Characterizations of closed classes of Boolean functions in terms of forbidden subfunctions and Post classes
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[1] S. V. Yablonsky,et al. Introduction to discrete mathematics , 1989 .
[2] Amar Mukhopadhyay. Recent developments in switching theory , 1971 .
[3] Norman M. Martin,et al. Post's Functional Completeness Theorem , 1990, Notre Dame J. Formal Log..
[4] Claude Benzaken. Post's closed systems and the weak chromatic number of hypergraphs , 1978, Discret. Math..
[5] B. A. Gregory,et al. Problems and Exercises , 1981 .
[6] Emil L. Post. The two-valued iterative systems of mathematical logic , 1942 .
[7] S. S. Marchenkov. Existence of finite bases in closed classes of Boolean functions , 1984 .
[8] David C. Rine,et al. Computer science and multiple-valued logic : theory and applications , 1977 .
[9] Jean Kuntzmann. Algèbre de Boole , 1965 .
[10] Emil L. Post. Introduction to a General Theory of Elementary Propositions , 1921 .
[11] Nicholas Pippenger,et al. Theories of computability , 1997 .
[12] Inductive representations of Boolean functions and the finite generation of the post classes , 1984 .
[13] Stephan Foldes,et al. Post classes characterized by functional terms , 2004, Discret. Appl. Math..
[14] Amar Mukhopadhyay. COMPLETE SETS OF LOGIC PRIMITIVES , 1971 .
[15] Claude Benzaken. From Logical Gates Synthesis to Chromatic Bicritical Clutters , 1999, Discret. Appl. Math..