PRELIM | Psychological Statistics (PSM102)

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152 Terms

1

Statistics

a range of techniques and procedures for analyzing, interpreting, displaying, and making decisions based on data

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2

Statistics is the language of ____ and _____

science and data

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3

Statistics

serves as the link between a research idea and and usable conclusions

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4

Statistics

provides tools that you need in order to react intelligently to information you hear or read

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5

Statistics

can be used to add credibility to an argument or advice

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6

Data

represent the measured value of variables

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7

Variable

a characteristic or feature of the thing we are interested in understanding

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Independent Variable

manipulated by an experimenter

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9

Dependent Variable

shows the results after the independent variable is manipulated

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10

Experimental Group

group that received the variable being tested in an experiment

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11

Control Group

the group in an experiment that does not receive the variable you are testing

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12

Qualitative

express a qualitative attribute such as hair color, eye color, religion, favorite movie, gender, and so on. The values do not imply a numerical ordering.

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13

Quantitative

measured in terms of numbers. Some examples are height, weight, and shoe size.

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14

Discrete

variable you can count in a finite amount of time

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15

Discrete

countable, instead of measurable

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16

Discrete

easy to visualize and distribute, and can be categorical

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17

Continuous

can assume an infinite number of real values within a given interval

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18

Continuous

variable that changes over time, may or may not have decimals, and visualized with line graphs or skews

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19

Nominal

naming or categorizing responses

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20

Ordinal

uses labels to classify cases (measurements) into ordered classes

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21

Interval

there is order, the difference between the two variables is meaningful and and equal, and the presence of zero is arbitrary

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22

Ratio

the most informative scale and an interval scale with the additional property that its zero position indicates the absence of the quantity being measured

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23

Sample

a small subset of a larger set of data

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24

Population

the larger set from which the sample is drawn

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25

n

sample

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26

N

population

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27

Simple Random Sampling

most straightforward among the sampling strategies

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28

Simple Random Sampling

requires every member of the population to have an equal chance of being selected into the sample

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29

Simple Random Sampling

the selection of one member must be independent of the selection of every other member. picking one member from the population must not increase or decrease the probability of picking any other member (relative to the others)

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30

Stratified Random Sampling

sometimes used to make the sample more representative of the population since simple random sampling often does not ensure a representative sample

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31

Stratified Random Sampling

this method can be used if the population has a number of distinct “strata” or groups

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32

Convenience Sampling

a non-probability sampling method where units are selected for inclusion in the sample because they are the easiest for the researcher to access

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33

Convenience Sampling

can be due to geographical proximity, availability at a given time, or willingness to participate in the research

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34

Sampling Bias

occurs when some members of a population are systematically more likely to be selected in a sample than others

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35

Sampling Error

a deviation in the sampled value versus the true population value. occurs because the sample is not a representative of the population or is biased in some way

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36

Experimental Research Design

  • defined by the use of random assignment to treatment

  • conditions and manipulation of the independent variable

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37

Quasi-Experimental Research Design

involves manipulating the independent variable but not randomly assigning people to groups

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Non-Experimental Research Design

sometimes called Correlational Research

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39

Non-Experimental Research Design

involves observing things as they occur naturally and recording our observations as data

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40

Types of Statistical Analyses

Descriptive Statistics & Inferential Statistics

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Descriptive Statistics

numbers that are used to summarize and describe data. data refers to the the information that has been collected from an experiment, survey, historical record, etc.

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42

Inferential Statistics

the formal analyses and tests we run to make conclusions about our data

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43

Inferential Statistics

use measurements from the sample of subjects in the experiment to compare the treatment groups and make generalizations about the larger population of subjects

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44

X and Y

variables being observed in an experiment or research

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45

Σ

indicates summation

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46

i = 1

indicates that the summation is to start with x

<p>indicates that the summation is to start with x<span style="color: rgb(189, 193, 198)">₁</span></p>
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47

4

indicates that the summation will end at x

<p>indicates that the summation will end at x<span style="color: rgb(189, 193, 198)">₄</span></p>
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48

Frequency Distribution

an organized tabulation showing exactly how many individuals are located in each category on the scale of measurement

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49

Frequency Tables

shows the frequencies of the various response categories and the relative frequencies, which are proportion of responses in each category

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50

Regular Frequency Distribution

When a frequency distribution table lists all of the individual categories (x values), it is called _________

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51

Class Intervals

groups of scores

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52

Grouped Frequency Distribution

In a grouped table, the x column lists groups of scores, rather than individual values

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53

the same width

In grouped frequency distribution, the intervals all have _________, usually a simple number such as 2, 5, 10, and so on

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54

Multiple

Each interval begins with a value that is a ________ of the interval width

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55

Interval Width

selected so that the table will have approximately ten intervals

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56

Cumulative Frequency

Calculated by adding each frequency from a frequency distribution table to the sum of its predecessors. The last value will always be equal to the total for all observations, since all frequencies will already have been added to the previous total.

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57

Relative Frequency

A proportion or percentage which is calculated with the help of given frequency

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58

f/N

formula of relative frequency

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59

1

total of relative frequency

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60

Interpolation

mathematical process based on the assumption that the scores and the percentages change in a regular, linear fashion as you move through an interval from one end to the other

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61

Percentile

commonly expressed as the percentage of values in a set of data scores that fall below a given value

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n/N * 100%

formula for percentileQya

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63

Quartile

three values that split sorted data into four parts, each with an equal number of observations

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Decile

each of ten equal groups into which a population can be divided according to the distribution of values of a particular variable

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65

Pie Chart

each category is represented by a slide of the pie and the area of the slice is proportional to the percentage of responses in the category

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66

Pie Chart

This is simply the relative frequency multiplied by 100

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67

Pie Chart

effective for displaying the relative frequencies of a small number of categories but not recommended when you have a large number of categories

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68

y-axis

In bar charts/graphs, this is where frequencies are shown

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69

x-axis

In bar charts/graphs, this is where the variable is shown

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70

Bar Charts/Graphs

Typically, the y-axis shows the number of observations in each category rather than the percentage of observations in each category as is typical in pie charts

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71

Lie Factor

refer to the ration of the size of the effect shown in a graph to the size of the effect shown in the data

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72

Baseline in bar charts/graphs

the bottom of the y-axis, representing the least number of cases that could have occurred in a category. Normally, but not always, this number should be zero

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73

Pie Charts and Bar Charts/Graphs

can be used for graphing qualitative variables

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74

Line Graph

essentially a bar graph with the tops of the bars represented by points joined by lines (the rest of the bar is suppressed)

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75

Line Graph

generally better at comparing changes over time

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76

Stem-and-Leaf Display

graphical method of displaying data. It is particularly useful when your data are not too numerous

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77

Stem-and-Leaf Display

Its one purpose is to clarify the shape of the distribution

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78

Histogram

graph that shows the frequency of numerical data using rectangles

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79

distribution frequency of a variable

In Histogram, this is what the height of a rectangle (the vertical axis) represents

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80

Frequency Polygon

A curve that is drawn on the x-axis and the y-axis

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81

Frequency Polygon

can serve as an alternative to a histogram

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82

x-axis

In frequency polygon, it represents the values in the dataset

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83

y-axis

In frequency polygon, it shows the number of occurrences of each distinct category

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84

x-axis

where the frequency polygon needs to start and end

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85

Frequency Polygon

the points in this graph represent frequency of values within a particular interval rather than actual data value.

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86

Box and Whisker Plot

Otherwise known as a boxplot, is a graph summarizing a set of data

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87

Box and Whisker Plot

shows how the data is distributed and it also shows any outliers and a useful way to compare different sets of data

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Bar Graph

This graph should be used when the score categories (x values) are measurements from a nominal or an ordinal scale

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89

Bar Graph

This graph is just like a histogram except that gaps or spaces are left between adjacent bars

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90

Line Graph, Stem-and-Leaf Display, Histogram, Frequency Polygon, Box and Whisker Plot, Bar Graph

can be used for graphing quantitative variables

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91

Bell Curve

a common type of distribution for a variable, also known as the normal distribution

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92

Bell Curve

originates from the fact that the graph used to depict a normal distribution consists of a symmetrical bell-shaped curve

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93

Skew

most common asymmetry; one of the two tails of the distribution is disproportionately longer than the other

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94

Skew

This property can affect the value of the averages we use in our analyses and make them an inaccurate representation of our data, which causes many problems

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95

Skew

can either be positive or negative (also known as right or left, respectively), based on which tail is longer

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96

Positive Skew

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97

Negative Skew

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98

Arithmetic Mean

the sum of the numbers divided by the number of numbers

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99

μ

mean of a population

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100

M or

mean of a sample

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