function of two variables - traduction vers russe
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function of two variables - traduction vers russe

FUNCTION THAT TAKES TWO INPUTS
Binary functions

function of two variables      
двуместная функция
multivariable function         
FUNCTION WITH MORE THAN ONE ARGUMENT, WITH ALL ARGUMENTS BEING REAL VARIABLES
Multivariate function; Real multivariate function; Several real variables; Real multivariable function; Functions of several real variables; Multi-variable function; Function of multiple real variables; Multivariable function

математика

функция многих переменных

instrumental variable         
  • Figure 1: Proximity qualifies as an instrumental variable given Library Hours
  • Figure 2: G_{\overline{X}}, which is used to determine whether Proximity is an instrumental variable.
  • Figure 3: Proximity does not qualify as an instrumental variable given Library Hours
  • Figure 4: Proximity qualifies as an instrumental variable, as long as we do not include Library Hours as a covariate.
TECHNIQUE IN STATISTICS
Instruments (regressors); Instrumental variables; 2SLS; Two stage least squares; Two-stage least squares; Two-stage least-squares; Instrumental Variable Estimation; Instrumental variable estimation; Instrumental Variable; Exclusion restrictions; IV regression; Weak instruments; Random and fixed effects instrumental variables methods; User:Carolineneil/sandbox/Random and Fixed Effects Instrumental Variables Methods; User:Carolineneil/sandbox/Endogeneity With An Exponential Regression Function; Instrumental variable; Draft:Endogeneity With An Exponential Regression Function; Exponential regression and endogeneity; Draft:Random and Fixed Effects Instrumental Variables Methods; 2-stage least squares; Two-Stage Least Squares

статистика

инструментальная переменная

Définition

грип
ГРИП, ГРИПП, гриппа, ·муж. (·франц. grippe) (мед.). Инфекционная болезнь - катарральное воспаление дыхательных путей, сопровождаемое лихорадочным состоянием; то же, что инфлуэнца
.

Wikipédia

Binary function

In mathematics, a binary function (also called bivariate function, or function of two variables) is a function that takes two inputs.

Precisely stated, a function f {\displaystyle f} is binary if there exists sets X , Y , Z {\displaystyle X,Y,Z} such that

f : X × Y Z {\displaystyle \,f\colon X\times Y\rightarrow Z}

where X × Y {\displaystyle X\times Y} is the Cartesian product of X {\displaystyle X} and Y . {\displaystyle Y.}

Traduction de &#39function of two variables&#39 en Russe