Examples of using Differentiable in English and their translations into Serbian
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If f is twice differentiable.
If the function is differentiable and the derivative is known, then Newton's method is a popular choice.
Which is continuously differentiable.
Let be a differentiable function.
If H is twice continuously differentiable.
Let and be differentiable functions.
Are considered continuously differentiable.
Let and be a differentiable function.
Holomorphic functions are complex functions defined on an open subset of the complex plane that are differentiable.
Assuming that f is differentiable, we have.
If the function is differentiable Numerical problems the derivative is known, then Newton's method is a popular choice.
Differentiation is a linear map from the space of all differentiable functions to the space of all functions.
In 1970 Linnainmaa published the general method for automatic differentiation(AD)of discrete connected networks of nested differentiable functions.
The signum function is differentiable with derivative 0 everywhere except at 0.
The LPPL is not compatible with the GNU General Public License,as it requires that modified files must be clearly differentiable from their originals(usually by changing the filename);
The signum function could be differentiable through the derivative 0 at any place except at 0.
If M is any connected Riemannian manifold, then we can turn M into a metric space by defining the distance of two points as the infimum of the lengths of the paths(continuously differentiable curves) connecting them.
The entropy is continuous and differentiable and is a monotonically increasing function of energy.
It took until 1872 before a function appeared whose graph would today be considered fractal,when Karl Weierstrass gave an example of a function with the non-intuitive property of being everywhere continuous but nowhere differentiable.
In analysis, Kronecker rejected the formulation of a continuous,nowhere differentiable function by his colleague, Karl Weierstrass.
For example, a differentiable manifold is a manifold where the change of coordinates from one coordinate map to another is always a differentiable function.
For instance, holomorphic functions are infinitely differentiable, a fact that is far from true for real differentiable functions.
Differentiable push and pop actions for alternative memory networks called neural stack machines[198][199] Memory networks where the control network's external differentiable storage is in the fast weights of another network[200] LSTM"forget gates"[201] Self-referential recurrent neural networks(RNNs) with special output units for addressing and rapidly manipulating each of the RNN's own weights in differentiable fashion(internal storage)[202][203] Learning to transduce with unbounded memory[204].
In particular, holomorphic functions are infinitely differentiable, a fact that is far from true for real differentiable functions.
Rota, however, disagrees with unexpectedness as a sufficient condition for beauty and proposes a counterexample: A great many theorems of mathematics, when first published,appear to be surprising; thus for example some twenty years ago the proof of the existence of non-equivalent differentiable structures on spheres of high dimension was thought to be surprising, but it did not occur to anyone to call such a fact beautiful, then or now.
However, if the function f is continuously differentiable in an open neighbourhood of a fixed point x0, and, attraction is guaranteed.
This model runs into problems, however,in computational networks as it is not differentiable, a requirement to calculate backpropagation.
The binary step activation function is not differentiable at 0, and it differentiates to 0 for all other values, so gradient-based methods can make no progress with it.[7].
This model runs into problems, however,in computational networks as it is not differentiable, a requirement in order to calculate back-propagation.
But in the complex plane,if a function f(z) is differentiable in a neighborhood it must also be infinitely differentiable in that neighborhood.
