linear equations

基本解釋

This test involves solving a dense system of N linear equations, where the number of floating-point operations is known (of the order of N^3).
這個(gè)測(cè)試要解包含 N 個(gè)線性方程的密集方程組，其中浮點(diǎn)操作的個(gè)數(shù)是已知的（是 N^3 級(jí)別）。
This test is well suited to speed test computers meant to run scientific applications and simulations because they tend to solve linear equations at some stage or another.
這個(gè)測(cè)試非常適合用來測(cè)試那些要運(yùn)行科學(xué)應(yīng)用程序和模擬的計(jì)算機(jī)，因?yàn)樗鼈兌家谀承┎襟E上試圖對(duì)線性方程進(jìn)行求解。
Statements are composed in no particular order (as the linear equations have no order), and you the programmer/user have no real idea what steps are taken to derive results. For example
語句不是按照特定的順序構(gòu)成的（和線性方程式一樣，沒有順序），而且您（程序員或用戶）并不知道得出的結(jié)果都采用了哪些步驟。

System of linear equations. What are the equations here? Well, I could say, you know, the number of pigs plus the number of 20 chickens equals 20, right? Because we've got 20 heads. And then what else do I have?
如何解決這個(gè)問題呢？,用線性方程式的辦法來解決，等式是什么呢？你應(yīng)該知道,豬的數(shù)量加雞的數(shù)量等于,對(duì)吧？因?yàn)槲覀冇?0個(gè)頭？
麻省理工公開課 - 計(jì)算機(jī)科學(xué)及編程導(dǎo)論課程節(jié)選

This benchmark was developed for solving a system of linear equations using matrix computation.
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The simplest is an extension of an idea that Isaac Newton himself had, which uses approximations to the non-linear equations to find their solutions.
ECONOMIST: Fuzzy logic