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classical assumption #1
regression models linear in coefficients, correctly specified, and has an additive error term
classical assumption #2
error term has population mean of zero
classical assumption #3
all explanatory variables are uncorrelated with the error term
classical assumption #4
observations of error term are uncorrelated with each other (no serial correlation)
classical assumption #5
error term has constant variance (no heteroskedasticity)
classical assumption #6
no explanatory variable is a perfect linear function of any other explanatory variable (no perfect multicollinearity)
classical assumption #7
error term is normally distributed (optional)
gavis-markov theorem
given classical assumptions 1-6 the ordinary least squares estimator is minimum variance estimator from among the set of all linear unbiased estimators
B.L.U.E
best, linear, unbiased, estimator (minimum variance)