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What (who) is finite value - definition
COVER OF A SET
Point finite; Point-finite; Point finite collection
Finite morphism
Finite map (algebraic geometry); Finite type scheme
In algebraic geometry, a finite morphism between two affine varieties X, Y is a dense regular map which induces isomorphic inclusion k\left[Y\right]\hookrightarrow k\left[X\right] between their coordinate rings, such that k\left[X\right] is integral over k\left[Y\right]. This definition can be extended to the quasi-projective varieties, such that a regular map f\colon X\to Y between quasiprojective varieties is finite if any point like y\in Y has an affine neighbourhood V such that U=f^{-1}(V) is affine and f\colon U\to V is a finite map (in view of the previous definition, because it is between affine varieties).
Value (economics)
MEASURE OF THE BENEFIT PROVIDED BY A GOOD OR SERVICE TO AN ECONOMIC AGENT
Monetary value; Value for money; Economic value; Theory of value(economics); Financial value
In economics, economic value is a measure of the benefit provided by a good or service to an economic agent. It is generally measured through units of currency, and the interpretation is therefore "what is the maximum amount of money a specific actor is willing and able to pay for the good or service"?
Sentinel value
IN-BAND DATA VALUE THAT MUST BE HANDLED SPECIALLY BY COMPUTER CODE
Flag value; Signal value; Sentinel value (programming); Rogue value; Sentinel value loop
In computer programming, a sentinel value (also referred to as a flag value, trip value, rogue value, signal value, or dummy data)
Wikipedia
Point-finite collection
In mathematics, a collection or family of subsets of a topological space is said to be point-finite if every point of lies in only finitely many members of
A metacompact space is a topological space in which every open cover admits a point-finite open refinement. Every locally finite collection of subsets of a topological space is also point-finite. A topological space in which every open cover admits a locally finite open refinement is called a paracompact space. Every paracompact space is therefore metacompact.
