malo shme o.

corner singularity: gwniak anwmal a idiomorf a. essential singularity: ousi dhc anwmal a ousi dec an malo shme o. isolated singularity: apomonwm no an malo shme o, apomonwm nh anwmal a. naked singularity: gumn anwmal a. point singularity: shmeiak anwmal a idiomorf a. removable singularity: air menh epousi dhc diorj simh apale yimh anwmal a.

singularization: idiomorfopo hsh. singularly: idiaz ntwc, mh omal , idi morfa.

singularly perturbed: idiaz ntwc idi morfa diataragm noc.

singulary: monomel c, monadia oc (sun. monadic kai unary). sinh: uperbolik hm tono. inverse sinh: t xo uperboliko hmit nou.

sink: katab jra arnhtik phg . sinusoid: hmitonoeid c. sinusoidal: hmitonoeid c.

sinusoidal projection: hmitonoeid c probol (isembadik ).

sinusoidally: hmitonoeid c. situ: bl. in situ. size: m gejoc, pl toc.

size of a test function: m gejoc elegqosun rthshc, m gejoc sun rthshc el gqou. jump size: m gejoc pl toc phd matoc. grid size: pl toc pl gmatoc. mesh size: pl toc pl gmatoc. population size: m gejoc plhjusmo . step size: b ma, pl toc b matoc. time step size: qronik b ma, pl toc qroniko b matoc. variable step size integration: olokl rwsh metablhto b matoc.

skedastic: skedastik c.

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skedasticity: skedastik thta. sketch: sqedi gramma, sqed asma, skar fhma, sk tso, sqedi zw, skiagraf , skits rw. skew: lox c, as mmetroc, strebl c, as mbatoc. skew curve: as mmetrh kamp lh. skew distribution: as mmetrh katanom . skew lines: as mbatec euje ec. skew symmetric: antisummetrik c. skew-symmetric matrix: antisummetrik c p nakac. skew-symmetric tensor: antisummetrik c tanust c, sun. antisymmetric tensor. skew symmetry: antisummetr a.

skewness: lox thta, asummetr a, strebl thta, asumbat thta.

quartile measure of skewness: tetarthmoriak m tro lox thtac.

skill: dexi thta, epidexi thta, ikan thta. sky: ouran c. slack: qalar c. slack variable: qalar metablht .

slant: pl gioc, keklim noc, lox c.

slant height: par pleuro yoc. slant height of a cone: gen teira k nou. slant height of a pyramid: ap sthma puram dac.

slender: lept c. slenderness: lept thta. slice: tem qio, temaq zw. slide: sl int, olisja nw, s romai. slide rule: logistik c kan nac.

sliding: olisja nwn.

sliding vector: olisja non di nusma.

slip: olisja nw, ol sjhsh.

side slip: pl gia ol sjhsh.

slippage: ol sjhsh. slit: sqism , sq zw. slope: kl sh.

slope angle: gwn a kl sewc. slope of a line: kl sh euje ac.

slow: arg c, brad c.

slow convergence: arg s gklish. slow down: epibrad nw, epibr dunsh.

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slow method: arg m jodoc.

slowly: brad wc, arg .

slowly varying: brad wc metaball menoc.

slurry: ai rhma. small: mikr c.

in nitely small: ape rwc mikr c. su ciently small: arko ntwc mikr c.

smaller: mikr teroc.

stochastically smaller: stoqastik mikr teroc.

smallness: mikr thta, (to) mikr .

in nite smallness: asumptwtik mikr thta.

smart: xupnoc.

smart materials: xupna ulik .

smash: sunjl bw.

smash product: sunjliptik gin meno (Topol.). Anaf retai ep shc kai wc sugkrousm no gin meno.

smooth: le oc, omal c, exomal nw.

smooth curve: le a kamp lh. smooth function: le a sun rthsh. smooth surface: le a epif neia. piecewise smooth: tmhmatik le oc. piecewise smooth function: tmhmatik le a sun rthsh.

smoothing: exom lunsh, exomal nontac.

data smoothing: exom lunsh dedom nwn.

smoothly: le a, omal .

smoothly parametrized: omal parametrikopoihm noc.

smoothness: lei thta, le o. snub: 1. kolob nw, apok bw. 2. kolob c, apokomm noc. snub cube: kolob c k boc. snub dodecahedron: kolob dwdek edro.

Sobolev, (-)

Sobolev embedding theorem: je rhma egkleismo tou Sobolev.

Sobolev space: q roc Sobolev.

software: logismik , logismik progr mmata.

software engineering: teqnolog a logismiko .

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solar: hliak c.

solar constant: hliak stajer . solar day: hliak m ra. solar eclipse: kleiyh hl ou. solar energy: hliak en rgeia. solar radiation: hliak aktinobol a. solar system: hliak s sthma. solar tide: hliak pal rroia.

solenoid: swlhnoeid c. solenoidal: swlhnoeid c.

solenoidal modes: swlhnoeide c tr poi. solenoidal vector eld: swlhnoeid c dianusmatik ped o.

solid: 1. stere (s ma). 2. stere c.

solid analytic geometry: analutik gewmetr a se treic diast seic. solid angle: stere gwn a. solid body: stere kampto s ma. Sun. rigid body. solid-body motion: k nhsh stereo s matoc, mh elastik k nhsh, kampth k nhsh. Sun. rigid-body motion. solid-body rotation: peristrof stereo s matoc, mh elastik peristrof , kampth peristrof . Sun. rigid-body rotation. solid-body translation: metafor par llhlh metat pish stereo s matoc, mh elastik metafor , kampth metafor . Sun. rigid-body translation. solid geometry: stereometr a. solid phase: stere f sh. solid of revolution: stere ek peristrof c.

Archimedean solids: arqim deia s mata (sun. Archimedean polyhedra). compound solids: s njeta s mata stere (p.q. s njeta pol edra). geometric solid: gewmetrik stere .

Platonic solids: platwnik s mata (sun. Platonic polyhedra). regular solids: kanonik omal s mata (sun. regular polyhedra). semiregular solids: hmikanonik hmiomal s mata (sun. semiregular polyhedra). similar solids: moia stere . stellated solids: astr morfa aster morfa s mata (sun. stellated polyhedra).

solitary: mon rhc, monaqik c, apomonwm noc. solitary wave: mon rec k ma.

solstice: hliost sio. solubility: dialut thta. soluble: dialut c. solution: l sh.

solution curve: kamp lh l shc. solution surface: epif neia l shc. analytical solution: analutik l sh. approximate solution: proseggistik l sh. binary solution: duadik l sh. chaotic solution: qaotik l sh.

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converged solution: sugkl nasa l sh. diverged solution: apokl nasa l sh. exact solution: akrib c l sh. fundamental solution: jemeli dhc l sh. general solution: genik l sh. geometric solution: gewmetrik l sh. global solution: kajolik l sh. graphical solution: grafik l sh. implicit solution: peplegm nh l sh. local solution: topik l sh. multiple solutions: pollapl c l seic. numerical solution: arijmhtik l sh. oscillatory solution: talanteu menh l sh. particular solution: merik l sh. power series solution: l sh se morf dunamoseir c. perturbed solution: diataragm nh l sh. self-similar solution: l sh omoi thtac (sun. similarity solution). series solution: l sh se morf seir c. similarity solution: l sh omoi thtac (sun. self-similar solution). singular solution: idi zousa mh omal an malh l sh. stable solution: eustaj c l sh. transient solution: metabatik l sh. trivial solution: tetrimm nh l sh. unique solution: monadik l sh. uniqueness of solution: monadik thta l shc. unstable solution: astaj c l sh.

solvability: epilusim thta.

weak solvability: asjen c epilusim thta.

solvable: epil simoc.

solvable group: epil simh om da. solvable problem: epil simo pr blhma. well-solvable problem: kal c epil simo pr blhma.

solve: l w, epil w. solver: epilut c, alg rijmoc ep lushc.

iterative solver: epanalhptik c epilut c. sti solver: d skamptoc epilut c. parallel solver: par llhloc epilut c.

sonic: hqhtik c. sophism: sofiste a, s fisma. sort: taxinom . sorting: taxin mhsh. sound: qoc, orj c.

sound wave: akoustik hqhtik k ma.

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speed of sound: taq thta tou qou.

soundness: orj thta.

soundness theorem: je rhma orj thtac.

source: phg .

source of energy: phg en rgeiac. source strength: ntash phg c. uid source: phg reusto . line source: grammik phg . point source: shmeiak phg .

south: n tioc.

south declination: n tia ap klish. south pole: n tioc p loc.

space: q roc, di sthma, arai nw, topojet sto q ro, mn mh (plhroforik ).

space axes: qwriko xonec. space centrode: kentr dec tou q rou. space con guration: fasik c q roc. space dependent: qwrik exarthm noc metaball menoc, qwrometaball menoc. space dimension: qwrik di stash. space discretization: qwrodiakritopo hsh. space-time: qwr qronoc.

1-space: monodi statoc q roc (sun. one-dimensional space).

2-space: disdi statoc q roc (sun. two-dimensional space).

3-space: tridi statoc q roc (sun. three-dimensional space). abstract space: afhrhm noc q roc. a ne space: susqetism noc q roc. algebraically isomorphic spaces: algebrik is morfoi q roi. analytic spaces: analutiko q roi.

Banach space: q roc Banach. bisequence space: diakoloujiak c q roc.

Cartesian space: kartesian c q roc. column space: (grammik c) q roc sthl n. compact space: sumpag c q roc. complete space: pl rhc q roc. convex space: kurt c q roc. dual space: du k c q roc. equally spaced: isap qontec. equally spaced arguments: isap qonta or smata.

Euclidean space: eukle deioc q roc. nite sample space: peperasm noc deigmat qwroc deigmatik c q roc. half space: hmiq roc.

Hilbert space: q roc Hilbert. homogeneous space: omogen c q roc. image space: eik na, q roc eik nac. incomplete space: mh pl rhc q roc. inner product space: q roc me eswterik gin meno.

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isomorphic spaces: is morfoi q roi. lacunary space: mh epekt simoc q roc, qasm dhc q roc. linear (or vector) space: grammik c ( dianusmatik c) q roc. measurable space: metr simoc q roc. measure space: q roc m trou. product measure space: q roc m trou gin meno. metric space: metrik c q roc. metrizable space: metrikopoi simoc q roc. normable space: q roc epideq menoc n rma. normal space: kanonik c q roc. normed space: q roc me n rma, nnormoc q roc, stajmht c q roc. null space: mhden qwroc, mhdenik c q roc, pur nac (kernel). one-dimensional space: monodi statoc q roc. paracompact space: parasumpag c q roc. parameter space: parametrik c q roc. phase space: fasik c q roc, q roc f sewn. pre-Hilbert space: pro-Hilbert q roc. projective space: probolik c q roc. regular space: kanonik c q roc. Metafr zetai ep shc wc fusiologik c q roc prokeim nou na g nei di krish ap to normal space. row space: (grammik c) q roc gramm n. sample space: deigmat qwroc deigmatik c q roc. seminormed space: q roc me hmin rma, hmi nnormoc q roc, hmistajmht c q roc. separable space: diaqwr simoc q roc.

Sobolev space: q roc Sobolev. symmetric space: summetrik c q roc. three-dimensional space: tridi statoc q roc. topological space: topologik c q roc. two-dimensional space: disdi statoc q roc. unequally spaced: anisap qontec. unequally spaced arguments: anisap qonta or smata. unitary space: monadia oc q roc. vector (or linear) space: dianusmatik c ( grammik c ) q roc.

spaced: topojethm noc (sto q ro).

evenly spaced: omoi morfa topojethm noi.

spacetime: qwr qronoc. spacewise: qwrik c.

spacewise variation: qwrik metabol .

spacial: bl. spatial. spade: mpasto ni sta trapoul qarta ( ). span: j kh, per blhma, b ma, par gw, genn . linear span: grammik j kh per blhma.

spanned: parag menoc.

spanned space: parag menoc q roc grammik j kh grammik per blhma.

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sparse: arai c.

sparse matrix: arai c p nakac.

spatial: qwrik c, o tou q rou, diasthmik c.

spatial coherence: qwrik sumfwn a (optik ). spatial derivatives: qwrik c par gwgoi. spatial frequency: qwrik suqn thta suqn thta q rou. spatial period: qwrik per odoc.

spatially: qwrik . spatiotemporal: qwroqronik c.

spatiotemporal property: qwroqronik idi thta.

special: eidik c.

special case: eidik per ptwsh. special functions: eidik c sunart seic. special relativity: eidik sqetik thta.

species: e doc. speci c: eidik c.

speci c gravity: eidik bar thta. speci c heat: eidik jerm thta. speci c volume: eidik c gkoc. speci c weight: eidik b roc.

spectra: bl. spectrum. spectral: fasmatik c.

spectral analysis: fasmatik an lush. spectral collocation: fasmatik taxijes a taxin mhsh. spectral collocation method: m jodoc fasmatik c taxijes ac taxin mhshc. spectral decomposition: fasmatik paragontopo hsh. spectral element: fasmatik stoiqe o. spectral element method: m jodoc twn fasmatik n stoiqe wn. spectral line: fasmatik gramm . spectral measure: fasmatik m tro. spectral method: fasmatik m jodoc. spectral radius: fasmatik akt na. spectral theorem: fasmatik je rhma.

spectrum (pl. spectra): f sma.

spectrum band: z nh f smatoc. absorption spectrum: f sma aporr fhshc. band spectrum: tainiwt f sma. continuous spectrum: suneq c f sma. evolutionary spectrum: exeliktik f sma. uted spectrum: tainiwt f sma.

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phase spectrum: fasik f sma. quadrature spectrum: tetragwnik f sma.

speed: taq thta (m tro).

speed up: epitaq nw, epit qunsh. angular speed: gwniak taq thta. constant speed: stajer taq thta. speed of propagation: taq thta di doshc. speed of sound: taq thta tou qou.

speedup: epit qunsh. sphere: sfa ra, mp la.

celestial sphere: our nia sfa ra. closed sphere: kleist sfa ra. open sphere: anoikt sfa ra. osculating sphere: egg tath sfa ra. unit sphere: monadia a sfa ra ( mp la).

spherical: sfairik c.

spherical aberration: sfairik ektrop . spherical angle: sfairik gwn a. spherical cone: sfairik c k noc. spherical coordinates: sfairik c suntetagm nec. spherical degree: sfairik mo ra. spherical harmonic: sfairik armonik . spherical hull: sfairik per blhma. spherical lune: sfairik c mhn skoc. spherical polygon: sfairik pol gwno. spherical pyramid: sfairik puram da. spherical section: sfairik tm ma. spherical sector: sfairik c tom ac. spherical segment: sfairik tm ma. spherical triangle: sfairik tr gwno. spherical trigonometry: sfairik trigwnometr a. spherical wave: sfairik k ma.

sphericity: sfairik thta. spheroid: sfairoeid c.

oblate spheroid: geweid c peplatusm no sfairoeid c. prolate spheroid: ep mhkec sfairoeid c.

spheroidal: sfairoeid c.

spheroidal coordinates: sfairoeide c suntetagm nec. oblate spheroidal coordinates: peplatusm nec geweide c sfairoeide c suntetagm nec. prolate spheroidal coordinates: epim keic woeide c sfairoeide c suntetagm nec.

spike: ak da. spin: spin, strobil zw, strobilism c, perid nhsh.

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spindle: xonac, traktoc. spinode: an kamyh, ox kro, koruf (sun numo tou cusp). spiral: spe ra, speiroeid c, lika, elikoeid c. spiral of Archimedes: spe ra tou Arqim dh. spiral wave: speiroeid c k ma. logarithmic spiral: logarijmik spe ra lika. loxodromic spiral: loxodromik spe ra lika.

splines: kat tm mata polu nhma, tmhmatik polu numa, splines. spline functions: sunart seic splines. spline interpolation: parembol me sunart seic splines. cubic splines: kubik c (sunart seic) splines. natural spline: fusik (sun rthsh) spline.

split: diasp , diaqwr zw, diair . split lens: hmifak c.

splitting: di spash, diaqwrism c, dia resh.

splitting eld: s ma diasp sewc s ma riz n. amplitude splitting: dia resh pl touc (optik ).

splitter: diaqwrist c. sporadic: sporadik c. sporadically: sporadik . spot: khl da, st gma, shme o, t poc. spread: apl nw, apl nomai, exapl nw, exapl nomai, ex plwsh, diad dw, diad domai, di dosh. spreading: ex plwsh, di dosh. spreading model: mont lo ex plwshc di doshc.

spring: elat rio.

spring constant: stajer elathr ou. vibrating spring: pall meno elat rio.

spur: qnoc, odontwt c.

spur of a matrix: qnoc p naka (bl. trace). spur wheel: odontwt c troq c.

spurious: plasmatik c, plast c, k bdhloc, n joc. spurious mode: plasmatik c tr poc. spurious oscillation: plasmatik tal ntwsh.

spuriousness: plasmatik thta, plast thta, kibdhl thta. squarable: tetragwn simoc. square: tetr gwno, tetragwnik c, tetragwn zw. square the circle: tetragwn zw ton k klo. square integrability: tetragwnik oloklhrwsim thta.

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square integrable: tetragwnik oloklhr simoc. square loss function: tetragwnik sun rthsh apwle ac. square matrix: tetragwnik c p nakac. square numbers: tetragwniko arijmo . square root: tetragwnik r za. square section: tetragwnik tom . square wave: tetragwnik k ma. square wave function: tetragwnik kumatik sun rthsh. graeco-latin squares: ellhnolatinik tetr gwna. graeco-roman squares: ellhnorwma k tetr gwna. indirect least squares: mmesa el qista tetr gwna.

Latin squares: latinik tetr gwna. lattice square: plegmatik tetr gwno. least squares: el qista tetr gwna. least squares approximation: pros ggish elaq stwn tetrag nwn. least squares method: m jodoc elaq stwn tetrag nwn. magic square: magik tetr gwno. mean square: tetragwnik c m soc. mean square consistency: m sh tetragwnik sun peia. mean square error: m so tetragwnik sf lma. perfect square: t leio tetr gwno. quasi square: oione tetr gwno, oione tetragwnik c. root-mean-square error: m so tetragwnik sf lma. systematic square: susthmatik tetr gwno. unit square: monadia o tatr gwno.

squaring: tetragwnism c.

squaring of a circle: tetragwnism c tou k klou.

stability: eust jeia, stajer thta.

stability polynomial: polu numo eust jeiac. absolute stability: ap luth eust jeia. conditional stability: eust jeia up sunj kh. global stability: kajolik eust jeia. hydrodynamic stability: udrodunamik eust jeia. local stability: topik eust jeia.

Liapunov stability: eust jeia kat Liapunov. neutral stability: oud terh adi forh eust jeia. numerical stability: arijmhtik eust jeia. relative stability: sqetik eust jeia. unconditional stability: ad smeuth eust jeia.

stabilization: stajeropo hsh. stabilize: stajeropoi . stabilized: stajeropoihm noc.

stabilized scheme: stajeropoihm nh m jodoc.

stabilizing: stajeropoihtik c.

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stable: eustaj c.

stable algorithm: eustaj c alg rijmoc. stable equilibrium: eustaj c isorrop a. stable equivalence: eustaj c isodunam a. stable oscillations: eustaje c talant seic. stable solution: eustaj c l sh. stable system: eustaj c s sthma. absolutely stable: apol twc eustaj c. asymptotically stable: asumptwtik eustaj c. conditionally stable: eustaj c up sunj kh. globally stable: kajolik eustaj c. linearly stable: grammik eustaj c. locally stable: topik eustaj c. numerically stable: arijmhtik eustaj c. unconditionally stable: ad smeuta eustaj c.

stack: sto ba (plhroforik ), suss reush. stack symbol: s mbolo sto bac.

stage: st dio.

two-stage sample: de gma d o stad wn.

staggered: enallass menoc, metablht c. staggered grid: enallass meno pl gma.

stagnation: stasim thta, anakop .

stagnation ow: ro anakop c. stagnation point: shme o anakop c.

stair: skalop ti, bajm da. staircase: kl maka, sk la.

staircase function: klimakwt sun rthsh.

standard: sun jhc, tupik c, pr tupoc, kanonik c, kajierwm noc.

standard basis: sun jhc b sh, kanonik b sh, kajierwm nh b sh. standard deviation: tupik ap klish. standard element: tupik tupopoihm no stoiqe o. standard error: tupik sf lma. standard form: kanonik sun jhc tupik morf . standard normal curve: tupik tupopoihm nh kanonik kamp lh. standard position: sun jhc j sh. standard score: tupik apot lesma. standard unit: tupik mon da.

standardization: tupopo hsh, kanonikopo hsh. standardize: tupopoi , kanonikopoi .

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standardized: tupopoihm noc, tupik c, kanonik c.

standardized random variable: tupik tupopoihm nh tuqa a metablht .

standing: st simoc.

standing wave: st simo k ma.

star: ast rac, stro, aster skoc (to s mbolo ).

star polygon: astr morfo asteroeid c pol gwno.

starred: me aster sko ( ).

starred variables: metablht c me aster sko ( ).

starlike: aster morfoc, asteroeid c. starshaped: aster morfoc, asteroeid c. start: arq zw, narxh. start symbol: arqik s mbolo. random start: tuqa a narxh.

starting: arqik c, pr toc.

starting value: arqik tim , tim narxhc.

state: kat stash.

state diagram: di'gramma katast sewn, katastatik di gramma. state machine: mhqan katast sewn. dead state: nekr kat stash. Se merik bibl a plhroforikhc, katab jra. distinguishable states: diakrit c katast seic. equation of state: katastatik ex swsh, ex swsh kat stashc. equilibrium state: kat stash isorrop ac. nal state: telik kat stash. nite state: peperasm nh kat stash. glass state: ual dhc kat stash. halt state: kat stash termatismo . initial state: arqik kat stash. persistent state: mmonh kat stash. transient state: metabatik kat stash. stationary state: st simh kat stash. steady state: m nimh kat stash.

statement: pr tash, entol , d lwsh, diat pwsh.

statement of the problem: diat pwsh tou probl matoc. conditional statement: upojetik pr tash (sun. hypothetical statement). converse statement: ant jeth pr tash. hypothetical statement: upojetik pr tash (sun. conditional statement). input statement: entol eis dou. output statement: entol ex dou. vacuously true statement: pr tash alhj c me ken tr po, adi fora alhj c pr tash.

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static: statik c.

static balance: statik isorrop a. static charge: statik fort o. static electricity: statik c hlektrism c. static equilibrium: statik isorrop a. static moment: statik rop . static pressure: statik p esh.

statically: statik . statics: statik . stationary: st simoc, stajer c, m nimoc.

stationary distribution: st simh katanom . stationary ow: st simh ro . stationary model: st simo mont lo. stationary phase: st simh f sh. stationary point: st simo shme o. stationary population: st simoc plhjusm c. stationary state: st simh kat stash. stationary subset: st simo upos nolo. stationary wave: st simo k ma.

statistic: statistik sun rthsh.

ine cient statistic: mh apotelesmatik statistik sun rthsh. minimal su cient statistic: elaqistotik el qisth epark c statistik sun rthsh. non-circular statistic: mh kuklik statistik sun rthsh. psi-square statistic: 2 statistik sun rthsh. sample statistic: deigmatik statistik sun rthsh. su cient statistic: epark c statistik sun rthsh. systematic statistic: susthmatik statistik sun rthsh.

statistical: statistik c.

statistical control: statistik c legqoc. statistical decision: statistik ap fash. statistical hypothesis: statistik up jesh. statistical independence: statistik anexarths a. statistical inference: statistik sumperasmatolog a. statistical mechanics: statistik mhqanik .

statistician: statistik c, statistikol goc. statistics: Statistik .

descriptive statistics: perigrafik statistik .

Fermi-Dirac statistics: statistik twn Fermi-Dirac.

steadily: m nima, stajer , st sima. steady: m nimoc, stajer c, st simoc. steady ow: m nimh ro . steady state: m nimh kat stash.

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steep: ap tomoc.

steepest descent method: m jodoc meg sthc kaj dou kl sewc.

stellar: astrik c. stellated: astr morfoc, aster morfoc, astropoihm noc, asteropoihm noc.

stellated polyhedron: astr morfo aster morfo pol edro. Mh kurt pol edro pou prok ptei epekte nontac tic drec en c llou (mhtriko ) polu drou. stellated solids: astr morfa aster morfa s mata (sun. stellated polyhedra). great stellated dodecahedron: meg lo astr morfo dwdek edro meg lo dwdekaedrik stro. small stellated dodecahedron: mikr astr morfo dwdek edro mikr dwdekaedrik stro.

stellating: astropo hsh, asteropo hsh (p.q. polu drou). stellation: stro, ast ri (p.q. polu drou). stenosis: st nwsh. step: b ma.

step-counting function: sun rthsh m trhshc bhm twn. step function: klimakwt sun rthsh, sun rthsh b matoc. step size: b ma, pl toc b matoc. basis step: basik b ma. fractional step algorithm: alg rijmoc klasmatiko b matoc. half step: hmib ma. time step: qronik b ma. time step size: qronik b ma, pl toc qroniko b matoc. unit step: monadia o b ma. unit step function: sun rthsh monadia ou b matoc. variable step size integration: olokl rwsh metablhto b matoc. variable step size method: m jodoc metablhto b matoc.

stepping: p reush, pore a, bhmatism c.

time stepping method: m jodoc qronop reushc.

stepwise: bhmatik , klimakwt . steradian: sterakt nio, stere akt nio. stereogram: stereogr fhma. stereographic: stereografik c.

stereographic projection: stereografik probol .

stereography: stereograf a. stereometry: stereometr a. sti : kamptoc, d skamptoc.

sti equation: d skampth ex swsh. sti solver: d skamptoc epilut c.

sti ness: akamy a.

sti ness factor: par gontac akamy ac.

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sti ness matrix: p nakac akamy ac.

Stirling, (-).

Stirling's asymptotic formula: asumptwtik c t poc tou Stirling.

stochastic: stoqastik c. E nai sun numo tou random (tuqa oc).

stochastic approximation: stoqastik pros ggish. stochastic convergence: stoqastik s gklish. stochastic integrability: stoqastik oloklhrwsim thta. stochastic optimization: stoqastik beltistopo hsh. stochastic sequence: stoqastik tuqa a akolouj a (random sequence). stochastic transitivity: stoqastik metabatik thta. stochastic variable: stoqastik tuqa a metablht (random variable). doubly stochastic matrix: dipl stoqastik c p nakac.

stochastically: stoqastik .

stochastically larger: stoqastik megal teroc. stochastically smaller: stoqastik mikr teroc.

Stokes, (-).

Stokes equation: ex swsh Stokes (diarmonik ex swsh).

Stokes ow: ro Stokes.

Stokes theorem: je rhma tou Stokes.

Stokesian: tou Stokes.

Stokesian uid: reust Stokes.

Stokesian wave: k ma Stokes.

stopping: termatism c, diakop .

stopping rule: kan nac termatismo diakop c. stopping time: qr noc termatismo diakop c.

storage: apoj keush. store: apojhke w, sto ba (plhroforik ). storing: apoj keush. straight: euj c, euj grammoc. straight angle: orj gwn a. straight line: euje a gramm .

straight-edge: kan nac, q rakac. construction with straight-edge and compass: kataskeu me kan na kai diab th.

straighten: eujugramm zw. strain: param rfwsh. Sun. param'orfwsh.

strain elements: (peperasm na) stoiqe a param rfwshc. strain energy: en rgeia param rfwshc. rate of strain: rujm c param rfwshc. Sun. rate of deformation: 328

rate of strain tensor: tanust c rujm n param rfwshc. Sun. rate of deformation tensor.

strange: par xenoc.

strange attractor: par xenoc elkust c.

strata: str mata, bl. stratum.

strata chart: q rthc strwm twn.

strategy: strathgik .

desingularization strategy: strathgik apo diomorfopo hshc.

strati cation: strwm twsh, strwmatopo hsh. strati ed: strwmatopoihm noc. strati ed sample: strwmatopoihm no de gma. strati ed ow: strwmatopoihm nh ro .

stratify: strwmat zw, strwmatopoi . stratum (pl. strata): str ma. stream: re ma, ro .

stream function: ro k reumatik sun rthsh.

streamfunction: ro k reumatik sun rthsh. streamline: ro k reumatik gramm .

streamline nite elements: ro k peperasm na stoiqe a.

streamtube: ro k c reumatik c swl nac. strength: isq c, ntash, d namh, antoq . strength of materials: antoq twn ulik n. source strength: ntash phg c.

strengthen: enisq w, isquropoi . stress: t sh, sump esh.

stress concentration: sugk ntrwsh t sewn. stress tensor: tanust c t sewn. normal stress: k jeth t sh. shear stress: diatmhtik t sh. yield stress: t sh ro c diarro c.

stretch: ekte nw, tent nw, efelk w, ktash. stretching: ktash, t ntwma, efelkusm c. strict: gn sioc, austhr c. strict inequality: gn sia anis thta.

strictly: gn sia, austhr , apol twc.

strictly convex: gn sia austhr kurt c. strictly decreasing function: gn sia austhr fj nousa sun rthsh.

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strictly dominated: gn sia austhr kuriarqhm noc. strictly increasing function: gn sia austhr a xousa sun rthsh. strictly negative number: gn sia austhr arnhtik c arijm c. strictly positive number: gn sia austhr jetik c arijm c.

string: qord , sumboloseir (plhroforik ).

active string: energ sumboloseir . consistent strings: sumbat c sumboloseir c. elastic string: elastik qord . empty string: ken sumboloseir . pre x of a string: pr jema sumboloseir c. vibrating string: pall menh qord .

strip: lwr da.

Moebius strip: lwr da tou Moebius.

strong: isqur c.

strong completeness: isqur plhr thta. strong convergence: isqur s gklish. strong coupling: isqur s zeuxh. strong ellipticity: isqur elleiptik thta. strong form: isqur morf . strong law: isqur c n moc. strong law of large numbers: isqur c n moc twn meg lwn arijm n. strong topology: isqur topolog a.

stronger: isqur teroc.

stronger version: isqur terh ekdoq .

strongly: isqur .

strongly consistent: isqur sunep c. strongly consistent estimator: isqur sunep c ektim tria. strongly coupled problems: isqur suzeugm na probl mata. strongly elliptic: isqur elleiptik c. strongly singular: isqur idi zwn idi morfoc mh omal c an maloc.

strophoid: strofoeid c. structural: domik c.

structural equation: domik ex swsh. structural optimization: domik beltistopo hsh. structural parameter: domik par metroc.

structure: dom , kataskeu .

a ne structure: susqetism nh dom . algebraic structure: algebrik dom . linear structure: grammik dom . narrowly appropriate structure: sten kat llhlh dom .

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structured: domhm noc.

structured algorithm: domhm noc alg rijmoc.

student: foitht c, spoudast c.

Student: Yeud numo tou Brettano statistiko W. Gosset (1876-1937).

Student distribution: katanom Student t-katanom (t-distribution).

study: mel th.

domain of study: perioq mel thc. feasibility study: mel th skopim thtac.

Sturm, (-).

Sturm-Liouville operator: telest c Sturm-Liouville.

Sturm-Liouville problem: pr blhma Sturm-Liouville.

Sturm-Liouville system: s sthma Sturm-Liouville.

sub-: upo. subadditive: upoprosjetik c.

subadditive function: upoprosjetik sun rthsh.

subadditivity: upoprosjetik thta. subalgebra: upo lgebra. subcase: upoper ptwsh. subcategory: upokathgor a. subclass: upokl sh. subcritical: upokr simoc.

subcritical point: upokr simo shme o.

subcritically: upokr sima. subdiagonal: upodiag nioc. subdi erential: upodiaforik c.

subdi erential mapping: upodiaforik apeik nish.

subdivide: upodiair . subdivision: upodia resh. subdomain: upoqwr o.

subdomain collocation: taxijes a taxin mhsh upoqwr wn.

subelliptic: upoelleiptik c. subexponential: upoekjetik c.

subexponential function: upoekjetik sun rthsh.

subformula: upot poc.

atomic subformula: atomik c upot poc.

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subfunctor: uposunartht c. subgroup: upoom da.

normal subgroup: kanonik upoom da. proper subgroup: gn sia upoom da. trivial subgroup: tetrimm nh upoom da.

subharmonic: upoarmonik c, upoarmonik . subinterval: upodi sthma. subject: upoke meno. subjective: upokeimenik c. sublattice: upopl gma. sublinear: upogrammik c. submultiplicative: upopollaplasiastik c.

submultiplicative property: upopollaplasiastik idi thta.

submanifold: upopollapl thta.

a ne submanifold: susqetism nh upopollapl thta.

submartingale: upo-martingale. submatrix: upop nakac. submersion: kat dush, katab jish. submodel: upomont lo.

elementary submodel: stoiqei dec upomont lo.

submodule: upopr tupo. submonoid: upomonoeid c. subnormal: upokanonik c.

subnormal group: upokanonik om da.

subnormality: upokanonik thta. sub-Poisson: upo-Poisson.

sub-Poisson distribution: upo-Poisson katanom .

subregion: upoqwr o, upoperioq . subring: upodakt lioc. subroutine: uporout na, upopr gramma. subsample: upode gma. subsampling: upodeigmatolhy a. subscript: k tw de kthc. subsequence: upakolouj a. Se merik bibl a plhroforik c metafr zetai c uposeir . subset: upos nolo. balanced subset: is rropo upos nolo. compact subset: sumpag c upos nolo.

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convex subset: kurt upos nolo. generic subset: genetik upos nolo (logik ). proper subset: gn sio upos nolo. stationary subset: st simo upos nolo.

subsidiary: sumplhrwmatik c.

subsidiary condition: sumplhrwmatik sunj kh.

subsonic: upohqhtik c.

subsonic ow: upohqhtik ro .

subspace: up qwroc.

discrete subspace: diakrit c up qwroc. semi-discrete subspace: hmidiakrit c up qwroc. trivial subspace: tetrimm noc up qwroc.

substantial: ousiastik c, ousi dhc.

substantial derivative: ousiastik ousi dhc ulik par gwgoc (sun. substantive material convective derivative).

substantive: ousiastik c, ousi dhc.

substantive derivative: bl. substantial derivative.

substitute: antikajist . substitution: antikat stash.

substitution tensor: tautotik c monadia oc tanust c, tanust c antikat stashc (sun. identity unit tensor). back substitution: p sw antikat stash, an dromh antikat stash. forward substitution: empr c antikat stash. hyperbolic substitution: uperbolik antikat stash. successive substitution method: m jodoc diadoqik n antikatast sewn, genik epanalhptik m jodoc. trigonometric substitution: trigwnometrik antikat stash.

substrate: up strwma. substring: uposumboloseir (plhroforik ). substructure: upodom . subsume: perilamb nw. subsurface: upoepif neia. subsurface ow: upoepifaneiak ro .

subtract: afair . subtraction: afa resh. subtrahend: afairet oc. subvector: upodi nusma. success: epituq a.

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successive: diadoqik c, ep llhloc, allep llhloc.

successive approximations: diadoqik c prosegg seic. successive overrelaxation method: m jodoc diadoqik c uperqal rwshc. successive substitution method: m jodoc diadoqik n antikatast sewn, genik epanalhptik m jodoc. method of successive approximations: m jodoc twn diadoqik n prosegg sewn.

successor: di doqoc, ep menoc.

successor function: sun rthsh diadoq c.

such: t toioc.

such that: t toioc ste.

sudden: ap tomoc, xafnik c.

sudden contraction: ap tomh sustol (reustodunamik ). sudden expansion: ap tomh diastol (reustodunamik ).

su ciency: to ikan , ep rkeia.

joint su ciency: ap koino ep rkeia. necessity and su ciency: anagka o kai ikan .

su cient: ikan c, epark c, arket c.

su cient condition: ikan sunj kh. su cient statistic: epark c statistik sun rthsh. minimal su cient statistic: elaqistotik el qisth epark c statistik sun rthsh. necessary and su cient condition: anagka a kai ikan sunj kh.

su ciently: arko ntwc, epark c.

su ciently close: arko ntwc kont . su ciently di erentiable: arko ntwc paragwg simoc. su ciently small: arko ntwc mikr c. su ciently large: arko ntwc meg loc.

su x: pr jema. suit: seir qarti n tr poulac. sum: jroisma.

direct sum: euj jroisma. in nite sum: peiro jroisma. iterated sum: epanalamban meno jroisma. partial sum: merik jroisma. pointwise sum: shmeiak jroisma. power sum: dunamo jroisma. wedge sum: sfhnoeid c jroisma (Topol.). zero sum: mhdenik jroisma. zero sum game: paiqn di mhdeniko ajro smatoc.

summability: ajroisim thta.

regular summability: kanonik ajroisim thta.

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C esaro summability: ajroisim thta kat C esaro.

Riemann summability: ajroisim thta kat Riemann.

summable: ajro simoc. summation: jroish, pr sjesh.

summation by parts: pr sjesh kat m lh kat par gontec. summation convention: sunj kh s mbash ajro sewc. summation formula: t poc jroishc. summation index: de kthc ajro sewc. summation method: m jodoc jroishc.

sun: lioc. super-: uper- (pr jema). superadditivity: uperprosjetik thta. superadditive: uperprosjetik c.

superadditive function: uperprosjetik sun rthsh.

superatomic: uperatomik c.

superatomic Boolean algebra: uperatomik lgebra tou Boole.

supercomputer: uperupologist c. superconducting: uperag gimoc. superconductivity: uperagwgim thta. superconvergence: an terh s gklish, upers gklish. superconvergent: upersugkl nwn. superconvergent method: upersugkl nousa m jodoc.

supercritical: uperkr simoc.

supercritical shock wave: uperkr simo kroustik k ma.

supercritically: uperkr sima. superdiagonal: uperdiag nioc. superdi usion: uperdi qush. supere ciency: uperapotelesmatik thta. superelement: uperstoiqe o. super uous: pleon zwn.

super uous variable: pleon zousa metablht .

superharmonic: uperarmonik c, uperarmonik . superimpose: uperj tw (sun. superpose). superimposed: upertejeim noc (sun. superposed). superior: an teroc.

superior limit: an tero rio el qisto k tw rio.

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supermartingale: uper-martingale. supernormal: uperkanonik c.

supernormal dispersion: uperkanonik diaspor sk dash.

supernova: uperkainofan c (ast rac). superoscillation: upertal ntwsh. super-Poisson: uper-Poisson.

super-Poisson distribution: uper-Poisson katanom .

superposable: uperj simoc. superpose: uperj tw (sun. superimpose). superposed: upertejeim noc (sun. superimposed). superposed process: upertejeim nh an lixh. superposed variation: upertejeim nh metabol .

superposition: up rjesh, epallhl a.

superposition principle: arq thc up rjeshc epallhl ac.

superregular: uperkanonik c.

superregular function: uperkanonik sun rthsh.

superscript: nw de kthc. superset: upers nolo. supersonic: uperhqhtik c.

supersonic ow: uperhqhtik ro .

supersymmetry: upersummetr a. sup-norm: sup-n rma peiro-n rma. supplement: parapl rwma, sumpl rwma. supplemental: paraplhrwmatik c, sumplhrwmatik c. supplementary: sumplhrwmatik c.

supplementary information: sumplhrwmatik plhrofor a. supplementary condition: sumplhrwmatik sunj kh.

supplemented: sumplhrwm noc.

supplemented balance: sumplhrwm nh isorrop a.

supply: promhje w, efodi zw, efodiasm c.

supply and demand: prosfor kai z thsh.

support: for ac, upost rigma, st rigma, en sqush. compact support: sumpag c for ac. local support: topik c for ac.

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supported: me for a, me upost rigma, me st rigma, uposthrigm noc, sthrigm noc. compactly supported function: sun rthsh me sumpag for a.

supporting: f rwn, sthr zwn, uposthr zwn. supporting hyperplane: f ron uperep pedo.

supra: uper nw, up r (pr jema). supraconvergence: an tath s gklish, upers gklish. supremum: supremum, el qisto nw fr gma p rac (least upper bound). essential supremum: ousi dec supremum.

sure: s gouroc, b baioc.

sure event: b baio gegon c endeq meno. almost sure: sqed n s gouroc.

surely: s goura.

almost surely: sqed n s goura.

surface: epif neia, epifaneiak c.

surface element: stoiqei dhc epif neia. surface force: epifaneiak d namh d namh epaf c (contact force). surface integral: epifaneiak olokl rwma. surface of revolution: epif neia ek peristrof c. anallagmatic surface: anallagmatik epif neia. anticlastic surface: antiklastik epif neia. applicable surface: efarm simh epif neia. aspherical surface: asfairik epif neia. characteristic surface: qarakthristik epif neia. closed surface: kleist epif neia. compact surface: sumpag c epif neia. conical surface: kwnik epif neia. control surface: epif neia el gqou. developable surface: anaptukt epif neia. equipotential surface: isodunamik epif neia. at surface: ep pedh epif neia. fractal surface: klastik morfoklasmatik epif neia. free surface: ele jerh epif neia. geometric surface: gewmetrik epif neia. integral surface: oloklhrwtik epif neia. isometric surface: isometrik epif neia. lateral surface: pleurik epif neia. level surface: isostajmik epif neia. minimal surface: elaqistotik epif neia. one-sided surface: mon pleurh epif neia. orientable surface: prosanatol simh epif neia. oriented surface: prosanatolism nh epif neia. probability surface: epif neia pijan thtac. quadratic surface: deuterob jmia epif neia.

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quadric surface: deuterob jmia epif neia. quintic surface: pemptob jmia epif neia. regression surface: epif neia palindrom sewc. response surface: epif neia ap krishc. ruled surface: eujeiogen c epif neia. similar surfaces: moiec epif neiec. smooth surface: le a epif neia. solution surface: epif neia l shc. surface wave: epifaneiak k ma. synclastic surface: sugklastik epif neia. tangent surface: efapt menh epif neia. two-sided surface: d pleurh epif neia.

surfactant: epifaneiak energ c, tasienerg c. surjection: ep rriyh (bl. surjective kai onto). surjective: ep (onto), epirriptik . Se merik bibl a, fesh (surjection)! Ep shc, bl. onto. surjectivity: erriptik thta. surmount: uperba nw. surprise: kplhxh, aifnidiasm c. surprise index: de kthc aifnidiasmo .

surround: perib llw. surrounded (by): peribeblhm noc (ap ). surrounding: perib llwn. surroundings: to perib llon. survey: reuna (statistik ), dhmosk phsh.

survey design: sqediasm c reunac. repeated survey: epanalamban menh reuna.

survival: epib wsh.

survival analysis: an lush epib wshc.

survive: epiz , epibi nw. survivor: epibi nwn, epibi sac.

survivor function: sun rthsh epib wshc.

susceptibility: epidektik thta, dektik thta. susceptible: epidektik c, dektik c. suspend: aiwr , anart , diak ptw. suspension: ai rhma, an rthsh. sustain: uposthr zw, upof rw. sustainable: anekt c.

sustainable development: aeif roc an ptuxh.

sustained: mmonoc, sunthro menoc, paratetam noc.

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sweep: 1. s rwsh. 2. sar nw. swell: diogk nomai, diast llomai. swelling: di gkwsh, diastol . swirl: str biloc, d nh, strobil zw, strobil zomai, peristr fw, peristr fomai. swirling: peristref menoc. swirling ow: peristrofik ro (sun. torsional ow).

switch: 1. metagwg ac. 2. met gw. switching: 1. metagwg . 2. met gontac. syllogism: sullogism c. symbol: s mbolo.

symbol processing: sumbolik epexergas a. symbol processor: sumbolik c epexergast c. inclusion symbols: s mbola egkleismo .

Kronecker's symbol: s mbolo tou Kronecker. logical symbols: logik s mbola. permutation symbol: s mbolo met jeshc.

symbolic: sumbolik c.

symbolic approximation: sumbolik pros ggish. symbolic manipulation: sumbolik c qeirism c epexergas a. symbolic notation: sumbolik shmeiograf a.

symmedian: summetrodi mesoc. symmetric(-al): summetrik c.

symmetric group: summetrik om da. symmetric matrix: summetrik c p nakac. symmetric operator: summetrik c telest c. symmetric property: summetrik idi thta. symmetric relation: summetrik sq sh. symmetric tensor: summetrik c tanust c. symmetric transformation: summetrik c metasqhmatism c. conjugate symmetric property: suzug c summetrik idi thta. skew symmetric: antisummetrik c.

symmetrical: summetrik c (bl. symmetric).

symmetrical tensor: summetrik c tanust c. symmetrical theorem: summetrik je rhma (de terh taut thta tou Green).

symmetry: summetr a.

symmetry analysis: an lush summetr ac. symmetry group: om da summetri n. axial symmetry: axonik summetr a, summetr a wc proc xona. axis of symmetry: xonac summetr ac. central symmetry: ketrik summetr a, summetr a wc proc k ntro. plane of symmetry: ep pedo summetr ac. screw symmetry: summetr a elik sewc, elikoeid c summetr a.

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skew symmetry: antisummetr a.

symplectic: sumplektik c.

symplectic discretization: sumplektik diakritopo hsh. symplectic geometry: sumplektik gewmetr a. symplectic integration: sumplektik olokl rwsh. symplectic integrator: sumplektik c oloklhrwt c. symplectic manifold: sumplektik pollapl thta. symplectic mapping: sumplektik apeik nish. symplectic reduction: sumplektik anagwg .

synchronization: sugqronism c. synchronous: s gqronoc. synchrony: sugqronism c. synclastic: sugklastik c.

synclastic surface: sugklastik epif neia.

synergetic: sunerghtik c. synergy: sun rgeia. synodic: sunodik c. synonym: sun numo. syntactic: suntaktik c.

syntactic interpretation: suntaktik ermhne a.

syntax: s ntaxh.

syntax error: suntaktik l joc.

synthesis: s njesh. synthetic: sunjetik c.

synthetic cut: sunjetik fantastik tom (gia gkouc el gqou). synthetic division: sunjetik dia resh. synthetic geometry: sunjetik gewmetr a.

system: s sthma.

system of reference: s sthma anafor c. systems theory: jewr a susthm twn. accelerated system of reference: epitaqun meno s sthma anafor c. a ne coordinate system: omoparallhlik s sthma suntetagm nwn. algebraic system: algebrik s sthma. autonomous system: aut nomo s sthma. binary system: duadik s sthma.

Cartesian system: kartesian s sthma. chaotic system: qaotik s sthma. complex number system: s sthma twn migadik n arijm n. control system: s sthma el gqou. conservative system: sunthrhtik s sthma.

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consistent system: sumbibast s sthma. coordinate system: s sthma suntetagm nwn. correspondence system: s sthma antistoiq ac. curvilinear system: kampul grammo s sthma. database systems: sust mata b sewn dedom nwn. decimal system: dekadik s sthma. degenerate system: ekfulism no s sthma. dextral system (of coordinates): dexi strofo s sthma (suntetagm nwn), sun. right-handed system. discrete system: diakrit s sthma. dynamical system: dunamik s sthma. elliptic system: elleiptik s sthma. equivalent systems: isod nama sust mata. forced system: exanagkasm no s sthma.

Hamiltonian system: qamiltonian s sthma. holonomic system: ol nomo s sthma. homogeneous system: omogen c s sthma. inconsistent system: asumb basto mh sumbibast ad nato s sthma. inertial system: adraneiak s sthma. information systems: plhroforik sust mata, sust mata plhrofori n. isolated system: apomonwm no s sthma. isometric system: isometrik s sthma. left-handed system: arister strofo s sthma. linear system (of equations): grammik s sthma (exis sewn). logarithmic system: logarijmik s sthma. mesoscopic system: mesoskopik s sthma. metric system: metrik s sthma. moving coordinate system: kino meno s sthma suntetagm nwn. neuronal system: neurwnik s sthma. non-autonomous system: mh aut nomo s sthma. nondegenerate system: mh ekfulism no s sthma. non-linear system: mh grammik s sthma. normal system: kanonik s sthma. number system: s sthma arijm n. octal number system: oktadik s sthma arijm n. overdetermined system: uperkajorism no s sthma. parabolic system: parabolik s sthma. real number system: s sthma twn pragmatik n arijm n. rectangular coordinate system: kartesian orjog nio s sthma suntetagm nwn (sun. Cartesian coordinate system). rheonomic system: re nomo s sthma. right-handed coordinate system: dexi strofo s sthma suntetagm nwn, sun. dextral coordinate system. rotating coordinate system: peristref meno s sthma suntetagm nwn. scleronomic system: sklhr nomo s sthma. singular system: idi zon mh omal an malo s sthma. solar system: hliak s sthma. stable system: eustaj c s sthma.

Sturm-Liouville system: s sthma Sturm-Liouville. underdetermined system: upokajorism no s sthma.

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unstable system: astaj c s sthma.

systematic: susthmatik c.

systematic design: susthmatik c sqediasm c. systematic error: susthmatik sf lma. systematic sample: susthmatik de gma. systematic square: susthmatik tetr gwno. systematic statistic: susthmatik statistik sun rthsh. systematic variation: susthmatik metabol .

systole: sustol . systolic: sustolik c.

systolic accelerator: sustolik c epitaqunt c.

syzygy: suzug a.

T t-distribution: t-katanom katanom Student (Student distribution).

table: p nakac, trap zi.

contingency tables: p nakec sun feiac. di erence table: p nakac diafor n. frequency table: p nakac suqn thtac. incomplete beta tables: atele c ellipe c b ta p nakec. joint probability table: p nakac mikt c pijan thtac. polytomic table: polutomik c p nakac. truth table: alhjop nakac, p nakac al jeiac, p nakac tim n al jeiac.

tableau (pl. tableaux): p nakac.

Young tableaux: p nakec Young.

tabular: up morf p naka, plakoeid c. tabulation: kataskeu sqhmatism c p naka. tacpoint: diakekrim no shme o. tail: our , gr mmata (pleur nom smatoc).

tail area (of a distribution): perioq our c (katanom c). band tail: our tain ac.

tame: exhmer nw, exhm rwsh.

tame algebras: exhmerwm nec lgebrec.

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tame measure: exhmerwm no m tro.

tameness: to exhmerwm no.

tameness of a measure: to exhmerwm no m trou.

tandem: nac p sw ap ton llo.

in tandem: nac p sw ap ton llo.

tangency: epaf .

point of tangency: shme o epaf c.

tangent: efaptom nh (sthn trigwnometr a), efapt menoc, efaptomenik c. tangent bundle: efapt menh d smh. tangent law: n moc twn efaptom nwn. tangent plane: efapt meno ep pedo. tangent surface: efapt menh epif neia. tangent vector: efapt meno di nusma. internal tangent: eswterik efaptom nh. inverse tangent: t xo efaptom nhc. polar tangent: polik efaptom nh.

tangential: efaptomenik c, kat thn efaptom nh.

tangential acceleration: efaptomenik epit qunsh. tangential component: efaptomenik sunist sa. tangential curvature: efaptomenik kampul thta, gewdaisiak kampul thta (geodesic curvature).

tanh: uperbolik efaptom nh.

inverse tanh: t xo uperbolik c efaptom nhc. inverse tanh transformation: metasqhmatism c t xou uperbolik c efaptom nhc.

tank: dexamen . tape: tain a (plhroforik ).

input tape: tain a eis dou. two-dimensional tape: disdi stath tain a. two-way in nite tape: peirh tain a d o kateuj nsewn.

Tarski, Alfred (1902- )

Tarski paradox: par doxo tou Tarski.

Tardaglia, Niccolo (1499-1559 1500-1557) Tauber, Alfred (1886- ) Tauber theorem: je rhma tou Tauber.

tautochrone: taut qronoc, is qronoc.

tautochrone problem: taut qrono pr blhma.

tautological: tautologik c.

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tautology: tautolog a.

tautology law: n moc tautolog ac.

Taylor, Brook (1685-1731)

Taylor development: an ptugma Taylor (sun. Taylor expansion).

Taylor expansion: an ptugma Taylor (sun. Taylor development).

Taylor form: morf Taylor.

Taylor's formula: t poc tou Taylor.

Taylor polynomial: polu numo Taylor.

Taylor series: seir Taylor.

Taylor's theorem: je rhma tou Taylor.

Taylor's theorem of the mean: je rhma thc m shc tim c tou Taylor. universal Taylor series: kajolik c seir c Taylor.

technique: teqnik , m jodoc.

integration technique: teqnik olokl rwshc. optimization technique: m jodoc beltistopo hshc. sampling technique: teqnik deigmatolhy ac.

technological: teqnologik c. technology: teqnolog a.

information technology: plhroforik teqnolog a.

telegraph: thl grafoc.

telegraph equation: ex swsh thl grafou.

telephoto lens: thlefak c. telescope: thlesk pio. telescopic: thleskopik c.

telescopic method: thleskopik m jodoc. telescopic series: thleskopik seir .

telescoping: thlesk peush. temperature: jermokras a.

absolute temperature: ap luth jermokras a. complex temperature: migadik jermokras a.

Kelvin temperature: jermokras a Kelvin.

temporal: qronik c. tend: te nw.

tend to zero: te nw sto mhd n. tend to in nity: te nw sto peiro.

tendency: t sh.

central tendency: kentrik t sh. measure of central tendency: m tro kentrik c t sewc.

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tension: efelkusm c, t sh.

modulus in tension: m tro efelkusmo .

tensor: tanust c, tanustik c.

tensor algebra: tanustik lgebra, lgebra tanust n. tensor analysis: tanustik an lush. tensor contraction: sustol tanust ( n). tensor eld: tanustik ped o. tensor notation: tanustik c sumbolism c. tensor product: tanustik gin meno. absolute tensor: ap lutoc tanust c. alternating tensor: enall sswn tanust c. antisymmetric tensor: antisummetrik c tanust c, sun. skew-symmetric tensor. associated tensor: prosetairistik c tanust c.

Cartesian tensor: kartesian c tanust c. contravariant tensor: antallo wtoc tanust c. covariant tensor: sunallo wtoc tanust c. curvature tensor: tanust c kampul thtac. identity tensor: tautotik c monadia oc tanust c, tanust c antikat stashc (sun. unit substitution tensor). invariants of a tensor: anallo wtec tanust . isotropic tensor: is tropoc tanust c. iterated tensor product: pollapl tanustik gin meno. metric tensor: metrik c tanust c. rate of deformation tensor: tanust c rujm n param rfwshc. Sun. rate of strain tensor. rate of strain tensor: tanust c rujm n param rfwshc. Sun. rate of deformation tensor. reciprocal tensors: ant strofoi tanust c.

Riemann curvature tensor: tanust c kampul thtac tou Riemann. skew-symmetric tensor: antisummetrik c tanust c, sun. antisymmetric tensor. substitution tensor: tautotik c monadia oc tanust c, tanust c antikat stashc (sun. identity unit tensor). symmetric tensor: summetrik c tanust c. stress tensor: tanust c t sewn. unit tensor: tautotik c monadia oc tanust c, tanust c antikat stashc (sun. identity substitution tensor).

tensorial: tanustik c.

tensorial variable: tanustik metablht .

term: roc.

term by term: ro proc ro. term by term integration: olokl rwsh ro proc ro. dominating term: uperisq wn kur arqoc roc. general term: genik c roc. higher order terms: roi an terhc t xhc. inertial terms: adraneiako roi roi adr neiac. non-zero term: mh mhdenik c roc. positive term: jetik c roc. rearrangement of terms: anadi taxh rwn.

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similar terms: moioi roi. vanishing term: mhdeniz menoc roc.

terminal: telik c, akra oc, termatik c, termatik (plhroforik ). terminal point: telik shme o, p rac (dian smatoc). terminal state: termatik kat stash. terminal velocity: termatik taq thta.

terminating: perato menoc.

terminating fraction: perato meno kl sma.

terminology: orolog a. terminological: orologik c. termwise: kat rouc. ternary: triadik c, trimel c. Sun. triadic.

ternary operation: trimel c pr xh. ternary relation: trimel c triadik sq sh.

Cantor ternary set: triadik s nolo Cantor. Sun. triadic Cantor set.

terrestrial: g inoc. tesselation: yhfidopo hsh.

random tesselation: tuqa a yhfidopo hsh.

test: dokim , krit rio, legqoc, ex tash, test, dokimas a.

test function: elegqosun rthsh sun rthsh el gqou. test of hypothesis: legqoc up jeshc. chi-square test: legqoc 2. comparison test: krit rio thc sugkr sewc. consistent test: sunep c legqoc. consistent test function: sunep c elegqosun rthsh sun rthsh el gqou. convergence test: krit rio s gklishc. Se merik bibl a, test s gklishc. empty cell test: legqoc keno kelio . gap test: legqoc q smatoc. integral test: oloklhrwtik krit rio. likelihood ratio test: legqoc l gou pijanof neiac. most powerful test function: isqur tath elegqosun rthsh, isqur tath sun rthsh el gqou. multi-binomial test: poludiwnumik c legqoc. one-tailed test: mon pleuroc legqoc. permutation test: metaj tik c legqoc. pocket test: s ntomoc legqoc. power of a test function: isq c elegqosun rthshc, isq c sun rthshc el gqou. quick test: gr goroc legqoc. quotient test: krit rio sugkr sewc tou l gou. randomization test: legqoc tuqaiopo hshc. randomized test: tuqaiopoihm noc legqoc. randomized test function: tuqaiopoihm nh elegqosun rthsh, tuqaiopoihm nh sun rthsh el gqou. ratio test: krit rio tou l gou. restricted test: periorism noc legqoc. root test: krit rio thc r zac.

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sequential likelihood test: akoloujiak c legqoc pijanof neiac. sequential test: akoloujiak c legqoc. sign test function: elegqosun rthsh pros mou, sun rthsh el gqou pros mou. size of a test function: m gejoc elegqosun rthshc, m gejoc sun rthshc el gqou. triangle test: trigwnik c legqoc. two-sided test: amf pleuroc legqoc. two-tailed test: d pleuroc legqoc. unbiased test function: amer lhpth elegqosun rthsh, amer lhpth sun rthsh el gqou. uniformly most powerful unbiased test function: omoi morfa isqur tath amer lhpth elegqosun rthsh,

omoi morfa isqur tath amer lhpth sun rthsh el gqou.

Weierstrass M test: krit rio tou Weierstrass.

testing: dokim , legqoc, dokimas a.

hypothesis testing: legqoc up jeshc.

tetrachoric: tetraqwrik c.

tetrachoric correlation: tetraqwrik susq tish. tetrachoric function: tetraqwrik sun rthsh.

tetrad: tetr da.

tetrad di erence: tetradik diafor .

tetrahedral: tetr edroc, tetraedrik c.

tetrahedral angle: tetr edrh gwn a. tetrahedral surface: tetr edrh epif neia. tetrahedron (pl. tetrahedrons or tetrahedra): tetr edro. regular tetrahedron: kanonik omal tetr edro. truncated tetrahedron: apokomm no k louro tetr edro. 'Ena ek twn 13 arqim deiwn polu drwn (oi drec tou e nai kanonik tr gwna kai ex gwna).

text: ke meno.

text processing: epexergas a keim nou. text processor: epexergast c keim nou.

theorem: je rhma.

Baire category theorem: je rhma kathgori n tou Baire. best approximation theorem: je rhma b ltisthc pros ggishc. binomial theorem: je rhma tou diwn mou.

Bolzano-Weierstrass theorem: je rhma twn Bolzano-Weierstrass.

Borel's covering theorem: je rhma k luyhc tou Borel. bounded convergence theorem: je rhma fragm nhc s gklishc. central limit theorem: kentrik oriak je rhma.

Chinese remainder theorem: je rhma upolo pou tou Kin zou (logik ). compactness theorem: je rhma sump geiac. completeness theorem: je rhma plhr thtac. contraction theorem: je rhma sustol c. converse theorem: ant strofo je rhma. deduction theorem: sumperasmatologik je rhma, je rhma paragwg c.

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divergence theorem: je rhma ap klishc (je rhma tou Gauss twn Gauss-Ostrogradsky). dominated convergence theorem: je rhma kuriarqhm nhc s gklishc. double expectation theorem: je rhma dipl c prosdok ac. downward L ovenheim-Skolem theorem: kajodik je rhma twn L ovenheim-Skolem. embedding theorem: je rhma egkleismo . existence theorem: je rhma parxhc. niteness theorem: je rhma tou peperasm nou. xed point theorem: je rhma stajero shme ou. four-color theorem: je rhma tess rwn qrwm twn.

Fourier's integral theorem: oloklhrwtik je rhma tou Fourier. fundamental theorem: jemeli dec je rhma. fundamental theorem of algebra: jemeli dec je rhma thc lgebrac. fundamental theorem of arithmetic: jemeli dec je rhma thc arijmhtik c. fundamental theorem of calculus: jemeli dec je rhma tou majhmatiko logismo . fundamental theorem of integral calculus: jemeli dec je rhma tou oloklhrwtiko logismo .

Gauss-Ostrogradsky theorem: je rhma twn Gauss-Ostrogradsky, je rhma tou Gauss, je rhma ap klishc (divergence theorem).

Gauss theorem: je rhma tou Gauss je rhma thc ap klishc (divergence theorem). implicit function theorem: je rhma peplegm nhc sun rthshc. inclusion theorem: je rhma egkleismo . integral mean value theorem: je rhma m shc tim c gia oloklhr mata. intermediate value theorem: je rhma endi meshc tim c. inverse function theorem: je rhma thc ant strofhc sun rthshc.

Lebesgue dominated convergence theorem: je rhma kuriarqhm nhc s gklishc tou Lebesgue. limit theorem: oriak je rhma. mapping theorem: je rhma apeikon sewc. maximum modulus theorem: je rhma tou meg stou m trou. mean value theorem: je rhma m shc tim c. minimax theorem: je rhma elaqistomeg stou, je rhma minimax. minimum modulus theorem: je rhma tou elaq stou m trou. non-completeness theorem: je rhma mh plhr thtac. open mapping theorem: je rhma anoikt c apeik nishc. parallel axes theorem: je rhma twn par llhlwn ax nwn. perpendicular axes theorem: je rhma twn kaj twn ax nwn. prime number theorem: je rhma pr twn arijm n. principal axes theorem: je rhma kur wn ax nwn.

Pythagoras theorem: pujag reio je rhma. remainder theorem: je rhma tou upolo pou. replacement theorem: je rhma epan jeshc. residue theorem: je rhma twn oloklhrwtik n upolo pwn.

Riesz representation theorem: je rhma anaparast sewc tou Riesz.

Sobolev embedding theorem: je rhma egkleismo tou Sobolev. soundness theorem: je rhma orj thtac. spectral theorem: fasmatik je rhma. symmetrical theorem: summetrik je rhma (de terh taut thta tou Green). trace theorem: je rhma qnouc. transport theorem: je rhma metafor c (tou Reynolds). uni cation theorem: je rhma enopo hshc. uniqueness theorem: je rhma monadik thtac.

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upward L ovenheim-Skolem theorem: anodik je rhma twn L ovenheim-Skolem.

theorema Egregium of Gauss: je rhma Egregium tou Gauss. theoretic: jewrhtik c. set-theoretic: sunolojewrhtik c.

theoretical: jewrhtik c.

theoretical frequencies: jewrhtik c suqn thtec. theoretical results: jewrhtik apotel smata. theoretical variable: jewrhtik metablht .

theory: jewr a.

approximation theory: jewr a pros ggishc. axiomatic theory: axiwmatik jewr a. catastrophy theory: jewr a katastrof c. class theory: jewr a kl sewn. decision theory: jewr a apof sewn. electromagnetic theory: hlektromagnhtik jewr a. estimation theory: ektimhtik jewr a ektim sewc. function theory: jewr a sunart sewn.

Galois theory: jewr a Galois. game theory: jewr a paign wn. graph theory: jewr a grafhm twn gr fwn. group theory: jewr a om dwn. interpolation theory: jewr a parembol c. linear theory: grammik jewr a. matrix theory: pinakojewr a, jewr a pin kwn. measure theory: jewr a m trou. model theory: jewr a mont lwn. node theory: jewr a k mbwn. number theory: arijmojewr a, jewr a arijm n. potential theory: jewr a dunamiko . proof theory: jewr a apode xewn, sun. metamajhmatik (metamathematics). quanti cation theory: kathgorhmatik c logism c (sun. predicate calculus). quantum theory: kbantik jewr a. queuing theory: jewr a anamon c. recursion theory: jewr a anadrom n, jewr a anadromik n sunart sewn. representation theory: jewr a anaparast sewn. ring theory: jewr a daktul wn. sampling theory: jewr a deigmatolhy ac deigmatolhptik jewr a. set theory: sunolojewr a, jewr a sun lwn. systems theory: jewr a susthm twn.

thermal: jermik c.

thermal boundary layer: jermik oriak str ma. thermal conductivity: jermik agwgim thta. thermal energy: jermik en rgeia. thermal wave: jermik k ma.

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thermodynamics: jermodunamik . thermoelasticity: jermoelastik thta. thesis: j sh.

Church's thesis: j sh tou Church.

theta: j ta.

theta function: sun rthsh j ta.

thick: paq c. thin: lept c.

thin lm: lept um nio.

third: tr toc.

third invariant: tr th anallo wth. third kind: tr to e doc.

thixotropic: jixotropik c. three: tr a, treic. three-dimensional: tridi statoc, trisdi statoc. three-dimensional space: tridi statoc q roc.

three-dimensionality: to tridi stato. threshold: kat fli. thumb: ant qeirac. rule of thumb: empeirik c kan nac.

tide: pal rroia.

solar tide: hliak pal rroia.

tight: sfikt c, sten c.

tight bound: sten fr gma. tight probability sequence: sfikt akolouj a pijan thtac.

tightness: sfikt thta, sten thta. tiling: plak strwsh (Gewm., Plhr.).

tiling problem: pr blhma plak strwshc. tiling system: s sthma plak strwshc. bounded tiling: fragm nh plak strwsh. partial tiling: merik plak strwsh. semiregular tiling: hmikanonik hmiomal plak strwsh. Anaf retai ep shc kai wc arqim deia plak strwsh (Archimedean tiling). regular tiling: kanonik omal plak strwsh.

tilt: kl nw. tilted: keklim noc.

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time: qr noc.

time antithesis: qronik ant jesh. time comparability: qronik sugkrisim thta. time dependent: qronik exarthm noc metaball menoc, xronometaball menoc, metabatik c (transient). time derivative: qronik par gwgoc. time discrete: qronodiakrit c. time discretization: qronodiakritopo hsh. time independent: qronik anex rthtoc, st simoc (steady state). time marching: qronop reush. time marching scheme: m jodoc qronop reushc. time reversal: qronik anastrof . time series: qronoseir . time step: qronik b ma. time step size: qronik b ma, pl toc qroniko b matoc. deterministic time: nteterministik c qr noc. polynomial time: poluwnumik c qr noc. reaction time: qr noc antidr sewc. residence time: qr noc paramon c. response time: qr noc ap krishc. response time distribution: katanom qr nou ap krishc. space-time: qwr qronoc. stopping time: qr noc termatismo diakop c. waiting time: qr noc anamon c.

timewise: qronik c.

timewise variation: qronik metabol .

tolerance: anoq . Se merik bibl a, antoq .

tolerance distribution: katanom anoq c. tolerance factor: par gontac anoq c. tolerance interval: di sthma anoq c. tolerance limits: ria anoq c. lower tolerance limit: kat tero rio anoq c. non-parametric tolerance limits: aparametrik ria anoq c. upper tolerance limit: an tero rio anoq c.

tomography: tomograf a. top: koruf , str boc, sbo ra.

top-down parser: suntaktik c analut c ap p nw proc ta k tw.

topic: j ma.

selected topics: epilegm na j mata.

topological: topologik c.

topological completeness: topologik plhr thta. topological dynamics: topologik dunamik . topological geometry: topologik gewmetr a.

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topological group: topologik om da. topological invariant: topologik anallo wth. topological manifold: topologik pollapl thta. topological mapping: topologik apeik nish. topological property: topologik idi thta. topological space: topologik c q roc. topological transformation: topologik c metasqhmatism c.

topology: topolog a.

algebraic topology: algebrik topolog a. combinatorial topology: sunduastik topolog a. countable topology: arijm simh topolog a. discrete topology: diakrit topolog a. general topology: genik topolog a. relative topology: sqetik topolog a. strong topology: isqur topolog a. uniform topology: omal topolog a. weak topology: asjen c topolog a.

toroidal: toroeid c.

toroidal coordinates: toroeide c suntetagm nec.

torque: rop . torsion: str yh.

torsion coe cient: suntelest c str yhc. free torsion: ele jerh str yh. geodesic torsion: gewdaisiak str yh. radius of torsion: akt na str yewc.

torsional: streptik c.

torsional ow: peristrofik ro (sun. swirling ow).

tori: t roi, spe rec, bl. torus. toric: torik c.

toric variety: torik e doc torik pollapl thta.

torus (pl. tori): t roc, sampr la, spe ra (bl. Anchor ring). total: olik c, sunolik c, olik (gia jroisma), jroisma.

total curvature: olik kampul thta (sun. integral curvature kai curvature integra). total derivative: olik par gwgoc. total determination: olik c prosdiorism c. total di erential: olik t leio diaforik . total order: olik di taxh. total probability: olik pijan thta. total variation: olik k mansh (Stat.).

totally: olik c.

totally bounded: olik c fragm noc. totally connected: olik c sunektik c.

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totient: tosost , tosostik sun rthsh, sun rthsh tou Euler. totitive: tosostik c. tour: diadrom . trace: qnoc, eggraf (plhroforik ). trace of a line: qnoc euje ac. trace of a matrix: qnoc (tetragwniko ) p naka. trace theorem: je rhma qnouc.

track: qnoc.

actual track: pragmatik qnoc.

traction: lxh, efelkusm c. tractrix: lkousa (kamp lh). tra c: kuklofor a, k nhsh.

tra c intensity: ntash kuklofor ac. data tra c: kuklofor a dedom nwn.

trajectory: troqi .

orthogonal trajectories: orjog niec troqi c.

trans-: uper-, meta- (pr jema). transcend: uperba nw. transcendence: up rbash, uperbatik thta. transcendence basis: uperbatik b sh.

transcendency: up rbash, uperbatik thta. Sun. transcendence. transcendental: uperbatik c, mh algebrik c. transcendental closure: uperbatik j kh kleist thta. transcendental equation: uperbatik ex swsh. transcendental function: uperbatik (mh algebrik ) sun rthsh. transcendental number: uperbatik c (mh algebrik c) arijm c.

transducer: metasqhmatist c.

nite-state transducer: metasqhmatist c peperasm nwn katast sewn.

transfer: 1. metafor . 2. metaf rw.

transfer function: sun rthsh metafor c. heat transfer: met dosh metafor jerm thtac.

transference: metafor . Sun. transfer: trans nite: uperpeperasm noc.

trans nite induction: uperpeperasm nh epagwg . trans nite number: uperpeperasm noc arijm c. trans nite recursion: uperpeperasm nh anadrom .

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transform: 1. metasqhmat zw. 2. metasqhmatism nh, metasqhmatism noc. 3. metasqhmatism c. cosine transform: sunhmitonoeid c metasqhmatism nh (Fourier).

Fourier transform: metasqhmatism nh Fourier. inverse Fourier transform: ant strofh metasqhmatism nh Fourier. inverse Laplace transform: ant strofh metasqhmatism nh Laplace. inverse transform: ant strofh metasqhmatism nh.

Laplace transform: metasqhmatism nh Laplace. sine transform: hmitonoeid c metasqhmatism nh (Fourier).

transformation: metasqhmatism c, apeik nish (mapping), sun rthsh (function).

adjoint transformation: suzug c prosarthm nh apeik nish metasqhmatism c. a ne transformation: susqetism noc metasqhmatism c. bilinear transformation: digrammik c metasqhmatism c. canonical transformation: kanonik c metasqhmatism c. conformal transformation: s mmorfoc metasqhmatism c. congruence transformation: metasqhmatism c omoi thtac. covering transformation: metasqhmatism c k luyhc (sun. deck transformation). deck transformation: metasqhmatism c k luyhc (sun. covering transformation). division transformation: metasqhmatism c dia reshc. elementary transformation: stoiqei dhc pr xh (operation) metasqhmatism c. equiangular transformation: isog nioc metasqhmatism c. explicit transformation: analut c mesoc metasqhmatism c.

Fourier transformation: metasqhmatism c Fourier. homogeneous transformation: omogen c metasqhmatism c. homothetic transformation: omoiojetik c metasqhmatism c.

Householder transformation: metasqhmatism c tou Householder stoiqei dhc anaklast c (elementary re ector). identity transformation: tautotik c metasqhmatism c. in nitesimal transformation: apeirost c metasqhmatism c. inverse Fourier transformation: ant strofoc metasqhmatism c Fourier. inverse Laplace transformation: ant strofoc metasqhmatism c Laplace. inverse transformation: ant strofoc metasqhmatism c. inverse sine transformation: metasqhmatism c t xou hmit nou. inverse tanh transformation: metasqhmatism c t xou uperbolik c efaptom nhc. inversion transformation: metasqhmatism c antistrof c. involutory transformation: eneliktik c metasqhmatism c. isogonal a ne transformation: isog nioc susqetism noc metasqhmatism c. isogonal transformation: isog nioc metasqhmatism c. isoparametric transformation: isoparametrik apeik nish.

Laplace transformation: metasqhmatism c Laplace. linear transformation: grammik c metasqhmatism c. monotone transformation: mon tonoc metasqhmatism c. natural transformation: fusik apeik nish metasqhmatism c. non-singular transformation: mh idi zousa omal apeik nish. one-to-one transformation: na proc na amfimonos mantoc amfimon timoc metasqhmatism c. orthogonal transformation: orjog nioc metasqhmatism c. projective transformation: probolik c metasqhmatism c. random orthogonal transformation: tuqa oc orjog nioc metasqhmatism c. rational transformation: rht c metasqhmatism c.

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reducible transformation: anag gimoc metasqhmatism c. sigmoidal transformation: sigmoeid c metasqhmatism c. similarity transformation: metasqhmatism c omoi thtac. similitude transformation: metasqhmatism c omoi thtac. singular transformation: idi zwn metasqhmatism c. symmetric transformation: summetrik c metasqhmatism c. topological transformation: topologik c metasqhmatism c. unitary transformation: orjomonadia a apeik nish. zero transformation: mhdenik c metasqhmatism c apeik nish (mapping).

transformed: metasqhmatism noc. transformer: metasqhmatist c. transient: metabatik c.

transient ow: metabatik ro . transient solution: metabatik l sh. transient state: metabatik kat stash.

transit: di bash. transition: met bash, allag , met ptwsh (fusik ).

transition function: sun rthsh met bashc. transition matrix: p nakac met bashc p nakac allag c b shc (change of basis matrix). transition probability: pijan thta met bashc. transition relation: sq sh met bashc. beta transitions: metapt seic b ta (fusik ). compatible transitions: sumbat c metab seic. phase transition: met bash f shc.

transitional: metabatik c. transitive: metabatik c.

transitive closure: metabatik kleist thta. transitive property: metabatik idi thta. transitive relation: metabatik sq sh. re exive transitive closure: anaklastik metabatik kleist thta.

transitively: metabatik . transitivity: metabatik thta.

stochastic transitivity: stoqastik metabatik thta.

translate: 1. metaf rw (metatop zw par llhla). 2. metafr zw. translation: 1. metafor (par llhlh metat pish). 2. met frash.

translation of axes: metafor ax nwn. translation parameter: par metroc metafor c. solid-body translation: metafor par llhlh metat pish stereo s matoc, mh elastik metafor , kampth metafor .

transmission: met dosh, di dosh, metafor . transmittance: diaperat thta.

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transparency: diaf neia. transparent: diafan c. transport: metafor , metaf rw.

transport phenomena: fain mena metafor c. transport theorem: je rhma metafor c (tou Reynolds). mass transport: metafor m zac. momentum transport: metafor orm c.

transpose: 1. an strofoc. 2. anastr fw, metatop zw, metaj tw.

transpose matrix: an strofoc p nakac. conjugate transpose matrix: anastrofosuzug c p nakac, suzug c an strofoc p nakac.

transposed: anestramm noc, metatopism noc, metatejeim noc. transposed matrix: anestramm noc p nakac.

transposition: anastrof , metafor , met jesh. transvariation: diametablht thta. transversal: egk rsioc, diat mnousa (egk rsia gramm ). transversality: egkarsi thta. transversality condition: sunj kh egkarsi thtac.

transverse: egk rsioc, pl gioc.

transverse axis: egk rsioc xonac. transverse section: egk rsia tom . transverse vibration: egk rsia tal ntwsh. transverse wave: egk rsio k ma.

transversely: egk rsia, pl gia.

transversely isotropic: egk rsia is tropoc.

trapezium (pl. trapeziums or trapezia): trapezoeid c (USA), trap zio (British). isosceles trapezium: isoskel c trap zio (British).

trapezoid: trap zio (USA), trapezoeid c (British).

isosceles trapezoid: isoskel c trapezoeid c (USA).

trapezoidal: trapezoeid c, tou trapez ou.

trapezoidal formula: t poc tou trapez ou. trapezoidal method: m jodoc tou trapez ou. trapezoidal rule: kan nac tou trapez ou. composite trapezoidal rule formula: s njetoc t poc tou trapez ou.

traveling: ode wn, periode wn.

traveling salesman problem: pr blhma periode ontoc pwlht pr blhma emporiko antipros pou. traveling wave: ode on k ma.

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treatment: spoud , mel th, agwg , metaqe rish. tree: d ntro. tree diagram: dentrodi gramma. evolutionary tree: exeliktik d ntro. parse tree: suntaktik d ntro (plhroforik ).

trefoil: tr fullo. Sun. trifolium. trend: t sh, rop .

trend tting: prosarmog t shc. rational trend: rht t sh. secular trend: dihnek c t sh.

tri-: tri(s)- (pr jema). triad: tri da.

circular triad: kuklik tri da.

triadic: triadik c. Sun. ternary.

triadic Cantor set: triadik s nolo Cantor. Sun. Cantor ternary set.

trial: dokim , prosp jeia, dokimastik c.

trial and error: dokim kai sf lma. trial and error method: m jodoc dokim c kai sf lmatoc. trial function: sun rthsh dokim c.

Bernoulli trial: dokim Bernoulli. independent trials: anex rthtec dokim c.

triangle: tr gwno.

triangle inequality: trigwnik anis thta. triangle test: trigwnik c legqoc. acute triangle: oxug nio tr gwno. birectangular spherical triangle: ditetragwnik sfairik tr gwno. equilateral triangle: is pleuro tr gwno. geodesic triangle: gewdaisiak tr gwno. isosceles triangle: isoskel c tr gwno. medial triangle: bl. median triangle. median triangle: to tr gwno me koruf c ta m sa twn pleur n trig nou, sun. medial triangle. nested triangles: diktuwm na tr gwna. oblique triangle: mh orjog nio tr gwno. obtuse triangle: ambleig nio tr gwno. plane triangle: ep pedo tr gwno. polar triangle: polik tr gwno. quadrantal spherical triangle: tetartokuklik sfairik tr gwno. scalene triangle: skalhn tr gwno. similar triangles: moia tr gwna. spherical triangle: sfairik tr gwno.

triangulable: trigwn simoc, trigwnopoi simoc.

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triangulability: trigwnisim thta, trigwnopoihsim thta. triangular: trigwnik c, tr gwnoc.

triangular element: trigwnik stoiqe o. triangular matrix: trigwnik c p nakac. triangular pyramid: trigwnik puram da. triangular wave function: trigwnik kumatik sun rthsh. lower-triangular matrix: k tw trigwnik c p nakac. upper-triangular matrix: nw trigwnik c p nakac.

triangularity: trigwnik thta. triangulate: trigwnopoi , trigwn zw. triangulation: trigwnopo hsh, trigwnism c. triaxial: triaxonik c. tribological: tribologik c. tribology: tribolog a. trichotomy: triqotom a. trick: t qnasma. trifolium: tr fullo. Sun. trefoil. trigon: tr gwno (arq., des triangle). trigonal: trigwnik c. trigonometric: trigwnometrik c (sun. circular kai cyclometric).

trigonometric approximation: trigwnometrik pros ggish. trigonometric equations: trigwnometrik c exis seic. trigonometric expansion: trigwnometrik an ptugma. trigonometric functions: trigwnometrik c kuklik c (circular) gwniometrik c (cyclometric) sunart seic.

trigonometric substitution: trigwnometrik antikat stash. inverse trigonometric function: ant strofh trigwnometrik sun rthsh.

trigonometrical: trigwnometrik c. trigonometrically: trigwnometrik . trigonometry: trigwnometr a.

spherical trigonometry: sfairik trigwnometr a.

tridiagonal: tridiag nioc.

tridiagonal matrix: tridiag nioc p nakac.

trihedral: tr edroc, triedrik c. trihedron (pl. trihedrons or trihedra): tr edro. moving trihedron: kino meno tr edro.

trilateral: tr pleuroc. trilinear: trigrammik c.

trilinear form: trigrammik morf .

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trimmed: xakrism noc.

trimmed mean: xakrism noc m soc.

trimming: x krisma. trimodal: trik rufoc.

trimodal distribution: trik rufh katanom .

trinodal: tr komboc. trinomial: tri numo, triwnumik c.

trinomial distribution: triwnumik katanom .

triple: tri da, tripl c, tripl sioc, triplasi zw.

triple comparisons: tripl c sugkr seic. triple integral: tripl olokl rwma. triple lattice: tripl pl gma. triple lattice: tripl kigkl dwma. triple point: tripl shme o. triple precision: tripl akr beia. triple root: tripl r za. ordered triple: diatetagm nh tri da. primitive Pythagorean triple basik prwtarqik pujag reia tri da. scalar triple product: mikt gin meno (dianusm twn) yeudoarijmhtik (pseudoscalar) gin meno arijmhtik tripl gin meno. vector triple product: disexwterik gin meno dianusmatik tripl gin meno.

triplet: tri da.

ordered triplet: diatetagm nh tri da.

triplicate: tripl c, triplasi zw. triplication: triplasiasm c. triplicity: tripl thta. triply: tripl . trirectangular: trisorjog nioc. trisect: triqotom , diair eic tr a (sun jwc sa) m rh. trisecting: triqot mhsh. trisecting the angle: triqot mhsh gwn ac.

trisection: triqot mhsh. trisector: triqot moc. trisectrix: triqotomo sa (kamp lh). trivial: tetrimm noc.

trivial case: tetrimm nh per ptwsh. trivial cycle: tetrimm noc k kloc. trivial ideal: tetrimm no ide dec. trivial solution: tetrimm nh l sh. trivial subgroup: tetrimm nh upoom da.

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trivial subspace: tetrimm noc up qwroc.

triviality: (to) tetrimm no. trochoid: troqoeid c.

prolate trochoid: ep mhkec troqoeid c.

trough: ko lwma, koil da. true: alhj c.

true mean: alhj c m soc. true regression: alhj c palindr mhsh. vacuously true statement: pr tash alhj c me ken tr po, adi fora alhj c pr tash.

truth: al jeia.

truth table: alhjop nakac, p nakac al jeiac, p nakac tim n al jeiac. truth value: tim al jeiac, alh0otim . appropriate truth assignment: kat llhlh ap dosh tim n al jeiac.

truncate: apok bw, kolob nw. truncated: k louroc, apokomm noc, kolob c.

truncated cone: apokomm noc k louroc k noc. truncated cube: apokomm noc k louroc k boc. truncated cuboctahedron: apokomm no k louro kubookt edro. truncated dodecahedron: apokomm no k louro dwdek edro. truncated icosahedron: apokomm no k louro eikos edro. truncated icosidodecahedron: apokomm no k louro eikosidwdek edro. truncated octahedron: apokomm no k louro okt edro. truncated polyhedron: apokomm no k louro pol edro. truncated pyramid: apokomm nh k lourh puram da. truncated series: apokomm nh seir , kolob seir . truncated tetrahedron: apokomm no k louro tetr edro.

truncation: apokop , perikop .

truncation error: sf lma apokop c. global truncation error: kajolik sf lma apokop c. local truncation error: topik sf lma apokop c.

Tschirnhausen, (1651-1708) tunnel: to nel, s ragga.

air tunnel: aerodunamik s ragga.

turbulence: t rbh. turbulent: turb dhc.

turbulent ow: turb dhc ro .

Turing, A.M. (1912-1954)

Turing-computable function: Turing upolog simh sun rthsh.

Turing-decidable language: apofas simh gl ssa kat Turing, Turing apofas simh gl ssa.

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Turing machine: mhqan Turing.

Turing machine with multiple heads: mhqan Turing me pollapl c kefal c.

Turing-undecidable language: mh apofas simh gl ssa kat Turing, Turing mh apofas simh gl ssa. nondeterministic Turing machine: mh nteterministik mhqan Turing. universal Turing machine: pagk smia mhqan Turing.

turning: .

turning point: shme o kamp c.

twice: d c, d o for c. twin: d dumoc.

twin primes: d dumoi pr toi (arijmo ).

twinned: d dumoc.

twinned distributions: d dumec katanom c.

twist: sustrof , sustr fw. twisted: sunestramm noc. two: d o. two-dimensional: didi statoc, disdi statoc. two-dimensional space: didi statoc q roc.

two-dimensionality: to didi stato. two-norm: d o-n rma. two-parameter: diparametrik c, d o param trwn.

two-parameter approximation: diparametrik pros ggish.

two-phase: difasik c, d o f sewn.

two-phase ow: difasik ro . two-phase sampling: deigmatolhy a d o f sewn.

two-point: d o shme wn.

two-point boundary value problem: pr blhma d o sunoriak n tim n. two-point interpolation: parembol d o shme wn.

two-sided: amf pleuroc d pleuroc.

two-sided hypothesis: amf pleurh up jesh. two-sided ideal: amf pleuro d pleuro ide dec. two-sided surface: d pleurh epif neia. two-sided test: amf pleuroc legqoc.

two-step: dibhmatik c.

two-step method: dibhmatik m jodoc.

two-tailed: d pleuroc.

two-tailed test: d pleuroc legqoc.

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two-way: d o kateuj nsewn, amf dromoc.

two-way classi cation: taxin mhsh kat d o par gontec. two-way in nite tape: peirh tain a d o kateuj nsewn.

type: t poc, e doc.

type bias: merolhy a t pou. type-I error: sf lma t pou I. type-II error: sf lma t pou II.

typical: tupik c. typo: tupografik l joc. typography: tupograf a.

digital typography: yhfiak tupograf a.

U ulterior: metagen steroc, ap teroc. ultimate: telik c, sqatoc, teleuta oc, jemeli dhc. ultimate cluster: telik sust da.

ultimately: telik , jemeliwd c.

ultimately dense: telik puk'noc.

ultra-: uper-. ultra lter: uperf ltro. ultrapower: uperd namh. ultraproduct: upergin meno. ultrathin: up rleptoc.

ultrathin lm: up rlepto um nio.

ultraspherical: upersfairik c.

ultraspherical coe cient: upersfairik c suntelest c. ultraspherical polynomial: upersfairik polu numo.

ultraviolet: uperi dhc. umbilic: omfalik shme o (sun. umbilical point). umbilical: omfalik c. umbilical point: omfalik shme o.

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umbra: ski (plan th). unambiguous: mh diforo menoc.

unambiguous context-free grammar: diforo menh grammatik qwr c sumfraz mena.

unary: monomel c, monadia oc (sun. monadic kai singulary).

unary notation: monadia oc sumbolism c. unary operation: monomel c pr xh. unary relation: monomel c monadia a sq sh, kathg rhma miac j shc (sun. monadic relation kai one-place predicate).

unbiased: amer lhptoc.

unbiased estimate: amer lhpth ekt mhsh. unbiased estimator: amer lhpth ektim tria. absolutely unbiased: apol twc amer lhptoc. absolutely unbiased estimator: apol twc amer lhpth ektim tria.

unbiasedness: amerolhy a. unbounded: mh fragm noc.

unbounded domain: mh fragm no qwr o. unbounded function: mh fragm nh sun rthsh. unbounded interval: mh fragm no di sthma. unbounded set: mh fragm no s nolo.

unbranched: apodiakladwm noc.

unbranched covering: apodiakladwm nh k luyh.

uncertainty: abebai thta.

uncertainty interval: di sthma abebai thtac.

uncomputability: mh upologisim thta. uncomputable: mh upolog simoc. unconditional: ad smeutoc, qwr c sunj kec rouc.

unconditional basic sequence: ad smeuth basik akolouj a. unconditional basis: ad smeuth b sh. unconditional convergence: ad smeuth s gklish. unconditional stability: ad smeuth eust jeia.

unconditionally: ad smeuta, qwr c sunj kec rouc. unconditionally stable: ad smeuta eustaj c.

unconjugated: aposunezeugm noc.

unconjugated nite element method: m jodoc aposunezeugm nwn peperasm nwn stoiqe wn.

uncorrelated: asusq tistoc.

uncorrelated random variables: asusq tistec orjog niec tuqa ec metablht c.

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uncountable: mh arijm simoc, mh metr simoc.

uncountable set: mh arijm simo mh metr simo s nolo.

uncountably: mh arijm sima, mh metr sima. undamped: qwr c ap sbesh.

undamped motion: k nhsh qwr c ap sbesh.

undecidability: mh anadromik thta (logik ). undecidable: mh apofas simoc, mh algorijmik c mh apant simoc (logik ).

undecidable language: mh apofas simh gl ssa.

Turing-undecidable language: mh apofas simh gl ssa kat Turing, Turing mh apofas simh gl ssa.

underdamped: arg aposbhn menoc, me asjen ap sbesh. underdamped motion: k nhsh me asjen ap sbesh.

underdamping: upoap sbesh. underdetermined: upokajorism noc, upoprosdiorism noc. underdetermined system: upokajorism no s sthma.

under ow: upoqe lish. under ow error: sf lma upoqe lishc. underrelaxation: upoqal rwsh.

underrelaxation method: m jodoc upoqal rwshc.

underwater: upobr qioc.

underwater acoustics: upobr qia akoustik .

undetermined: aprosdi ristoc, prosdiorist oc.

method of undetermined coe cients: m jodoc twn prosdiorist wn suntelest n.

undirected: mh kateujun menoc.

undirected graph: mh kateujun meno gr fhma.

undulation: kum twsh, k mansh (sun. corrugation). undulated: kumatoeid c (sun. corrugated). unequal: nisoc. unequally: nisa.

unequally spaced: anisap qontec. unequally spaced arguments: anisap qonta or smata.

unexplained: mh epexhghm noc.

unexplained variation: up loiph metabol .

uniaxial: monoaxonik c, mon xonac.

uniaxial crystal: mon xonac kr stalloc.

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uniaxial ow: monaxonik ro .

unidirectional: miac kate junshc, monokateujuntik c. uni cation: enopo hsh. uni cation algorithm: alg rijmoc enopo hshc. uni cation theorem: je rhma enopo hshc.

uni ed: enopoihm noc. uni er: enopoiht c. uniform: omoi morfoc, omal c.

uniform acceleration: omal epit qunsh. uniform approximation: omoi morfh pros ggish. uniform circular motion: omal kuklik k nhsh. uniform continuity: omoi morfh sun qeia. uniform convergence: omoi morfh s gklish. uniform distribution: omoi morfh katanom . uniform ow: omoi morfh ro . uniform norm: omoi morfh n rma. uniform scale: omoi morfh kl maka. uniform topology: omal topolog a. quasi-uniform: oione omoi morfoc, oione omal c.

uniformity: omoiomorf a, omal thta. uniformly: omoi morfa, omal .

uniformly accelerated motion: omal epitaqun menh k nhsh. uniformly continuous function: omoi morfa suneq c sun rthsh. uniformly convergent sequence: omoi morfa sugkl nousa akolouj a. uniformly distributed random variable: omoi morfa katanemhm nh tuqa a metablht .

unify: enopoi .

uni ed theory: enopoihm nh jewr a.

unilateral: mon pleuroc, monomer c.

unilateral constraint: mon pleuroc periorism c.

unimodal: monok rufoc.

unimodal property: monok rufh idi thta.

unimodality: to monok rufo. unimodular: me m tro th monada.

unimodular coe cient: suntelest c me m tro mon da. unimodular matrix: p nakac me or zousa mon da.

uninteresting: mh endiaf rwn.

uninteresting numbers: mh endiaf rontec arijmo .

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union: nwsh.

union of sets: nwsh sun lwn.

unique: monadik c, monos mantoc.

unique factorization: monos manth paragontopo hsh. unique solution: monadik l sh.

uniquely: monadik , kat tr po monadik , monos manta. uniquely de ned: monos manta orism noc.

uniqueness: monadik thta, (to) monos manto.

existence and uniqueness: parxh kai monadik thta. uniqueness of solution: monadik thta l shc. uniqueness theorem: je rhma monadik thtac.

unit: mon da, monadia oc, tautotik c.

unit circle: monadia oc k kloc. unit disk: monadia oc d skoc. unit dyad: monadia a du da. unit element: monadia o stoiqe o. unit error: monadia o sf lma. unit function: monadia a sun rthsh. unit interval: monadia o di sthma. unit matrix: monadia oc tautotik c p nakac. unit normal: monadia a k jeth. unit sphere: monadia a sfa ra ( mp la). unit square: monadia o tatr gwno. unit step: monadia o b ma. unit step function: sun rthsh monadia ou b matoc. unit tensor: tautotik c monadia oc tanust c, tanust c antikat stashc (sun. identity substitution tensor). unit vector: monadia o kanonik di nusma. absolute units: ap lutec mon dec. additive unit: prosjetik mon da. group unit: mon da om dac. imaginary unit: fantastik mon da. standard unit: tupik mon da.

unitarily: orjomonadia a.

unitarily similar: orjomonadia a moioi. unitarily similar matrices: orjomonadia a moioi p nakec (sun. congruent matrices).

unitary: monadia oc, orjomonadia oc, orjokanonik c.

unitary analysis: monadia a an lush. unitary group: monadia a om da. unitary matrix: orjomonadia oc p nakac, orjokanonik c p nakac. unitary similarity: orjomonadia a omoi thta. unitary space: monadia oc q roc.

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unitary transformation: orjomonadia a apeik nish.

unitemporal: monoqronik c. unity: mon da, monadia o tautotik oud tero stoiqe o (tou pollaplasiasmo ). unity method: m jodoc thc mon dac. ring with unity: dakt lioc me monadia o ( tautotik ) stoiqe o, 1-dakt lioc.

univariate: miac metablht c, monometablht c. universality: kajolik thta. universal: pagk smioc, kajolik c.

universal algebra: kajolik lgebra. universal constant: pagk smia stajer . universal covering: kajolik k luyh. universal law of gravitation: n moc thc pagk smiac lxhc. universal quanti cation: kajolik poso ndeixh. universal quanti er: kajolik c posode kthc. universal set: basik s nolo basik c q roc. universal Taylor series: kajolik c seir c Taylor.

universally: kajolik . universe: s mpan, plhjusm c, ol thta.

universe of discourse: basik s nolo basik c q roc, (sun. domain of quanti cation). free universe: ele jero s mpan.

unknown: gnwstoc.

unknown constant: gnwsth stajer . unknown function: gnwsth sun rthsh. nodal unknown: kombik c gnwstoc.

unlabeled: mh seshmasm noc, qwr c epigraf , qwr c etik tta. unlike: an moioc, diaforetik c, nisoc. unlike powers: nisec dun meic.

unlikelyhood: apijanof neia.

unlikelyhood ratio: l goc apijanofanei n.

unmarked: ashme wtoc, ashm deutoc. unperturbed: mh diataragm noc. unpolarized: mh polwm noc. unpredictable: apr bleptoc. unrestricted: qwr c periorismo c.

unrestricted grammar: grammatik qwr c periorismo c.

unsatis ability: mh ikanopoihsim thta.

unsatis ability: n moc mh ikanopoihsim thtac.

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unsatis able: mh ikanopoi simoc.

unsatis able formula: mh ikanopoi simoc t poc.

unsaturated: ak restoc. unsolvability: mh epilusim thta. unsolvable: mh epil simoc.

unsolvable problem: mh epil simo pr blhma.

unstable: astaj c.

unstable algorithm: astaj c alg rijmoc. unstable equilibrium: astaj c isorrop a. unstable oscillations: astaje c talant seic. unstable solution: astaj c l sh. unstable system: astaj c s sthma. globally unstable: kajolik astaj c. locally unstable: topik astaj c.

unsteady: mh m nimoc, metabatik c, mh stajer c, mh st simoc. unsteady ow: mh m nimh ro metabatik ro .

unstructured: mh domhm noc.

unstructured algorithm: mh domhm noc alg rijmoc. unstructured method: mh domhm nh m jodoc.

unsymmetric: mh summetrik c, as mmetroc. up: nw, p nw. update: enhmer nw, anane nw. update operation: pr xh anan wshc.

upper: nw, an teroc.

upper bound: nw fr gma nw p rac. upper con dence limit: an tero rio empistos nhc. upper limit: an tero rio. upper tolerance limit: an tero rio anoq c. upper-triangular matrix: nw trigwnik c p nakac. essential upper bound: ousi dec nw fr gma. least upper bound: el qisto nw fr gma supremum.

upstream: an nth. upward: anodik c.

upward L ovenheim-Skolem theorem: anodik je rhma twn L ovenheim-Skolem.

upwards: proc ta p nw. upwind: . upwind algorithm: .

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upwinding: . urelement: tomo, stoiqe o pou den e nai s nolo (logik ).

Urysohn, Paul (1898-1924) Urysohn lemma: l mma tou Urysohn.

Urysohn theorem: je rhma tou Urysohn.

use: qr sh, qrhsimopoi .

V vs. (Lat. versus): enant on, wc proc. vacuous: ken c. vacuousness: ken thta. vacuously: ken c, me ken tr po.

vacuously true statement: pr tash alhj c me ken tr po, adi fora alhj c pr tash.

vacuum: ken . valid: isq w, isq wn, gkuroc.

valid formula: gkuroc t poc. valid results: gkura apotel smata.

validate: epikur nw. validation: epik rwsh. validity: isq c, k roc. valuation: ekt mhsh. value: tim , ax a.

absolute value: ap luth tim . boundary value: sunoriak tim . boundary value problem: pr blhma sunoriak n tim n.

Cauchy principal value: prwte ousa tim tou Cauchy. characteristic value: qarakthristik tim , idiotim (bl. eigenvalue). complex valued: migadik c. complex-valued function: migadik sun rthsh. critical value: kr simh tim . dividing value: diaqwristik tim . expected value: anamen menh prosdok menh prosdokht c m sh tim majhmatik elp da. extreme value: akr tath tim . initial boundary value problem: pr blhma arqik n sunoriak n tim n. initial value: arqik tim . initial value problem: pr blhma arqik n tim n.

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integral mean value theorem: je rhma m shc tim c gia oloklhr mata. intermediate value: endi mesh tim . intermediate value theorem: je rhma endi meshc tim c. latent value: idiotim (bl. eigenvalue). many-valued: pleion timoc. many-valued function: plei timh sun rthsh. matrix-valued function: pinakosun rthsh. mean value: m sh tim . mean value theorem: je rhma m shc tim c. measure-valued function: metrosun rthsh. multi-valued function: plei timh sun rthsh. multiple-valued function: plei timh sun rthsh. numerical value: arijmhtik tim . present value: paro sa tr qousa tim . principal value: prwte ousa tim . probable value: pijan tim . proper value: idiotim (bl. eigenvalue). single-valued: mon timoc. single-valued function: mon timh sun rthsh. starting value: arqik tim , tim narxhc. truth value: tim al jeiac, alh0otim . vector-valued function: dianusmatik sun rthsh.

Vandermonde, Theophile (1735-1796)

Vandermonde determinant: or zousa tou Vandermonde.

van Dyck, Walter (1856-1934) vanish: mhden zw. vanishing: mhdeniz menoc.

vanishing term: mhdeniz menoc roc.

variability: metablht thta. variable: metablht , metablht c.

variable limits of integration: metablht ria olokl rwshc. variable step size integration: olokl rwsh metablhto b matoc. variable step size method: m jodoc metablhto b matoc. action variables: metablht c dr shc. canonical variable: kanonik metablht . cause variable: aitiometablht . chance variable: tuqa a metablht . change of variable: allag metablht c. complex variable: migadik metablht . dependent variable: exarthm nh metablht . discrete variable: diakrit aparijmht metablht . dummy variable: boub metablht . xed-point variable: metablht ak nhthc upodiastol c. oating-point variable: metablht kinht c upodiastol c. free variable: ele jerh metablht .

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independent variable: anex rthth metablht . nodal variable: kombik metablht . normal random variable: kanonik tuqa a metablht . predetermined variable: prokajorism nh metablht . primitive variable: arqik arq gonh metablht . random variable: tuqa a metablht . real variable: pragmatik metablht . response variable: metablht ap krishc. scalar variable: bajmwt metablht . separation of variables: qwrism c twn metablht n. separation of variables method: m jodoc qwrismo twn metablht n. standardized random variable: tupik tupopoihm nh tuqa a metablht . stochastic variable: stoqastik tuqa a metablht (random variable). tensorial variable: tanustik metablht . vectorial variable: dianusmatik metablht .

variance: diaspor diak mansh metablht thta. analysis of variance: an lush diaspor c. intraclass variance: endodiaspor . external variance: exwterik diaspor . minimum variance: el qisth diaspor . sample variance: deigmatik diaspor .

variant: parallag . variate: metablht , tuqa a metablht . variation: metabol . Se bibl a statistik c, qrhsimopoie tai enallaktik o roc k mansh. bounded variation: fragm nh metabol . calculus of variations: logism c twn metabol n. explained variation: palindromik paragontik metabol . rst variation: pr th metabol . method of variation of parameters: m jodoc thc metabol c twn stajerw'n. quartile variation: tetarthmoriak metabol . superposed variation: upertejeim nh metabol . systematic variation: susthmatik metabol . total variation: olik k mansh (Stat.). total variation distance: ap stash olik c k manshc (Stat.). unexplained variation: up loiph metabol .

variational: metabolik c.

variational form: metabolik morf . variational principle: metabolik arq .

variety: 1. e doc pollapl thta (Alg.). 2. poikil a.

abelian variety: abelian e doc abelian pollapl thta. algebraic variety: algebrik e doc algebrik pollapl thta. ag variety: e doc pollapl thta shma ac. toric variety: torik e doc torik pollapl thta.

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various: di foroc, poik loc. vary: poik lw, diaf rw, metab llomai, all ssw, kuma nomai. varying: metaball menoc. varying acceleration: metaball menh epit qunsh. slowly varying: brad wc metaball menoc.

vector: di nusma, nusma.

vector addition: pr sjesh dianusm twn. vector algebra: dianusmatik lgebra, lgebra dianusm twn. vector analysis: dianusmatik an lush. vector bundle: dianusmatik d smh, d smh dianusm twn. vector eld: dianusmatik ped o. vector function: dianusmatik sun rthsh. vector interpretation: dianusmatik ermhne a. vector notation: dianusmatik c sumbolism c. vector product: dianusmatik exwterik gin meno (sun. cross outer product). vector potential: dianusmatik dunamik . vector (or linear) space: dianusmatik c ( grammik c ) q roc. vector representation: par stash me dian smata. vector triple product: disexwterik gin meno dianusmatik tripl gin meno. acceleration vector: di nusma (thc) epit qunshc. base vector: di nusma b shc. basis vector: di nsuma b shc. bound vector: prosarmosm no di nusma. characteristic vector: qarakthristik di nusma, idiodi nusma (eigenvector). collinear vectors: sugrramik dian smata. complete vector eld: pl rec dianusmatik ped o. coplanar vectors: sunep peda dian smata. components of a vector: sunist sec dian smatoc. curvature vector: di nusma kampul thtac. equal vectors: sa dian smata. free vector: ele jero di nusma. load vector: di nusma fort ou. magnitude of a vector: m tro m koc dian smatoc. normal vector: k jeto di nusma. normalized vector: kanonikopoihm no di nusma. null vector: mhdenik di nusma. opposite vectors: ant jeta dian smata. orthogonal vectors: orjog nia k jeta dian smata. orthonormal vectors: orjokanonik dian smata. parallel vectors: par llhla dian smata. perpendicular vectors: k jeta dian smata. polygon of vectors: pol gwno dianusm twn. position vector: di nusma j sewc epibatik akt na. resultant of vectors: sunistam nh dianusm twn. semicomplete vector eld: hmipl rec dianusmatik ped o. sliding vector: olisja non di nusma. solenoidal vector eld: swlhnoeid c dianusmatik ped o. tangent vector: efapt meno di nusma.

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terminal point of a vector: p rac dian smatoc. unit vector: monadia o kanonik di nusma. zero vector: mhdenik di nusma.

vectorial: dianusmatik c.

vectorial variable: dianusmatik metablht .

vector-valued: dianusmatik c.

vector-valued function: dianusmatik sun rthsh.

velocity: taq thta.

velocity eld: ped o taq thtac. velocity potential: dunamik (thc) taq thtac. angular velocity: gwniak taq thta. apparent velocity: fain menh taq thta. approach velocity: taq thta pros ggishc. axial velocity: axonik taq thta. azimuthal velocity: gwniak taq thta. complex velocity: migadik taq thta. escape velocity: taq thta diafug c. instantaneous velocity: stigmia a taq thta. limiting velocity: oriak taq thta. phase velocity: taq thta f sewc. radial velocity: aktinik taq thta. relative velocity: sqetik taq thta. terminal velocity: termatik taq thta.

veri cation: epibeba wsh, epal jeush. verify: epibebai nw, epalhje w. versatile: eu liktoc. versatility: euelix a. versiera: enallaktik noma thc m gissac tou Agnessi (bl. witch of Agnessi). version: ekdoq . electronic version: hlektronik ekdoq morf . stronger version: isqur terh ekdoq .

versus: enant on, wc proc ( vs., lat.). vertex: koruf .

vertex of a parabola: koruf parabol c. vertex of a polygon: koruf polug nou. vertex of a polyhedron: koruf polu drou.

vertical: katak rufoc.

vertical asymptote: katak rufh as mptwth.

via: m sw, di m sou. vibrating: pall menoc, dono menoc, talanto menoc. vibrating membrane: pall menh membr nh.

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vibrating spring: pall meno elat rio. vibrating string: pall menh qord .

vibration: tal ntwsh, d nhsh, p lwsh (optik ), k mansh.

forced vibration: exanagkasm nh tal ntwsh (sun. forced oscillation). longitudinal vibration: diam khc tal ntwsh. mode of vibration: tr poc tal ntwshc. normal modes of vibration: kanoniko tr poi tal ntwshc. plane of vibration: ep pedo pol sewc (optik ). transverse vibration: egk rsia tal ntwsh.

vicenary: eikosadik c. vicinity: geitoni . vice versa: kai ant strofa (lat.). videlicet: dhlad ( viz., lat.). view: yh. isometric view: isometrik yh. oblique view: pl gia yh.

vigesimal: eikosadik c.

vigesimal system: eikosadik s sthma.

violate: parabi zw. violation: parab ash. virtual: eikonik c, kat' ous a apot lesma, dunat c, fantastik c. virtual displacement: dunat metat pish. virtual reality: eikonik pragmatik thta. virtual work: dunat rgo. principle of virtual work: arq tou dunato rgou.

viscoelastic: ixwdoelastik c.

viscoelastic ow: ixwdoelastik ro . viscoelastic uid: ixwdoelastik reust . viscoelastic model: ixwdoelastik mont lo.

viscoelasticity: ixwdoelastik thta.

linear viscoelasticity: grammik ixwdoelastik thta.

viscometric: ixwdometrik c.

viscometric ow: ixwdometrik ro .

viscoplastic: ixwdoplastik c.

viscoplastic ow: ixwdoplastik ro . viscoplastic uid: ixwdoplastik reust .

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viscosity: ix dec.

arti cial viscosity: teqnht ix dec. dilatational viscosity: diastaltik ix dec. eddy viscosity: ix dec d nhc. extensional viscosity: ektatik ix dec. shear viscosity: diatmhtik ix dec.

viscous: ix dhc.

viscous ow: ix dhc ro . viscous uid: ix dec reust .

visibility: orat thta, saf neia. visible: orat c.

visible horizon: orat c or zontac.

vision: rash, en rash. viz.: dhlad (videlicet, lat.). volatile: pthtik c. volatility: pthtik thta. volt: bolt.

electron volt: hlektronik bolt.

volume: gkoc, tou gkou, qwrik c.

volume element: stoiqei dhc gkoc. volume integral: qwrik tripl olokl rwma, olokl rwma gkou. volume of revolution: gkoc ek peristrof c. control volume: gkoc el gqou. nite volume: peperasm noc gkoc. nite volume method: m jodoc peperasm nwn gkwn el gqou. mixed volume: mikt c gkoc. speci c volume: eidik c gkoc.

volumetric: ogkometrik c. vortex (pl. vortices): str biloc, d nh. vortical: strobil dhc, strobil c. vortices: bl. vortex. vorticity: strobil dec, strobil thta, strobilism c (sun. chirality).

W 375

wcg (weakly-compactly generated): asjen c-sumpag c parag menoc (gia s nola). wlog (without loss of generality): qwr c ap leia ( bl bh) thc genik thtac. wrt (with respect to): wc proc, en sq sei proc, se sq sh me. wait: anam nw. waiting: anamon . waiting time: qr noc anamon c.

Wallis, (-)

Wallis' product: gin meno tou Wallis.

walk: per patoc, bhmatism c.

random walk: tuqa oc per patoc bhmatism c.

Warring, E. (1734-1798) wave: k ma, kumatik c.

wave equation: kumatik ex swsh, ex swsh k matoc. wave function: kumatosun rthsh kumatik sun rthsh. wave mechanics: kumatomhqanik . wave number: kumatarijm c. wave operator: kumatik c telest c. wave propagation: di dosh k matoc. acoustical wave: akoustik hqhtik k ma. carrier wave: f ron k ma. electromagnetic wave: hlektromagnhtik k ma. gravitational wave: barutik k ma. half recti ed sine wave function: hmianorjwm nh hmitonoeid c kumatosun rthsh. helical wave: elikoeid c k ma. long waves: makr k mata. one-way wave: monokateujuntik k ma. permanent wave: m nimo k ma. plane wave: ep pedo k ma. progressive wave: diadid meno k ma. radio-frequency waves: radiok mata. refracted wave: diajl meno k ma. saw tooth wave function: prionoeid c kumatosun rthsh. shallow wave: rhq k ma. short waves: braq a k mata. sine wave function: hmitonoeid c kumatosun rthsh. solitary wave: mon rec k ma. sound wave: akoustik hqhtik k ma. spherical wave: sfairik k ma. spiral wave: speiroeid c k ma. square wave: tetragwnik k ma. square wave function: tetragwnik kumatosun rthsh. standing wave: st simo k ma. stationary wave: st simo k ma.

Stokesian wave: k ma Stokes. surface wave: epifaneiak k ma. thermal wave: jermik k ma.

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transverse wave: egk rsio k ma. traveling wave: ode on k ma. triangular wave: trigwnik k ma. triangular wave function: trigwnik kumatosun rthsh.

waveform: kumatomorf . wavefront: m twpo k matoc. waveguide: kumatodhg c. wavelength: m koc k matoc. wavelet: . wavy: kumatoeid c, kumat dhc. way: dr moc, tr poc.

one-way: miac kate junshc, monokateujuntik c, mon dromoc. Bl. one-way. two-way: d o kateuj nsewn, amf dromoc. Bl. two-way.

weak: asjen c, ad natoc.

weak convergence: asjen c s gklish. weak coupling: asjen c s zeuxh. weak form: asjen c morf . weak law: asjen c n moc. weak law of large numbers: asjen c n moc twn meg lwn arijm n. weak match: asjen c sunarmog , asjen c ta riasma. weak precedence grammar: grammatik asjen n proteraiot twn. weak problem: asjen c pr blhma. weak solvability: asjen c epilusim thta. weak topology: asjen c topolog a.

weak*: asjen c*.

weak* convergence: asjen c* s gklish.

weaken: exasjen zw. weakly: asjen c.

weakly-compactly generated (wcg): asjen c-sumpag c parag menoc (gia s nola). weakly coupled problems: asjen c suzeugm na probl mata. weakly representable set: asjen c perigr yimo s nolo (sun. numerated set).

web: ist c, pl gma.

Weber, (-)

Weber's function: sun rthsh tou Weber.

wedge: sf na, sfhnoeid c, aiqm , to s mbolo ^.

wedge product: exwterik gin meno (exterior product) sfhnoeid c gin meno (ap to s mbolo ^).

Qrhsimopoie tai se exwterik c lgebrec (exterior algebras). wedge-shaped: sfhnoeid c, aiqmhr c. wedge-shaped domain: sfhnoeid c aiqmhr qwr o. wedge-shaped region: sfhnoeid c aiqmhr c t poc, sfhnoeid c aiqmhr qwr o.

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wedge sum: sfhnoeid c jroisma (Topol.).

Weierstrass, (-).

Weierstrass M test: krit rio tou Weierstrass.

Bolzano-Weierstrass theorem: je rhma twn Bolzano-Weierstrass.

weighing: epib runsh. weight: b roc.

weight function: sun rthsh b rouc.

Gauss weights: suntelest c b rouc Gauss, b rh Gauss. speci c weight: eidik b roc.

weighted: stajmism noc.

weighted average: stajmik c m soc.

Galerkin weighted residuals: stajmism na up loipa Galerkin.

weighting: st jmish.

weighting factor: par gontac st jmishc, par gontac b rouc.

Weingarten equations: exis seic tou Weingarten. well: kal c.

well conditioned: kal c kat stashc. well de ned: kal c orism noc. well-ordered set: kal c diatetagm no s nolo. well ordering principle: arq thc kal c di taxhc. well posed problem: kal c topojethm no pr blhma. well-posedness: to kal c topojethm no (probl matoc). well-solvable problem: kal c epil simo pr blhma.

wheel: troq c.

spur wheel: odontwt c troq c.

white: leuk c.

white noise: leuk c j ruboc.

whitening: le kansh. wide: eur c.

wide angle: eure a gwn a. wide sense: eure a nnoia.

width: pl toc, e roc, noigma.

angular width: gwniak noigma.

wind: nemoc.

wind-driven circulation: anemogen c kuklofor a.

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wing: pt ruga. witch: m gissa.

witch of Agnessi: m gissa tou Agnessi.

with: me. withdrawal: apoq rhsh, ap sursh. without: qwr c.

without loss of generality (wlog): qwr c ap leia ( bl bh) thc genik thtac.

word: l xh.

word problem: pr blhma l xhc.

work: rgo.

principle of virtual work: arq tou dunato rgou. virtual work: dunat rgo.

working: leitourgik c.

working hypothesis: up jesh ergas ac. working mean: leitourgik c m soc.

write: gr fw, eggr fw.

write statement: entol eggraf c (plhroforik ).

writing: graf , eggraf .

Wronskian: tou Wronski.

Wronskian: or zousa tou Wronski.

X x-axis: xonac twn .

Y 379

yd: u rda (yard). yr. (pl. yrs.): toc (year). y-axis: xonac twn . yard: u rda. year: toc. yield: par gw, upoqwr .

yield stress: t sh ro c diarro c.

Z z-axis: xonac twn z. z-chart: z-q rthc. z-test: legqoc z. z-transformation: metasqhmatism c z . zero: mhd n, r za (ex swshc).

zero-dimensional: mhdenodi statoc, mhdenik c di stashc. zero function: mhdenik sun rthsh. zero ideal: mhdenik ide dec. zero matrix: mhdenik c p nakac. zero mapping: mhdenik apeik nish metasqhmatism c (transformation). zero measure: mhdenik m tro. zero morphism: mhdenik c morfism c. zero object: mhdenik antike meno. zero of a polynomial: r za poluwn mou. zero sum: mhdenik jroisma. zero sum game: paiqn di mhdeniko ajro smatoc. zero transformation: mhdenik c metasqhmatism c apeik nish (mapping). zero vector: mhdenik di nusma. absolute zero: ap luto mhd n. distinct zeros: diakekrim nec r zec. extremal zeros: r zec akrot twn. simple zero: apl r za.

zeroth: mhdenik c.

zeroth order approximation: pros ggish mhdenik c t xhc.

zeta: z ta.

zeta distribution: katanom z ta. zeta function: sun rthsh z ta.

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zodiac: zwdiak c. zonal: zwnik c, kat z nec.

zonal polynomial: polu numo kat z nec, zwnik polu numo. zonal sampling: deigmatolhy a kat z nec.

zone: z nh.

zone of indi erence: z nh isoprot mhshc. zone of preference: z nh prot mhshc. equiaxed zone: isoaxonik z nh.

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