'Gcd' diaporamas de présentation

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??? ?????. 10.1 ???? (Number Theory Review) 10.1.1 ?????? 10.1.2 ????? 10.1.3 ????? 10.1.4 ????? 10.2 ??????? 10.2.1 ??????? 10.2.2 ??????????. 10.3 ?????? 10.3.1 ?? 10.3.2 ?? n ?? 10.3.3 ?? 10.4 ?????? 10.5 ????? 10.6 ????? 10.6.1 ????? 10.6.2 ????????? 10.7 RSA ????

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989 views • 74 slides

Comparative Programming Languages

Language Comparison: Scheme, Smalltalk, Python, Ruby, Perl, Prolog, ML, C++/STL, Java. Comparative Programming Languages. Fundamentals of Functional Programming Languages.

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?????? 9 : Integers, Algorithms & Orders

?????? 9 : Integers, Algorithms & Orders. ??????? (Kuang-Chi Chen) chichen6@mail.tcu.edu.tw. Mini Review Methods. Useful Congruence Theorems. Theorem 1: Let a , b ? Z , m ? Z + . Then: a ? b (mod m ) ? ? k ? Z a = b + km .

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CS/ECE Advanced Network Security Dr. Attila Altay Yavuz

CS/ECE Advanced Network Security Dr. Attila Altay Yavuz. Topic 4 Basic Number Theory Credit: Prof. Dr. Peng Ning. Fall 2014. Outline. GCD Totient (Euler-Phi), relative primes Euclid and Extended Euclid Algorithm Little Fermat, Generalized Fermat Theorem

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Module #8: Basic Number Theory

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Cryptography and Network Security (CS435)

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Module #8: Basic Number Theory

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Division and GCD

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Contractor Civil Liability Pub 759 Jasmine Miller Marc Numedahl

Contractor Civil Liability Pub 759 Jasmine Miller Marc Numedahl. Agenda. Statement of the Issue History and Context Analysis of the Legal Framework Involved Our Proposal Summary. Issue Statement.

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Recursive

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01/29/13

Number Theory: Factors and Primes. 01/29/13. Boats of Saintes -Maries Van Gogh. Discrete Structures (CS 173) Madhusudan Parthasarathy, University of Illinois. Counting, numbers, 1-1 correspondence. Representation of numbers. Unary Roman Positional number systems: Decimal, binary.

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2-Hardware Design Basics of Embedded Processors

2-Hardware Design Basics of Embedded Processors. Outline. Introduction Combinational logic Sequential logic Custom single-purpose processor design RT-level custom single-purpose processor design. Digital camera chip. CCD. CCD preprocessor. Pixel coprocessor. D2A. A2D. lens.

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???? (Discrete Mathematics) 2.5 ??? ???? (Integers and Algorithms)

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Math

Math. b y music960633. ????. 0. ??????? 1. ????? 2 . ?? 3 . ???? 4. ?? ?? 5. Homework. ???????. 1. int ??? - 2 31 ~ 2 31 -1 -2147483648 ~ 2147483647 ( ????? ) 2. long long ??? - 2 63 ~ 2 63 -1 - 9223372036854775808 ~ 9223372036854775807 ? -10 19 ~ 10 19

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????????????. ?????????????. ??????. ?????? ????? (time complexity) ????? ????? (space complexity) ????? ?????????????. ????. ??. ??????. ????. ??. ????????????????. ??????. GCD (Greatest Common Diviser) [ ??????????? ] ?????? a 0 , a 1 ??? a 0 ? a 1 ??????. ??.

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??15.8?? f(x) ? F[x],g(x) ? F[x], g(x) ? 0, ????? q(x),r(x) ? F[x], degr(x)<degg(x) ? r(x)=0, ??:

??15.8?? f(x) ? F[x],g(x) ? F[x], g(x) ? 0, ????? q(x),r(x) ? F[x], degr(x)<degg(x) ? r(x)=0, ??: f(x)=g(x)q(x)+r(x)? ? f(x)=g(x)q(x)+r(x) ?? r(x)=0 ?, ? f(x) ?? g(x) ??,?? g(x)|f(x), ? g(x) ? f(x) ?????, q(x) ??; r(x) ?0 ?,? q(x) ?????,? r(x) ????

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Discrete Mathematics

Discrete Mathematics. University of Jazeera College of Information Technology & Design Khulood Ghazal. Integers & Algorithms. Euclidean Algorithm for GCD. Finding GCDs by comparing prime factorizations can be difficult if the prime factors are unknown.

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Where is Johnny Ho?

Where is Johnny Ho?. Answer: Italy. Three levels: bronze, silver, gold Starts off in bronze division Do well and be promoted to silver and gold 16 finalists in gold go to USACO training camp 4 chosen for US team to go to IOI 6 contests throughout the year Nov, Dec, Jan, Feb, Mar, Apr.

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