What is data Flashcards

1
Q

What is a heuristic

A

A mental shortcut to draw a conclusion that reduces effort and simplifies a complex or difficult problem. They are normally a rule-of-thumb method that is not optimal but good enough sometimes. Lead to cognitive biases.

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2
Q

What is statistical thinking

A

Statistical thinking provides us with the tools to more accurately understand the world and overcome the biases of human judgment such as availability heuristics.

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3
Q

What can do statistics do for us?

A

Describe phenomena in a simplified way that’s easy to understand.

Decide on what to do based on data, especially in uncertainty. Determine how much results from chance.

Predict new situations based on data from previous situations.

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4
Q

Learning from data

A

Previous research>
form hypothesis>
does the data support the hypothesis

Data can be used to update beliefs and prior knowledge.

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5
Q

Aggregation

A

Presents raw data into simple and easy to read format (e.g. Graph).

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6
Q

Uncertainty

A

Estimates drawn from tests and data. Can never prove a hypothesis though.

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7
Q

Sampling from a population

A

Samples must be representative of the population. Larger samples are generally more precise.

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8
Q

Causality and statistics

A

Proceed with caution if you are inferring causation. You typically need an experimental design. Even then, be cautious. If you are observing, try to use terms such as association and relationship. Correlation does not necessarily mean causation.

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9
Q

Generalisability

A

If research results from the sample can be applied to the entire population of interest and across time. Findings must be valid. External validity.

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10
Q

Randomised controlled trial

A

Sample a treatment/experimental group (experience a treatment/independent variable) and a control group (experience no treatment/independent variable). Individuals must be assigned randomly otherwise they may differ from each other in terms of attitudes and other factors.
Randomising a sample provides some confidence that no factors will confound the treatment effect. Researchers often try to address these confounds using statistical analyses but controlling for thesecan be very difficult.

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11
Q

Quantitative data

A

Data measured with a numerical value.

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12
Q

Qualitative data

A

Data measured with no numerical value. Descriptive.

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13
Q

Binary numbers

A

Zeros or ones to represent true or false (logical values), or present or absent. Discrete.

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14
Q

Integers

A

Whole numbers with no fractional or decimal part. Discrete.

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15
Q

Real numbers

A

Numbers with fractions or decimal parts. Continuous.

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16
Q

Discrete measurement

A

Takes on one of a finite set of values. It may be qualitative or quantitative. There are no decimal or fractional values.

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17
Q

Continuous measurement

A

Defined in terms of a real number.

18
Q

Construct

A

An unobservable theoretical concept. Not a physical feature. Impossible to measure without some error. Reduce error of measure by improving the quality of the measurement or by averaging over a larger number of individual measurements.

19
Q

Reliability

A

The consistency of the measurement.

20
Q

Test-retest reliability

A

Test-retest reliability measures the consistency of the result if performed twice.

21
Q

Inter-rater reliability

A

Inter-rater reliability is the consistency between multiple raters or judges of the results (eliminate subjective opinion).

22
Q

Validity

A

The extent to which the measurement measures what it is supposed to measure.

23
Q

Internal validity

A

Internal validity refers to the extent to which you are able draw the correct conclusions about the causal relationships between variables. Can tell which factor is the cause within an experiment.

24
Q

Face validity

A

Does the measurement appear to be valid or appropriate for the variable?

25
Q

Construct validity

A

Is the measurement related to other measurements in an appropriate way? Measuring what you want to measure.

Convergent validity means that the measurement should be closely related to other measures that are thought to reflect the same construct.

Divergent validity means measurements that reflect different constructs should be unrelated.

26
Q

Predictive validity

A

Valid measurements should be predictive of other outcomes.

27
Q

Possible features of a variable

A

Identity: each value of the variable has a unique meaning.

Magnitude: The values of the variable reflect different magnitudes and have an ordered relationship to one another – that is, some values are larger and some are smaller.

Equal intervals: Units along the scale of measurement are equal to one another. This means, for example, that the difference between 1 and 2 would be equal in its magnitude to the difference between 19 and 20.

Absolute zero: The scale has a true meaningful zero point.

28
Q

Nominal scale

A

A nominal variable satisfies the criterion of identity, such that each value of the variable represents something different, but the numbers simply serve as qualitative labels. Discrete.

29
Q

Ordinal scale

A

An ordinal variable satisfies the criteria of identity and magnitude, such that the values can be ordered in terms of their magnitude. The ordering gives us information about relative magnitude, but the differences between values are not necessarily equal in magnitude. Discrete.

30
Q

Interval scale

A

An interval scale has all of the features of an ordinal scale, but in addition the intervals between units on the measurement scale can be treated as equal. Can also be negative on the scale, so no true zero. Continuous and discrete.

31
Q

Ratio scale

A

A ratio scale variable has all four of the features outlined above: identity, magnitude, equal intervals, and absolute zero. The difference between a ratio scale variable and an interval scale variable is that the ratio scale variable has a true zero point. Continuous and discrete.

32
Q

Numeric operations for different scales

A

Nominal: equal or not equal

Ordinal: greater and lesser than another

Interval: addition and subtraction

Ratio: multiply and divide

33
Q

Variable

A

Something measured with at least two possible measures.

34
Q

Constant

A

Something with only one value.

35
Q

Likert scale

A

quasi-interval scale

36
Q

Operationalisation

A

The process by which we take a meaningful but somewhat vague concept and turn it into a precise measurement.

37
Q

Confounder

A

A confounder is an additional, often unmeasured variable that turns out to be related to both the predictors and the outcome. The existence of confounders threatens the internal validity of the study because you can’t tell whether the predictor causes the outcome, or if the confounding variable causes it.

38
Q

Covariate

A

A covariate is usually an independent variable that is measured alongside the main independent variable(s) of interest, whereas a confounding variable is usually an extraneous or uncontrolled factor that may be associated with the outcome but is not part of the causal pathway.

39
Q

Artefact

A

A result is said to be “artefactual” if it only holds in the special situation that you happened to test in your study. The possibility that your result is an artefact describes a threat to your external validity, because it raises the possibility that you can’t generalise or apply your results to the actual population that you care about.

40
Q

History effects

A

History effects refer to the possibility that specific events may occur during the study that might influence the outcome measure.

41
Q

Maturation effects

A

As with history effects, maturational effects are fundamentally about change over time. However, maturation effects aren’t in response to specific events. Rather, they relate to how people change on their own over time.

42
Q

Repeated testing effects

A

An important type of history effect is the effect of repeated testing. Suppose I want to take two measurements of some psychological construct (e.g., anxiety). One thing I might be worried about is if the first measurement has an effect on the second measurement. In other words, this is a history effect in which the “event” that influences the second measurement is the first measurement itself!