cyclic symmetry

  • 1cyclic symmetry — ciklinė simetrija statusas T sritis fizika atitikmenys: angl. cyclic symmetry; cyclosymmetry vok. zyklische Symmetrie, f rus. циклическая симметрия, f pranc. cyclosymétrie, f; symétrie cyclique, f …

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  • 2Cyclic (mathematics) — There are many terms in mathematics that begin with cyclic: Cyclic chain rule, for derivatives, used in thermodynamics Cyclic code, linear codes closed under cyclic permutations Cyclic convolution, a method of combining periodic functions Cycle… …

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  • 3Cyclic group — Group theory Group theory …

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  • 4Symmetry — For other uses, see Symmetry (disambiguation) …

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  • 5Symmetry group — Not to be confused with Symmetric group. This article is about the abstract algebraic structures. For other meanings, see Symmetry group (disambiguation). A tetrahedron can be placed in 12 distinct positions by rotation alone. These are… …

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  • 6Cyclic model — Physical cosmology Universe · Big Bang …

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  • 7Cyclic symmetries — This article deals with the four infinite series of point groups in three dimensions (n≥1) with n fold rotational symmetry about one axis (rotation by an angle of 360°/n does not change the object), and no other rotational symmetry (n=1 covers… …

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  • 8Rotational symmetry — Generally speaking, an object with rotational symmetry is an object that looks the same after a certain amount of rotation. An object may have more than one rotational symmetry; for instance, if reflections or turning it over are not counted, the …

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  • 9Icosahedral symmetry — A Soccer ball, a common example of a spherical truncated icosahedron, has full icosahedral symmetry. A regular icosahedron has 60 rotational (or orientation preserving) symmetries, and a symmetry order of 120 including transformations that… …

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  • 10Dihedral symmetry in three dimensions — This article deals with three infinite sequences of point groups in three dimensions which have a symmetry group that as abstract group is a dihedral group Dihn ( n ≥ 2 ). See also point groups in two dimensions. Chiral: Dn (22n) of… …

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