Define bias
Any deviation or error from the value which you expect
Define experimental error
Arises due to factors other than those you are interested in
Define factors of interest
An independent variable that you are actively interested in
Define confounding factors
A variable that affects the current outcomes, but is not relevant to the current investigation
Define randomisation
A method to reduce bias of the effect of unknown confounding factors. It is a method to randomly select a sample of items of experiments
Define replication
The repetition of an experiment under apparently identical circumstances
Define blocking
Sometimes it is possible to design the experiment so that all other factors are kept constant and the only thing changing is the factor of interest which is called ‘blocking’
Define paired comparison
When the experiments are blocked into twos
This reduces experimental error because it reduces the variation between items/people
Define control groups
A group where you are not applying anything new
This is to set a benchmark to assess true differences between the efficiency of the drug
Define experimental group
The opposite of a control group
They receive the treatment
Define blind trials
Trails where the people in the study are not aware whether they are in the control group or experimental group.
This reduces bias arising as a result of the expectations of the patient
Define double blind trials
Trials where neither the patient or the researchers are aware who was in the control group and who was in the experimental group
This reduces bias arising from the expectations of the patients and the administers of the treatments
Define completely randomised design
If there are multiple groups/samples, each person/sample element is assigned to a group completely at random. This means that each group is of a different size
This reduces bias
Define randomised block design
People/experiments within pairs or groups are kept together but the way that the experiments are allocated within the block are randomised
This reduces bias and experimental error
Define effect size
This is a measure of practical significance which is not affected by sample size
The greater the effect size the higher the number
Define cohens d
Measure of effect on the difference between two means
How to work out cohens d
Two equations in page 7 to find d
If d is
0-0.2
0.2-0.5
0.5-0.8
0.8+
What are they called
No effect
Small effect
Medium effect
Large effect
When the test/ experiment is statistically significant and practically significant what is the p and d like and what would the conclusion be
Low p and high d
Evidence to suggest a difference in means and the difference may be large/meaningful
When the test/ experiment is not statistically significant but practically significant what is the p and d like and what would the conclusion be
High p but low d
Insufficient evidence to suggest a difference but if there were one it would be small. It may be that sample is too small to detect any difference. Further investigation may be valid
When the test/ experiment is statistically significant but not practically significant what is the p and d like and what would the conclusion be
Low p and low d
Evidence to suggest a difference in mean but that may not mean anything practically
When the test/ experiment is not statistically significant and not practically significant what is the p and d like and what would the conclusion be
High p and low d
Insufficient evidence to suggest a difference in means and if there were one, it wouldn’t be meaningful