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Graphs States and the necessity of Euler Decomposition

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Cover of 'Graphs States and the necessity of Euler Decomposition'

Table of Contents

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    Book Overview
  2. Altmetric Badge
    Chapter 1 First-Order Universality for Real Programs
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    Chapter 2 Skolem + Tetration Is Well-Ordered
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    Chapter 3 Structures of Some Strong Reducibilities
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    Chapter 4 Complexity of Existential Positive First-Order Logic
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    Chapter 5 Stochastic Programs and Hybrid Automata for (Biological) Modeling
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    Chapter 6 Numberings and randomness
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    Chapter 7 The Strength of the Grätzer-Schmidt Theorem
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    Chapter 8 Hyperloops Do Not Threaten the Notion of an Effective Procedure
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    Chapter 9 Minimum Entropy Combinatorial Optimization Problems
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    Chapter 10 Program Self-reference in Constructive Scott Subdomains
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    Chapter 11 $\Sigma^0_1$ and $\Pi^0_1$ Equivalence Structures
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    Chapter 12 Immunity for Closed Sets
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    Chapter 13 Lower Bounds for Kernelizations and Other Preprocessing Procedures
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    Chapter 14 Infinite-Time Turing Machines and Borel Reducibility
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    Chapter 15 Cutting Planes and the Parameter Cutwidth
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    Chapter 16 Members of Random Closed Sets
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    Chapter 17 Lowness for Demuth Randomness
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    Chapter 18 Graph States and the Necessity of Euler Decomposition
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    Chapter 19 On Stateless Multicounter Machines
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    Chapter 20 Computability of Continuous Solutions of Higher-Type Equations
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    Chapter 21 Equivalence Relations on Classes of Computable Structures
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    Chapter 22 Fractals Generated by Algorithmically Random Brownian Motion
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    Chapter 23 Mathematical Theory and Computational Practice
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    Chapter 24 Spectra of Algebraic Fields and Subfields
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    Chapter 25 Definability in the Local Theory of the ω -Enumeration Degrees
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    Chapter 26 Computability of Analytic Functions with Analytic Machines
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    Chapter 27 An Application of Martin-Löf Randomness to Effective Probability Theory
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    Chapter 28 Index Sets and Universal Numberings
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    Chapter 29 Ordinal Computability
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    Chapter 30 A Gandy Theorem for Abstract Structures and Applications to First-Order Definability
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    Chapter 31 Constructing New Aperiodic Self-simulating Tile Sets
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    Chapter 32 Relationship between Kanamori-McAloon Principle and Paris-Harrington Theorem
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    Chapter 33 Mathematical Theory and Computational Practice
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    Chapter 34 Infima of d . r . e . Degrees
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    Chapter 35 A Divergence Formula for Randomness and Dimension
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    Chapter 36 On Ladner’s Result for a Class of Real Machines with Restricted Use of Constants
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    Chapter 37 0″-Categorical Completely Decomposable Torsion-Free Abelian Groups
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    Chapter 38 Notes on the Jump of a Structure
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    Chapter 39 A General Representation Theorem for Probability Functions Satisfying Spectrum Exchangeability
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    Chapter 40 Stability under Strategy Switching
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    Chapter 41 Computational Heuristics for Simplifying a Biological Model
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    Chapter 42 Mathematical Theory and Computational Practice
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    Chapter 43 Survey on Oblivious Routing Strategies
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    Chapter 44 An Approach to the Engineering of Cellular Models Based on P Systems
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    Chapter 45 Decidability of Sub-theories of Polynomials over a Finite Field
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    Chapter 46 Chaitin Ω Numbers and Halting Problems
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    Chapter 47 Bayesian Data Integration and Enrichment Analysis for Predicting Gene Function in Malaria
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    Chapter 48 Dialectica Interpretation with Fine Computational Control
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    Chapter 49 Algorithmic Minimal Sufficient Statistic Revisited
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    Chapter 50 A Computation of the Maximal Order Type of the Term Ordering on Finite Multisets
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    Chapter 51 On Generating Independent Random Strings
Attention for Chapter 35: A Divergence Formula for Randomness and Dimension
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Citations

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Chapter title
A Divergence Formula for Randomness and Dimension
Chapter number 35
Book title
Mathematical Theory and Computational Practice
Published by
Springer, Berlin, Heidelberg, July 2009
DOI 10.1007/978-3-642-03073-4_35
Book ISBNs
978-3-64-203072-7, 978-3-64-203073-4
Authors

Jack H. Lutz