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Following Richard Bellman's work on dynamic programming and the 1962 English translation of L. Pontryagin et al.'s earlier work, optimal control theory was used more extensively in economics in addressing dynamic problems, especially as to economic growth equilibrium and stability of economic systems, of which a textbook example is optimal consumption and saving.
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As of yet, the parameters underlying such putative benefits are little understood: for example, how much exercise is optimal, how long before or after encoding, and for whom are such benefits most apparent?
In fact, when only the weak user constraint is active, at t = 2 in the second example, it is optimal to preserve the sum of rates (not the sum of powers) at a constant level [24].
A zigzag path as a whole may not be optimal, and in our example, is not optimal if all edges have equal weight.
If, for example, allele A is optimal at all these loci, and allele G is inferior, we will see that A→G replacements are rarer, and G→A replacements are more common, than what is expected under neutrality.
What, for example, is the optimal caseload of jobseekers per employment adviser?
The null intervention, for example, is probably optimal until the societal willingness to pay for health exceeds 135 USD per DALY in the high risk group, while the cut-offs are 149 and 232 in the medium and low risk scenarios, respectively.
For ϵ = 10 − 6.25, for example, p = 10 is optimal and the accelerations errors are comparable to those of direct summation on a GPU (the current state-of-the-art method for collisional N-body simulations).
For example, for R=10, L=2 is optimal for α≤0.4, but L≥4 is optimal for α≥0.8.
We present an example showing that the result is optimal.
For example, using more factors than is optimal may result in seemingly more accurate calibration models, but will result in more erroneous validation and prediction.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com