research methods 2 Flashcards

(36 cards)

1
Q

what do statistics allow us to do?

A

summarize, interpret, and present collected data

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2
Q

descriptive statistics

A

present information abt data at a glance to give us an overall idea abt experiment

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3
Q

measures of central tendency

A

mean, median, mode

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4
Q

ways to visually summarize data

A
  • pie graphs
  • bar graphs
  • diagrams (i.e. venn)
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5
Q

histogram

A
  • type of graph
  • reports number of times groups of values appear in a data set
  • x-axis is groups of values called bins
  • y-axis measures number of values in dataset that fall into each bin (frequency)
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6
Q

what are histograms used for?

A

as a base to create a frequency distribution

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7
Q

frequency distribution

A
  • type of graph
  • illustrates distribution of how frequently values appear in a data set
  • smooth curve tht connects peak of each bar in histogram
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8
Q

how are many everyday measures distributed?

A

normal distribution

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9
Q

normal distribution

A
  • smooth
  • bell-shaped
  • symmetrical around a single peak
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10
Q

what do measures of central tendency tell us?

A
  • where a dataset is centered
  • most common is the mean
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11
Q

mean

A
  • average
  • add together all points in a dataset, divide by number of items
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12
Q

what is the mean susceptible to?

A

influence by outliers

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13
Q

outliers

A

extreme points distant form others in the dataset

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14
Q

mode

A
  • value that appears most frequently in a set
  • tells us the most typical response
  • only one that can be used for non-numerical datasets
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15
Q

median

A
  • center value in a dataset when arranged numerically
  • if even, mean of center points is used
  • tells us middle of dataset
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16
Q

advantage of median

A

can’t be pulled in one direction by an outlier

17
Q

what do measures of central tendency not tell us?

A

values that fall around the center point

18
Q

measures of variability

A
  • review spread and distribution of a dataset
  • most common is standard deviation
19
Q

groups of descriptive statistics

A
  • measures of central tendency
  • measures of variability
20
Q

standard deviation

A
  • measure of the average distance of each data point from the mean
  • larger deviation = data more spread out
21
Q

inferential statistics

A

statistics that allow us to use results from samples to make inferences about overall underlying populations

22
Q

what do the distributions look like when you’re testing an experimental and control group?

A
  • positive effect: two distributions exist bc you have diff. populations (one is shifted on x-axis)
  • negative effect: same distribution bc. both groups in same pop’n
23
Q

how do we determine if shift in distribution btwn groups was bc of random variation or actual correlation?

24
Q

T-test

A
  • statistical test
  • considers each data point from both groups to calculate probability that two samples were drawn from the same population
  • produces a P-value
25
P-value
- got from T-test - probability (0-1) indicating likelihood of difference being observed even if no "rea'" difference exists - probability of getting same results even if hypothesis is wrong - "is the difference large enough btwn groups to attribute results to hypothesis?"
26
what P-value represents results that are statistically significant?
- 0.05 - less than 5% chance tht observed difference was bc of chance - 95% chance that a difference btwn groups does exist
27
statistical significance
- when the diff btwn two groups is bc of a true difference btwn properties of two groups, not bc of random variation - type 1 and type 2 errors can occur
28
type 1 and type 2 errors
- type 1: believing a difference exists when it doesn't (false alarm) - type 2: failing to see a difference when it does exist (miss)
29
what makes it difficult for scientists to perform experiments?
ethical and practical concerns
30
what can scientists do to avoid ethical concerns in experiments?
observational studies
31
observational studies
- observe effect of particular variable without performing explicit manipulations - experimental design principles can apply here (i.e. hypothesis/data)
32
correlation
- measure of the strength of the relationship btwn two variables - symbolized by correlation coefficient
33
correlation coefficient
- R - btwn -1 and +1 - tells us strength and direction of correlation
34
meaning of correlation coefficient
+1: perfect positive correlation -1: perfect negative correlation close to 0: weaker correlation
35
relationship between slope of trend line and R-value
- none - as long as points are on trend line, R-val is +/-1 - slope can be wtvr - if trendline is horizontal, R-val is 0 (no correlation)
36
correlation doesn't equal causation
- even if strong correlation exists, we can't say relationship btwn variables is causing an effect - mb bc of confounding variables