About: Van der Waerden test

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Named after the Dutch mathematician Bartel Leendert van der Waerden, the Van der Waerden test is a statistical test that k population distribution functions are equal. The Van der Waerden test converts the ranks from a standard Kruskal-Wallis one-way analysis of variance to quantiles of the standard normal distribution (details given below). These are called normal scores and the test is computed from these normal scores. The k population version of the test is an extension of the test for two populations published by Van der Waerden (1952,1953).

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  • Le test de Van der Waerden est un test statistique qui permet de déterminer si les fonctions de distribution de k populations sont égales. Il est nommé ainsi en l'honneur du mathématicien hollandais Bartel Leendert van der Waerden. (fr)
  • Named after the Dutch mathematician Bartel Leendert van der Waerden, the Van der Waerden test is a statistical test that k population distribution functions are equal. The Van der Waerden test converts the ranks from a standard Kruskal-Wallis one-way analysis of variance to quantiles of the standard normal distribution (details given below). These are called normal scores and the test is computed from these normal scores. The k population version of the test is an extension of the test for two populations published by Van der Waerden (1952,1953). (en)
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  • Le test de Van der Waerden est un test statistique qui permet de déterminer si les fonctions de distribution de k populations sont égales. Il est nommé ainsi en l'honneur du mathématicien hollandais Bartel Leendert van der Waerden. (fr)
  • Named after the Dutch mathematician Bartel Leendert van der Waerden, the Van der Waerden test is a statistical test that k population distribution functions are equal. The Van der Waerden test converts the ranks from a standard Kruskal-Wallis one-way analysis of variance to quantiles of the standard normal distribution (details given below). These are called normal scores and the test is computed from these normal scores. The k population version of the test is an extension of the test for two populations published by Van der Waerden (1952,1953). (en)
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  • Test de Van der Waerden (fr)
  • Van der Waerden test (en)
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