hyperbolic$36650$ - перевод на голландский
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hyperbolic$36650$ - перевод на голландский

SPACE WHERE EVERY POINT LOCALLY RESEMBLES A HYPERBOLIC SPACE
Hyperbolic n-manifold; Hyperbolic manifolds; Hyperbolic metric
  • The [[Pseudosphere]]. Each half of this shape is a hyperbolic 2-manifold (i.e. surface) with boundary.
  • center

hyperbolic      
adj. hyperbolisch, overdreven
natural logarithm         
  • 1}}, the area taken to be negative.
  • thumb
  • The Taylor polynomials for ln(1 + ''x'') only provide accurate approximations in the range −1 < ''x'' ≤ 1. Beyond some ''x'' > 1, the Taylor polynomials of higher degree are increasingly ''worse'' approximations.
LOGARITHM TO THE BASE OF THE MATHEMATICAL CONSTANT E
Natural logarithm integral condition; Integrating the derivative of the logarithm of a function; Natural log; Natural logarithms; ㏑; Base-e logarithm; Ln(x); Ln x; Log natural; Base e; Natural Log; Natural Logarithm; Hyperbolic logarithms; Logarithmus naturalis; Base e logarithm; Logarithm of the base e; Natural logarithm plus 1; Natural logarithm plus 1 function; Lnp1; Ln1p; Ln+1; Logh (mathematics); Logh (function); Log1p; Log1p(x); Lnp1(x); Ln1p(x); LN1+X; LN(1+X); Ln(1+x); Natural system of logarithms; Natural logarithm near one; Natural logarithm plus one; Natural logarithm plus one function; Natural logarithm near 1; Ln(1 + x); Ln(x + 1); Ln(x+1)
n. natuurlijke logaritme, logaritme die een irrationaal getal "e" als basis heeft

Определение

hyperbolic
If you describe language as hyperbolic, you mean that it makes something sound much more impressive than it really is. (TECHNICAL or FORMAL)
ADJ: usu ADJ n

Википедия

Hyperbolic manifold

In mathematics, a hyperbolic manifold is a space where every point looks locally like hyperbolic space of some dimension. They are especially studied in dimensions 2 and 3, where they are called hyperbolic surfaces and hyperbolic 3-manifolds, respectively. In these dimensions, they are important because most manifolds can be made into a hyperbolic manifold by a homeomorphism. This is a consequence of the uniformization theorem for surfaces and the geometrization theorem for 3-manifolds proved by Perelman.