for simplicity's sake
1simplicity — noun ADJECTIVE ▪ elegant ▪ extreme, great ▪ stark ▪ The stage design is striking in its stark simplicity. ▪ relative …
2simplicity — noun (U) the quality of being simple, especially when this is attractive or useful: Mona wrote with a beautiful simplicity of style. | For the sake of simplicity, the tax form is divided into three sections. | be simplicity itself (=be very… …
3simplicity — sim|pli|ci|ty [sımˈplısıti] n [U] [Date: 1300 1400; : Old French; Origin: simplicité, from Latin, from simplex single, simple , from sim ( SIMPLE) + plex multiplied by ] the quality of being simple and not complicated, especially when this is… …
4Spacetime — For other uses of this term, see Spacetime (disambiguation). Two dimensional analogy of spacetime distortion. Matter changes the geometry of spacetime, this (curved) geometry being interpreted as gravity. White lines do not represent the… …
5Sideswipe — For the tricking move, see Sideswipe (trick). Sideswipe is the name of several different characters in the Transformers universes. Because of trademark restictions they sometimes use the spelling Side Swipe. Transformers: Generation 1Transformers …
6sim·plic·i·ty — /sımˈplısəti/ noun, pl ties 1 [noncount] : the quality of being easy to understand or use People like the simplicity of the instructions/camera. For simplicity s sake [=to make it simpler and easier], we have rounded off the numbers to the… …
7D-brane — String theory Superstring theory …
8Middle name — People s names in several cultures include one or more additional names placed between the first given name and the surname.[1][2] In Canada and the United States all such names are specifically referred to as middle name(s); in most European… …
9ECONOMIC HISTORY — This article is arranged according to the following outline: first temple period exile and restoration second temple period talmudic era muslim middle ages medieval christendom economic doctrines early modern period sephardim and ashkenazim… …
10Ring (mathematics) — This article is about algebraic structures. For geometric rings, see Annulus (mathematics). For the set theory concept, see Ring of sets. Polynomials, represented here by curves, form a ring under addition and multiplication. In mathematics, a… …
