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But once a proof of $A$ or a proof of its negation is found, the situation changes, and for this particular $A$ the principle $(A \vee \neg A)$ is true from that moment on.
The same is true from a technological perspective.
The former property is true, from a state s, if the expected state-reward at time instant t meets the bound ⊴ r, whereas the later property is true, from a state s, if the reward accumulated along a path until a point where Φ is true meets the bound ⊴ r.
This is true from a cost:benefit perspective as well as just plain common sense.
This is true from both a downside risk and upside opportunity perspective — both of which exist at Apple.
Evidence for the affair comes from journalists with a vested interest in it being true, from a number of nameless, faceless and unsubstantiated sources (ah, the unimpeachable credibility of the anonymous "close friend").
While that analysis might be true from a short-term perspective, consider a very important alternative viewpoint: your own.
So what I told you was true from a certain point-of-view.
Handwritten copies of the Koran were revered; calligraphy came to be seen as the premier Islamic art form, and this was true from a fairly early period.
So, what I told you was true... from a certain point of view.
According to our findings, this may not be true from a short-term perspective.
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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