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Design Science: MathType - Equation Editor

日期：2024-04-18

The Professional version of Equation Editor- MathType is a powerful interactive tool for Windows and Macintosh that lets you create mathematical notation for word processing, web pages, desktop publishing, presentations, and for TeX, LaTeX, and MathML ......

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常態分佈 - 維基百科，自由的百科全書

日期：2024-04-22

常態分佈（德語：Normalverteilung, 英語: Normal distribution)又名高斯分佈（德語: Gauß-Verteilung, ... 著作的書籍的（ Doctrine of Change ），及1734年發表的一篇關於二項分佈文章中提出的，當二項隨機變數的位置參數n很大及形狀參數p為1/2 ......

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CASIO fx-50FH、fx-50FH II及fx-3650P II程式集

日期：2024-04-19

WebCal 計數機網頁 CASIO fx-50FH、fx-50FH II及fx-3650P II程式集程式集前言: CASIO fx-50FH(會考准用計算機)及CASIO fx-50F PLUS是一部程式計算機(Programmable calculator)，程式功能較完整，程式空間大小為680 位元，除了無條件轉移指令外，還有結構 ......

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ImageMagick - Official Site

日期：2024-04-17

A collection of tools and libraries to read, write, and manipulate an image in any of the more popular image formats. ... Here are just a few examples of what ImageMagick can do: Format conversion: convert an image from one format to another (e.g. PNG to ...

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威布爾分布 (Weibull Distribution) - 陳鍾誠的網站

日期：2024-04-22

用途：(可靠度工程) f(x) 失敗時間, R(t) 可靠度, $\rho(t)$ 失敗率 R函數：weibull(a:shape, b:scale) 公式：f(x) = 1 / (π s (1 + ((x-l)/s)^2)) 說明：location=l , scale=s 網址：http://stat.ethz.ch/R-manual/R-patched/library/stats/html/Weibull.html...

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Stirling's approximation - Wikipedia, the free encyclopedia

日期：2024-04-24

(in big O notation). The next term in the O(ln(n)) is (1/2)ln(2πn); a more precise variant of the formula is therefore Being an asymptotic formula, Stirling's approximation has the property that Sometimes, bounds for rather than asymptotics are required: ...

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Main Page - XSI-Wiki - Softimage

日期：2024-04-21

Welcome to the Softimage Wiki. The public resource for computer graphics professionals using Autodesk Softimage. Featured Articles Softimage 2015 Final release announcement Final release announcement (http://www.autodesk.com/products/autodesk ......

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Black–Scholes model - Wikipedia, the free encyclopedia

日期：2024-04-21

The Black–Scholes /ˌblæk ˈʃoʊlz/[1] or Black–Scholes–Merton model is a mathematical model of a financial market containing certain derivative investment instruments. From the model, one can deduce the Black–Scholes formula, which gives a theoretical estim...

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