distribution free statistic vs phi correlation
phi correlation vs distribution free statisticdistribution free statistic and phi correlation both are nouns.
| Word | Noun | Adjective | Verb | Adverb |
|---|---|---|---|---|
| distribution free statistic | Yes | No | No | No |
| phi correlation | Yes | No | No | No |
As nouns,
phi correlation is a hyponym of
distribution free statistic; that is, phi correlation is a
word with a more specific, narrower meaning than
distribution free statistic:
- distribution free statistic: a statistic computed without knowledge of the form or the parameters of the distribution from which observations are drawn
- phi correlation: an index of the relation between any two sets of scores that can both be represented on ordered binary dimensions (e.g., male-female)
Other hyponyms of distribution free statistic include
rank-difference correlation, rank-difference correlation coefficient, rank-order correlation, rank-order correlation coefficient, Kendall test, fourfold point correlation, phi coefficient.
| distribution free statistic (noun) | phi correlation (noun) |
|---|---|
| a statistic computed without knowledge of the form or the parameters of the distribution from which observations are drawn | an index of the relation between any two sets of scores that can both be represented on ordered binary dimensions (e.g., male-female) |
Words related to "distribution free statistic"
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