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By analogy with the discussion of p a t h integrals for Bose fields, we might expect t h a t generating functionals involving Fermi fields will utilize functional

Figure 13.20. Cumulative Quality Level distribution and Con dence in uence on Quality-to-Level mapping process

Note that the multiplication operation need not be ordinary multiplication; it is a law of combination that is called multiplication for convenience. Note also that associativity is required by the group definition but commutativity is not. If the members of a group mutually commute the group is termed Abelian; if not the group is non-Abelian. We shall have much to say about non-Abelian groups in our discussion. As a trivial example of a group, the set of all integers G = {. - 3, -2, - 1 , O , 1 , 2 , 3 , . . . } forms a group under the operation of ordinary addition (Note: the group multiplication operation is addition!), because

LEN ADELMAN, On Breaking Generalized Knapsack Public Key Cryptosystems, Proceedings of the 15th ACM Symposium on The Theory of Computing, New York, NY, 1983, pp 402 412 B S ADIGA AND P SHANKAR, Modi ed Lu-Lee Cryptosystem, Electronic Letters, 21, 794 795 (1985) E BRICKELL, Are Most Low Density Knapsacks Solvable in Polynomial Time , Proceedings of the 14th Southeastern Conference on Combinatorics, Graph Theory and Computing, 1983 J W S CASSELS, An Introduction to Diophantine Approximation, Cambridge Tracts in Mathematics, Number 45, 1957 B CHOR AND R L RIVEST A Knapsack-Type Public Key Cryptosystem Based on Arithmetic in Finite Fields, IEEE Transactions on Information Theory, 34, pp 901 990 (1988) J M GOETHALS AND C COUVRER, A New Trapdoor Knapsack Public Key Cryptosystem, Philips Journal of Research, 35, 301 306 (1980) R M GOODMAN AND A J MCAULEY.

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A New Trapdoor Knapsack Public Key Cryptosystem, Proceedings of Eurocrypt 84 Springer Verlag, New York, 1984 J C LAGARIAS, The Computational Complexity of Simultaneous, Diophantine Approximation Problems, SIAM Journal of Computing, 14, 1985, pp 196 209; [Preliminary version in Proceedings of the 23rd Annual Symposium on Foundations of Computer Science, IEEE Press, New York, November 1982, pp 32 39] J C LAGARIAS, Knapsack Public Key Cryptosystems and Diophantine Approximation, Advances in Cryptography, Plenum Publishing Company (New York), 1984 J C LAGARIAS AND A M ODLYZKO, Solving Low-Density Subset Sum Problems, Journal of the Association for Computing Machinery, 32 (1985), pp 229 246 [Preliminary version in Proceedings of the 24th Annual Symposium on Foundations of Computer Science IEEE Press, New York, 1983, pp 1 10] A K LENSTRA, H W LENSTRA JR , AND L.

LOVASZ, Factoring Multivariate Polynomials over Finite Fields, Journals of Computer and System Science, 30, 235 248 (1982) A K LENSTRA, H W LENSTRA JR , AND L LOVASZ, Integer Programming with a Fixed Number of Variables, Mathematische Annalen, 261, 515 534 (1982) J LINN, Privacy Enhancement for Internet Electronic Mail, RFC1113, August 1989 S C LU AND L N LEE, A Simple and Effective Public-Key Cryptosystem, COMSAT Technical Review, 1979, pp 15 24 R MERKLE AND M HELLMAN, Hiding Information and Signatures in Trapdoor Knapsacks, IEEE Transactions on Information Theory, IT-24, 525 530 (1978) R J MCELIECE, A Public-Key Cryptosystem Based on Algebraic Coding Theory, Deep Space Network Progress Report 42-44, Jet Propulsion Laboratory, California Institute of Technology, 1978, pp 42 44 A more accessible reference to this paper is W PATTERSON, Mathematical Cryptology for Computer Scientists and Mathematicians, Rowman & Litte eld, New York, 1987 H.

Caution Do not double-click the image or listing in the Assets panel to insert it onto the page; double-clicking invokes the designated graphics editor, be it Macromedia Fireworks, Adobe Photoshop, or another program, and opens that graphic for editing. From the Document window, Ctrl+double-clicking (Command+double-clicking) accomplishes the same thing.