Tutorial: Making 3D from 2D: fold irregular objects

Page 1

Let’s make something!

2D to 3D

fold irregular objects


If you managed to complete the last tutorial (a 3d object with 50 faces), then get ready for... irregular objects! A 3d object can have many faces, and it can also look like anything (for example: shapes of rocks and crystals in nature).

An object that is not absolutely symmetric is known as irregular. It means that there is no ‘regular’ expected order (is not always balanced between top and bottom, or left and right). Some irregular objects are more irregular than others (for example: crystals look irregular but still are regular enough to look similar to other crystals).


As we have seen before, the best way to make flat shapes for objects with many faces, is with help of a computer 3d-model program. If you make a 3d object in these programs, they can ‘unfold’ it for you to print + fold + glue. For this tutorial, we used a computer program to flatten the pieces of a crystal sculpture. The sculpture has 3 parts: there is a base at the bottom, and a ring of 6 crystals on top, and then a large 7th crystal in the middle.

CRYSTAL SCULPTURE crystal 7

crystal 5 crystal 6 crystal 1 crystal 2

crystal 4

crystal 3

base


Start by making the base (glue bottom, sides, and top). Then, make each crystal (1, 2, 3, 4, 5, 6, 7). Each crystal has a stem and a tip. If it says ‘closed crystal’, first glue the tip to the stem and then glue it all closed.

5,6,7

base

1,2,3,4

Crystals 1-to-4 are a group next to each other. Glue them all to each other first. Note: many of the glue tabs will now need to be folded up instead of down. Next, glue crystals 5 and 6 to crystal 7 and then glue crystal 7 to the group of 1-4. Finally, you can glue all the crystals to the base. Since this is the last part to glue, you might not be able to reach behind the glue tabs. Just add a little glue to each tab slowly and let it all dry completely.


When a 3d object has many faces AND is also irregular, the flat shape takes up more room because the shapes spread out in many different directions. Because of this, they usually need to be split up into different parts and then glued back together. (otherwise the paper might not be big enough to print it)

The first step for splitting up shapes is to measure how big you want to make the object. With that size in mind, estimate the measurement of one long edge of the object (or any edge that’s easy to recognize; longest edges are often the easiest to find in any shape). Make sure that the size of the edge is not longer than your paper (11 inches for letter or 17 inches for tabloid). 10 inches

HOW TO PRINT A COMPLEX SHAPE

6 inches

example: 3D ‘egg crystal’


Then find that same edge in your unfolded shape. And enlarge the whole shape until that edge is the correct size. (be sure that your unfolded shape has all the numbered glue tabs that it needs).

6 inches

Then fit as many faces as possible inside one sheet of paper of the size that you will use.

8.5

1 x1

inc

r

pe

a hp


23

Finally, on each sheet of paper, keep only the faces that fit, and add numbers and glue tabs to any edges that were split. Continue the same numbering of glue tabs that your drawing already had (for example, if your drawing already had 26 glue tabs, then the first one that you split will be #27, and so on).

24

22

27

28

25 26

Note: Even when you split up a shape, the smallest pieces (faces) might be too big to fit on your sheets of paper (letter or tabloid size paper). This means that you are trying to make your object too big. (folding 2d to 3d is best for small and mid-size objects) In this tutorial, we have already split up our pattern into 18 sheets of paper, all ready to cut and glue.


crystals:

All the way down to their atomic structure, the shape of crystals is determined by mathematical rules. The flat faces of crystals can be squares, rectangles, triangles, diamonds or hexagons. The 6 main crystal shapes are Cubic, Tetragonal, Hexagonal Trigonal, Rhombic, Monoclinic, and Triclinic. Often (like in the case of quartz) they are long pointed crystals (a hexagon stem and a 6-sided pyramid at the tip).


ip

and t

53

stem

124

8

120

122

121

11

12 2

117 22

121

118

46

12 3

126

1

25

CRYSTAL 1 126

125

0

12

124

119


stem and tip part 1

54 25

55

56

50

56 51

123 51

53

81

52

CRYSTAL 2


CRYSTAL 2 81

47

52

79

82

79

83

80

84 7

80

55 stem and tip part 2

54


97

stem and tip 3

10

104

105

11

1

105

106

10

2

106

101

96

101

100 84

100

99

98

99

104

97

CRYSTAL 3


19

1

4

11

114

5

11

112

109

113

6 11

stem and tip

108

116

11

113

107 8

112

109

110

110

108

66

CRYSTAL 4


87

95

stem

88

17

72 90

21

91

85

93

92

63

89

86

87

CRYSTAL 5

(closed crystal)


95

CRYSTAL 5

94

93

(closed crystal)

91

94

92 89

90

tip


132

tip

138

8

13 134

7

13

136

135 135

CRYSTAL 6

(closed crystal)


CRYSTAL 6

134

131 69

(closed crystal) 71

stem part 1

133

18

128

132

12 127


127 138

9

12 130

49

67

137

stem part 2

CRYSTAL 6

136

70

(closed crystal)

131


68

47

82

58

98

83 49

0 13

ste m par t1

46

107

65

57

59

119

3 10

CRYSTAL 7

61


62 76

72

73

71

stem part 2

78

70

74

69

75

tip part 2

67 77

60

68

76

74

CRYSTAL 7


65 75

99

stem part 3

115

86

77

63

64

CRYSTAL 7

62

88


tip part 1

57

78

60

61

58

59

CRYSTAL 7


BASE

36

4

3 33

38

29 2

39

31

36

BOTTOM OF BASE

4

30

36

37

3

32

38 35

39

33

34 bottom of the base part 2

29 bottom of the base part 1


36

bottom of the base part 4

33

4

3 33

38

29

3

2 39

2

BOTTOM OF BASE

38

39

2

42

40 bottom of the base part 3

29

4

BASE

41


top of the base part 1

20

16

BASE

9

85

17

21

19

7

129

64

73

18

11

15 10

top of the base part 2

13

12

28 8

12

27

10

9

28 10

TOP OF BASE

11

14


9

27

5

28

6

26

10

2

96

7

9

TOP OF BASE

22

25

top of t he base part 3

28

50

8

top of the base part 4

27

27

10

24 23

BASE


35

sides of the base

37

44

31

23

24

15

34

11

14

43

40 16

20 42

30

32

45

45

BASE

41

6

5

1

44

13 43

1

26


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