binomial equation
21Structural equation modeling — (SEM) is a statistical technique for testing and estimating causal relations using a combination of statistical data and qualitative causal assumptions. This definition of SEM was articulated by the geneticist Sewall Wright (1921),[1] the… …
22Coefficient Binomial — En mathématiques, (algèbre et dénombrement) les coefficients binomiaux , définis pour tout entier naturel n et tout entier naturel k inférieur ou égal à n, donnent le nombre de sous ensembles différents à k éléments que l on peut former à partir… …
23Coefficient binômial — Coefficient binomial En mathématiques, (algèbre et dénombrement) les coefficients binomiaux , définis pour tout entier naturel n et tout entier naturel k inférieur ou égal à n, donnent le nombre de sous ensembles différents à k éléments que l on… …
24Coefficient binomial — En mathématiques, les coefficients binomiaux, définis pour tout entier naturel n et tout entier naturel k inférieur ou égal à n, donnent le nombre de sous ensembles différents à k éléments que l on peut former à partir d un ensemble contenant n… …
25Equational box — Equation E*qua tion, n. [L. aequatio an equalizing: cf. F. [ e]quation equation. See {Equate}.] 1. A making equal; equal division; equality; equilibrium. [1913 Webster] Again the golden day resumed its right, And ruled in just equation with the… …
26Equations of condition — Equation E*qua tion, n. [L. aequatio an equalizing: cf. F. [ e]quation equation. See {Equate}.] 1. A making equal; equal division; equality; equilibrium. [1913 Webster] Again the golden day resumed its right, And ruled in just equation with the… …
27Theory of equations — Equation E*qua tion, n. [L. aequatio an equalizing: cf. F. [ e]quation equation. See {Equate}.] 1. A making equal; equal division; equality; equilibrium. [1913 Webster] Again the golden day resumed its right, And ruled in just equation with the… …
28probability theory — Math., Statistics. the theory of analyzing and making statements concerning the probability of the occurrence of uncertain events. Cf. probability (def. 4). [1830 40] * * * Branch of mathematics that deals with analysis of random events.… …
29Joseph Louis Lagrange — Lagrange redirects here. For other uses, see Lagrange (disambiguation). Joseph Louis Lagrange Joseph Louis (Giuseppe Lodovico), comte de Lagrange …
30Diophantus of Alexandria — ▪ Greek mathematician flourished c. AD 250 Greek mathematician, famous for his work in algebra. What little is known of Diophantus s life is circumstantial. From the appellation “of Alexandria” it seems that he worked in the main… …
