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Index
Cover image
Title page
Table of Contents
Copyright
List of Contributors
Introduction
Part I. How Do We Compute? What Can We Prove?
Part II. Hiding and Unhiding Information: Cryptology, Complexity and Number Theory
Part III. Building a Brain: Intelligent Machines, Practice and Theory
Part IV. The mathematics of emergence: the mysteries of morphogenesis
Alan Mathison Turing by Max Newman
Andrew Hodges Contributes: A Comment on Newman’s Biographical Memoir
Alan Mathison Turing: 1912–1954
On Computable Numbers, with an Application to the Entscheidungsproblem – A Correction
Christos Papadimitriou on — Alan and I
On Computable Numbers, with an Application to The Entscheidungsproblem
On Computable Numbers, With an Application to The Entscheidungsproblem. A Correction
Examining the Work and Its Later Impact: Stephen Wolfram on — The Importance of Universal Computation
Martin Davis Illuminates — Three Proofs of The Unsolvability of The Entscheidungsproblem
Samson Abramsky detects — Two Puzzles About Computation
Paul Vitanyi Illustrates the Importance of — Turing Machines and Understanding Computational Complexity
Gregory Chaitin traces the path — From the Halting Problem to the halting probability
Robert Irving Soare expands on — Turing and the Art of Classical Computability
Rainer Glaschick takes us on a trip back to — Turing Machines in Munster
From K. Vela Velupillai — Reflections on Wittgenstein’s Debates with Turing during his Lectures on the Foundations of Mathematics
Jan van Leeuwen and Jin Wiedermann on — the computational power of turing’s Non-Terminating Circular A-Machines
Meurig Beynon puts an empirical slant on — Turing’s Approach to Modelling States of Mind
Henk Barendregt and Antonio Raffone explore — Conscious Cognition as a Discrete, Deterministic and Universal Turing Machine Process
Aaron Sloman develops a distinctive view of — Virtual Machinery and Evolution of Mind (Part 1)
Artur Ekert on the physical reality of —
Cristian Calude, Ludwig Staiger and Michael Stay on — Halting and Non-Halting Turing Computations
Philip Welch leads us — Toward the Unknown Region: On Computing Infinite Numbers
On Computable Numbers, with an Application to the Entscheidungsproblem by A. M. Turing – Review by: Alonzo Church
Andrew Hodges finds significance in — Church’s Review of Computable Numbers
Computability and λ-Definability
Henk Barendregt, Giulio Manzonetto and Rinus Plasmeijer trace through to today — The Imperative and Functional Programming Paradigm
Computability and λ-Definability
The -Function in λ-K Conversion
Henk Barendregt and Giulio Manzonetto point out the subtleties of —Turing’s Contributions to Lambda Calculus
The -Function in λ-K-Conversion
Systems of Logic Based on Ordinals
Solomon Feferman returns to —Turing’s Thesis: Ordinal Logics and Oracle Computability
Systems of Logic Based on Ordinals
Examining the Work and Its Later Impact: Michael Rathjen looks at — Turing’s ‘Oracle’ in Proof Theory
Philip Welch takes a set-theoretical view of — Truth and Turing
Alastair Abbott, Cristian Calude and Karl Svozil describe — A Quantum Random Oracle
Practical Forms of Type Theory
Some background remarks from Robin Gandy’s — Preface
Practical Forms of Type Theory
The use of Dots as Brackets in Church’s System
Lance Fortnow discovers — Turing’s dots
The Use of Dots as Brackets in Church’s System
The Reform of Mathematical Notation and Phraseology
Stephen Wolfram connects — Computation, Mathematical Notation and Linguistics
The Reform of Mathematical Notation and Phraseology
Examining the Work and Its Later Impact: Juliet Floyd explores — Turing ,Wittgenstein and Types: Philosophical Aspects of Turing’s ‘The Reform of Mathematical Notation and Phraseology’ (1944–5)
On the Gaussian error function
Sandy L. Zabell delivers an authoritative guide to — Alan Turing and the Central Limit Theorem
Turing’s ‘Preface’ (1935) to ‘On the Gaussian error function’
Some Calculations of the Riemann Zeta function: On a Theorem of Littlewood
Dennis Hejhal and Andrew Odlyzko take an in-depth look at — Alan Turing and the Riemann Zeta function
And Dennis Hejhal adds — A Few Comments About Turing’s Method
Some Calculations of the Riemann Zeta-Function
On A Theorem of Littlewood
Solvable and Unsolvable Problems
Gregory Chaitin recommends — Turing’s Small Gem
Solvable and Unsolvable Problems
Examining the Work and Its Later Impact: Wilfried Sieg focuses on — Normal Forms for Puzzles: AVariant of Turing’s Thesis
K. Vela Velupillai connects –: Turing on ‘ Solvable and Unsolvable Problems’ and Simon on ‘Human Problem Solving’
The Word Problem in Semi-Groups with Cancellation
Gregory Chaitin on — Finding the Halting Problem and the Halting Probability in Traditional Mathematics
While John L. Britton gives us a brief – Introduction to the mathematics
The Word Problem in Semi-Groups with Cancellation
On Permutation Groups
John Leslie Britton’s informative — Introduction
On Permutation Groups
Rounding-off Errors in Matrix Processes
Lenore Blum brings into view —Alan Turing and the Other Theory of Computation
Rounding-Off Errors in Matrix Processes
A Note on Normal Numbers
Andrew Hodges on an interesting connection between — Computable Numbers and Normal Numbers
A Note On Normal Numbers
Examining the Work and Its Later Impact Verónica Becher takes a closer look at — Turing’s Note On Normal Numbers
Turing’s Treatise on the Enigma (Prof’s Book)
Frode Weierud on Alan Turing, Dilly Knox, Bayesian statistics, decoding machines and — Prof’s Book: Seen in the Light of Cryptologic History
Excerpts from the ‘Enigma Paper’
Further Aspects of the Work and Its History Tony Sale delves into the cryptographic background to — Alan Turing, the Enigma and the Bombe
Klaus Schmeh looks at – Why Turing Cracked the Enigma and the Germans Did Not
Speech System ‘Delilah’ – Report on Progress
Andrew Hodges Sets the Scene For — The Secrets of Hanslope Park 1944–1945
Top Secret: Speech System ‘Delilah’ – Report on Progress
Examining the Work and Its Later Impact: Craig Bauer presents — Alan Turing and Voice Encryption: A Play in Three Acts
John Harper reports on the — Delilah Rebuild Project
Checking a Large Routine
Cliff B. Jones gives a modern assessment of — Turing’s “Checking a Large Routine”
Friday, 24th June. Checking a large routine. by Dr. A. Turing
Excerpt from: Programmer’s Handbook for the Manchester Electronic Computer Mark II: Local Programming Methods and Conventions
Toby Howard describes — Turing’s Contributions to the Early Manchester Computers
Excerpt from: Programmer’s Handbook for the Manchester Electronic Computer Mark II
Turing’s Lecture to the London Mathematical Society on 20 February 1947
Anthony Beavers pays homage to —Alan Turing: Mathematical Mechanist
Lecture to the London Mathematical Society on 20 February 1947
Intelligent Machinery
Rodney A. Brooks and — The Case for Embodied Intelligence
Intelligent Machinery
Examining the Work and Its Later Impact: Christof Teuscher proposes — A Modern Perspective on Turing’s Unorganised Machines
Nicholas Gessler connects past and future — The Computerman, the Cryptographer and the Physicist
Stephen Wolfram looks to reconcile — Intelligence and the Computational Universe
Paul Smolensky asks a key question — Cognition: Discrete or Continuous Computation?
Tom Vickers recalls — Alan Turing at the NPL 1945–47
Douglas Hofstadter engages with — The Gödel–Turing Threshold and the Human Soul
Computing Machinery and Intelligence
Gregory Chaitin discovers Alan Turing ‘The Good Philosopher’ at both sides of — Mechanical Intelligence Versus Uncomputable Creativity
Computing Machinery and Intelligence
Examining the Work and Its Later Impact: Daniel Dennett is inspired by — Turing’s “Strange Inversion of Reasoning”
Aaron Sloman draws together —Virtual Machinery and Evolution of Mind (Part 2)
Mark Bishop examines — The Phenomenal Case of the Turing Test and the Chinese Room
Peter Millican on recognising intelligence and — The Philosophical Significance of the Turing Machine and the Turing Test
Luciano Floridi brings out the value of — The Turing Test and the Method of Levels of Abstraction
Aaron Sloman absolves Turing of —The Mythical Turing Test
David Harel proposes — A Turing-Like Test for Modelling Nature
Huma Shah engages with the realities of — Conversation, Deception and Intelligence: Turing’s Question-Answer Game
Kevin Warwick looks forward to — Turing’s Future
Digital Computers Applied to Games
Alan Slomson introduces — Turing and Chess
Digital Computers Applied to Games
Examining the Work and its Later Impact: David Levy delves deeper into — :Alan Turing on Computer Chess
Can Digital Computers Think?: Intelligent Machinery: A Heretical Theory: Can Automatic Calculating Machines Be Said To Think?
B. Jack Copeland introduces the transcripts — Turing and the Physics of the Mind
Can Digital Computers Think?
Intelligent Machinery: A Heretical Theory
Can Automatic Calculating Machines be Said to Think?
Examining the Work and Its Later Impact: Richard Jozsa takes us forward to — Quantum Complexity and the Foundations of Computing
The Chemical Basis of Morphogenesis
Peter Saunders introduces — Alan Turing’s Work in Biology
And Philip K. Maini wonders at — Turing’s Theory of Morphogenesis
The Chemical Basis of Morphogenesis
Examining the Work and Its Later Impact Henri Berestycki on the visionary power of – Alan Turing and Reaction–Diffusion Equations
Hans Meinhardt focuses on — Travelling Waves and Oscillations Out of Phase: An Almost Forgotten Part of Turing’s Paper
James D. Murray on what happened — After Turing – The Birth and Growth of Interdisciplinary Mathematics and Biology
Peter T. Saunders observes Alan Turing — Defeating the Argument from Design
Stephen Wolfram fills out the computational view of — The Mechanisms of Biology
K. Vela Velupillai connects — Four Traditions of Emergence: Morphogenesis, Ulam-von Neumann Cellular Automata, The Fermi-Pasta-Ulam Problem, and British Emergentism
Gregory Chaitin takes the story forward — From Turing to Metabiology and Life as Evolving Software
The Morphogen Theory of Phyllotaxis: I. Geometrical and Descriptive Phyllotaxis: II. Chemical Theory of Morphogenesis: III. (Bernard Richards) A Solution of the Morphogenical Equations for the Case of Spherical Symmetry
Bernard Richards recalls Alan Turing and — Radiolaria: the Result of Morphogenesis
The Morphogen Theory of Phyllotaxis: Part I. Geometrical and Descriptive Phyllotaxis
Part II. Chemical Theory of Morphogenesis
Part III. A Solution of the Morphogenetical Equations for the Case of Spherical Symmetry
Examining the Work and Its Later Impact: Peter Saunders comments on the background to —: Turing’s Morphogen Theory of Phyllotaxis
Jonathan Swinton explores further —: Turing, Morphogenesis, and Fibonacci Phyllotaxis: Life in Pictures
Aaron Sloman travels forward to —: Virtual Machinery and Evolution of Mind (Part 3): Meta-Morphogenesis: Evolution of Information-Processing Machinery
Outline of the Development of the Daisy
Jonathan Swinton’s updating of the texts — An Editorial Note
Outline of the Development of the Daisy
Afterword
Einar Fredriksson Recalls the — History of the Publication of the Collected Works of Alan M. Turing
Mike Yates Writing in The Independent, Friday 24 November 1995 — Obituary: Robin Gandy
Bernard Richards shares with us — Recollections of Life In the Laboratory With Alan Turing
Bibliography
A Bibliography of Publications of Alan Mathison Turing
Index
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