exact$26386$ - определение. Что такое exact$26386$
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Что (кто) такое exact$26386$ - определение

DISJOINT FAMILY OF SETS, DRAWN FROM A LARGER COLLECTION, WITH THE SAME UNION AS THE WHOLE COLLECTION
Exact cover problem; Exact Cover; Exact hitting set
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Exact sciences         
SCIENCES THAT ADMIT OF ABSOLUTE PRECISION IN THEIR RESULTS
Exact mathematical sciences; Exact Sciences; Exact Science; Quantitative sciences; Quantitative science; Exact science
The exact sciences, sometimes called the exact mathematical sciences, are those sciences "which admit of absolute precision in their results"; especially the mathematical sciences. Examples of the exact sciences are mathematics, optics, astronomy, and physics, which many philosophers from Descartes, Leibniz, and Kant to the logical positivists took as paradigms of rational and objective knowledge.
exact science         
SCIENCES THAT ADMIT OF ABSOLUTE PRECISION IN THEIR RESULTS
Exact mathematical sciences; Exact Sciences; Exact Science; Quantitative sciences; Quantitative science; Exact science
If you say that a particular activity is not an exact science, you mean that there are no set rules to follow or it does not produce very accurate results.
Forecasting floods is not an exact science.
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Exact category         
CONCEPT OF CATEGORY THEORY
Exact categories
In mathematics, an exact category is a concept of category theory due to Daniel Quillen which is designed to encapsulate the properties of short exact sequences in abelian categories without requiring that morphisms actually possess kernels and cokernels, which is necessary for the usual definition of such a sequence.

Википедия

Exact cover

In the mathematical field of combinatorics, given a collection S of subsets of a set X, an exact cover is a subcollection S* of S such that each element in X is contained in exactly one subset in S*. In other words, S* is a partition of X consisting of subsets contained in S. One says that each element in X is covered by exactly one subset in S*. An exact cover is a kind of cover.

In computer science, the exact cover problem is a decision problem to determine if an exact cover exists. The exact cover problem is NP-complete and is one of Karp's 21 NP-complete problems. It is NP-complete even when each subset in S contains exactly three elements; this restricted problem is known as exact cover by 3-sets, often abbreviated X3C. The exact cover problem is a kind of constraint satisfaction problem.

An exact cover problem can be represented by an incidence matrix or a bipartite graph.

Knuth's Algorithm X is an algorithm that finds all solutions to an exact cover problem. DLX is the name given to Algorithm X when it is implemented efficiently using Donald Knuth's Dancing Links technique on a computer.

The standard exact cover problem can be generalized slightly to involve not only "exactly one" constraints but also "at-most-one" constraints.

Finding Pentomino tilings and solving Sudoku are noteworthy examples of exact cover problems. The n queens problem is a slightly generalized exact cover problem.