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Logic primer
Logic primer

2/TRUTH-FUNCTIONS
2/TRUTH-FUNCTIONS

... Statements are either simple such as `Roses are Red’ or compound: `Aristotle is Greek and Russell is English.’ Statement connectives: and, or, if...then, if and only if. When written in symbols they may be called logical operators. s7. Truth Values [TV]: statement either affirms/denies. Hence either ...
Document
Document

... KB |= Q iff for every interpretation I, If I satisfies KB then I satisfies Q. That is, if every model of KB is also a model of Q. For example: A  B, A |= B ...
4 slides/page
4 slides/page

POSSIBLE WORLDS SEMANTICS AND THE LIAR Reflections on a
POSSIBLE WORLDS SEMANTICS AND THE LIAR Reflections on a

... Now, Kaplan’s argument shows that the principle of plenitude is incompatible with assumptions commonly made in possible worlds semantics. Here is how the argument goes: (i) There is a set W of possible worlds and a set P rop of propositions. (ii) There is, for every subset X of W , a corresponding p ...
Document
Document

Logic of Natural Language Semantics: Presuppositions and
Logic of Natural Language Semantics: Presuppositions and

Lecture 6 Induction
Lecture 6 Induction

Chapter1_Parts2
Chapter1_Parts2

... ● Assert that no cell contains more than one number. ...
Introduction to Logic What is Logic? Simple Statements Which one is
Introduction to Logic What is Logic? Simple Statements Which one is

quine - University of St Andrews
quine - University of St Andrews

Quiz Game Midterm
Quiz Game Midterm

Chapter 1: The Foundations: Logic and Proofs
Chapter 1: The Foundations: Logic and Proofs

Document
Document

Kant`s Critique of the Ontological Argument: FAIL
Kant`s Critique of the Ontological Argument: FAIL

Discrete Structures & Algorithms Propositional Logic
Discrete Structures & Algorithms Propositional Logic

Bound and Free Variables Theorems and Proofs
Bound and Free Variables Theorems and Proofs

Solutions for Exam 1 - University of Hawaii Mathematics
Solutions for Exam 1 - University of Hawaii Mathematics

6.042J Chapter 1: Propositions
6.042J Chapter 1: Propositions

Essence and Modality
Essence and Modality

Basic Concepts of Formal Logic
Basic Concepts of Formal Logic

The theorem, it`s meaning and the central concepts
The theorem, it`s meaning and the central concepts

Lecture 3 - CSE@IIT Delhi
Lecture 3 - CSE@IIT Delhi

... An argument is a sequence of statements. All statements but the final one are called assumptions or hypothesis. The final statement is called the conclusion. An argument is valid if: whenever all the assumptions are true, then the conclusion is true. If today is Wednesday, then yesterday was Tuesday ...
Logic
Logic

... • Euclidean: Given a line L and a point P not on L, there is exactly one line passing through P, parallel to L. • Hyperbolic: Given a line L and a point P not on L, there are at least two lines passing through P, parallel to L. • Elliptic: Given a line L and a point P not on L, there are no lines pa ...
Logic in Proofs (Valid arguments) A theorem is a hypothetical
Logic in Proofs (Valid arguments) A theorem is a hypothetical

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Analytic–synthetic distinction

The analytic–synthetic distinction (also called the analytic–synthetic dichotomy) is a conceptual distinction, used primarily in philosophy to distinguish propositions (in particular, statements that are affirmative subject–predicate judgments) into two types: analytic propositions and synthetic propositions. Analytic propositions are true by virtue of their meaning, while synthetic propositions are true by how their meaning relates to the world. However, philosophers have used the terms in very different ways. Furthermore, philosophers have debated whether there is a legitimate distinction.
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