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第十章 數論演算法

第十章 數論演算法

第十章 數論演算法. 10.1 數論回顧 (Number Theory Review) 10.1.1 合成數與質數 10.1.2 最大公因數 10.1.3 質因數分解 10.1.4 最小公倍數 10.2 計算最大公因數 10.2.1 歐幾里得演算法 10.2.2 歐幾里得演算法的擴充. 10.3 模演算的回顧 10.3.1 群論 10.3.2 在模 n 同餘 10.3.3 子群 10.4 解模線性方程 10.5 計算模冪次 10.6 尋找大質數 10.6.1 搜尋大質數 10.6.2 檢驗數值是否為質數 10.7 RSA 加密系統

By ena
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Recursion

Recursion

Recursion. Great fleas have little fleas upon their backs to bite 'em, And little fleas have lesser fleas, and so ad infinitum. And the great fleas themselves, in turn, have greater fleas to go on; While these again have greater still, and greater still, and so on. Recurrence Relationships.

By novia
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Recursion

Recursion

Recursion. Great fleas have little fleas upon their backs to bite 'em, And little fleas have lesser fleas, and so ad infinitum. And the great fleas themselves, in turn, have greater fleas to go on; While these again have greater still, and greater still, and so on. Recurrence Relationships.

By vivi
(146 views)

CPTR311 Discrete Structures

CPTR311 Discrete Structures

CPTR311 Discrete Structures. Integers Reading: Kolman, Section 1.4. Divisibility. If one integer, n, divides into a second integer, m, without producing a remainder, then we say that “n divides m”. Denoted n | m

By yamin
(81 views)

Lecture 5

Lecture 5

Lecture 5. Learning Objectives To apply division algorithm To apply the Euclidean algorithm. Algorithms. An algorithm is a systematic procedures (instructions) for calculation.

By blade
(186 views)

Module #8: Basic Number Theory

Module #8: Basic Number Theory

Bogazici University Department of Computer Engineering C mpE 220 Discrete Mathematics 08. Basic Number Theory Haluk Bingöl. Module #8: Basic Number Theory. Rosen 5 th ed., §§2.4-2.5 ~30 slides, ~2 lectures. The Integers and Division. §2.4: The Integers and Division.

By ervin
(128 views)

Module #8: Basic Number Theory

Module #8: Basic Number Theory

Module #8: Basic Number Theory. Rosen 5 th ed., §§2.4-2.6. Now we will jump to mathematical properties of integers, which are the topics of sections 4,5, and 6. §2.4: The Integers and Division. Of course you already know what the integers are, and what division is…

By maxime
(126 views)

01/29/13

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.

By odelia
(151 views)

Algorithms, Part 1 of 3

Algorithms, Part 1 of 3

Algorithms, Part 1 of 3. Topics Definition of an Algorithm Algorithm Examples Syntax versus Semantics Reading Sections 3.1. Problem Solving. Problem solving is the process of transforming the description of a problem into the solution of that problem.

By conway
(134 views)

Google C++ Testing Framework

Google C++ Testing Framework

Google C++ Testing Framework. Dr. Frank Xu Gannon University. Overview. Download Installation Compilation Test a demo. Download. Installation. Assume we are using MSVS Click msvs. Compilation. After compilation, you will see gtestd.lib. Demo. Win32 Console Application. I mportant.

By sonora
(120 views)

GREATEST COMMON FACTOR

GREATEST COMMON FACTOR

GREATEST COMMON FACTOR. Eduardo Lira. Greatest common factor.

By spencer
(59 views)

15-251

15-251

15-251. Some. Great Theoretical Ideas in Computer Science. for. Review Session. Saturday @ 1pm. Wean 7500. Pizza will be served!. Rules of the Game. Each person will have a unique number.

By aron
(152 views)

Recursion

Recursion

Recursion. Or Do It Again! Do It Again!. Briana B. Morrison CSE 1302C Spring 2010. Topics. Recursive Thinking Simple Recursion Recursion with a Return Value Recursion with Two Base Cases Binary Search Revisited Animation Using Recursion Recursion Versus Iteration. Recursive Thinking.

By malorie-scholz
(171 views)

Tennessee Academic Vocablary

Tennessee Academic Vocablary

Tennessee Academic Vocablary. Absolute Value. Equals the distance from that number to zero on a number line. Additive Inverses. The opposite of a number. The sum of a number and its additive inverse is 0. Box & Whisker Plot.

By jayme-holloway
(60 views)

Section 5.1 Number Theory

Section 5.1 Number Theory

Section 5.1 Number Theory. What You Will Learn. Introduction to Number Theory Prime Numbers Composite Numbers Prime Factorization. Number Theory. The study of numbers and their properties. The numbers we use to count are called counting numbers, or natural numbers , denoted by N .

By maximus-zenas
(143 views)

Section 5.1 Number Theory

Section 5.1 Number Theory

Section 5.1 Number Theory. What We Will Review. Number Theory Prime Numbers Composite Numbers Prime Factorization GCF & LCM. Number Theory. The study of numbers and their properties. The numbers we use to count are called counting numbers, or natural numbers , denoted by N .

By gisela-fields
(162 views)

CS 155, Programming Paradigms Fall 2014, SJSU important numeric algorithms

CS 155, Programming Paradigms Fall 2014, SJSU important numeric algorithms

CS 155, Programming Paradigms Fall 2014, SJSU important numeric algorithms. Jeff Smith. Applications of the greatest common divisor. An efficient algorithm for finding the greatest common divisor gcd(a,b) of two nonnegative integers a and b is useful for

By keaton-davenport
(147 views)

Decimals and Fractions

Decimals and Fractions

Decimals and Fractions. Day 3. Place Value. Let’s look at position after the decimal to help us do some rounding!. Rounding and Estimating. When rounding a decimal you must look at the number to the RIGHT of the place value to which you are going to round.

By marijke-nika
(134 views)

CMPS 2433 – Coding Theory Chapter 3

CMPS 2433 – Coding Theory Chapter 3

CMPS 2433 – Coding Theory Chapter 3. Dr. Ranette Halverson Department of Computer Science Midwestern State University. SECURITY. Accuracy. Cryptography - Coding. The Code Book , Simon Singh Public-key cryptography Number theory Codes & Error-Correcting Codes. Error Checking - Accuracy.

By fiona-buckley
(111 views)

Yonsei Univ. at Wonju Dept. of Mathematics 이산수학 Discrete Mathematics Prof. Gab-Byung Chae

Yonsei Univ. at Wonju Dept. of Mathematics 이산수학 Discrete Mathematics Prof. Gab-Byung Chae

Yonsei Univ. at Wonju Dept. of Mathematics 이산수학 Discrete Mathematics Prof. Gab-Byung Chae. Slides for a Course Based on the Text Discrete Mathematics & Its Applications (6 th Edition) by Kenneth H. Rosen. Module #8: Basic Number Theory. Rosen 5 th ed., ~31 slides, ~2 lectures.

By cwebster
(0 views)

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