Sentence examples for logic is true from inspiring English sources

The same logic is true for Europe and also for the Gulf states.The benefits to economies of truly open skies, rather than the slightly ajar ones of today, would far outweigh any losses to individual airlines.

Frege and other logicists first claim that any theorem of pure logic is true.

Conditioning Rule If "cond" condition, defined as logic, is true, (R_{t}) is applied, if it is not true, then (R_{e}) is valid.

Fortunately, there is an elegant argument due to Georg Kreisel (1967), which concludes that we can safely restrict attention to set-based models for the specification of the set of validities of pure quantificational logic: a formula $A$ of the language of quantificational logic is true under all interpretations if, and only if, it is true in all models.

Conditioning Rule If "cond" condition, defined as logic, is true, (R_{t}) is applied, if it is not true, then (R_{e}) is valid If cond then (R_{t}) else (R_{e}) endif Forall Rule If the logic "cond" condition is true for any (v in D), R is verified for v values Forall v in D with cond do R. Updating Rule Enables the (f, (v 1,…,v n )) state to be updated according to the v value.

That logic is truer still if oil and gas prices increase in the future.

If that logic were true, then one could also not use PAC CO trending either, as it fared worse than the rest when compared to pooled CO values.

Each of the axioms of the resulting logic SQML is true in every interpretation in the class described in the previous paragraph.

For the SPL ternary logic, the first element of the tuple is either (mathtt{allow }, mathtt{deny },, text{ or},, mathtt{notapply }); and for the binary logic it is true or false.

For example in Boole's case the set-theoretic consequences that he relies on are all easily provable by formal proofs in first-order logic, not even using any set-theoretic axioms; and by the completeness theorem (see the entry on classical logic) the same is true for first-order logic.

Conversely a Boolean proposition is a compound statement comprising a Boolean operator and logic proposition(s) (denoted here by ϕ): ¬ ϕ (not): The negation of logic proposition ϕ is true i.e. ϕ is false.