- Page 1 and 2: A cortical model of object percepti
- Page 3 and 4: A cortical model of object percepti
- Page 6 and 7: Contents Ab.stract V AcknowlcdRcnie
- Page 10 and 11: List of Figures 2.1 Hierarchical sl
- Page 12 and 13: 4.17 Kullback-Leibler divergence be
- Page 14 and 15: Acknowledgements First of all, I wo
- Page 16 and 17: Authors declaration At no time duri
- Page 18 and 19: Chapter 1 Introduction 1.1 Overview
- Page 20 and 21: 1.2. MAIN CONTRIBUTIONS work that c
- Page 22 and 23: Chapter 2 Object perception in the
- Page 24 and 25: 2.1. OBJECT RECOGNmON MSTd ta) WHER
- Page 26 and 27: 2.1. OBJECT RECOGNITION even more c
- Page 28 and 29: 2.1. OBJECT RBCOGNIT/ON This led to
- Page 30 and 31: 2.!. OBJECTRECOGNTTION :;i=:;ii;i:i
- Page 32 and 33: 2.;. OBIECTRECOGNITION erty of high
- Page 34 and 35: 2.1. OBJECT RECOGNmON '*MI!\ Ht tt.
- Page 36 and 37: 2.1. OBJECT RECOGNJTION field. The
- Page 38 and 39: 2 J. OBJECT RECOGNITION shows high
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- Page 42 and 43: 2.2. HIGH-LEVEL FEEDBACK likely to
- Page 44 and 45: 2.Z HIGH-LEVEL fEEDBACK ing back to
- Page 46 and 47: 2.2. HIGH-LEVEL FEEDBACK and compar
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- Page 50 and 51: 2.2. HIGH-LEVEL FEEDBACK understand
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22. HIGH-LEVEL FEEDBACK lack of und
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Z2. mOti-LEVEL FEEDBACK A solution
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2.2. HIGH-LEVEL FEEDBACK PREDICTIVE
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2.2. HIGH-LEVEL FEEDBACK 2.2.3.5 Fe
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2.3. ILLUSORY AND OCCLUDED CONTOURS
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2.3. JLIVSORY AND OCCLUDED CONTOURS
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2.3. ILLUSORY AND OCCLUDED CONTOURS
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2.3. ILLUSORY AND OCCLUDED CONTOURS
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2.3. HIVSORY AND OCCLUDED CONTOURS
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2.3. ILLUSORY AND OCCLUDED CONTOURS
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2.3. ILLUSORY AND OCCLUDED CONTOURS
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2.4. ORIGINAL CONTRIBUVONfi IN THIS
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Chapter 3 Bayesian networks and bel
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3.1. THE BAYESIAN BRAIN HYPOTHESIS
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3.1. THE BAYESIAN BRAIN HYPOTHESIS
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3.2. EVIDENCE FROM THE BRAIN hierar
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3.2. EVIDENCE FROM tm BRAIN feedbac
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3.3. DEFINJTIONAND MATHEMATICAL FOR
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3.3, DEFINmON AND MATHEMATICAL FORM
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3.3. DEHNTHON AND MATHEMATICAL FORM
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3.3. DEFINITION AND MATHEMATICAL FO
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3.3. DEPINITION AND MATHFMATICAL FO
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3..1. DEHSmOS AND MATHEM/mCAL FORMU
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3.3. DEFINITION AND MATHEMATICAL FO
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3.3. DEFINITION AND MATHEMATICAL FO
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3.3. DEFINITION AND MATHEMATICAL FO
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3 J. DEFINITION AND MATHEMATICAl. F
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3.3. DEFINWONAND MATHEMATICAL FORMU
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3.3. DEFINITION AND MATHEMATICAl^ F
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3.3. DEFINITION AND MATHEMATICM. mR
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3.3. DEHNJTION AND MATHEMATICAL FOR
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3,3. i^^lNITION AND MATHEMATICAL FO
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3.3. DEFINITION AND MJOUEMATICAL FO
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IX DEFINTTJON AND MATHEMATICAL FORM
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3 J. DEFINITION AND MATHEMATICAL FO
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3.3. OmmnON AND MMOEMATICAL FORMULA
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3.4. EXISTING MODELS e.g. 8^/(^2^')
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3.4. EXISTING MODELS attenlmn. The
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3.4. EXISTING MODELS 3.4.1.3 Local
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3.4. EXISmm MODELS X. UNC \-\-]- .V
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3.4. EXISTING MODFXS using two of t
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3.4. EXISTING MODELS ihL- output of
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3.4. EXISTING MODELS During the lea
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3.4. EXISTING MODELS Bollom-up cues
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3.4. EXISTING MODELS maintaining th
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3.4. EXISTING MODELS representation
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3.4. EXISTING MODELS such as mullip
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3.4. EXISTING MODELS Section 3.4,2)
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3.5. ORIGINAL CiWmBUTIONS IN THIS C
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Chapter 4 Methods This chapter desc
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4.1. HMAX AS A BAYKSIAN NETWORK (7.
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4.1. HMAX AS A BAYESIAN NETWORK -t,
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4.J. HMAX AS A BAYESJAN m-TWORK The
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4.1, HMAX AS A BAYESIAN NETWORK lop
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4.1. HMAX AS A BAYESIAN NETWORK Nod
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4.2. ARCHITECTURES Scale band RF si
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4.2. ARCHITECTURES Scale band RF si
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4.2. ARCHITECTURES RF size", ANfa S
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4.3. LEARNING 4.3 Learning This sec
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4.3. LEARNING S\ii node. Therefore,
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4.3. LEARNING The k-means clusterin
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4.3. LEARNING when all afferent SI
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4.3. LEARNING i" Wolghtmatrix appli
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4.3. LEARNING AN., = 4 AN„ = 8 AN
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4.3. LEARNING Q 2 QrOUP *! /'«•>
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4.4. FEEDFORWARD PROCESSmG 240 prot
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4.4. FEEDFORWARD PROCESSING of this
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4.4. F^DFORWARD PROCESSING u I M,^/
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4.5. FEEDBACK PROCESSING George and
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4.5. FEEDBACK PROCHSSING Tl.OJ,) n,
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4.5. FEEDBACK PROCESSING lihood fun
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4.5. FEEDBACK PROCESSING 4.5.3 Loop
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4.5. FEEDBACK PROCESSING m .'(S3) 1
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4.5. FEEDBACK PROCESSING Complete b
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4.7. ORIGINAL CONTRIBUTIONS IN THIS
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Chapter 5 Results 5.1 Feedforward p
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5.1. FEEDFORWARD PKOCH.'iSING BwM:1
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5.1. FEEDFORWARD PRIX:ESSING pfcT
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5.1. FEEDFORWARD PROCESSING _ _ _ _
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5.1. FEEDFORWARD PROCHSSING : . •
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5.1. FEEDFORWARD PROCESSING tmageil
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5.1. FEEDFORWARD PROCESSING 5.1.2.1
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5.1, FEEDFORWARD PROCESSING 5.1.2.2
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S.i. FmDFORWARDPROCESSING 8 9 Non-z
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.5./. FEEDFORWARD PROCESSING 5.1.2.
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5.1. FEEDFORWARD PROCESSING Normal
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5.2. FEEDBACK-MEDIATEDILLVSORY CONT
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5.2. FEEDBACK-MEDIATED ILLUSORY CON
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5.2, FEEDSACK-MED1ATED a.LUSORY CON
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5.2. FEEDBACK-MEDIATED ILLUSORY CON
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5.2. FEEDBACK-MEDIATED ILLUSORY CON
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5.2. FEEDBACK-MEDIATED ILLUSORY CON
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5.2. FEEDBACK-MEDIATED ILLUSORY CON
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5.2. FEEDBACK-MEDIATED ILLUSORY CON
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5.2. FEEDBACK-MEDIATED ILLUSORY CON
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5..1, FEEDBACK TO S3: ATTENTION AN/
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Chapter 6 Discussion and conclusion
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6.1, ANALYSIS nh RESULTS Another p;
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6.1. ANALYSIS OF RESULTS different
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6.1. ANALYStS OF RESULTS as this co
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6.1. ANALYSIS OF RESULTS square. Re
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6.1. ANALYSIS OF RESULTS The bclier
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6.1. ANALYSIS Ob RESULTS update met
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6.1. ANALYSIS OF RESULTS ral feedba
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6.1. ANALYSIS OF RESULTS strong rot
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6. J. ANALYSIS OF RESULTS However,
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6.1. ANALYSIS OF RESULTS of overlap
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6.2. COMPARISON WITH EXPERIMENTAL E
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6.2. COMPARISON WITH EXPERIMENTAL E
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6.4. WTUREWURK by Chikkerur et al.
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6.5. CONCLUSIONS AND SUMMARY Ut CON
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6.5. CONCLUSIONS AND SUMMARY OF CON
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Appendix A HMAX as a Hierarchical T
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N^ 9n^ = B- = aN„|t,P*h„j af*.
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Glossary. Xix) Likelihood function,
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List of references. Ahissar, M., Na
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Deneve, S. (2(X)5). Baycsian infere
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Grossl>erg, S., Cisek, P.. Drew, T.
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Karklin. Y- & Lewicki, M, S. (2003)
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Maertens. M., Pollmann. S.. Haiiki;
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Pougei. A., Dayan. P. & Zemel. R. S
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Serre, T., Kretman. G., Kouh, M., C
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Weiss, Y. & Adelson, H. H. (1998),