For half a century, methodologists have debated wen to use one-and two-tail
ed tests. But they conducted the debate with scarcely a mention of the litt
le known directional two-tailed test-the only hypothesis test that, properl
y used, provides for a decision in either direction. In contrast, the tradi
tional two-tailed test assesses nondirectional statistical hypotheses and d
oes not provide for a directional decision. A directional two-tailed test w
ith unequal rejection regions can have virtually the same power as a one-ta
iled test and, unlike one-tailed tests, it provides for deciding in the unp
redicted direction. However, a problem unresolved for one-tailed tests rema
ins for the directional two-tailed test, namely, whether one should create
unequal rejection regions just because one has grounds to predict an outcom
e's direction. Nevertheless, the directional two-tailed test will satisfy r
esearch needs much more frequently than will traditional tests and should b
e adopted as the primary, general-purpose hypothesis test.