Sentence examples for possible proposition from inspiring English sources

A proposition that is not impossible (i.e., one that is either necessary or contingent) is said to be a possible proposition.

Fixtures New Zealand (29 October, Huddersfield), Scotland (5 November, Coventry), Australia (13 November, London Captain Sam Burgess Coach Wayne Bennett Key man Sam Burgess England's stock has perhaps never been higher but victory in the Four Nations – an entirely possible proposition – would raise it even further before next year's World Cup.

According to Aristotle, possibility is to be understood in relation to necessity: whereas a necessary proposition predicates something of a thing's essence (as in "All humans are mortal"), a possible proposition predicates something of a thing that is merely accidental (as in "Some humans are tall").

The maximum possible score by any group for strength was five since there could only be five possible proposition sets.

A contingent proposition can change its truth value; a possible proposition, if false, can become true, and an impossible proposition is false and cannot become true.

As mentioned above, however, Leibniz defines a possible proposition in another text from this period as a proposition which will never result in a contradiction in its analysis, and given his account of worlds, this simply means that the proposition is true in some world.

The possible propositions are those that are either necessary or contingent, and the non-necessary propositions are those that are either impossible or contingent.

Thus dynamical theories determine their own logic of possible propositions, and corresponding theories which may be inconsistent, and are certainly as natural as their incomplete counterparts.

Thus, τ is an isomorphism between finitely distributive and eliminative updates with their intrinsic operations and B. This does not change the content of what the receiver knows in the worldly sense, but it changes the algebra of possible propositions.

Other odd theorems are: $\vdash CK{\Delta}p{\Delta}q{\Delta}Kpq$ all possible propositions are compossible $\vdash CEpqC{\Delta}p{\Delta}q$ materially equivalent propositions are both possible if one is $\vdash C{\Delta}pC{\Delta}Np{\Delta}q$ if a proposition and its negation are both possible, anything is Łukasiewicz was aware of many of these odd consequences, but continued to uphold his system.

It is important to note (i) that not all possible propositions (i.e. pairs of terms) are created during the alignment, and (ii) that the list of propositions evolves during iterations of the algorithm.