Tech anal 09oct2015

Page 1

An Economist’s Perspective on Technical Analysis WILLIAM POOLE SENIOR FELLOW, CATO INSTITUTE\ AND DISTINGUISHED SCHOLAR IN RESIDENCE, THE UNIVERSITY OF DELAWARE GLOBAL INTERDEPENDENCE CENTER FEDERAL RESERVE BANK OF PHILADELPHIA 9 OCTOBER 2015


Disclaimer 2

 I am a monetary economist, not

an investment professional.  I hold no professional license.  Listen at your own risk!


What Is Technical Analysis? 3

 Attempt to extract predictive

value from history of stock prices  Examples:  Dow

Theory  Head and shoulders pattern  Death cross  Support/resistance levels  Seasonal patterns


I will argue that: 4

 Tech anal attempts to predict future

prices in speculative markets from their own history.

 The effort is unsupported by

evidence and does not work.

 Economic theory indicates that tech

anal should not be expected to work.


And that: 5

 Any investor success “using” tech

analysis is due to other aspects of investment strategy.  Tech anal has the potential to mislead investors, especially nonprofessional ones.  It distracts investors from key aspects of portfolio management.  Will discuss several key aspects from my perspective.


Data to Illustrate Issues 6

 S&P 500 Index, end of month values,

mid 1986 through September 2015.  Important not to work with monthly

average data.  Will present several different

ways of looking at these data.


S&P 500 % Change per Month 15 10 5 0 -5 -10 -15

Find the Pattern!

-20 -25

ug A 29

86 -19 3

u A 1

9 g-1

90

3

u A 1

9 g-1

94

98

u

1-A

3

9 g- 1

u

0-A

3

7

0 g- 2

02

06

u

1 -A

3

0 g- 2

10

u

1 -A

3

0 g-2

2

9-A

u

0 g-2

14


Level: S&P 500-B Ratio Scale

Find the Pattern! 1000

8 -19

l

-Ju 1 3

90 9 -1

6

p

2

e 8-S

3

o 0-N

99 1 v

9

4 2

3

99 1 an

9-J

3

1-M

8

0 -20

ar

3

a M 1

y

0 -20

11 0 l-2

7 -Ju 9 2

5

3

ep S 0

1 -20


Level: S&P 500-A Ratio scale

1000

8 -19

6

l

3

u 1-J

9 9 1 -

p

2

e 8-S

3

99 9 -1

4

0

9 9 1 -

v

o 0-N

2

an J 9

9

r

a M 1

3

03 0 -2 31

00 2 y Ma

11 15 0 0 -2 l-2 p u e -J -S 29 30

7


S&P 500-B—PHONY!! Ratio scale Constructed by taking actual Index % changes and then randomizing order. 1000

3

u 1-J

l

8 -19

90

6

-S 28

e

9 p-1

-N 30

o

9 v-1

99

94 a

-J 29

9 n-1

-M 31

10

a

03 0 2 r31

00 2 y Ma

7

11

-J 29

20 l u

15

-S 30

e

0 p-2


Guess! 11

From B or A?

From B or A?


Gold: one of chartists’ favorites

12


13


14


Fat tails Issue for Investors: S&P 500 15

 Fat tails – work of Benoît Mandelbrot, Eugene

Fama and others in 1960s and later.  Over my 29-year sample period, month-end data, mid 1986 to present, 351 months:     

Mean= 0.589 Normal Actual Std dev = 4.464 Dist Mean - 1 SD = - 3.9% 55.5 ……………. 43 Mean - 2 SD = - 8.3% 8.0 ……………. 15 Mean - 3 SD = -12.8% 0.35 ……………. 3

 Note the large negative changes. With normal

dist, would have expected 1 in 90 years.


One of Many Examples on Internet 16

Fat tails. Sample period unknown.

Tail observations appear Insignificant, but are not.

Look carefully Look carefully


Fat-Tail Events Unforecastable                

30-Oct-1987 -24.54 31-Oct-2008 -18.56 31-Aug-1998 -15.76 30-Sep-2002 -11.66 27-Feb-2009 -11.65 31-Aug-1990 -9.91 28-Feb-2001 -9.68 30-Sep-2008 -9.52 30-Jun-2008 -8.99 30-Jan-2009 -8.95 30-Sep-1986 -8.93 30-Nov-1987 -8.92 31-May-2010 -8.55 28-Sep-2001 -8.53 30-Nov-2000 -8.35 31-Jul-2002 -8.23

 Average is -11.3

17

         

31-Mar-2009 8.20 31-Oct-2002 8.29 30-Sep-2010 8.39 31-Jul-1989 8.47 31-May-1990 8.80 30-Apr-2009 8.98 31-Mar-2000 9.23 31-Oct-2011 10.23 31-Dec-1991 10.58 30-Jan-1987 12.38

Average is 9.35

These are per month, not at annual rate


Many Examples for Individual Stocks 18

 Recent VW diesel engine scandal: stock

down by 1/3.  Texaco bankruptcy 1987   

Shortly before, had been a AAA credit risk At the time, largest Chapter 11 in U.S. history A very odd and interesting case

 Penn-Central bankruptcy 1971  Lehman, 2008  Etc., Etc., Etc., …

 No tech anal can possibly predict these

cases.


Continuity 19

 Many investment models assume

continuity. Examples:  Portfolio

insurance model.  Black-Scholes option-pricing model.  In fact, market prices often move

in discontinuous jumps, up or down.


Concluding Comments 20

 If tech analysis schemes are so

powerful, why do their inventors not maintain secrecy and trade with these models?  Where is the statistical evidence to support these models?  Why wouldn’t a successful model be programmed into a computer, which would then destroy its validity?


Warren Buffett 21

 A famous Buffett quote: “I realized that

technical analysis didn't work when I turned the chart upside down and didn't get a different answer.”  Buffett is the most successful U.S.

investor of the past 50 years. Pay attention to his advice.


Discussion 22

 Questions?  Disputes?  Facts neglected?


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