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  2. Regular - Wikipedia

    en.wikipedia.org/wiki/Regular

    Regular grid, a tesselation of Euclidean space by congruent bricks; Regular map (algebraic geometry), a map between varieties given by polynomials; Regular point, a non-singular point of an algebraic variety; Regular point of a differentiable map, a point at which a map is a submersion; Regular polygons, polygons with all sides and angles equal

  3. Regular expression - Wikipedia

    en.wikipedia.org/wiki/Regular_expression

    A regular expression (shortened as regex or regexp), [1] sometimes referred to as rational expression, [2] [3] is a sequence of characters that specifies a match pattern in text. Usually such patterns are used by string-searching algorithms for "find" or "find and replace" operations on strings, or for input validation.

  4. Regular number - Wikipedia

    en.wikipedia.org/wiki/Regular_number

    Formally, a regular number is an integer of the form , for nonnegative integers , , and .Such a number is a divisor of (⌈ / ⌉,,).The regular numbers are also called 5-smooth, indicating that their greatest prime factor is at most 5. [2]

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  6. Regular polyhedron - Wikipedia

    en.wikipedia.org/wiki/Regular_polyhedron

    A regular polyhedron is identified by its Schläfli symbol of the form {n, m}, where n is the number of sides of each face and m the number of faces meeting at each vertex. There are 5 finite convex regular polyhedra (the Platonic solids), and four regular star polyhedra (the Kepler–Poinsot polyhedra), making nine regular polyhedra in all. In ...

  7. Regular cardinal - Wikipedia

    en.wikipedia.org/wiki/Regular_cardinal

    In set theory, a regular cardinal is a cardinal number that is equal to its own cofinality. More explicitly, this means that κ {\displaystyle \kappa } is a regular cardinal if and only if every unbounded subset C ⊆ κ {\displaystyle C\subseteq \kappa } has cardinality κ {\displaystyle \kappa } .

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  9. Regular representation - Wikipedia

    en.wikipedia.org/wiki/Regular_representation

    The regular representation of a group ring is such that the left-hand and right-hand regular representations give isomorphic modules (and we often need not distinguish the cases). Given an algebra over a field A, it doesn't immediately make sense to ask about the relation between A as left-module over itself, and as right-module.