APPROX_COUNT_DISTINCT(expr)
APPROX_COUNT_DISTINCT(expr)
expr; this is faster to calculate than COUNT_DISTINCT but is only an approximationAPPROX_MEDIAN(expr)
APPROX_MEDIAN(expr)
expr; the result should be within about 2% of the true median value. This is equivalent to issuing
APPROX_PERCENTILE(expr, 50).APPROX_PERCENTILE(expr, p)
APPROX_PERCENTILE(expr, p)
expr; p should be a value between 0.0 and 100.0. APPROX_PERCENTILE(expr, 50) will return
the approximate median of expr.AVG(expr)
AVG(expr)
exprCORR(expr1, expr2)
CORR(expr1, expr2)
expr1 and expr2CORRELATION(expr1, expr2)
CORRELATION(expr1, expr2)
CORRCORRCOEF(expr1, expr2)
CORRCOEF(expr1, expr2)
CORRCOUNT(expr)
COUNT(expr)
expr; use * to count all values within an aggregation group or over an entire tableCOUNT_DISTINCT(expr)
COUNT_DISTINCT(expr)
exprCOV(expr1, expr2)
COV(expr1, expr2)
COVAR_POPCOVAR(expr1, expr2)
COVAR(expr1, expr2)
COVAR_POPCOVARIANCE(expr1, expr2)
COVARIANCE(expr1, expr2)
COVAR_POPCOVAR_POP(expr1, expr2)
COVAR_POP(expr1, expr2)
expr1 and expr2COVAR_SAMP(expr1, expr2)
COVAR_SAMP(expr1, expr2)
expr1 and expr2KURT(expr)
KURT(expr)
KURTOSIS_POPKURTOSIS(expr)
KURTOSIS(expr)
KURTOSIS_POPKURTOSIS_POP(expr)
KURTOSIS_POP(expr)
exprKURTOSIS_SAMP(expr)
KURTOSIS_SAMP(expr)
exprKURT_POP(expr)
KURT_POP(expr)
KURTOSIS_POPKURT_SAMP(expr)
KURT_SAMP(expr)
KURTOSIS_SAMPMAX(expr)
MAX(expr)
exprMEAN(expr)
MEAN(expr)
AVGMIN(expr)
MIN(expr)
exprPRODUCT(expr)
PRODUCT(expr)
exprREGR_AVGX(y, x)
REGR_AVGX(y, x)
SUM(x)/N) of the line determined by computing a least-squares-fit linear regression over the given (X, Y)
pairsREGR_AVGY(y, x)
REGR_AVGY(y, x)
SUM(y)/N) of the line determined by computing a least-squares-fit linear regression over the given (X, Y)
pairsREGR_COUNT(y, x)
REGR_COUNT(y, x)
REGR_INTERCEPT(y, x)
REGR_INTERCEPT(y, x)
REGR_R2(y, x)
REGR_R2(y, x)
REGR_SLOPE(y, x)
REGR_SLOPE(y, x)
REGR_SXX(y, x)
REGR_SXX(y, x)
SUM(x^2) - SUM(x)^2/N) of the line determined by computing a least-squares-fit linear regression
over the given (X, Y) pairsREGR_SXY(y, x)
REGR_SXY(y, x)
SUM(x * y) - SUM(x) * SUM(y)/N) of the line determined by computing a
least-squares-fit linear regression over the given (X, Y) pairsREGR_SYY(y, x)
REGR_SYY(y, x)
SUM(y^2) - SUM(y)^2/N) of the line determined by computing a least-squares-fit linear regression
over the given (X, Y) pairsSKEW(expr)
SKEW(expr)
SKEWNESS_POPSKEWNESS(expr)
SKEWNESS(expr)
SKEWNESS_POPSKEWNESS_POP(expr)
SKEWNESS_POP(expr)
exprSKEWNESS_SAMP(expr)
SKEWNESS_SAMP(expr)
exprSKEW_POP(expr)
SKEW_POP(expr)
SKEWNESS_POPSKEW_SAMP(expr)
SKEW_SAMP(expr)
SKEWNESS_SAMPSTDDEV(expr)
STDDEV(expr)
expr (i.e. the denominator is N)STDDEV_POP(expr)
STDDEV_POP(expr)
expr (i.e. the denominator is N)STDDEV_SAMP(expr)
STDDEV_SAMP(expr)
expr (i.e. the denominator is N-1)SUM(expr)
SUM(expr)
exprVAR(expr)
VAR(expr)
expr (i.e. the denominator is N)VAR_POP(expr)
VAR_POP(expr)
expr (i.e. the denominator is N)VAR_SAMP(expr)
VAR_SAMP(expr)
expr (i.e. the denominator is N-1)VARIANCE(expr)
VARIANCE(expr)
VARVARIANCE_POP(expr)
VARIANCE_POP(expr)
VAR_POPVARIANCE_SAMP(expr)
VARIANCE_SAMP(expr)
VAR_SAMP