- ValueColumn
- Specifies the name of the input table column that contains the values of the sample data set.
- Tests
- [Optional] Specifies one to four tests to perform. A test can be:
- 'KS' (Kolmogorov-Smirnov test)
- 'CvM' (Cramér-von Mises criterion)
- 'AD' (Anderson-Darling test)
- 'CHISQ' (Pearson's Chi-squared test)
Default: All of the preceding tests.
- Distributions
- Specifies the reference distributions and their parameters. All distributions must be continuous or all must be discrete. The possible distribution and parameters values for continuous distributions are in the following table. The possible distribution and parameters values for continuous distributions are in the second of the two following tables.For discrete distributions:
- BINOMIAL, GEOMETRIC, NEGATIVEBINOMIAL, and POISSON distributions are on N={0,1,2,...}.
- UNIFORMDISCRETE distribution is on events, which are represented by integers.
- GroupByColumns
- [Optional] Specifies the names of the input table columns that contain the group identifications over which to run the test. The function can run multiple tests for different partitions of the data in parallel. If you omit this argument, specify PARTITION BY 1 and omit the GROUP BY clause in the second ON clause.
- MinGroupSize
- [Optional] Specifies the minimum group size. The function ignores groups smaller than the minimum size when calculating statistics. Default: 50.
- NumCell
- [Optional] Specifies the number of cells to make discrete in a continuous distribution. The cell_size must be greater than 3 if distribution is NORMAL; otherwise, it must be greater than 1. The quotient min_group_size/cell_size cannot be less than 5. Default: 10.
| distribution:parameters | parameter Descriptions |
|---|---|
| BETA:α,β | α > 0 is the first shape parameter. β > 0 is the second shape parameter. |
| CAUCHY:x,θ | x, a DOUBLE PRECISION value, is the median parameter. θ > 0 is the scale parameter. |
| CHISQ:k | k, a positive INTEGER, is the degree of freedom. |
| EXPONENTIAL:θ | θ > 0 is the mean parameter, which is the inverse rate. |
| F:d1,d2 | d1 > 0 and d2 > 0 are degrees of freedom. |
| GAMMA:k,θ | k > 0 is the shape parameter. θ > 0 is the scale parameter. |
| LOGNORMAL:μ,σ | μ, a DOUBLE PRECISION value, is the mean. σ > 0 is the standard deviation. |
| NORMAL:μ,σ | μ, a DOUBLE PRECISION value, is the mean. σ > 0 is the standard deviation. |
| T:k | k, a positive INTEGER, is the degree of freedom. |
| TRIANGULAR:a,c,b | a <= c <= b && a < b, where a is the lower limit of this distribution (inclusive), b is the upper limit of this distribution (inclusive), and c is the mode of this distribution. |
| UNIFORMCONTINUOUS:a,b | a < b, where a is the lower bound of this distribution (inclusive) and b is the upper bound of this distribution (exclusive). |
| WEIBULL:α,β | α > 0 is the shape parameter. β > 0 is the scale parameter. The function uses the two-parameter form of the distribution defined by the Weibull Distribution, http://mathworld.wolfram.com/WeibullDistribution.html, equations (1) and (2). |
| distribution:parameters | parameter Descriptions |
|---|---|
| BINOMIAL:n,p | n, a positive INTEGER, is the number of trials. p, in [0,1], is the success probability in each trial. |
| GEOMETRIC:p | p, in [0,1], is the success probability in each trial. |
| NEGATIVEBINOMIAL:r,p | r, a positive INTEGER, is the number of successes until the function stops the tests. p, in [0,1], is the success probability in each trial. The function represents the distribution of the number of failures before r successes occur. |
| POISSON:λ | λ > 0 is the rate parameter. |
| UNIFORMDISCRETE:a,b | a < b, where a is the lower bound of this distribution (inclusive) and b is the upper bound of this distribution (exclusive). Both a and b are INTEGER values. |