WEEK 7 Flashcards
Quantitative hypothesis testing
Confidence Intervals
-We can use the sample mean as an estimate of the population mean
-Sample Mean: Mean of your sample (a subset of the population)
-Population Mean: Mean in the population
Point and Interval Estimates
- We can calculate boundaries within which we think the population will fall (confidence intervals)
- A sample mean is known as the point estimate
e.g. confidence intervals
- 1.96 standard deviations above and below the mean includes 95% of the standard normal distribution
95% confidence that our sample mean will be within 1.96 standard deviations of the population mean
Limitations of standard error
- Small Samples have larger confidence intervals
-Larger samples have narrower confidence intervals
What is a hypothesis?
- A precise statement of an assumed relationship between variables, a prediction about how something will behave
-must be testable
Types of Research:
- Causal: suggests a particular causal influence
non-causal: suggests a particular characteristic without reference to causation
Types of Hypothesis:
-Directional; suggests a direction of the effect
-non-directional: does not specify the direction of the difference/ effect
One tailed vs two tailed hypothesis
- One tailed: where you HAVE specified the direction of the relationship between variables or the difference between conditions
Two-tailed: you have NOT specified the direction of the relationship, bit you have stated there will be/ wont be one
Null VS Alternative hypothesis
Null: No effect
Alternative: Is an effect
What is a sampling error?
- The patterns in our scores do not accurately reflect the underlying population
P Value+ Hypothesis testing
-how likely we are to get the pattern of data we have found if the null hypothesis were true
- known as the P VALUE
p: 0.05 or 1/20
if p>0.05 we do not have sufficient evidence to reject the null hypothesis
if p<0.05 we have sufficient evidence to reject the null hypothesis
Null Hypothesis and Significance Testing
- Formulate a hypothesis and collect data to measure this
- Run statistical analyses on the data using SPSS to produce a test statistic
- Test statistic is compared in SPSS to work out how likely it is to obtain the statistic if the null hypothesis was true
- if p is small enough, it suggests that the pattern of findings is unlikely to have arisen by chance, meaning the data is statistically significant