punctilious_obsolete_20240114
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  • Front matter
  • Math
    • Concepts
    • Inference rules
    • Theories
  • Python
  • Back matter
punctilious_obsolete_20240114
  • Math
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Math

This table of contents references mathematical content as it related to punctilious.

The rationale is to keep clearly distinct but cross referenced mathematical and pythonic content.

Table of contents

  • Concepts
    • alpha-equivalence
    • atomic-formula
    • axiom
    • axiomatic-method
    • bound-variable
    • compound-formula
    • definition
    • elimination-rule
    • formula
    • formula-statement
    • free-variable
    • hypothesis
    • inference-rule
    • inferred-statement
    • introduction-rule
    • is-a
    • meta-object
    • notation-form
    • object
    • object-creation
    • object-declaration
    • object-inclusion
    • paragraph-proof
    • connective
    • statement
    • theory-derivation
    • validity-of-formula
    • variable
    • universe-of-discourse
  • Inference rules
    • absorption
    • axiom-interpretation
    • biconditional-elimination-1
    • biconditional-elimination-2
    • biconditional-introduction
    • conjunction-elimination-1
    • conjunction-elimination-2
    • conjunction-introduction
    • constructive-dilemma
    • definition-interpretation
    • destructive-dilemma
    • disjunction-introduction-1
    • disjunction-introduction-2
    • disjunctive-resolution
    • disjunctive-syllogism-1
    • disjunctive-syllogism-2
    • double-negation-elimination
    • double-negation-introduction
    • equal-terms-substitution
    • equality-commutativity
    • hypothetical-syllogism
    • inconsistency-introduction-1
    • inconsistency-introduction-2
    • inconsistency-introduction-3
    • modus-ponens
    • modus-tollens
    • proof-by-contradiction-1
    • proof-by-contradiction-2
    • proof-by-refutation-1
    • proof-by-refutation-2
    • variable-substitution
  • Theories
    • MGZ 2021
      • Minimal logic
      • Intuitionistic logic
      • Classical logic
    • Tao 2006
      • The Peano axioms
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© Copyright 2023, David Doret. Revision e3669507.

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