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A sentence is logically possible if
there is a possible situation in which it is true
A sentence is Truth Table possible if
it is true in at least one row of its truth table
A sentence is TW possible if
there is at least one possible tarski’s world world in which it is true
A sentence is logically necessary iff
there is no possible circumstance in which it is not true
A sentence is a tautology iff
there is no row of its truth table in which it comes out false
A sentence is a TW necessity iff
there is no TW world in which it is false
Two sentences are logically equivalent iff
they have the same truth values in every circumstance/ they have the same truth conditions
Two sentences are tautologically equivalent iff
every row of their joint truth table assigns the same value
Sentence 1 is the logical consequence of S2 iff
there is no situation in which S2 is true and S1 is false
Sentence 1 is the tautological consequence of S2 iff
There is no row of the truth table in which S2 (and other premises) are T and S1 is false
a set of sentences is inconsistent if
it is impossible for them all to be true
A set of sentences is TT contradictory or inconsistent if
there is no row of the truth table in which they are all true