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The substitutional theory of logical consequence
The substitutional theory of logical consequence

... ‘intended interpretation’ is not one of these models and cannot easily be identified with one of these models. Models have set-sized domains, while the intended interpretation, if it could be conceived as a model, cannot be limited by any cardinality. Similarly, logical truth defined as truth in all ...
pdf
pdf

... Consider the boolean formula satisfiability problem, SAT. For formulas in SAT, there is always a short proof of satisfiability – a satisfying truth assignment – and therefore SAT is trivially in NP. However, for formulas not in SAT, it is not that clear what a proof of unsatisfiability could be. Som ...
page 113 THE AGM THEORY AND INCONSISTENT BELIEF
page 113 THE AGM THEORY AND INCONSISTENT BELIEF

... beliefs from implicit beliefs which are derived from the explicit beliefs, or separating relevant beliefs from irrelevant beliefs. Based on this approach, several formal techniques have been developed in recent years to deal with inconsistent beliefs; for example, Chopra and Parikh (2000), Hansson a ...
Prolog 1 - Department of Computer Science
Prolog 1 - Department of Computer Science

Prime Implicates and Prime Implicants: From Propositional to Modal
Prime Implicates and Prime Implicants: From Propositional to Modal

DIPLOMAMUNKA
DIPLOMAMUNKA

... It is well known that the class of primitive relations is closed under substitution by primitive recursive functions, conjunction, disjunction, negation, bounded quantification and bounded minimization. In other words, if R, R0 are n-ary relations, S is an (n + 1)-ary relation, f0 , f1 , . . . , fn− ...
The Deduction Rule and Linear and Near
The Deduction Rule and Linear and Near

What is Index Calculus?
What is Index Calculus?

A Tableau Calculus for Minimal Modal Model Generation
A Tableau Calculus for Minimal Modal Model Generation

The Herbrand Manifesto
The Herbrand Manifesto

... weaker. In fact, it is stronger. There are more things that are true. We cannot prove them all, but we can prove everything we could prove before. Some may be disturbed by the fact that Herbrand entailment is not semi-decidable. But a similar argument could be leveled against Tarskian semantics. Sem ...
The Axiom of Choice
The Axiom of Choice

... have a least element. However, you can come up with a different total ordering of the integers which is a well-ordering; for example, define ≤ by 0 ≤ 1 ≤ −1 ≤ 2 ≤ −2 ≤ . . .. That was easy, but note that it is not at all clear we can define a well-order on the real numbers. To do that, it turns out ...
Lecture 33: NP-Hard and NP
Lecture 33: NP-Hard and NP

Statement
Statement

... A statement is a substitution instance of a statement form if it can be obtained by substituting statements into the statement variables of the form. The statement "Roses are red or violets are blue" is a substitution instance of the statement form "p or q", because it can be obtained by substitutin ...
Cut-elimination for provability logics and some results in display logic
Cut-elimination for provability logics and some results in display logic

... deductive reasoning that is employed in practice. In order to study the properties of this system, Gentzen then constructed yet another proof-system called the sequent calculus. Gentzen’s Hauptsatz or main theorem for the sequent calculus is the cut-elimination theorem which shows how to obtain a st ...
CH8B
CH8B

The Proof Complexity of Polynomial Identities
The Proof Complexity of Polynomial Identities

... The difficulty of finding an efficient deterministic procedure for PIT led researchers to several different directions. On the one hand, there is a growing body of work dedicated to establishing efficient deterministic procedures for PIT when arithmetic circuits are replaced by more restrictive mode ...
Constraint Logic Programming with Hereditary Harrop Formula
Constraint Logic Programming with Hereditary Harrop Formula

Adequate set of connectives
Adequate set of connectives

... CS2209, Applied Logic for Computer Science ...
Discrete Mathematics: Chapter 2, Predicate Logic
Discrete Mathematics: Chapter 2, Predicate Logic

... hardly the way in which propositions are written in other mathematics courses or textbooks. But it will be beneficial for us to do it this way for a short time so we can gain a better understanding of the internal logical structure of sentences and so we can explicitly formulate the rules of inferen ...
Counterfactuals
Counterfactuals

... sketched analysis of counterfactuals should give the same result. Unfortunately, it does precisely the opposite. In order for the first counterfactual to be true, φ → ψ must be true in every world sufficiently similar to the actual world; similarly, in order for the second to hold (φ ∧ φ0 ) → ¬ψ mus ...
Logic and Proof
Logic and Proof

PPT - CCS
PPT - CCS

... that KB |= Q. This means that every interpretation I that satisfies KB, satisfies Q. But we know that any interpretation I satisfies either Q or ~Q, but not both. Therefore if in fact KB |= Q, an interpretation that satisfies KB, satisfies Q and does not satisfy ~Q. Hence KB union {~Q} is unsatisfia ...
Conjecture
Conjecture

A Computationally-Discovered Simplification of the Ontological
A Computationally-Discovered Simplification of the Ontological

... P ıxF x, for the latter would be false when the description fails to denote (given a classical semantics for the description). By using free logic, we are prevented from substituting the description ‘that than which nothing greater can be conceived’ into universal claims without first establishing t ...
Introduction to Discrete Structures Introduction
Introduction to Discrete Structures Introduction

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Propositional calculus

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