cointegrations definition in math what is the cointegration of the variables if a linear combination of combination of two $i(1)$ variables is > $i(0), then is cointegration linear are cointegrated variables linear when two variables are cointegrated when a linear combination of a set of combination of $i(1)$ variables is > $i(0)$, then the variables are what does it mean when a set of variables is linearly cointegrated? which of the following variables will always be cointegrated which linear combination of combination of a set of $i(1)$ variables is more cointegrated? which of the following statements describes cointegration of variables? what does cointegration mean when a set of variables is cointegrated which statement is true for cointegration? is it possible to cointegrate two variables if a linear combination of combination of a set of $i(1)$ variables is greater than $i(0)$, then the variables are cointegrated? if a linear combination of combination of a set of $i(1)$ variables is > $i(0)$, then the variables are cointegrated if the combination of combination of a set of $i(1)$ variables is more than $i(0)$, then the variables are cointegrated why are no variables cointegrated in a linear model what is linear cointegration