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Compensatory education offers supplementary programs or services designed to help children at risk of cognitive impairment and low educational achievement succeed. [1] [2] Children at risk of disadvantages [ edit ]
In mathematics, the support of a real-valued function is the subset of the function domain containing the elements which are not mapped to zero. If the domain of is a topological space, then the support of is instead defined as the smallest closed set containing all points not mapped to zero. This concept is used widely in mathematical analysis .
Remedial education. Remedial education (also known as developmental education, basic skills education, compensatory education, preparatory education, and academic upgrading) is assigned to assist students in order to achieve expected competencies in core academic skills such as literacy and numeracy. [1]
Examples provided in Forsyth's summary of Steiner's work include picking one person's answer to a math problem to be the group's answer and letting one art project represent the entire school. Conjunctive. Conjunctive tasks are tasks requiring all group members to contribute to complete the product.
Glossary of mathematical symbols. A mathematical symbol is a figure or a combination of figures that is used to represent a mathematical object, an action on mathematical objects, a relation between mathematical objects, or for structuring the other symbols that occur in a formula. As formulas are entirely constituted with symbols of various ...
Compensatory fuzzy logic. Compensatory fuzzy logic (CFL) is a branch of fuzzy logic with modified rules for conjunction and disjunction. When the truth value of one component of a conjunction or disjunction is increased or decreased, the other component is decreased or increased to compensate.
Support (measure theory) In mathematics, the support (sometimes topological support or spectrum) of a measure on a measurable topological space is a precise notion of where in the space the measure "lives". It is defined to be the largest ( closed) subset of for which every open neighbourhood of every point of the set has positive measure.
Tightness and convergence. Tightness is often a necessary criterion for proving the weak convergence of a sequence of probability measures, especially when the measure space has infinite dimension. See. Finite-dimensional distribution. Prokhorov's theorem. Lévy–Prokhorov metric. Weak convergence of measures. Tightness in classical Wiener space.