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Cryptological mathematics Book

Cryptological mathematics
Cryptological mathematics, This is an introduction to the mathematics involved in the intriguing field of cryptology, the science of writing and reading secret messages which are designed to be read only by their intended recipients. It is written at an elementary level, suitable f, Cryptological mathematics has a rating of 4.5 stars
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Cryptological mathematics, This is an introduction to the mathematics involved in the intriguing field of cryptology, the science of writing and reading secret messages which are designed to be read only by their intended recipients. It is written at an elementary level, suitable f, Cryptological mathematics
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  • Cryptological mathematics
  • Written by author Robert Edward Lewand
  • Published by Washington, D. C. : Mathematical Association of America, c2000., 2000/12/07
  • This is an introduction to the mathematics involved in the intriguing field of cryptology, the science of writing and reading secret messages which are designed to be read only by their intended recipients. It is written at an elementary level, suitable f
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Preface xi
1 Monoalphabetic Substitution Ciphers 1
1.1 Well-Ordering Axiom, Principle of Mathematical Induction 2
The Well-Ordering Axiom 2
The Principle of Mathematical Induction 3
Exercises 1.1 7
1.2 Prime Numbers, Division Algorithm, Greatest Common Divisor 7
Exercises 1.2 15
1.3 Relatively Prime Integers, Fundamental Theorem of Arithmetic 16
The Fundamental Theorem of Arithmetic 17
Exercises 1.3 18
1.4 Modular Arithmetic 19
Exercises 1.4 26
1.5 Simple Ciphers 27
The Cast of Characters 27
Additive Ciphers 28
Multiplicative Ciphers 30
Affine Ciphers 32
Keyword Ciphers 33
Exercises 1.5 34
1.6 Cryptanalysis of Monoalphabetic Substitution Ciphers 35
Exercises 1.6 41
1.7 Personalities 42
2 Polyalphabetic Substitution Ciphers 45
2.1 The Multiplication Principle 46
Exercises 2.1 50
2.2 Permutations and Combinations 51
Exercises 2.2 59
2.3 Probability 61
Some Definitions 62
Determining the Probability of an Event 63
Properties of Probability 67
Exercises 2.3 70
2.4 Independent Events and Expected Number 72
Independent Events 72
Expected Number 74
Exercises 2.4 75
2.5 Disguising the Frequencies 76
Changing Letters to Numbers 77
The Vigenere Square 79
Enciphering a Message Using the Vigenere Square 79
Deciphering a Message Using the Vigenere Square 81
Decrypting a Message Using the Vigenere Square 82
The Friedman Test 86
Determining the Length of the Keyword 89
Exercises 2.5 97
2.6 Personalities 99
3 Polygraphic Substitution Ciphers 103
3.1 Elementary Polygraphic Substitution Ciphers 104
Exercises 3.1 108
3.2 Elementary Matrix Theory 108
Identities and Inverses 113
Linear Systems of Equations 116
Geometrical Transformations 118
Exercises 3.2 121
3.3 Hill's System 124
Enciphering and Deciphering a Message Using Hill's System 124
Cryptanalysis of a Message Enciphered Using Hill's System 128
Exercises 3.3 137
3.4 Personalities 138
4 Public Key Cryptography 141
4.1 More Number Theory 142
Exercises 4.1 150
4.2 The RSA Algorithm 150
Generation of Keys 151
Exchanging Messages 151
Frequently Asked Questions 154
Exercises 4.2 159
4.3 Two Examples 160
Exercises 4.3 170
4.4 Other Illustrations of Public Key Cryptography 171
Signature Authentication 171
Hybrid Systems 172
Use RSA to Transmit the Key 172
The Diffie-Hellman Key Exchange System 173
The Massey-Omura System 174
Exercises 4.4 177
4.5 Personalities 178
Appendix A ASCII Code 181
Appendix B Taxonomy of Cryptology 183
Appendix C Answers to Even-Numbered Problems 185


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