Argument

Someone just reminded me of "Can't live with it, can't live without it." Here, we have "-it" and "+it". I'll take 'live' as a function f (x) and then we have 'can't live' as the limit of life (the horizon, life infinitely approaching death). We designate 'can't live' as the limit (of life) L. Then we have |f (x) - L| < it, where 'it' is the epsilon, from the "epsilon, delta condition of limits" (where delta depends on epsilon, 'it'). If we retranslate back into English, where 'it' is 'sex', we get: the distance between life and death is smaller (less important?) than sex. Or sex is bigger than any thing that brings you closer to death. Therefore, risking your life to have sex is a mathematical necessity.