Invariant (mathematics)
Invariant (mathematics) In mathematics, an invariant is something that does not change under ... of transformations. The property of being an invariant is invariance. Mathematicians say that a ...
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Invariant one (mathematics)   (translated from German)
Invariant one (mathematics) Those Invariant one more generally designates each function, number ... 2_2 + x^2_3 z.B. is invariant in relation to the possible permutations of ... affine illustration , affine geometry ). Those Parallelism an invariant is that affinen transformation Double conditions ...
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Invariant
Invariant Invariant may have meanings Invariant (computer science), an expression whose value doesn ... overriding that is neither covariant nor contravariant Invariant (mathematics), something unaltered by a transformation Invariant ( ...
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Phase mathematics   (translated from Korean)
Phase mathematics The phase mathematics () comes in into 20 century and location ... be near it is a making position mathematics field. Phase mathematics by the very initially Poincare from our ... with the name which is. The phase mathematics made in 20 century and it ...
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Measure (mathematics)
Measure (mathematics) In mathematics, a measure is a function that assigns ... Lebesgue measure is the unique complete translation-invariant measure on a σ-algebra containing the ... 0,1]) = 1. Circular angle measure is invariant under rotation. The Haar measure for a ... theorem states that the space of translation-invariant, finitely additive, not-necessarily-nonnegative set ...
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Metric (mathematics)
Metric (mathematics) In mathematics a metric or distance function is a ... is defined, we call d a translation invariant metric if d(x, y)=d(x ... y) = 1. The Euclidean metric is translation invariant. More generally, any metric induced by a norm (see below) is translation invariant. If (p n ) n∈N is a ...
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Invariant one   (translated from German)
Invariant one The term Invariant one in the following fields of activity one uses: Physics and mathematics: see Invariante (mathematics) Computer science: see Invariant one (computer science) Philosophy: see Invariant ...
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Chirality (mathematics)
Chirality (mathematics) In geometry, a figure is chiral (and ... math>, such that $F$ is invariant under the mapping $(x,y,z\; ...\; math>,\; such\; that$ F$is$invariant under the mapping $(x,y,z\; ...\; 1,-2,-1)\backslash right\backslash \}$ which is invariant under the orientation reversing isometry $(x\; ...\; math>,\; such\; that$ F$is$invariant under the mapping $(x,y)\backslash \; ...$
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Loop invariant   (translated from German)
Loop invariant As Loop invariant become characteristics one Loop in one Computer ... a loop better to seize. See also Invariant one (mathematics)
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Degree (mathematics)
Degree (mathematics) This article is about the term "degree" as used in mathematics. For alternate meanings, see degree. In mathematics, there are several meanings of degree depending ... The degree of map is a homotopy invariant; moreover for continuous maps from the sphere ... to itself it is a complete homotopy invariant, i.e. two maps $f,\; ...$
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