Front Back
sampling distribution of the means
frequency distribution of all possible sample means that occur when an infinite number of samples of the same size are randomly selected from one raw score population
central limit theorem
statistical principle that defines the mean, the standard deviation and the shape of the sampling distribution
central limit theorem tells us
1. forms an approximately normal distribution 2. mean is equal to the population mean 3.standard deviation is mathematically related to the standard deviation of the raw score population
standard error of the mean
standard deviation of the sampling distribution
sampling error
results when, by chance, the scores selected produce a sample statistic that is different from the population parameter it represents
region of rejection
contains means so unlikely to be representing the population that we reject them from representing that population
criterion probability
the probability that defines samples as too unlikely for us to accept as representing a particular population. ex: .05
critical value
marks the inner edge of the region of rejection, defining the minimum value required for a sample to fall into the region of rejection
parametric statistics
procedures that require specific assumptions about the characteristics of the raw score population.
2 assumptions of parametric statistics
1. population of dependent scores forms a normal distribution 2.the scores are interval or ratio scale
nonparametric statistics
inferential procedures that dont require assumptions. nominal and ordinal data
two tailed test
used to predict a relationship when we do not predict the direction the scores will change
one tailed test
used to predict a relationship when we do predict the direction the scores will change
statistical hypotheses
describes the population parameters that the sample data represent if the predicted relationship does not exist
alternative hypotheses
describes the population parameters that the experiment does work as predicted.
null hypothesis
describes the population parameters that the sample data represent if the predicted relationship does NOT exist
z test
procedure for computing a z score for a sample mean on the sampling distribution of the means. USE WHEN SD IS KNOWN
significant results
indicates that our results are unlikely to occur if the predicted relationship does not exist in the population. Relationship is found
nonsignificant results
indicates that the results are likely to reflect chance sampling error without there being a relationship in nature
Type I error
rejecting the null hypothesis when it is true
Type II error
retaining the null hypothesis when it is false
power
probability of not making a type II error
one sample t test
parametric inferential procedure for a one sample experiment when the standard deviation of the raw score population must be estimated. DO NOT KNOW SD
estimated standard error of the mean
an estimate of the standard deviation of the sampling distribution
point estimation
describing a point on the variable at which the mean is expected to fall
interval estimation
specifying a range of values in which we expect the population parameter to fall
confidence interval
interval estimation that describes a range of values of the mean, one of which represents our sample mean. describes the highest and lowest values of the mean that are not significantly different than the sample mean
independent samples t test
parametric procedure for testing two sample means from independent samples from the same population
homogeneity of variance
the variances of the populations being represented are equal
sampling distribution of differences between the means
distribution of all possible differences between two means when they are drawn from the same population
pooled variance
weighted average of each variance
standard error of the difference
estimated standard deviation of the sampling distribution of differences between means
confidence interval for the difference between two
a range of differences between two means, any one of which is likely to be represented by the difference between two sample means
related samples t test
parametric procedure used with two related samples
related samples
each score in a sample is paired with a particular score in another sample
matched samples design
match each participant in one condition with another participant in the other condition
repeated measures design
each participant is tested under all conditions of the independent variabel
sampling distribution of mean differences
shows all possible values of the mean of D that occur when samples are drawn from a population of different scores
confidence interval for the mean of D
a range of values of the mean of D, any one of which our sample mean is likely to represent.
effect size
amount of influence changing the conditions of the independent variable had on dependent scores. Larger effect size= more important
cohen's d
measures effect size as the magnitude of the difference the conditions, relative to the population standard deviation

Access the best Study Guides, Lecture Notes and Practice Exams

Login

Join to view and access 3M+ class-specific study document.

or
We will never post anything without your permission.
Don't have an account?
Sign Up

Join to view 2 2 and access 3M+ class-specific study document.

or

By creating an account you agree to our Privacy Policy and Terms Of Use

Already a member?