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Let and be differentiable on time scale with for all.
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Let be differentiable on and continuous on.
If is differentiable for every, then is said to be differentiable on.
If is differentiable on then is differentiable on, with.
Let be two continuous functions which are differentiable on.
The time delay is a continuous function belonging to a given interval, but not necessary to be differentiable.
When the limit exists, is said to be differentiable at.
Thus, they could be differentiable.
The rate that the entire population reproduces is the function f t, Y) that is differentiable with respect to time and population size.
If is differentiable at, then is generalized differentiable on and we have.
Let, then is continuous, is delta differentiable on, and is continuously differentiable.
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