Ch 12 Flashcards

1
Q

Different scales of measurement

A
  • Nomial Scale
    • different categories or groups, no numerical/quantitative properties
  • Ordinal Scale
    • rank order, but no sense of distance between intervals
  • Interval Scale
    • equal space between intervals, but no true 0
  • Ratio Scale
    • equal space between, intervals, and has a true zero
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2
Q

Describing Results

A
  • 3 basic options
    • comparing group percentages (nominal)
    • correlating individual scores (range of values)
    • comparing group means (distant groups)
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3
Q

Frequency Distributions

A
  • Frequency distribution= the number of individuals who recieve each possible score on a variable
    • for ordinal or nomial could display pie chart, or bar graph
    • for interval or ratio, could do frequency polygon, or a histogram
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4
Q

Descriptive Statistics

A
  • descriptive statistics enable vs to make a prease, concise= statement about the data
  • central tendency (what is the sample like overal)
    • mean
    • median
    • mode
  • variable
    • standard deviation
    • variance
    • range
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5
Q

Correlation Coefficients: Strength of Relationship

A
  • correlation coefficient= how strongly variables are related to one another
    • pearson product moment- correlation coefficent for linear
  • scatterplot
  • restriction of range: when there’s not much diversity in your sample on one or both of the variables you’re testing
  • Pearson r is designed only to detect linear relationships
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6
Q

Effect Size

A
  • effect size= how strongly two variables are associated
    • pearson r is one way to indicate this ranges of 0.00 to 1.00
      .10 is small, .50 is medium and 1 is large
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7
Q

REgression Equations

A
  • regression equations used to predict the value of one variable (criterion variable) by using the value of the other variable (predictior)
  • multiple correlation/regression) combines several predictor variables to more accurately predict an outcome variable
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8
Q

The Third Variable Prob

A

Partial correlation is a way to statically control for thrid variables”

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9
Q

restriction of range

A

when there’s not much diversity in your sample on one or both of the variables you’re testing

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10
Q

Provide and example of nomial, ordinal, interval, and ratio data. Given an example of a variable, be able to identify which type it is

A

Nominal: Just names or labels, no order.
Ordinal: Ordered categories, but not necessarily equal intervals.
Interval: Equal intervals, but no true zero.
Ratio: Equal intervals and a true zero, allowing for ratio calculations.

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11
Q

What type of data best be summarized by comparing group percentages

A

nominal data (ie a person’s favorite ice cream flavor)

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12
Q

What type of data would best be summarized by comparing correlating individual scores?

A

When there are variables that have a range of numerical values (ie the analysis of data on the relationship between location in a classroom and grades in the class)

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13
Q

What type of data would best be summarized by comparing comparing group means?

A
  • use if participants are in two or more groups. Ie, in an expierments designed to study effect of exposure to an aggressive adult, one group might be children who observe n adult “model” behaving aggressively and the control group might be children who do not. Each child then pplays alone for 10 minutes in a room containing a number of toys, while observers record the number of times the child behaves aggressively during play. Aggressin is a ratio scale variable.
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14
Q

What is the purpose of a frequency polygon

A

Frequency polygons represent the distribution of frequency scores and is most useful when the data represents interval or ratio scales

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15
Q

What is the purpose of a histogram

A
  • displays frequency distribution for quantitative variables
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16
Q

Mean (what is it and when is it an appropriate indicator of central tendency)

A

  • add all scores and divide by number of scores
  • appropriate indicator of central tendency when scores are on interval or ratio scale because actual values of the numbers are used in calculating the statistic
17
Q

Median (what is and and when is it an appropriate indicator of central tendency)

A
  • score that divides group in half, with 50% scoring above and 50% scoring below
  • Used when scores are ordinal
18
Q

Mode

A

Most frequent score
- best for nominal data

19
Q

Standard deviation

A

, the standard deviation is a measure of the amount of variation of the values of a variable about its mean. A low standard deviation indicates that the values tend to be close to the mean of the set, while a high standard deviation indicates that the values are spread out over a wider range.
- Not used for qualitative data

20
Q

What info is conveyed in a Pearson product-moment correlation coefficiant (by the number? by the sign?)? What kinds of data is this test appropriate for?

A
  • tells us strength and direction of relationship
  • The Pearson r correlation coefficient is used for quantitative data that is measured on an interval or ratio scale
21
Q

How is correlation coefficient abbreviated?

A

r

22
Q

Why is effect size? How is it expressed? What are the advantages of this calculation, compared to similar options?

A
  • refers to the strength of association between variables. Measures the meaningfulness of a relationship or difference between groups. A large effect size means the research finding has practical significance, in other words that an intervention was succesful
  • it is expressed by using r^2
  • is also sometimes referred to as the percent of shared variance between two variables
  • advantage to using it is that it provides a scale of values that is consistent across all types of studies
23
Q

Multiple Correlation/regression

A
  • combinds a number of predictor avariables to increase the accuracy of prediction of a given criterion or outcome variable
  • is a correlation between a combined set of predictor variables and a single criterion variable
  • In multiple regression, the correlation coefficient between the predicted and observed values is called the multiple R. The multiple R ranges from 0 to 1, with a small value indicating a weak or non-existent linear relationship between the independent and dependent variables.
  • Variable R
24
Q

What does it mean to ‘partial out’ a third variable? What can doing so tell us about the relationship between our variables of interest?

A

Partially out a third variable means to isolate the effects of a third variable on two other variables in order to determine if there is a relationship between the two other variables. This is done using a statistical technique called partial correlation: