ultrametric value - ορισμός. Τι είναι το ultrametric value
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Τι (ποιος) είναι ultrametric value - ορισμός

BRANCH OF NUMBER THEORY THAT DEALS WITH THE ANALYSIS OF FUNCTIONS OF P-ADIC NUMBERA
Ultrametric analysis; Ultrametric calculus; P-adic calculus

Value (economics)         
  • Value or price
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)
value added         
IN ECONOMICS
Value-add; Value-added; Value added good; Value add; Added cost; Value added ratio; Value-Added; Value-adding; Add value; VALUE ADDED ACTIVITY; Value added product; Value-added product
¦ noun Economics
1. the amount by which the value of an article is increased at each stage of its production, exclusive of initial costs.
2. the addition of features to a basic line or model for which the buyer is prepared to pay extra.

Βικιπαίδεια

P-adic analysis

In mathematics, p-adic analysis is a branch of number theory that deals with the mathematical analysis of functions of p-adic numbers.

The theory of complex-valued numerical functions on the p-adic numbers is part of the theory of locally compact groups. The usual meaning taken for p-adic analysis is the theory of p-adic-valued functions on spaces of interest.

Applications of p-adic analysis have mainly been in number theory, where it has a significant role in diophantine geometry and diophantine approximation. Some applications have required the development of p-adic functional analysis and spectral theory. In many ways p-adic analysis is less subtle than classical analysis, since the ultrametric inequality means, for example, that convergence of infinite series of p-adic numbers is much simpler. Topological vector spaces over p-adic fields show distinctive features; for example aspects relating to convexity and the Hahn–Banach theorem are different.