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These theorems showed that if certain reasonable premises were satisfied, then in certain circumstances singularities could not be avoided.
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They were satisfied "to satisfy themselves".
"All goals were satisfied.
And we were satisfied.
We were satisfied.
If the premises cannot be satisfied in this manner, the facts are examined to determine if they satisfy the premises.
Eventually, premises will be satisfied because they are known to be true: they appear in a knowledge base that holds all currently accepted knowledge for the domain.
Here, if the second premise is true, the first premise cannot be satisfied without the conclusion's being satisfied also; so the inference goes through on a logic of satisfaction.
As a strong industrial backgrounded project, there is a premise that must be satisfied, that is the RA/W cannot be less than 1.3.
A premise of a rule may be satisfied by the conclusion of another rule.
So in order for the first rule to be satisfied, all the premises of the second rule must also be satisfied.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com