I don't know how they stay in business serving only lunch, but the lunchroom on the corner is cheap and fast so I like it.

A function f is surjective (or onto) provided f(A)=B; in other words, for each b∈B,b=f(a) for some a∈A. A function f is said to be bijective (or a bijection or a one-to-one correspondence) if it is both injective and surjective.

Right, she decided, breakfast. After the torture of last night’s snore-fest she deserved the full works — bacon, sausage, eggs, beans, hash browns, toast, marmalade... and lots and lots of caffeine.

Since if we have seen reason to concede to Derrida that metaphor and non-philosophy lie beyond philosophy and are to metaphysics a metametaphysics...