?????(anomaly)??????????????????????????????????????

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?????(anomaly)??????????????????????????????????????

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Title: Author: kindo Last modified by: kanto Created Date: 10/3/1999 10:46:28 AM Document presentation format: – PowerPoint PPT presentation

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Title: ?????(anomaly)??????????????????????????????????????


1
??????????????
  • ??????? ?12?
  • 2007.7.17
  • ??? ???? ??????????

2
??????????
  • ?????(anomaly)????????????????????????????????????
    ??
  • ??????????(???????)?????????
    ??????????????????????????????????????????????????
    ??????????????????????
  • ??????????????????????????????????????????????????
    ??????????(Bazerman, 1997???????????,2000
    )???????(Sage,1997 ) ??????????(Thaler,
    1990)???????????????????????? ?
  • ??????????????????????????????

3
?????(Allais Paradox) (1)??????
  • ??1.??A????100???????????B?89????100????10?500??
    ??1?0???????????A?B?2????????????????????????????
    ?????????
  • ??2.??C?89?0???11?100?????????D?90?0???10?500?
    ?????????C?D?2????????????????????????????????????
    ?
  • ??????(Common Consequence Effect)
    ?????????????????????????????????Allais(1953)?????
    ???????Machina(1989, p.1629)?????????

4
?????????
  • ??????1?A??2?D?????????????????????????1???2??????
    89???????????????????????????
  • ??A?B????????C???D???????????????(????????1)???
    ???
  • ?????????????????????????????????????????????????
    ????2

5
?????(Allais Paradox) (2)?????
  • ?????(Common Ratio Effect) ??????????????????(???
    ??4)??????????????????
  • ??1.??A?80????4??????????????????B????3??????????
    ????????????????????
  • ??2.??C?20????4?????????????????D?25????3???????
    ??????????????????????
  • ?????Allais(1953)??????Kahnemann
    Tversky(1979)?????????????????95???????B????????80
    ???C??????65???

6
?????????
  • Ellsberg(1961)???????????????(Ambiguity
    Aversion)?
  • ???????90???????????????????????????????30????????
    ??60?????????????????
  • ??1?????A?B?????????????????????????????
  • ???A ???????
  • ???B ???????
  • ??2?????A?B?????????????????????????????
  • ???A ????????????
  • ???B ????????????

7
??????????
  • Allais?Ellsberg???????????????????????????????????
    ??????????????? ???1
  • ??????????????????????????????????????????????????
    ????????????????(??????)?????????????????????
  • ??????????????????????????????????????????????????
    ??????????????????????????????????????????????????
    ???????????????????????2

8
?????????
  • ?????????????????????????????????????????????????
    ???Segal(1987)????2????????????
    Ellsberg?????????????????????????????(????)???????
  •  
  • 0.1p? p?0.001?
  • f(p)
  • 1111 1
  • ????p - ????? p?0.001.
  • 1110 1110
  •  
  • ???????????????????f(p)p???p0.001??????????????
    ???????????????????????????f(ap(1-a)q)ltaf(p)(1-a
    )f(q) ????????????????????????????(????????)?????
    ????3???????????2?????p(B????20)p(B????60)1/2???
    ???
  • ?????????????????????????????????????????????????
    ??????????????????????????????????????????????????
    ???????????????????(??S?????)

9
?S???????
  • ??????????????????????????????????????????????????
    ??????????(decision weight, or probability
    weighting function)????????1
  • ????????????????????????3??????????????????Karni
    and Safra(1987)?????????????????S?????????????????
    ?????????(??????)???? 2 ??????????????????Einho
    rn and Hogarth?????????????????
  • Prelec(1998) w(p)Exp(-(-Ln(p)a))
  • Tversky and Fox(1995) w(p) d(p?)/dp?(1-p)
    ?)
  • Kahneman and Tversky(1992) w(p)
    (p?)/p?(1-p)?)(1/?)
  • Einhorn and Hogarth(1985,1986)-Currim and
    Sarin(1989). w(p)p(1-p-pß).

 
10
?S???????
Prelecs probability weighting function Exp(-(-Ln
p)alpha) when alpha0.55
11
????????????????????
  • ????????????2????????(???????????)
    ???????????1?0?????????????????????? ??? ?
  • ??????????????(?????)?????????????????????????????
    ??????(?????)??????????????????????(???)?
  • ??????????????????????????????????????????(??????
    ?)??????
  • ??????????????????????????????????????????????????
    ??????????????????????????????????????????????????
    ????????????????
  • ??????????????????????????????????????????????????
    ????????

???????????????????????????????????????(02/11/23)
12
????????
  • ?????????????????(????)?????????????????????????(1
    981)?????????????????????????
  • ???????????
  • ???600???????????????????????????2????????????????
    ???????????????????
  • ??A ????????????200??????
  • ??B ????????????600????????3??1????????????3??2??
    ??

13
????????(??)
  • ???????????
  • ???600???????????????????????????2????????????????
    ???????????????????
  • ??C ????????????400???????
  • ??D ?????????????????????3??1????
    600?????????3??2??? ?
  • Tversky????????(???????????)????????A?????????????
    ??????????(???????????)?????????D????????????

14
AC?BD???
  • ?????????A?C?B?D??????????????????????????????????
    ?
  • ?200???????400????????????????????(???600?????)
  • ??A ????????????200??????
  • ??C ????????????400???????
  • ?600????????????????????? ?600????????????????????
    ???????
  • ??B ????????????600????????3??1????????????3??2??
    ??
  • ??D ?????????????????????3??1????
    600?????????3??2??? ?

15
????????
  • ????????????AD(????BC)??????????????????????????
    ??????????????????
  • ?????A?????????????D??????????????????????????????
    ???????????????
  • ???????????gt???????
  • ???????????gt??????
  • ???????????????????????????????Markowitz?Allais?Sc
    hakle??????????????????????????

??
??
???????????
??
???????????
16
?????????????
  • ??????(Reference-point Dependency)
  • ??????
  • ????(Loss Aversion)

17
??????
  • ??????(preference reversals phenomena)
    ????????????????????????????? 1
  • ????????????????????2????(???P???????)???????????
    ??????????????(??????????)????????????????????????
  • ??????1.5?????25/36?16?????11/36?P???1?????1/3
    6?4?????35/36????EU???????????????????p(??)gtp(P
    ??)????ltP?????????????????????????????????????
    ????????????????????????????????????????
  • Tversky, Slovic and Kahneman (1990)???1???????????
    ???????????620???65???????????????

18
?????????
19
???????
  • ??????????????????????????????????????????????????
    ?????????????????
  • ????????????????????????????????(??)?????(1r)(-n
    )????????????????????????????(NPV)???????????
  • ??????????????????????????????????????????????????
    ???????????????????????????????????????????????
    ????????????

20
???????
  • ??1 ???????????????????
  • A ???????????? (86)
  • B ???????????? (14)
  • ??2 A?????????????
  • C 1????????????????????? (80)
  • D 2????????????????????? (20)
  • ??3 ???A???????????
  • E ??1???????????????????????2????????????????????
    ? (43)
  • F ??1???????????????????????2????????????????????
    ? (57)
  • ????????????????????????????(LowensteinPrelec,
    1991)?

21
???????(??)
  • ????? (1997, pp.38-39)?????????????????????????
  • ????1?A???????????????????
  • U(??????)gtU(??????)
  • ???N?????????f(N??)?????????(?????????????)
    f(1??) gtf(2??)???????????
  • f(1??) U(??????)gtf(2??) U(??????).
  • ?????2??8??C?????????????????
  • ??????3?????A??????????????F?????????????????2????
    ????????????????????????????????
  • f( 1??) U (??????)f( 2??) U(??????)
  • lt f( 1??) U (??????)f(2??) U(??????)
  • ? U (??????)ltU(??????)
  • ?????????????f(1??)ltf( 2??)???????????????????????
    ???

22
??????????????????????
  • Prelec?Lowenstein?????????????????4???????????????
    ?(Common Difference Effect)
  • ????10???11??????6????10???11????????1???????????
  • ????????(Gain/Loss Asymmetry)
  • ??????????????????????????????
  • ????(Magnitude Effect)
  • ????????????????????????????????
  • ?????(Framing Effect)
  • ??????????????????????????????????????????????????
    ??????
  • ???????????????????????????

23
??????(????)
Quality satisfaction (Q)?
  • Assume that A and B was equally chosen before
    adding C.
  • Note that C is never superior to B (i.e., C is
    dominated by B) but superior to A at least in one
    aspect (i.e., C is undominated by A).

B
C
A
Price discount (P)?
Fig. 1 Asymmetric dominance (Huber et al, 1982)?
24
???????????????
  • ????????????????????????????????????????(????)????
    ??
  • ???3?????????????????????????????
  • ??????(????)
  • ????
  • ????

25
????
B
C
A
Fig. compromise effect
26
????
B
C
A
Fig. Similarity effect
27
????????(DFT)?????
28
ICT(??????)???????
  • ICT??????????????????????????????????????????????
    ??????????????
  • ????????IC?????
  • ?????(IC???)??????
  • (???)????
  • ???????
  • ??????

29
?????????????(??)
  • ???? (1997). ???????????????????.?????.
  • ??? (1997). ????????????????????????????????.???.
  • ????(1992).??????????????????????????.??????.
  • ????(1986).??????????????.?????.
  • ???(1997).?????????????????-????????.?????.1997.
  • ????(1988).?????????.??????18.?????.
  • ????(1995). ????????????. ????.
  • ????(??).(1997).??????????????.????.
  • ?????(1994).?????????????????????.???.
  • ???? (1997). ?????????????.?????.
  • ?? ??(1997). ??????????????--????????????.?????.
  • ????(2006).?????????????????????????.

30
?????????????(????)
  • Bazerman, M. H. (1997). Judgment in Managerial
    Decision Making. 4th edition. Wiley. (???)
  • Hammond,J. S., R. L. Keeney and H. Raiffa
    (1999). Smart Choices A Practical Guide to
    Making Better Decisions. Harvard Business School
    Press. (???)
  • W. M. Goldstein and R. M. Hogarth (eds.). (1997).
    Research on Judgment and Decision Making
    Currents, Controversies. Cambridge University
    Press.
  • D. Kahneman, P. Slovic nd A. Tversky (eds.).
    (1982) Judgment under Uncetainty Heuristics and
    Biaases. Cambridge University Press.
  • A. P. Sage (1997). ???????????????.????????(?).??
    ?????.(??????1992)
  • P.???????(2001).????(??)?.?????????.
  • G.?????T.??????(2000).???????????????????????.???
    ????.
  • Thaler, R. (1990). Anomalies saving,
    fungibility, and mental accounts. Journal of
    Economic Perspectives 4193-205.
    ???(?).???????????.???????.1998.?9?

31
?????????????(???????DFT)
  • Busemeyer, J. R. and J. G. Johnson,
    Computational Models of Decision Making, In D.
    G. Koehler and N. Harvey (eds.), Handbook of
    Judgment and Decision Making, Blackwell,
    pp.133-154, 2004.
  • Huber, J., J. W., Payne, C. Puto, Adding
    asymmetrically dominated alternatives violations
    of regularity and the similarity hypothesis,
    Journal of Consumer Research, Vol. 9, No. 1,
    pp.90-98, 1982.
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