functionally complete - ορισμός. Τι είναι το functionally complete
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Τι (ποιος) είναι functionally complete - ορισμός

PROPERTY OF A SET OF LOGICAL CONNECTIVES WHICH CAN EXPRESS ALL POSSIBLE TRUTH TABLES BY COMBINING MEMBERS OF THE SET
Complete set of Boolean operators; Sole sufficient operator; Adequacy (logic); Post's functional completeness theorem; Functionally complete; Sufficiently connected; Expressive adequacy; Post's criterion

Functional completeness         
In logic, a functionally complete set of logical connectives or Boolean operators is one which can be used to express all possible truth tables by combining members of the set into a Boolean expression.. ("Complete set of logical connectives")..
complete graph         
SIMPLE UNDIRECTED GRAPH IN WHICH EVERY PAIR OF DISTINCT VERTICES IS CONNECTED BY A UNIQUE EDGE
Full graph; Complete Digraph; Complete digraph; K n; Tetrahedral Graph; Complete graphs
A graph which has a link between every pair of nodes. A complete bipartite graph can be partitioned into two subsets of nodes such that each node is joined to every node in the other subset. (1995-01-24)
Complete (complexity)         
NOTION OF THE "HARDEST" OR "MOST GENERAL" PROBLEM IN A COMPLEXITY CLASS
Complete problem; Hard (complexity)
In computational complexity theory, a computational problem is complete for a complexity class if it is, in a technical sense, among the "hardest" (or "most expressive") problems in the complexity class.

Βικιπαίδεια

Functional completeness

In logic, a functionally complete set of logical connectives or Boolean operators is one which can be used to express all possible truth tables by combining members of the set into a Boolean expression. A well-known complete set of connectives is { AND, NOT }. Each of the singleton sets { NAND } and { NOR } is functionally complete. However, the set { AND, OR } is incomplete, due to its inability to express NOT.

A gate or set of gates which is functionally complete can also be called a universal gate / gates.

A functionally complete set of gates may utilise or generate 'garbage bits' as part of its computation which are either not part of the input or not part of the output to the system.

In a context of propositional logic, functionally complete sets of connectives are also called (expressively) adequate.

From the point of view of digital electronics, functional completeness means that every possible logic gate can be realized as a network of gates of the types prescribed by the set. In particular, all logic gates can be assembled from either only binary NAND gates, or only binary NOR gates.