English-Wörter für '(mathematics) Relating to a hyperradius'
Oben finden Sie Wörter zu "(mathematics) Relating to a hyperradius". Bewegen Sie den Fokus oder Mauszeiger auf ein Wort, um die Definition anzuzeigen.
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adj
noun
adj
- (Bantu linguistics) Intermediate between multiple potentially reconstructible protoforms, but having a mismatch in semantics or morphology that cannot be explained through regular patterns of change.
- Kissing; hence, touching or meeting; clinging.
- (geometry) Tangent, touching at a single point.
- (zoology) Adhering closely; applied to certain creeping animals, such as caterpillars.
- (biology) Intermediate between two genera, groups, families, etc., and having some of the characteristics of each; interosculant.
adj
- (mathematics, of a function of hyperreals) Both additive and homogeneous for hyperreal scalars.
- (dermatology) Having unusually pronounced creases marking the skin.
- (mathematics, curve fitting) Increasing exponentially or as a higher polynomial power.
- (mathematics, of groups) Displaying a generalization of sofic that applies to finite-dimensional Hilbert spaces.
- (mathematics, of a sequence) Converging very quickly to a limit so that the ratio of adjacent terms tends to zero.
noun
adj
- (Bantu linguistics) Intermediate between multiple potentially reconstructible protoforms, but having a mismatch in semantics or morphology that cannot be explained through regular patterns of change.
- Kissing; hence, touching or meeting; clinging.
- (geometry) Tangent, touching at a single point.
- (zoology) Adhering closely; applied to certain creeping animals, such as caterpillars.
- (biology) Intermediate between two genera, groups, families, etc., and having some of the characteristics of each; interosculant.
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adj
adj
- (mathematics, of a function of hyperreals) Both additive and homogeneous for hyperreal scalars.
- (dermatology) Having unusually pronounced creases marking the skin.
- (mathematics, curve fitting) Increasing exponentially or as a higher polynomial power.
- (mathematics, of groups) Displaying a generalization of sofic that applies to finite-dimensional Hilbert spaces.
- (mathematics, of a sequence) Converging very quickly to a limit so that the ratio of adjacent terms tends to zero.