Introduction to Many-valued Logics

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A01=Robert Ackermann
Author_Robert Ackermann
Auxiliary Functions
Axiom Set
Axiomatic Characterizations
axiomatic system
Category=PBB
Category=PBCD
Category=QDTL
Curry's Paradox
deduction
Disjunctive Normal Form
Dyadic Operators
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
False Simpliciter
formal logic
inductive
inference
Lewis Systems
mathematics philosophy
maths philosophy
maths theory
matrix characterization
metaphysics
Modal Calculi
Modal Logics
Modality
non-standard logic
Nonstandard Logics
Order Functional Calculus
PC Variable
predictive
Primitive Notation
probability
propositional calculi
rationality
reasoning
Rt 4b
Set Theoretic Operators
Set Theoretic Principles
Standard Logic
statistical
Sufficient Algebraic Conditions
symbolic logic
True False Dichotomy
Truth Functional Logic
Truth Functional Structure
Truth Table
validity
Yehoshua Bar Hillel

Product details

  • ISBN 9780367417444
  • Weight: 210g
  • Dimensions: 129 x 198mm
  • Publication Date: 12 Nov 2019
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Hardback
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Originally published in 1967. An introduction to the literature of nonstandard logic, in particular to those nonstandard logics known as many-valued logics. Part I expounds and discusses implicational calculi, modal logics and many-valued logics and their associated calculi. Part II considers the detailed development of various many-valued calculi, and some of the important metathereoms which have been proved for them. Applications of the calculi to problems in the philosophy are also surveyed. This work combines criticism with exposition to form a comprehensive but concise survey of the field.

Ackermann\, Robert

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