Measure (mathematics)/Related Articles: Difference between revisions
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Latest revision as of 06:01, 17 September 2024
- See also changes related to Measure (mathematics), or pages that link to Measure (mathematics) or to this page or whose text contains "Measure (mathematics)".
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- Caratheodory extension theorem [r]: A countably additive non-negative function on an algebra of subsets extends to a measure. [e]
- Jacobian [r]: Determinant of the matrix whose ith row lists all the first-order partial derivatives of the function ƒi(x1, x2, …, xn). [e]
- Measurable function [r]: Function on a measurable space to a measurable space such that the inverse image of a measurable set is a measurable set. [e]
- Measure space [r]: Set together with a sigma-algebra of subsets of the set and a measure defined on this sigma-algebra. [e]
- Measure theory [r]: Generalization of the concepts of length, area, and volume, to arbitrary sets of points not composed of line segments or rectangles. [e]
- Measurement [r]: The act of quantifying a property of an object or relation; the output of the instrument or procedure that does the quantification [e]
- Null set [r]: Add brief definition or description
- Probability [r]: a numerical measure - on a scale of 0 to 1 - of the likelihood of an event, based either upon objective evidence or upon subjective judgement. [e]
- Real number [r]: A limit of the Cauchy sequence of rational numbers. [e]
- Sigma algebra [r]: A formal mathematical structure intended among other things to provide a rigid basis for measure theory and axiomatic probability theory. [e]
- Stochastic process [r]: Family of random variables, dependent upon a parameter which usually denotes time. [e]
- Support (mathematics) [r]: (1) The set of points where a function does not take some specific value, such as zero. (2) In a topological space, the closure of that set. [e]
- Microeconomics [r]: A branch of economics that deals with transactions between suppliers and consumers, acting individually or in groups. [e]
- Schröder-Bernstein property [r]: A mathematical term used to describe properties that have the same structure as the Schröder-Bernstein theorem of set theory. [e]
- Lie algebra [r]: A Lie algebra is a vector space together with a skew-symmetric bilinear operation (the bracket) that fulfills the Jacobi identity. [e]