Question

An exponent denoted with this letter is the critical parameter of the Box–Cox transformation, which converts non-normal dependent variables to a normal distribution. For 10 points each:
[10m] Name this non-theta Greek letter that also parameterizes the Poisson distribution, as it equals both the expected value and variance.
ANSWER: lambda
[10e] If lambda equals zero, then the Box–Cox transformation just involves applying this function to the input data to make it normal. This function is the inverse of exponentiation.
ANSWER: logarithm [accept natural logarithm or ln (“lawn”)]
[10h] This plot is used to graphically check whether data is normal, as two identically distributed groups of data follow a 45-degree line. Comparing heavy-tailed and normal distributions on this plot produces a nearly horizontal line.
ANSWER: Q-Q plot [or quantile-quantile plot]
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Emory BAlabama A0000
Auburn AEmory A1010020
Georgia Tech BAuburn A010010
Georgia Tech BAuburn A010010
Georgia Tech BGeorgia Tech A010010
Georgia Tech BGeorgia Tech A010010
Georgia AEmory B010010
Georgia AEmory B0101020
Georgia AGeorgia Tech C0101020
Georgia AGeorgia Tech C010010
Georgia Tech EGeorgia Tech D1010020
Tusculum AAuburn C010010
Alabama AClemson A0101020
Georgia Tech BAuburn A010010
Georgia Tech BAuburn A010010
Georgia Tech BGeorgia Tech A010010
Georgia Tech BGeorgia Tech A010010
Auburn CAuburn B010010
Georgia AEmory B010010
Georgia AEmory B0101020
Georgia AGeorgia Tech C0101020
Georgia AGeorgia Tech C010010
Georgia Tech CGeorgia Tech F001010
Georgia Tech DEmory A010010
Georgia Tech AGeorgia Tech E0101020
Georgia Tech FClemson A1010020