trivial zab Fr.: trivial
2a) Math.: A solution of an equation in which the value
of every variable of the equation is equal to zero. For example,
x2 + 2y2 = x + 3y
has a trivial solution x = 0, y = 0. 2b) Of a theorem or proof: simple, transparent, or immediately evident. Any theorem once a proof has been obtained, no matter how difficult the
theorem was to prove in the beginning. 2c) For any natural number, the number itself and 1 which are called
trivial divisors.
Etymology (EN): From M.L. trivialis “found everywhere, commonplace; known by every body,” from trivium literally “crossroad, a place where three roads meet,” also “the lower division of the seven liberal arts taught in medieval universities, i.e. grammar, rhetoric, and logic,” from tri-, → three, + via “road,” since it was common in Roman Empire for three roads to meet. Etymology (PE): Zab “easy, unbought, gratis; straight,” variant zap,
related to sabok “light, not heavy; unsteady;”
Proto-Iranian *θrap-/tarp- “to be unsteady;” cf. Kurd. terpin
“to stumble;” Pashto drabəl “to shake, press down;”
Skt. trepa- “hasty;” |