Mathematical terminology

Almost all

In mathematics, the term "almost all" means "all but a negligible amount". More precisely, if is a set, "almost all elements of " means "all elements of but those in a negligible subset of ". The meaning of "negligible" depends on the mathematical context; for instance, it can mean finite, countable, or null. In contrast, "almost no" means "a negligible amount"; that is, "almost no elements of " means "a negligible amount of elements of ". (Wikipedia).

Almost all
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From playlist Miscellaneous

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From playlist We are like this only

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From playlist Stability and Testability

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From playlist Peter SCHOLZE (oct 2011) - Perfectoid Spaces and the Weight-Monodromy Conjecture

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From playlist Mathematics

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From playlist Science

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Transcendental number | Topological space | Graph (discrete mathematics) | Countable set | Almost surely | Finite set | Zariski topology | Hyperconnected space | Cantor's first set theory article | Infinite set | Platonic solid | Algebraic variety | Almost everywhere | Topology | Almost | Algebraic number | Uncountable set | Disjoint sets | Unit interval | Regular polyhedron | Rational number | Twin prime | Discrete uniform distribution | Filter (set theory) | Normal number | Graph theory | Composite number | Dense set | Prime gap | Mathematics | Set (mathematics) | Partition of a set | Graph labeling | Null set | Real number | Meagre set | Locally constant function | Euclidean space | Negligible set | Infinity | Dynamical systems theory | Natural density | Number theory | Property (mathematics) | Subset | Generic property | Limit of a sequence | Cantor function | Prime number | Random graph | Prime number theorem | Mathematical logic | Abstract algebra | Measure space | Diameter (graph theory) | Probability theory | Cantor set | Kepler–Poinsot polyhedron | Asymmetric graph | Open set