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The phrase "the weakest time" is correct and usable in written English.
It can be used to refer to a period when someone or something is at their lowest strength or effectiveness. Example: "During the negotiations, he felt that it was the weakest time for his team to make demands."
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She hadn't exercised when she was younger, and felt particularly loathe to start now, at the weakest time in her life.
To be sure, this was the weakest time in my life, and did damage to myself, my family and my marriage.
It was commonly believed that this period is the weakest time of a woman's life.
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Fall and winter, traditionally the weakest times of the year for travel, are usually easier times to find free tickets -- unless, of course, you are traveling near a holiday or, during the winter, to popular vacation destinations like Florida and the Caribbean.
We have not discussed semi-weak time consistency in the case of random variables, since, in that case, semi-weak time consistency coincides with the weak time consistency.
An important feature of the weak time consistency is its invariance with respect to monotone transformations.
Usually, the weak time consistency is considered for dynamic monetary risk measures on L ∞ (cf. (Acciaio and Penner 2011) and references therein).
The next result shows that weak time consistency is indeed one of the weakest forms of time consistency, in the sense that the weak time consistency is implied by any time consistency generated by a projective update rule; we refer to (Bielecki et al. 2014a, Proposition 4.5) for the proof.
Proposed signal conditioning electronics (SCE) improves the strength of the weak time varying signal in the range of 5 6 mV by imparting it with a total gain of 1000 (100 × 10) in two steps and a bandwidth of 9.5 10 kHz.
We note, that if the update rule in Definition 7 is projective, as it is usually the case for dynamic monetary risk measures, then, due to Proposition 3, the strong time consistency implies the weak time consistency.
In the case of general LM-measures, the weak time consistency may not be characterized as in 2) of Proposition 2. For example, if φ is a (normalized) acceptability index, then (varphi _{t}(mathbb {R})={0,infty }), for (tin mathbb {T}), which does not agree with 4) in Proposition 1.
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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