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Proof, Sets, and Logic - Boise State University
Proof, Sets, and Logic - Boise State University

CATEGORICAL MODELS OF FIRST
CATEGORICAL MODELS OF FIRST

CUT ELIMINATION AND STRONG SEPARATION FOR
CUT ELIMINATION AND STRONG SEPARATION FOR

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Supplemental Reading 1

Admissible rules in the implication-- negation fragment of intuitionistic logic
Admissible rules in the implication-- negation fragment of intuitionistic logic

The Project Gutenberg EBook of The Algebra of Logic, by Louis
The Project Gutenberg EBook of The Algebra of Logic, by Louis

Tense Operators on Basic Algebras - Phoenix
Tense Operators on Basic Algebras - Phoenix

Commutative ring objects in pro-categories and generalized Moore spectra June 30, 2013
Commutative ring objects in pro-categories and generalized Moore spectra June 30, 2013

Commutative ring objects in pro-categories and generalized Moore
Commutative ring objects in pro-categories and generalized Moore

Fredrik Dahlqvist and Alexander Kurz. Positive coalgebraic logic
Fredrik Dahlqvist and Alexander Kurz. Positive coalgebraic logic

Ascribing beliefs to resource bounded agents
Ascribing beliefs to resource bounded agents

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Set Theory Symbols and Terminology

Sketch-as-proof - Norbert Preining
Sketch-as-proof - Norbert Preining

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Lesson 1: Ferris Wheels—Tracking the Height of a Passenger Car

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

Full Text (PDF format)
Full Text (PDF format)

Section 2
Section 2

Uniform satisfiability in PSPACE for local temporal logics over
Uniform satisfiability in PSPACE for local temporal logics over

... next and (universal) until has the same expressive power as first order logic over traces [4]. Moreover, local temporal logics have usually a low complexity, i.e., satisfiability can be solved in PSPACE. We cannot expect a lower complexity since already the classical temporal logic LTL over sequence ...
The Bene ts of Relaxing Punctuality1
The Bene ts of Relaxing Punctuality1

Provability as a Modal Operator with the models of PA as the Worlds
Provability as a Modal Operator with the models of PA as the Worlds

Using linear logic to reason about sequent systems
Using linear logic to reason about sequent systems

JACM 1996 paper
JACM 1996 paper

Intuitionistic Logic - Institute for Logic, Language and Computation
Intuitionistic Logic - Institute for Logic, Language and Computation

A  THEOREM-PROVER FOR  A  DECIDABLE SUBSET OF  DEFAULT
A THEOREM-PROVER FOR A DECIDABLE SUBSET OF DEFAULT

An Overview of Intuitionistic and Linear Logic
An Overview of Intuitionistic and Linear Logic

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Structure (mathematical logic)

In universal algebra and in model theory, a structure consists of a set along with a collection of finitary operations, and relations that are defined on it. Universal algebra studies structures that generalize the algebraic structures such as groups, rings, fields and vector spaces. The term universal algebra is used for structures with no relation symbols.Model theory has a different scope that encompasses more arbitrary theories, including foundational structures such as models of set theory. From the model-theoretic point of view, structures are the objects used to define the semantics of first-order logic. For a given theory in model theory, a structure is called a model, if it satisfies the defining axioms of that theory, although it is sometimes disambiguated as a semantic model when one discusses the notion in the more general setting of mathematical models. Logicians sometimes refer to structures as interpretations.In database theory, structures with no functions are studied as models for relational databases, in the form of relational models.
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