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Course: Discrete structure code :ics252

Course: Discrete structure code :ics252

Course: Discrete structure code :ics252. Lecturer: Shamiel Hashim. Prepared by: amani Omer. Course text book. Discrete Mathematics and its Application-6 th Edition - By : Kennth Rosen-McGraw-Hill Lecturer contact information Email:s.bakheit@uoh.edu.sa Office : BLD 11A -203.

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527 views • 30 slides
Lecture 11

Lecture 11

Lecture 11. 1.5, 3.1 Methods of Proof. Last time in 1.5. To prove theorems we use rules of inference such as: p, p ?q, therefore, q NOT q, p?q, therefore NOT p. p AND q, therefore p FORALL x P(x), therefore for arbitrary c, P(c) EXISTS x P(x), therefore for some c, P(c)

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313 views • 15 slides
Lecture 11

Lecture 11

Lecture 11. 1.5, 3.1 Methods of Proof. Last time in 1.5. To prove theorems we use rules of inference such as: p, p ?q, therefore, q NOT q, p?q, therefore NOT p. p AND q, therefore p FORALL x P(x), therefore for arbitrary c, P(c) EXISTS x P(x), therefore for some c, P(c)

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256 views • 15 slides
Lecture 11

Lecture 11

Lecture 11. 1.5, 3.1 Methods of Proof. Last time in 1.5. To prove theorems we use rules of inference such as: p, p ?q, therefore, q NOT q, p?q, therefore NOT p. p AND q, therefore p FORALL x P(x), therefore for arbitrary c, P(c) EXISTS x P(x), therefore for some c, P(c)

★ ★ ★ ★ ★

245 views • 15 slides
Lecture 11

Lecture 11

Lecture 11. 1.5, 3.1 Methods of Proof. Last time in 1.5. To prove theorems we use rules of inference such as: p, p ?q, therefore, q NOT q, p?q, therefore NOT p. p AND q, therefore p FORALL x P(x), therefore for arbitrary c, P(c) EXISTS x P(x), therefore for some c, P(c)

★ ★ ★ ★ ★

256 views • 15 slides

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