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9783540218586

The Brain

by ; ;
  • ISBN13:

    9783540218586

  • ISBN10:

    3540218580

  • Format: Hardcover
  • Copyright: 2005-01-10
  • Publisher: Springer Verlag
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Supplemental Materials

What is included with this book?

Summary

The series "Studies in Fuzziness and Soft Computing" contains publications on various areas within the so-called soft computing which include fuzzy sets, rough sets, neural networks, evolutionary computations, probabilistic and evidential reasoning, multivalued logic, and related fields. The publications within "Studies in Fuzziness and Soft Computing" are primarily monographs and edited volumes. They cover significant recent developments in the field, both of a foundational and applicable character. An important feature of the series is its short publication time and worldwide distribution. This permits a rapid and broad dissemination of research results. Book jacket.

Table of Contents

Introduction 1(198)
1 Quantification and Calculation in Nature
7(14)
1.1 Why and How has Arithmetic Cognition Evolved?
7(2)
1.2 The Numerical Competence of Animals
9(4)
1.3 The Numerical Competence of Human Infants
13(3)
1.4 A Brief Account from Neuroscience
16(2)
1.5 Stand Up and Count (and Get Smarter!)
18(3)
2 The Cells of the Brain
21(32)
2.1 Molecular Neurobiology
21(6)
2.2 Fuzzy Formal Languages
27(3)
2.3 Ambiguity
30(6)
2.4 The Hierarchy of Fuzzy Grammars
36(5)
2.5 Fuzzy Languages, Distributed Processing and Biological Diversity
41(2)
2.6 Knowledge Adaptation and Evolution
43(3)
2.7 Self-Controlled Expression
46(1)
2.8 Speeding up Brain Processing
47(3)
2.9 The Chemical Talk at the Synapse
50(2)
2.10 Summary
52(1)
3 Brain: A Distributed Intelligent Processing System
53(26)
3.1 Distributed Intelligent Processing Systems
53(2)
3.2 Distributed Processed Languages
55(4)
3.3 The Nervous System
59(1)
3.4 The Brain
60(4)
3.5 Brain Communication Channels
64(2)
3.6 The Basics of DIPS Learning
66(4)
3.7 Evolutionary Learning
70(7)
3.8 Summary
77(2)
4 Neural Computational Mechanisms Supporting Cognitive Processes
79(14)
4.1 Basic Concepts of Quantum Computation
79(3)
4.2 Cellular Processing
82(4)
4.3 Current Physical Implementations of Quantum Computers
86(3)
4.4 The Dendritic Spine as a Quantum Computing Device
89(4)
5 The Brain and Quantum Computation
93(24)
5.1 The Dendritic Spine as an Ion Trap Quantum Computing Device
93(3)
5.2 The Deutch-Josza Algorithm
96(4)
5.3 The Quantum Cortical Recognition Device
100(6)
5.3.1 The Model
100(4)
5.3.2 Learning
104(1)
5.3.3 Recognizing Faces
105(1)
5.4 Fuzzy Logic and Conflict in O(G|H1Sb)
106(3)
5.5 Recurrent Architecture Generates Entanglement Supporting Consciousness
109(4)
5.6 Superdense Codes
113(1)
5.7 Quantum Computing and Working Memory
114(3)
6 Memetics and Cognitive Mathematics
117(18)
6.1 Memes
117(2)
6.2 The Formal Meme
119(1)
6.3 Improving Meme Spread
120(2)
6.4 Memetic Channels and the Brain
122(1)
6.5 The Evolution of our Mathematical Competence
123(3)
6.6 How Memes Spread
126(5)
6.7 How the Number Meme Spread
131(1)
6.8 Future Perspectives in the Memetics of Cognitive Mathematics
132(3)
7 Modeling of Arithmetic Reasoning
135(18)
7.1 Counting
135(1)
7.2 A Model for Number Sense
136(5)
7.2.1 Identifying numerosities
137(3)
7.2.2 Quantification trajectory control
140(1)
7.3 The Crisp Numbers
141(4)
7.5 Doing Arithmetic
145(4)
7.6 The Evolution of Arithmetic Knowledge
149(2)
7.7 Representation of Other Abstract Entities
151(2)
8 Brain Maps of Arithmetic Processes in Children and Adults
153(26)
8.1 The Study of the Mathematical Brain
153(2)
8.2 The Technique
155(7)
8.2.1 Theory
155(2)
8.2.2 The Methods
157(5)
8.3 Agent Commitment Experimentally Measured
162(8)
8.3.1 Males are Faster than Females in Arithmetic Calculations
164(5)
8.3.2 Size Number Effect
169(1)
8.4 The Distributed Mathematical Brain
170(5)
8.5 Building the Distributed Mathematical Brain
175(2)
8.6 Conclusion
177(2)
9 Arithmetic Learning Capability in Congenitally Injured Brains
179(20)
9.1 Dyscalculia
179(1)
9.2 Damaged Brains
180(11)
9.3 Neural Plasticity
191(1)
9.4 Developmental Dyscalculia
192(5)
9.5 Conclusion
197(2)
10 Learning Arithmetic: Why So Difficult? 199(14)
10.1 The Nature of Arithmetic Knowledge
199(3)
10.2 The Invention of Crisp Numbers
202(1)
10.3 Learning by Observing
203(3)
10.4 Arithmetic Meme Diffusion in School
206(3)
10.5 Evolving Arithmetic Knowledge in the School
209(4)
References 213(12)
Index 225

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