ANOVA Flashcards
differences between t test and anova:
t test: one sample, __ independent samples, paired samples
Anova: one way and factorial
2
a t test can be used to compare more than two groups (example- conditions) true or false?
false
we can use __ to compare more than 2 (without worrying about increasing type I error
anova
for 1 iv: one way anova
for 2 or more: __ anova
factorial
null hypothesis: all means are the __
alliterative hypothesis: means are not the same but it does __ tell which ones
same, not
analysis of variance ( anova): compares the amount that is due to ___ changes in the IV (__ - group variance) to variance that is due to random error (within groups variance) for 3 groups or more.
between groups variance/ within groups variance = variance due to iv/ error variance .
systematic, between
analysis of variance: the f statistic: the f - statistic is the ratio of the 2 __.
f = between groups variance/ within groups variance
as with any ration, F will increase if either
1) the between groups variance __ or
2) the ___ variance decreases
variances, increases, within group
we will use the f- ratio to calculate _ - values and significant differences : between - group > within group variance
if the anova can explain more of the variability due to conditions than error, then the condition had a __ effect on the outcome.
- the more __ - group variance, the higher the _ - ratio
- the larger the F- ratio, the higher probability of __ the null hypothesis
- the higher your F statistic, the more likely your groups are statistically __ from each other
P, between, F, rejecting, different
we can make our differences more statistically significant by __ the between - groups variance.
- you decrease within groups variance by making your sample more __
- minimizing measurement error by having good iv and dvs
ensuring that the participants have the exact same experience, except the changes in the IV .
decrease, homogenous
we can make our differences more statistically significant by increasing the between - groups variance.
- you increase between groups- variance by making your __ stronger
manipulation
writing the results from the anova : f ( #,#) =#, p = #
.
anova is used to test for group differences between _ or more groups
anova can be used with both __ and one way designs
anova works by comparing between group differences to within groups - a ratio known as the _ statistic
the bigger the F statistic, the less likely it is that group differences are due to __ (sampling error) . instead, it is likely that they are due to the effects of our __ .
3, factorial, f, IV