'Universal modus ponens' presentation slideshows

D isc r e t e

s tructu r e s. D isc r e t e. 2110200. 2007. The foundations C ounting theory N umber theory G raphs & trees. Evaluation. The foundations 15 % Counting theory 15 % Number theory 15 % Graphs & trees 15 % Final 40 %. Motivation. How fast can we do the computation ?. Motivation.

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The Foundations: Logic and Proofs

The Foundations: Logic and Proofs. Chapter 1, Part III: Proofs. With Question/Answer Animations. Summary. Valid Arguments and Rules of Inference Proof Methods Proof Strategies. Rules of Inference. Section 1.6. Section Summary. Valid Arguments Inference Rules for Propositional Logic

901 views • 71 slides

The Foundations: Logic and Proofs

The Foundations: Logic and Proofs. Chapter 1, Part III: Proofs. With Question/Answer Animations. Summary. Valid Arguments and Rules of Inference Proof Methods Proof Strategies. Rules of Inference. Section 1.6. Section Summary. Valid Arguments Inference Rules for Propositional Logic

900 views • 71 slides

Arguments with Quantified Statements

Arguments with Quantified Statements. Lecture 10 Section 2.4 Thu, Jan 27, 2005. Universal Modus Ponens. The universal modus ponens argument form: ? x ? S , P ( x ) ? Q ( x ) P ( a ) for a particular a ? S ? Q ( a ). Example.

541 views • 32 slides

Rules of Inferences

Rules of Inferences. Section 1.5. Definitions. Argument: is a sequence of propositions ( premises ) that end with a proposition called conclusion . Valid Argument: The conclusion must follow from the truth of the previous premises, i.e., all premises ? conclusion

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Chapter 2

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Dilemma: Division Into Cases

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Arguments with Quantified Statements

Arguments with Quantified Statements. M260 3.4. Universal Instantiation. If some property is true for everything in a domain, then it is true of any particular thing in the domain. Example. All human beings are mortal. Socrates is a human being. Therefore Socrates is mortal.

269 views • 17 slides

Arguments with Quantified Statements

Arguments with Quantified Statements. M260 3.4. Universal Instantiation. If some property is true for everything in a domain, then it is true of any particular thing in the domain. Example. All human beings are mortal. Socrates is a human being. Therefore Socrates is mortal.

181 views • 17 slides