Tables for the two-sample Haga test of location
Aplikace matematiky (1978)
- Volume: 23, Issue: 4, page 237-247
- ISSN: 0862-7940
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topHojek, Stanislav. "Tables for the two-sample Haga test of location." Aplikace matematiky 23.4 (1978): 237-247. <http://eudml.org/doc/15054>.
@article{Hojek1978,
abstract = {The rank statistic $H$ based on the number of exceeding observations in two samples is suitable for testing difference in location of two samples. This paper contains tables of one-sides significance levels $P\lbrace H\ge k\rbrace $ for $k=7,8,\ldots , 11; max (2,n-10)<m\le n\le 25,
k=9,10,\ldots , 13; max(2,n-15)<m\le n-10;13\le n \le 25;
k=11,12,\ldots ,15; 2<m\le n-15,18\le n\le 25$, which includes almost all practically used significance levels for $3\le m \le n \le 25$, where $m,n$ are the sample sizes.},
author = {Hojek, Stanislav},
journal = {Aplikace matematiky},
keywords = {tables; two-sample Haga test of location; Tables; Two-Sample Haga Test of Location},
language = {eng},
number = {4},
pages = {237-247},
publisher = {Institute of Mathematics, Academy of Sciences of the Czech Republic},
title = {Tables for the two-sample Haga test of location},
url = {http://eudml.org/doc/15054},
volume = {23},
year = {1978},
}
TY - JOUR
AU - Hojek, Stanislav
TI - Tables for the two-sample Haga test of location
JO - Aplikace matematiky
PY - 1978
PB - Institute of Mathematics, Academy of Sciences of the Czech Republic
VL - 23
IS - 4
SP - 237
EP - 247
AB - The rank statistic $H$ based on the number of exceeding observations in two samples is suitable for testing difference in location of two samples. This paper contains tables of one-sides significance levels $P\lbrace H\ge k\rbrace $ for $k=7,8,\ldots , 11; max (2,n-10)<m\le n\le 25,
k=9,10,\ldots , 13; max(2,n-15)<m\le n-10;13\le n \le 25;
k=11,12,\ldots ,15; 2<m\le n-15,18\le n\le 25$, which includes almost all practically used significance levels for $3\le m \le n \le 25$, where $m,n$ are the sample sizes.
LA - eng
KW - tables; two-sample Haga test of location; Tables; Two-Sample Haga Test of Location
UR - http://eudml.org/doc/15054
ER -
References
top- T. Haga, 10.1007/BF01682330, Ann. Inst. Statist. Math. 11 (1959/60), 211 - 219. (1959) MR0119315DOI10.1007/BF01682330
- J. Hájek Z. Šidák, Theory of rank tests, Academia, Prague & Academic Press, New York - London, 1967. (1967) MR0229351
- Z. Šidák, Tables for the two-sample location E-test based on exceeding observations, Apl. mat. 22 (1977), 166-175. (1977) MR0440791
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