Section 5: ANALYSING DATA Flashcards

1
Q

Measure of central tendency

A

A single summary score that represents a whole set of scores.
- How descriptive stats are summarized

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2
Q

Mode

A

Most occurring score in a distribution - add up all the scores and tally scores

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3
Q

Bimodal distribution

A

When there are two frequency occurring scores

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4
Q

Mean

A

The average within the distribution - all scores added together and then divided by number of.

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5
Q

Median

A

The middle score in the distribution - write down all the scores starting from the lowest, and find the middle number. If there is an even number of scores the median is the average of the middle two scores.

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6
Q

Regression towards the mean

A

When variables that are extremely high or low, tend to move closer to the average upon retesting.
- Ex: You achieve a lower than normal test score. You would be tempted to try to establish explanations as to why, and possibly change strategies, however it is important to consider that the same combination that resulted in that low grade won’t happen again, and the next set of results will regress back to your normal grade mean.

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7
Q

Percentile rank

A

The percentage of scores that are less than a given score. So if for example, you are in the ‘79th percentile’ in a Maths competition, your score is higher than 79 %of your peers.

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8
Q

Range

A

The gap between the lowest and highest scores, calculated by the largest score minus the
smallest score.
A simplified measure of variation.

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9
Q

Standard deviation

A

A computed measure of how much scores vary around the mean score. The standard deviation is better because it more accurately gauges whether scores are close together or dispersed as it uses information from each score. The higher the standard deviation, the more spread out the distribution.

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10
Q

Normal Distribution (aka Bell Curve)

A

0= Middle
+-1 SD= 34.13%
+-2 SD= 13.59%
+-3 SD= 2.14%
Total = 99.72%

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11
Q

Positively Skewed Distribution

A

Skewed to the left
- The mean is always the highest score

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12
Q

Negatively Skewed Distribution

A

Skewed to the right
- The mean is always the lowest score

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13
Q

Positive correlation

A

The presence of one thing predicts the presence of the other i.e. as chocolate consumption increases, happiness levels increase.

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14
Q

Negative correlations

A

The presence of one thing predicts the absence of the other i.e. as levels of homework increase, levels of happiness decrease.

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15
Q

Scatterplot

A

The line of best fit (also known as the regression line), is the line drawn on a scatter plot to show the relationship.
- Correlations are represented on a scatterplot
- Visual representation of the relationships or associations between two numerical variables

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16
Q

Correlation Coefficient

A

A number between -1 and 1 that tells you the strength and direction of a relationship between variables
- Correlations can be strong or weak. The strength of a correlation (aka its effect size) can be computed by a statistic called the correlation coefficient.

17
Q

Effect size

A

The strength of a correlation

18
Q

Directionality problem

A

It cannot tell us which variable is the cause and which is the effect.

19
Q

Statistical significance

A

(p-value) Tells us the likelihood of the difference(s) found between the experimental and control conditions, being caused by chance.
- We want differences to be caused by our
manipulation—the IV—not by chance. To say that the results of an experiment are statistically significant means that there is a a high likelihood they were caused by the IV. The threshold for statistical significance is no more than a 5% likelihood the results were caused by chance.
We express this as: p ≤ .05

20
Q

Institutional Review Boards

A

Ensure all research complied with the following ethical guidelines

21
Q

Right to withdraw

A

Participants have the right to withdraw at any time, regardless of whether or not they were paid.

22
Q

Deception

A

Information must not be withheld from participants, nor should they be misled

23
Q

Protection of participants from physical and psychological harm

A

Psychologists have a responsibility for
protecting their participants from physical or mental harm.

24
Q

Informed Consent

A

When someone consents to participate in research, their consent must be informed, i.e. the aims of the research should be made clear. Where the research involves children under the age of 16, then consent must be obtained from parents or guardians of the child.

25
Q

Informed Assent

A

A process through which minors can agree to participate in clinical trials. This is different from informed consent, because minors cannot provide consent in the full meaning of the word, as they don’t meet the legal age requirements and are considered to be a vulnerable population.

26
Q

Confidentiality and anonymity

A

Participants have the right to confidentiality. Names should not be used and instead numbers can be given.

27
Q

Debriefing

A

Following an investigation, participants should be fully informed about the nature of the research.