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Using the IBM
Statistical Package
for the Social
Sciences (SPSS)
Review of Statistics
•Levels of Measurement:
• Nominal
•Edit “values”
•Can be useful for labelling aside from
just entering labels
• Ordinal
• Interval
• Ratio
•Both interval and ratio levels are
considered as “Scale”
Editing Values
1. Go to Variable view
2. Type “Variable” name
Editing Values (cont’d)
1. Click “…”
2. The Value Labels dialog box will appear.
Editing Values (cont’d)
1. Type a number on the Value (you may
start with either 0 or 1
2. Put the labels
3. Do not forget to click “Add” prior to
adding a new one and finalizing the list of
categories
Editing Values (cont’d)
Common Graphs Used in
SPSS
• Scatterplot
• Correlation/regression
• Linearity Assumption
• Histogram
• Checking the normality assumption
• Continuous variable
• Bar Graph
• Categories/discrete
• Box plot
• Can be helpful in checking outliers
• Line Graph
• For factorial designs
Review of Statistical
Methods
Conditions Parametric Non-parametric
One sample z-test (known σ)
One-sample t-test (unknown σ)
n/a
Two independent samples Independent t-test Mann-Whitney U
One way chi-square
Two related samples Dependent t-test Wilcoxon’s T
Three or more independent
samples
Between-subjects ANOVA Kruskall-Wallis H
Three or more related samples Within-subjects ANOVA Friedman’s Chi-Square
Two independent factors Two-Way ANOVA Two-way Chi-Square
Primary Assumptions
•Before conducting a parametric test,
it is important for the following to be
met:
• Level of Measurement
• Normality
• Independence
• Homogeneity of Variance
Level of Measurement
Assumption
•For parametric tests to be conducted,
both variables must be in interval or
ratio level
Normality Assumption
•Rationale for hypothesis testing with
reference to sampling distribution
(most likely when n<30)
•There are other methods that
considers the error – mostly in
regression
•If not met, inferences to the
population may be inaccurate
Checking the Normality
Assumption
Independence
Assumption
•Rests on method
•A study must be well designed
Homogeneity of Variance
Assumption
•When comparing groups on the same
variable – the variance of the outcome
variable should be the same for each
group.
•When looking at the relationship
between continuous variables it’s a bit
more complicated because you want
the variance of the error terms to be
stable across all values of the other.
NOTE:
•If you will run a one-tailed test, divide the
outcome by 2
•If your alpha is at .05, set the level of
significance at 90% and 98% for an alpha
at .01
Parametric Tests
z-scores
•Standardization
•Gives meaning to each value
z-scores
1. Click “Analyze”
2. Move cursor to “Descriptive Statistics”
3. Select “Descriptives”
4. Click on the small box to the left “Save
As Standardized Variables”
5. SPSS will generate a new set of
variables
One-Sample t-test
1. Click “Analyze”
2. Move cursor to “Compare Means”
3. Select “Descriptives”
4. Move the variable to “Test Variable”
5. The “Test Value” must be the mean of the
sample (usually given in problems)
H0 = μ = test value/sample mean
H1 = μ ≠ test value/sample mean
Output for a One-Sample
t-test
SAMPLE INTERPRETATION:
It has been found out that the average activities of the daily
living performed by the participants after they had received
group therapy was not statistically significant with t(11) =
0.215, p = 0.834, which can be supported by the population
mean at M = 17 and the sample mean at M = 17.333.
Independent Samples t-
test
1. The first variable would be participant
scores and the second variable would be
groups/condition.
2. Click “Analyze”
3. Move cursor to “Compare Means”
4. Select “Independent Samples T-test”
5. Edit “Grouping Variable”
H0 = M1 = M2
H1 = M1 ≠ M2
Output for an
Independent Samples t-
test
SAMPLE INTERPRETATION:
With t(16) = 1.727, p = 0.103, we conclude that there is no
significant difference between the job satisfaction of the
employees whom designed their workspace as compared
to those who did not design their workspace.
Don’t Forget
When reporting the results, always choose the “Equal
Variances Assumed” 
Dependent Samples t-
test
1. “Pretest” must be separate from “Posttest
2. Click “Analyze”
3. Move cursor to “Compare Means”
4. Select “Paired Samples T-test”
5. Move pretest to “Variable 1” and posttest
to “Variable 2”
H0 = M1 = M2
H1 = M1 ≠ M2
Output for a Dependent
Samples t-test
SAMPLE INTERPRETATION:
We therefore conclude that there was a significant
difference in the participant’s performance of their
activities of the daily living with t(7) = -3.161, p = .016.
Note on Effect Size:
Unfortunately, the different
measures of effect size are
not calculated by SPSS
Effect Size for t-test
𝑟 =
𝑡2
𝑡2 + 𝑑𝑓
Cohen’s 𝑑 =
𝑀1−𝑀2
𝑆n2
One-Way ANOVA
1. Type the scores on the first variable and
add a grouping variable on the second
2. Click “Analyze”
3. Move cursor to “Compare Means”
4. Select “One-Way ANOVA”
Output for a One-Way
ANOVA
SAMPLE INTERPRETATION:
With F(2, 12) = 5.293, p = .022, it has been found out that
there was at least a significant difference in the number of
activities of the daily living performed
Repeated Measures
ANOVA
1. Enter scores per condition on separate columns
2. Click “Analyze”
3. Select “General Linear Model”
4. Click “Repeated Measures”
5. Optional: Type “Factor 1” onto the “Repeated Measures Define
Factors” box
6. Enter the number of levels/treatment conditions
7. Click “Add”
8. Click “Define”
9. Move all variables to “Within Subjects Variables”
H0 = M1 = M2 = M3 (there is no significant difference)
H1 = M1 ≠ M2 ≠ M3 (there is at least a significant difference)
Independent Measures
(Factorial) ANOVA
1. Enter all scores in a single column.
2. Factor A on second column
3. Factor B on third column
4. Click “Analyze”
5. Move cursor on “General Linear Model”
6. Click “Univariant”
7. Column = Dependent Variable
8. Else = Fixed Factors
We are looking for main effects and interaction
Post-Hoc in ANOVA
•Tukey’s HSD
•Effect Size: eta-squared
𝜂2 =
𝑠𝑠 𝐵
𝑠𝑠 𝑇
P. S: Don’t forget to find the square root 
Non-Parametric
Tests
Mann-Whitney U
1. Click “Analyze
2. Move cursor to “Nonparametric Tests”
3. Select “Independent Samples”
4. Go to “Fields” to see all variables in the data editor
1. Use predefined roles (if you’ve assigned)
2. Use custom field assignments if not
5. Drag the DV on “Test Fields” and IV on “Groups”
6. Select “Settings”
7. Select “Customize Tests”
8. Select “Mann-Whitney U”
Wilcoxon’s T
1. Click “Analyze
2. Move cursor to “Nonparametric Tests”
3. Select “Related Samples”
4. Go to “Fields” to see all variables in the data editor
1. Use predefined roles (if you’ve assigned)
2. Use custom field assignments if not
5. Drag the DV on “Test Fields” and IV on “Groups”
6. Select “Settings”
7. Select “Customize Tests”
8. Select “Wilcoxon Matched-Pair Signed-Rank”
Kruskal-Wallis H
1. Click “Analyze
2. Move cursor to “Nonparametric Tests”
3. Select “Independent Samples”
4. Go to “Fields” to see all variables in the data editor
1. Use predefined roles (if you’ve assigned)
2. Use custom field assignments if not
5. Drag the DV on “Test Fields” and IV on “Groups”
6. Select “Settings”
7. Select “Customize Tests”
8. Select “Kruskal-Wallis 1 Way ANOVA”
Friedman’s ANOVA
1. Click “Analyze
2. Move cursor to “Nonparametric Tests”
3. Select “Related Samples”
4. Go to “Fields” to see all variables in the data editor
1. Use predefined roles (if you’ve assigned)
2. Use custom field assignments if not
5. Drag the DV on “Test Fields” and IV on “Groups”
6. Select “Settings”
7. Select “Customize Tests”
8. Select “Friedman’s 2-way ANOVA”
Correlation
1. Enter data in two columns
For point-biserial: enter scores on first
column and enter code for the
dichotomous variable
For phi-coefficient: enter scores in any
way you prefer as long as the
variables are dichotomous (limited to 2
x 2)
1. Click “Analyze”
2. Click “Correlate”
3. Click “Bivariate”
4. Move the columns to the “Variable” box
5. Pearson must be checked. For Spearman’s
rho, check Spearman
Crosstabs
•IV: Row
•DV: Column
•Epsilons/10% Rule
Measures of Association
•Lambda
• IV & DV are nominal
• Polytomous
•Gamma
• IV & DV are ordinal or one variable is
dichotomous nominal
•Cramer’s V
• One variable is ordinal and the other one is nominal
• Polytomous
Proportional Reduction in
Error
“knowing the (insert IV) will
reduce the error in predicting
the (insert DV) by ___%”
Regression
Note:
Regression may require the
need to meet the assumptions
before conducting it.
Forms of Regression
•Forced Entry
• Putting all variables at the same time
• Used in testing a theory
•Hierachical
• Determines if adding a new variable improves the
predictive power of the model
•Stepwise
• What variables are included/excluded
• Not useful in hypothesis testing
1. Enter data in two columns
2. Put your “Y” variable to the “Dependent
Variable” box
3. Put your X(s) variable to the
“Independent Variable” box
Assumptions
•Level of Measurement
• Must be interval/ratio level
• Can be unmet
• Logistic Regression
• DV is dichotomous
• IV is any level of measurement
• Dummy Variable Regression
• IV is nominal level
Assumptions
•Normally Distributed Error Term
• ZRESID: X-axis SRESID: Y-axis
Assumptions
•No Autocorrelation
• Durbin-Watson MUST be close to 2
Assumptions
•No Zero Cells
Assumptions
•Absence of Perfect Multicollinearity
• VIF must be < 4.
Model
Model
Logistic Regression
•Linearity Assumption
• Only checked for continuous variables
• I/R levels only
Logit
•Linearity Assumption
• Only for continuous variables
• I/R levels only
Factor Analysis
Factor Analysis
• One latent variable is theorized to influence
multiple observed outcome variables
Abnormality
Deviance
Distress
Dysfunction
Types of Factor Analysis
•Exploratory
• Know factor structure
• How well the model fits?
• Applied when creating surveys
• Which items go together in a single factor?
•Confirmatory
• Production of model that fits the data
Factor Analysis
1. Click “Analyze”
2. Move cursor to “Dimension Reduction”
3. Select “Factor”
4. Select the variables of interest that would
indicate a latent construct.
Factor Analysis
1. Select “Extraction”
2. Check “Scree Plot”
3. Select “Scores”
4. Click on “Save as Variables”
5. Select “Regression”
- SPSS will generate a new variable so we can
a model out of it
Retaining Factors
• Eigenvalues
• Kaiser’s K1 Rule
• Scree Plot
• Retain before it accumulates
• Theory
• Retain factors that makes sense
Eigenvalues
Determines the number of factors
Scree Plot
Determines the number of factors
Factor Analysis for
Multiple Factors
1. Repeat the process indicated earlier
2. To investigate loadings. Select “Rotation”
3. Select “Varimax”
4. If > 0.40, it means that the question belongs
to the given factor.
-
Reliability Analysis
1. Select “Analyze”
2. Move cursor to “Scale”
3. Select “Reliability Analysis”
4. 0.70 to 0.80 is considered as accepted
-0.80 is preferred for clinical fields
-Cronbach’s Alpha = inter-item consistency
Reliability Analysis

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Using SPSS: A Tutorial

  • 1. Using the IBM Statistical Package for the Social Sciences (SPSS)
  • 2. Review of Statistics •Levels of Measurement: • Nominal •Edit “values” •Can be useful for labelling aside from just entering labels • Ordinal • Interval • Ratio •Both interval and ratio levels are considered as “Scale”
  • 3. Editing Values 1. Go to Variable view 2. Type “Variable” name
  • 4. Editing Values (cont’d) 1. Click “…” 2. The Value Labels dialog box will appear.
  • 5. Editing Values (cont’d) 1. Type a number on the Value (you may start with either 0 or 1 2. Put the labels 3. Do not forget to click “Add” prior to adding a new one and finalizing the list of categories
  • 7. Common Graphs Used in SPSS • Scatterplot • Correlation/regression • Linearity Assumption • Histogram • Checking the normality assumption • Continuous variable • Bar Graph • Categories/discrete • Box plot • Can be helpful in checking outliers • Line Graph • For factorial designs
  • 8. Review of Statistical Methods Conditions Parametric Non-parametric One sample z-test (known σ) One-sample t-test (unknown σ) n/a Two independent samples Independent t-test Mann-Whitney U One way chi-square Two related samples Dependent t-test Wilcoxon’s T Three or more independent samples Between-subjects ANOVA Kruskall-Wallis H Three or more related samples Within-subjects ANOVA Friedman’s Chi-Square Two independent factors Two-Way ANOVA Two-way Chi-Square
  • 9. Primary Assumptions •Before conducting a parametric test, it is important for the following to be met: • Level of Measurement • Normality • Independence • Homogeneity of Variance
  • 10. Level of Measurement Assumption •For parametric tests to be conducted, both variables must be in interval or ratio level
  • 11. Normality Assumption •Rationale for hypothesis testing with reference to sampling distribution (most likely when n<30) •There are other methods that considers the error – mostly in regression •If not met, inferences to the population may be inaccurate
  • 13. Independence Assumption •Rests on method •A study must be well designed
  • 14. Homogeneity of Variance Assumption •When comparing groups on the same variable – the variance of the outcome variable should be the same for each group. •When looking at the relationship between continuous variables it’s a bit more complicated because you want the variance of the error terms to be stable across all values of the other.
  • 15. NOTE: •If you will run a one-tailed test, divide the outcome by 2 •If your alpha is at .05, set the level of significance at 90% and 98% for an alpha at .01
  • 18. z-scores 1. Click “Analyze” 2. Move cursor to “Descriptive Statistics” 3. Select “Descriptives” 4. Click on the small box to the left “Save As Standardized Variables” 5. SPSS will generate a new set of variables
  • 19. One-Sample t-test 1. Click “Analyze” 2. Move cursor to “Compare Means” 3. Select “Descriptives” 4. Move the variable to “Test Variable” 5. The “Test Value” must be the mean of the sample (usually given in problems) H0 = μ = test value/sample mean H1 = μ ≠ test value/sample mean
  • 20. Output for a One-Sample t-test SAMPLE INTERPRETATION: It has been found out that the average activities of the daily living performed by the participants after they had received group therapy was not statistically significant with t(11) = 0.215, p = 0.834, which can be supported by the population mean at M = 17 and the sample mean at M = 17.333.
  • 21. Independent Samples t- test 1. The first variable would be participant scores and the second variable would be groups/condition. 2. Click “Analyze” 3. Move cursor to “Compare Means” 4. Select “Independent Samples T-test” 5. Edit “Grouping Variable” H0 = M1 = M2 H1 = M1 ≠ M2
  • 22. Output for an Independent Samples t- test SAMPLE INTERPRETATION: With t(16) = 1.727, p = 0.103, we conclude that there is no significant difference between the job satisfaction of the employees whom designed their workspace as compared to those who did not design their workspace.
  • 23. Don’t Forget When reporting the results, always choose the “Equal Variances Assumed” 
  • 24. Dependent Samples t- test 1. “Pretest” must be separate from “Posttest 2. Click “Analyze” 3. Move cursor to “Compare Means” 4. Select “Paired Samples T-test” 5. Move pretest to “Variable 1” and posttest to “Variable 2” H0 = M1 = M2 H1 = M1 ≠ M2
  • 25. Output for a Dependent Samples t-test SAMPLE INTERPRETATION: We therefore conclude that there was a significant difference in the participant’s performance of their activities of the daily living with t(7) = -3.161, p = .016.
  • 26. Note on Effect Size: Unfortunately, the different measures of effect size are not calculated by SPSS
  • 27. Effect Size for t-test 𝑟 = 𝑡2 𝑡2 + 𝑑𝑓 Cohen’s 𝑑 = 𝑀1−𝑀2 𝑆n2
  • 28. One-Way ANOVA 1. Type the scores on the first variable and add a grouping variable on the second 2. Click “Analyze” 3. Move cursor to “Compare Means” 4. Select “One-Way ANOVA”
  • 29. Output for a One-Way ANOVA SAMPLE INTERPRETATION: With F(2, 12) = 5.293, p = .022, it has been found out that there was at least a significant difference in the number of activities of the daily living performed
  • 30. Repeated Measures ANOVA 1. Enter scores per condition on separate columns 2. Click “Analyze” 3. Select “General Linear Model” 4. Click “Repeated Measures” 5. Optional: Type “Factor 1” onto the “Repeated Measures Define Factors” box 6. Enter the number of levels/treatment conditions 7. Click “Add” 8. Click “Define” 9. Move all variables to “Within Subjects Variables” H0 = M1 = M2 = M3 (there is no significant difference) H1 = M1 ≠ M2 ≠ M3 (there is at least a significant difference)
  • 31. Independent Measures (Factorial) ANOVA 1. Enter all scores in a single column. 2. Factor A on second column 3. Factor B on third column 4. Click “Analyze” 5. Move cursor on “General Linear Model” 6. Click “Univariant” 7. Column = Dependent Variable 8. Else = Fixed Factors We are looking for main effects and interaction
  • 32. Post-Hoc in ANOVA •Tukey’s HSD •Effect Size: eta-squared 𝜂2 = 𝑠𝑠 𝐵 𝑠𝑠 𝑇 P. S: Don’t forget to find the square root 
  • 34. Mann-Whitney U 1. Click “Analyze 2. Move cursor to “Nonparametric Tests” 3. Select “Independent Samples” 4. Go to “Fields” to see all variables in the data editor 1. Use predefined roles (if you’ve assigned) 2. Use custom field assignments if not 5. Drag the DV on “Test Fields” and IV on “Groups” 6. Select “Settings” 7. Select “Customize Tests” 8. Select “Mann-Whitney U”
  • 35. Wilcoxon’s T 1. Click “Analyze 2. Move cursor to “Nonparametric Tests” 3. Select “Related Samples” 4. Go to “Fields” to see all variables in the data editor 1. Use predefined roles (if you’ve assigned) 2. Use custom field assignments if not 5. Drag the DV on “Test Fields” and IV on “Groups” 6. Select “Settings” 7. Select “Customize Tests” 8. Select “Wilcoxon Matched-Pair Signed-Rank”
  • 36. Kruskal-Wallis H 1. Click “Analyze 2. Move cursor to “Nonparametric Tests” 3. Select “Independent Samples” 4. Go to “Fields” to see all variables in the data editor 1. Use predefined roles (if you’ve assigned) 2. Use custom field assignments if not 5. Drag the DV on “Test Fields” and IV on “Groups” 6. Select “Settings” 7. Select “Customize Tests” 8. Select “Kruskal-Wallis 1 Way ANOVA”
  • 37. Friedman’s ANOVA 1. Click “Analyze 2. Move cursor to “Nonparametric Tests” 3. Select “Related Samples” 4. Go to “Fields” to see all variables in the data editor 1. Use predefined roles (if you’ve assigned) 2. Use custom field assignments if not 5. Drag the DV on “Test Fields” and IV on “Groups” 6. Select “Settings” 7. Select “Customize Tests” 8. Select “Friedman’s 2-way ANOVA”
  • 39. 1. Enter data in two columns For point-biserial: enter scores on first column and enter code for the dichotomous variable For phi-coefficient: enter scores in any way you prefer as long as the variables are dichotomous (limited to 2 x 2) 1. Click “Analyze” 2. Click “Correlate” 3. Click “Bivariate” 4. Move the columns to the “Variable” box 5. Pearson must be checked. For Spearman’s rho, check Spearman
  • 41. Measures of Association •Lambda • IV & DV are nominal • Polytomous •Gamma • IV & DV are ordinal or one variable is dichotomous nominal •Cramer’s V • One variable is ordinal and the other one is nominal • Polytomous
  • 42. Proportional Reduction in Error “knowing the (insert IV) will reduce the error in predicting the (insert DV) by ___%”
  • 44. Note: Regression may require the need to meet the assumptions before conducting it.
  • 45. Forms of Regression •Forced Entry • Putting all variables at the same time • Used in testing a theory •Hierachical • Determines if adding a new variable improves the predictive power of the model •Stepwise • What variables are included/excluded • Not useful in hypothesis testing
  • 46. 1. Enter data in two columns 2. Put your “Y” variable to the “Dependent Variable” box 3. Put your X(s) variable to the “Independent Variable” box
  • 47. Assumptions •Level of Measurement • Must be interval/ratio level • Can be unmet • Logistic Regression • DV is dichotomous • IV is any level of measurement • Dummy Variable Regression • IV is nominal level
  • 48. Assumptions •Normally Distributed Error Term • ZRESID: X-axis SRESID: Y-axis
  • 51. Assumptions •Absence of Perfect Multicollinearity • VIF must be < 4.
  • 52. Model
  • 53. Model
  • 54. Logistic Regression •Linearity Assumption • Only checked for continuous variables • I/R levels only
  • 55. Logit •Linearity Assumption • Only for continuous variables • I/R levels only
  • 57. Factor Analysis • One latent variable is theorized to influence multiple observed outcome variables Abnormality Deviance Distress Dysfunction
  • 58. Types of Factor Analysis •Exploratory • Know factor structure • How well the model fits? • Applied when creating surveys • Which items go together in a single factor? •Confirmatory • Production of model that fits the data
  • 59. Factor Analysis 1. Click “Analyze” 2. Move cursor to “Dimension Reduction” 3. Select “Factor” 4. Select the variables of interest that would indicate a latent construct.
  • 60. Factor Analysis 1. Select “Extraction” 2. Check “Scree Plot” 3. Select “Scores” 4. Click on “Save as Variables” 5. Select “Regression” - SPSS will generate a new variable so we can a model out of it
  • 61. Retaining Factors • Eigenvalues • Kaiser’s K1 Rule • Scree Plot • Retain before it accumulates • Theory • Retain factors that makes sense
  • 63. Scree Plot Determines the number of factors
  • 64. Factor Analysis for Multiple Factors 1. Repeat the process indicated earlier 2. To investigate loadings. Select “Rotation” 3. Select “Varimax” 4. If > 0.40, it means that the question belongs to the given factor. -
  • 65. Reliability Analysis 1. Select “Analyze” 2. Move cursor to “Scale” 3. Select “Reliability Analysis” 4. 0.70 to 0.80 is considered as accepted -0.80 is preferred for clinical fields -Cronbach’s Alpha = inter-item consistency