three-sigma limits
1Three-Sigma Limits — A statistical calculation that refers to data within three standard deviations from a mean. Three sigma limits (3 sigma limits) are used to set the upper and lower control limits in statistical quality control charts. Control charts are used to… …
2Sigma Nu — Infobox Fraternity | name = Sigma Nu letters = ΣΝ motto = Excelling with Honor crest = colors = Gold, White, Black symbol = Serpent flower = White rose (The Classic Five Petaled, wild, white English Florabunda) birthplace = the Virginia Military… …
3Six Sigma — Not to be confused with Sigma 6. The often used Six Sigma symbol Part of a series of articles on I …
4Control chart — One of the Seven Basic Tools of Quality First described by Walter A. Shewhart …
5Uncertainty — For the film of the same name, see Uncertainty (film). Certainty series Agnosticism Belief Certainty Doubt Determinism Epistemology …
6Molecular electronics — For quantum mechanical study of the electron distribution in a molecule, see stereoelectronics. Molecular electronics, sometimes called moletronics, involves the study and application of molecular building blocks for the fabrication of electronic …
7Business and Industry Review — ▪ 1999 Introduction Overview Annual Average Rates of Growth of Manufacturing Output, 1980 97, Table Pattern of Output, 1994 97, Table Index Numbers of Production, Employment, and Productivity in Manufacturing Industries, Table (For Annual… …
8MU Greek Life — Early History= When the Missouri Alpha Chapter of Phi Kappa Psi was founded at the University of Missouri, it became the first chapter of a fraternity founded at any public university west of the Mississippi River. When the Zeta Phi Society was… …
9Stars and planetary systems in fiction — The planetary systems of stars other than the Sun and the Solar System are a staple element in much science fiction. Contents 1 Overview 1.1 The brightest stars …
10Leibniz integral rule — In mathematics, Leibniz s rule for differentiation under the integral sign, named after Gottfried Leibniz, tells us that if we have an integral of the form: int {y 0}^{y 1} f(x, y) ,dy then for x in (x 0, x 1) the derivative of this integral is… …
