Great Formal Machinery Works

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A01=Jan von Plato
Addition
Admissible rule
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Associative property
Author_Jan von Plato
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Axiom
Axiomatic system
Begriffsschrift
Big O notation
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Category=PBB
Category=PBCD
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Category=PDX
Category=QDTL
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Classical logic
Commutative property
Computation
Conjunctive normal form
Consistency
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Decidability (logic)
Deduction theorem
Definable set
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Direct proof
Entscheidungsproblem
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Equation
Existential instantiation
Existential quantification
Finitary
Formal language
Formal proof
Formal science
Formal system
Gentzen's consistency proof
Gottlob Frege
Herbrand's theorem
Higher-order logic
Hilbert's program
Inference
Intuitionism
Intuitionistic logic
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Logic
Logical conjunction
Logical connective
Logical consequence
Logical disjunction
Logical reasoning
Logicism
Mathematical induction
Mathematics
Modal logic
Natural deduction
Natural number
Negation
Notation
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Peano axioms
Predicate (mathematical logic)
Predicate logic
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Prime number
Principia Mathematica
Proof theory
Propositional calculus
Provability logic
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Quantifier (logic)
Real number
Recursive definition
Rule of inference
Scientific notation
Sequent
Sequent calculus
softlaunch
Special case
Tautology (logic)
Theorem
Turing machine
Universal instantiation
Verificationism
Well-formed formula
Wilhelm Ackermann

Product details

  • ISBN 9780691174174
  • Weight: 680g
  • Dimensions: 152 x 235mm
  • Publication Date: 02 Aug 2017
  • Publisher: Princeton University Press
  • Publication City/Country: US
  • Product Form: Hardback
  • Language: English
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The information age owes its existence to a little-known but crucial development, the theoretical study of logic and the foundations of mathematics. The Great Formal Machinery Works draws on original sources and rare archival materials to trace the history of the theories of deduction and computation that laid the logical foundations for the digital revolution. Jan von Plato examines the contributions of figures such as Aristotle; the nineteenth-century German polymath Hermann Grassmann; George Boole, whose Boolean logic would prove essential to programming languages and computing; Ernst Schroder, best known for his work on algebraic logic; and Giuseppe Peano, cofounder of mathematical logic. Von Plato shows how the idea of a formal proof in mathematics emerged gradually in the second half of the nineteenth century, hand in hand with the notion of a formal process of computation. A turning point was reached by 1930, when Kurt Godel conceived his celebrated incompleteness theorems. They were an enormous boost to the study of formal languages and computability, which were brought to perfection by the end of the 1930s with precise theories of formal languages and formal deduction and parallel theories of algorithmic computability. Von Plato describes how the first theoretical ideas of a computer soon emerged in the work of Alan Turing in 1936 and John von Neumann some years later. Shedding new light on this crucial chapter in the history of science, The Great Formal Machinery Works is essential reading for students and researchers in logic, mathematics, and computer science.
Jan von Plato is professor of philosophy at the University of Helsinki. His books include Elements of Logical Reasoning and Structural Proof Theory.