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256 BIBLIOGRAPHY [Hassard] John R. G. Hassard, Cryptography in Politics, pp 315–26, 1879, The North American Review. [Hellman] [Kahn] [Kasiski] Martin Hellman, The Mathematics of Public-Key Cryptography, Scientific American, 1979. Vol 241, pages 146–57. David Kahn, The Codebreakers. Friedrich Kasiski, Die Geheimschriften und die Dechiffrir-kunst [Koblitz] Neal Koblitz, Crytography as a teaching tool, Cryptologia, Vol. 21, No. 4 (1977), pp. 317–326. [Merkle] [Morris] [Myers] R. C. Merkle, M. E. Hellman, Hiding Information and Signatures in Trapdoor Knapsacks, IEEE Transactions on Information Theory, Vol. 24, No. 5, pp. 525-530, September 1978. Richard Morris, John Jay: The Making of a Revolutionary, Unpublished papers 1745–1780, Edited by Richard B. Morris, Harper & Row, page 656-666 General Albert James Myer, A Manual of Signals: for the use of Signal Officers in the field [Nichols] Randall K. Nichols, ICSA Guide to Cryptography, page 70. [Schooling] John Holt Schooling, The Pall Mall Magazine Vol VIII, 1896 I. page 119–D [Peckham] [Plum] [Pratt] [RSA] [Sinkov] [SSA1] [SSA2] [SSA3] Howard H. Peckham, British Secret Writing in the Revolution, The Quarterly Review, pages 125–130. (Michigan Alumnus Quarterly Review, 9 November 1938, winter 1938 VF 25-43 ) William Rattle Plum The Military Telegraph during the Civil War in the United States, Arno Press, New York, 1974 Fletcher Pratt, Secret and Urgent Rivest, Shamir, Adleman A Method for Obtaining Digital Signatures and Public-Key Cryptosystems, Communications of the ACM, February 1978, Volume 21, Number 2, pages 120–126. Abraham Sinkov, Elementary Crytanalysis. SSA, The History of Codes and Ciphers in the United States Prior to World War I, page 132. Codes and Ciphers during the Civil War Prepared under the Direction of the Chief Signal Officer, 20 April 1945. Historical Background of the Signal Security Agency Army Security Agency, Washington, D.C, 12 April 1946 Volume I
BIBLIOGRAPHY 257 [Shamir] [SRA] A. Shamir, A Polynomial-Time Algorithm for Breaking the Basic Merkle-Hellman Cryptosystem, Advances in Cryptology - CRYPTO ’82 Proceedings, pp. 279-288, Plenum Press, 1983. IEEE Transactions on Information Theory, Vol. IT-30, pp. 699-704, 1984. A. Shamir, R. Rivest, L. Adleman, Mental Poker, The Mathematical Gardner, pgs 37-43. [Treat] Daniel G. Treat RSA: A Limerick, Mathematics Magazine, Vol 75, No. 4, October 2002, page 255. [Vigenere] [Weber] [Yardleyb] [Yardleya] Vigenerè, Traicte’ des Chiffres. Ralph E. Weber Masked Dispatches: Cryptograms and Cryptology in American Hisotyr, 1775–1900, Series I Pre-World War I Volume I MSA, CSS 1992. Yardley book Herbert Yardley, Are we giving away our state secrets, Liberty Magazine, Dec 19, 1931, pages 8–13.
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Cryptology: An Historical Introduct
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Contents List of Figures 8 1 Caesar
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CONTENTS 5 9 Digraphic Ciphers 167
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List of Figures 1.1 Saint Cyr Slide
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Chapter 1 Caesar Ciphers There are
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11 Examples: Encipher or decipher t
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1.1. SAINT CYR SLIDE 13 paper turne
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1.3. FREQUENCY ANALYSIS 15 PX PBEE
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1.3. FREQUENCY ANALYSIS 17 A bit mo
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1.3. FREQUENCY ANALYSIS 19 Examples
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1.4. LINQUIST’S METHOD 21 the cip
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1.7. EXERCISES 23 12. What is the m
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1.7. EXERCISES 25 (d) VTXLTKBTG LXV
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1.7. EXERCISES 27 (d) IKSUT JKIOT K
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Chapter 2 Cryptologic Terms Cryptog
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Chapter 3 The Introduction of Numbe
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3.1. THE REMAINDER OPERATOR 33 Exam
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3.1. THE REMAINDER OPERATOR 35 Perf
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3.1. THE REMAINDER OPERATOR 37 As a
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3.2. MODULAR ARITHMETIC 39 While %
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3.3. DECIMATION CIPHERS 41 previous
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3.4. DECIPHERING DECIMATION CIPHERS
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3.6. KOBLITZ’S KID-RSA AND PUBLIC
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3.6. KOBLITZ’S KID-RSA AND PUBLIC
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3.9. EXERCISES 49 8. How do we enci
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3.9. EXERCISES 51 (c) Encipher 54 4
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3.9. EXERCISES 53 (b) Encipher secr
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Chapter 4 The Euclidean Algorithm I
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4.2. GCD’S AND THE EUCLIDEAN ALGO
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4.3. MULTIPLICATIVE INVERSES 59 (2)
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4.3. MULTIPLICATIVE INVERSES 61 (2)
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4.4. DECIPHERING DECIMATION AND LIN
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4.5. BREAKING DECIMATION AND LINEAR
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4.6. SUMMARY 67 To put it more blun
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4.8. EXERCISES 69 5. Here we work w
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Chapter 5 Monoalphabetic Ciphers He
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5.2. KEYWORD MIXED CIPHERS 73 Examp
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5.4. INTERRUPTED KEYWORD CIPHERS 75
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5.6. BASIC LETTER CHARACTERISTICS 7
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5.7. ARISTOCRATS 79 the 69971 or 42
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5.9. TOPICS AND TECHNIQUES 81 5.9 T
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5.10. EXERCISES 83 (h) DYVTP KKIQ.
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5.10. EXERCISES 85 13. Ciphers in w
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5.10. EXERCISES 87 17. General Pier
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Chapter 6 Decrypting Monoalphabetic
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6.2. DECRYPTING MONOALPHABETIC CIPH
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6.3. SUKHOTIN’S METHOD FOR FINDIN
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6.4. FINAL MONOALPHABETIC TRICKS 99
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6.5. SUMMARY 101 our ciphertext muc
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6.7. EXERCISES 103 Frequency count:
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6.7. EXERCISES 105 53++!305))6*;482
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6.7. EXERCISES 107 93 93 82 48 39 6
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Chapter 7 Vigenère Ciphers It was
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7.2. TRITHEMIUS, THE FATHER OF BIBL
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7.3. BELASO, THE UNKNOWN AND PORTA,
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7.4. VIGENÈRE CIPHERS 115 to encip
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7.6. HOW TO BREAK VIGENÈRE CIPHERS
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7.6. HOW TO BREAK VIGENÈRE CIPHERS
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7.7. THE KASISKI TEST 121 Kasiski
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7.8. SUMMARY 123 Repetition Start P
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7.10. EXERCISES 125 2. Little Miss
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7.10. EXERCISES 127 to Gen. E. K. S
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7.10. EXERCISES 129 MEJMY JKXCD LCN
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7.10. EXERCISES 131 22. (a) Use Kas
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7.10. EXERCISES 133 (a) Construct a
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Chapter 8 Polyalphabetic Ciphers Th
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8.1. COINCIDENCES 137 (being born o
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8.2. THE MEASURE OF ROUGHNESS 139 I
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8.2. THE MEASURE OF ROUGHNESS 141 P
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8.3. THE FRIEDMAN TEST 143 The Frie
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8.4. MULTIPLE ENCIPHERINGS 145 Bein
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8.4. MULTIPLE ENCIPHERINGS 147 Just
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8.5. VIGENÈRE’S AUTO KEY CIPHER
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8.5. VIGENÈRE’S AUTO KEY CIPHER
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8.6. PERFECT SECRECY 153 invent now
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8.8. TERMS AND TOPICS 155 multiple
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8.9. EXERCISES 157 6. As is this on
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8.9. EXERCISES 159 13. It has been
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8.9. EXERCISES 161 This is Equation
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8.9. EXERCISES 163 A: AB CDE FGH I
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8.9. EXERCISES 165 26. Decipher SVQ
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Chapter 9 Digraphic Ciphers Althoug
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9.1. POLYGRAPHIC CIPHERS 169 f a g
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9.2. HILL CIPHERS 171 th 2.96 es 1.
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9.2. HILL CIPHERS 173 We will be us
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9.3. RECOGNIZING AND BREAKING POLYG
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9.4. PLAYFAIR 177 Playfair Ciphers:
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9.5. SUMMARY 179 9.5 Summary Polygr
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9.7. EXERCISES 181 (b) The use of
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9.7. EXERCISES 183 10. Just as we c
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9.7. EXERCISES 185 (d) (For those(
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9.7. EXERCISES 187 The rules that W
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Chapter 10 Transposition Ciphers In
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10.3. TURNING GRILLES 191 1 2 3 7 4
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10.4. COLUMNAR TRANSPOSITION 193 co
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10.5. TRANSPOSITION VS. SUBSTITUTIO
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10.6. LETTER CONNECTIONS 197 F 2 G
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10.7. BREAKING THE COLUMNAR TRANSPO
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10.8. DOUBLE TRANSPOSITION 201 Sinc
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10.9. TRANSPOSITION DURING THE CIVI
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Page 207 and 208: 10.10. THE BATTLE OF THE CIVIL WAR
Page 209 and 210: 10.13. EXERCISES 209 14. What is a
Page 211 and 212: 10.13. EXERCISES 211 and the second
Page 213 and 214: 10.13. EXERCISES 213 evening Adam h
Page 215 and 216: 10.13. EXERCISES 215 Several codewo
Page 217 and 218: 10.13. EXERCISES 217 4. (which is t
Page 219 and 220: Chapter 11 Knapsack Ciphers Merkle
Page 221 and 222: 11.3. AN EASY KNAPSACK PROBLEM 221
Page 223 and 224: 11.4. THE KNAPSACK CIPHER SYSTEM 22
Page 225 and 226: 11.4. THE KNAPSACK CIPHER SYSTEM 22
Page 227 and 228: 11.5. PUBLIC KEY CIPHER 227 Even wi
Page 229 and 230: 11.8. EXERCISES 229 2. Given the we
Page 231 and 232: Chapter 12 RSA Take two large prime
Page 233 and 234: 12.1. FERMAT’S THEOREM 233 Exampl
Page 235 and 236: 12.3. COMPLICATION II: A SUBSTANTIA
Page 237 and 238: 12.3. COMPLICATION II: A SUBSTANTIA
Page 239 and 240: 12.5. COMPLICATION IV: THE LAST ONE
Page 241 and 242: 12.6. PUTTING IT ALL TOGETHER 241 1
Page 243 and 244: 12.8. RSA 243 The RSA Algorithm Set
Page 245 and 246: 12.9. RSA AND PUBLIC KEYS 245 There
Page 247 and 248: 12.10. HOW TO BREAK RSA 247 had to
Page 249 and 250: 12.12. SUMMARY 249 cannot read the
Page 251 and 252: 12.14. EXERCISES 251 6. What is a
Page 253 and 254: 12.14. EXERCISES 253 Bob is going t
Page 255: Bibliography [Antonucci] Michael An
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