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Theory of functional systems (discrete mathematics)

Theory of functional systems is a section of discrete mathematics that studies the functions that describe the operation of discrete converters .

In the theory of functional systems, the following classes of functions are considered:

  • boolean functions
  • k- valued logic functions
  • automaton functions
  • computable functions

Operations are naturally associated with each of these classes, which make it possible to construct other functions of the same class from some functions of a given class. Such operations are the superposition operation (substitution) , the feedback operation, the primitive recursion operation, andμ {\ displaystyle \ mu} \ mu -operation (minimization) . The result is functional systems with operations.

Literature

Yablonsky S.V. Introduction to discrete mathematics: Textbook. manual for universities. - 2nd ed., Revised. and add. - M .: Science. Ch. ed. Phys.-Math. lit., 1986 .-- 384 p.


Source - https://ru.wikipedia.org/w/index.php?title= Functional_Systems Theory ( Discrete Mathematics )&oldid = 56114647


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