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Discrete Math CS 2800

Discrete Math CS 2800

Discrete Math CS 2800. Prof. Bart Selman selman@cs.cornell.edu Module Number Theory Rosen, Sections 3-4 to 3-7. The Integers and Division. Of course, you already know what the integers are, and what division is…

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1.63k views • 126 slides
Discrete Math CS 2800

Discrete Math CS 2800

Discrete Math CS 2800. Prof. Bart Selman selman@cs.cornell.edu Module Number Theory Rosen, Sections 3-4 to 3-7. The Integers and Division. Of course, you already know what the integers are, and what division is…

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1.77k views • 125 slides
The Benefits of Exposing Calls and Returns

The Benefits of Exposing Calls and Returns

The Benefits of Exposing Calls and Returns. Rajeev Alur University of Pennsylvania. CONCUR/SPIN, August 2005. Software Model Checking. Control flow graph + Boolean vars (Pushdown automata). Observables. Predicate abstraction. Abstractor. Code. Model. Temporal logics/Automata

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554 views • 41 slides
Modular (Remainder) Arithmetic

Modular (Remainder) Arithmetic

n = qk + r (for some k; r < k) eg 37 = (2)(17) + 3 Divisibility notation: 17 | 37 - 3. n mod k = r 37 mod 17 = 3. Modular (Remainder) Arithmetic. Sets of Remainders. x -2 (5 – 2) -1 (5 – 1) * 0 1 2 3 4 5 6 7 8. x mod 5 3 4 0 1 2 3 4 0 1 2 3.

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599 views • 29 slides
Modular Arithmetic

Modular Arithmetic

Modular Arithmetic. Created by previous Honors Pre-Calculus students. Division Algorithm. If a and b are integers where b > 0, There exist integers, q and r, with the property that: a = bq + r where 0 ≤ r < b. For example, if a = 17 and b = 5,

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446 views • 14 slides

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