Examples of using Differentiable in English and their translations into Italian
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Colloquial
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Computer
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it generalizes them by allowing optimization of an arbitrary differentiable loss function.
If a function is differentiable(in the usual sense) at a point, then it is also symmetrically differentiable, but the converse is not true.
their applications to the study of monothony of differentiable functions.
differentiability conditions can be imposed on the gluing maps to give a definition of a differentiable orbifold.
which looks at the properties of differentiable functions defined over a manifold.
Another disadvantage is that the interpolant is not differentiable at the point xk.
consists of the invariance of the form of physical laws under arbitrary differentiable coordinate transformations.
infinite or not differentiable.
In the course of the revolution this movement, totally differentiable in its social position from worker-socialism, turned towards a principled
In 1884 Hans Christian Gram developed the method of staining bacteria to make them more visible and differentiable under a microscope.
using color fonts are easily differentiable from normal fonts
the color fonts are easily differentiable from normal fonts
twice continuously differentiable, a unique equilibrium exists.
is differentiable(or even analytic)
parametrized by some(real) differentiable parameters αi i 1, 2,…, N.
Particularly, this version of the theorem asserts that if a function differentiable enough times has n roots(so they have the same value, that is 0),
The theorem(and its proof below) is more general than the intuition in that it doesn't require the function to be differentiable over a neighbourhood around x 0{\displaystyle\displaystyle x_{0.
Every Riemannian manifold can be turned into a path metric space by defining the distance of two points as the infimum of the lengths of continuously differentiable curves connecting the two points.
And this is some function f of x, and I'm going to put a few conditions on f of x. f of x has to be continuous and differentiable. And I know a lot of you probably get intimidated when you hear these words.
for it implies that any holomorphic function is actually infinitely differentiable and equal, locally, to its own Taylor series analytic.