Calculators for Statistical Table Entries
| | z to P | |
| | chi-square to
P | |
| | t to P | |
| | r to P | |
| | F to P | |
| | Fisher r-to-z
transformation | |
| | .05 and .01 critical
values of the Studentized range statistic Q | |
| | Odds Ratio &
Log Odds Ratio |
| º | the respective one-tailed probabilities
of —z and +z; | |
| º | the two-tailed probability
of±z; | |
| º | and the proportion of the normal
distribution falling between —z
and +z. |
| Click here to
see the details of the sampling distribution to which any particular value of z belongs. |
| Probabilities | P |
Text will appear in this box only if the value of |z| is greater than 3.75. one-tailed for —z
|
| one-tailed for +z
|
| two-tailed for ±z
|
| area
between ±z
|
| |
For values of df between 1
and 20, inclusive, this section will calculate the proportion of the
relevant sampling distribution that falls to the right of a particular value of
chi-square. To proceed, enter the values of chi-square and df in the
designated cells and click «Calculate».
| Chi-Square | df | P | |||
|
|
|
| | ||
This section will calculate the
one-tail and two-tail probabilities of t for any given value of df. To
proceed, enter the values of t and df in the designated cells and
click «Calculate».
| t | df |
|
| |
| P | one-tailed |
| two-tailed
|
|
| | ||
| t = | r
sqrt[(1—r2)/(N—2)] |
| N =
| r =
|
| t | df |
|
| |
| P | one-tailed |
| two-tailed
|
| |
| zr =
(1/2)[loge(1+r) -
loge(1-r)] |
| SEzr
= 1/sqrt[n-3] |
| r = | n = | ||||
| | |||||
| zr = | SEzr = | ||||
| F |
| Click here to see
the details of the | sampling distribution to which any particular value of F belongs. At the prompt, enter the df values for numerator and denominator. df | numerator |
| denominator |
| P |
| | | ||||
| k | df | Q.05 | Q.01 | |||||
| | | |||||||
| p | Odds
Ratio | Log Odds Ratio | |||
| | | ||||