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Section 6.1 How Do We Reason? We make arguments, where an
Section 6.1 How Do We Reason? We make arguments, where an

Sequent calculus - Wikipedia, the free encyclopedia
Sequent calculus - Wikipedia, the free encyclopedia

... operate on the structure of the sequents, ignoring the exact shape of the formulae. The two exceptions to this general scheme are the axiom of identity (I) and the rule of (Cut). Although stated in a formal way, the above rules allow for a very intuitive reading in terms of classical logic. Consider ...
The Origin of Proof Theory and its Evolution
The Origin of Proof Theory and its Evolution

... Hilbert's ε-calculus is based on an extension of the language of predicate logic by a termforming operator εx. This operator is governed by the critical axiom A(t)⊃A(εx A(x)), where t is an arbitrary term. Within the ε-calculus quantifiers become definable by xA(x) A(εxA(x)) and ∀x A(x) A(εx¬A(x)) T ...
Natural Deduction Proof System
Natural Deduction Proof System

... • Natural Deduction tries to follow the natural style of reasoning. Most of the proof consists of forward reasoning, i.e. deriving conclusions, deriving new conclusions from these conclusions, etc. Occasionally hypotheses are introduced or dropped. • A derivation is a tree where the nodes are the ru ...
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Jordan Bradshaw, Virginia Walker, and Dylan Kane
Jordan Bradshaw, Virginia Walker, and Dylan Kane

... The rules used to draw conclusions consist mostly of the introduction (I) and elimination (E) of these connectives. Several of the rules serve to discharge earlier assumptions. ...
323-670 ปัญญาประดิษฐ์ (Artificial Intelligence)
323-670 ปัญญาประดิษฐ์ (Artificial Intelligence)

... TodayIsThursday)  JerryGivingLecture • It is equivalent to a single long sentence: the conjunction of all sentences (JerryGivingLecture (TodayIsTuesday  TodayIsThursday)) JerryGivingLecture ...
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Natural deduction

In logic and proof theory, natural deduction is a kind of proof calculus in which logical reasoning is expressed by inference rules closely related to the ""natural"" way of reasoning. This contrasts with the axiomatic systems which instead use axioms as much as possible to express the logical laws of deductive reasoning.
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