'Universal statements' diaporamas de présentation

Discrete Mathematics Lecture 3

Harper Langston New York University Summer 2016. Discrete Mathematics Lecture 3. Administration. Class Web Site http://cs.nyu.edu/courses/summer16/ CSCI-GA.2340-001/ Mailing List Subscribe at see website Messages to: see website TA/Office Hours, etc: Jianbo Sun Homework. Predicates.

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Theoretical Issues in Psychology

Theoretical Issues in Psychology. Philosophy of Science and Philosophy of Mind for Psychologists. Chapter 3 Philosophy of science (1 ). Positivism and demarcation Wittgenstein and language games Problems for empirism : Sellars and the Myth of the Given

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Theoretical Issues in Psychology

Theoretical Issues in Psychology. Philosophy of Science and Philosophy of Mind for Psychologists. Chapter 3 Philosophy of science (1 ). Positivism and demarcation Wittgenstein and language games Problems for empirism : Sellars and the Myth of the Given

380 views • 35 slides

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CS322

Week 3 - Friday. CS322. Last time. What did we talk about last time? Proving universal statements Disproving existential statements Rational numbers Proof formatting. Questions?. Logical warmup.

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Quantifiers and logical inference

Quantifiers and logical inference. Adapted from Patrick J. Hurley, A Concise Introduction to Logic (Belmont: Thomson Wadsworth, 2008). Predicate Logic.

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Speaking Mathematically

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Statements Containing Multiple Quantifiers

Statements Containing Multiple Quantifiers. Lecture 11 Section 2.3 Mon, Feb 5, 2007. Multiply Quantified Statements. Multiple universal statements ? x ? S , ? y ? T , P ( x, y ) ? y ? T , ? x ? S , P ( x, y ) The order does not matter. Multiple existential statements

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Discrete Mathematics Lecture 2 Logic of Quantified Statements

Discrete Mathematics Lecture 2 Logic of Quantified Statements. Harper Langston New York University. Predicates. A predicate is a sentence that contains a finite number of variables and becomes a statement when specific values are substituted for the variables

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A Universal-Particular (U-P) argument

A Universal-Particular (U-P) argument. Test the validity of this argument: All cats have rodent breath. Whiskers doesn't have rodent breath. Thus, Whiskers isn't a cat. A. Valid B. Invalid

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