A Contradiction (n.) like the liar matters mainly because it has tormented people, showing what can torment us and how language breeds it.
Contradiction (n.) inspires in mathematicians a superstitious dread and veneration.
A Contradiction (n.) is the local symptom of a sickness of the whole calculus — and the body is sick only if we do not know our way about.
A Contradiction (n.) might be sought with pride — to show that everything in this world is uncertain — by people happy to live near one.
Contradiction (n.) is fenced, never super-fenced; no proof can remove an indefinite fear that something might someday be read as one.
Contradiction (n.) looks quite different seen anthropologically — how it affects language-games — than with a mathematician's exasperation.
Contradiction (n.) is the one bogy — and why just this one? That is surely very suspicious.
A Contradiction (n.) might be taken as the gods hinting that I should act rather than consider.
A Contradiction (n.) is harmless where nothing depends on it; what is pernicious is not knowing how one got to where it does no harm.
Contradiction (n.) might be a regular instrument of language: a moving object exists and does not exist in this place, change expressed by contradiction.
A Contradiction (n.) that strikes only in tiny doses, like lightning flashes, need not nullify a calculus.
Contradiction (n.) is no more something I favour than soft rulers are.
Contradiction (n.) not allowed to stand is what characterises our technique with truth-functions; letting it stand would change that technique.
A Contradiction (n.) says: look out.
A Contradiction (n.) like this is beautiful and this is not beautiful still has a use.
A Contradiction (n.) need not be shunned as unclean; exclude it from our conclusions because it is no use for anything.
A Contradiction (n.) lacks sense not because its sense is nonsense; we exclude contradictions because we have no clear use for them.
A Contradiction (n.) is not a catastrophe but a wall showing that we cannot go on here.
A Contradiction (n.) raises the question not how to avoid it, but what we ought to do once we have reached one.
Contradiction (n.) haunts mathematicians like a nightmare, though it is no worse than a tautology.