Exam 22: Tests of Statistical Significance for Single-System Designs
Exam 1: Integrating Evaluation and Practice: Introduction to5 Questions
Exam 2: Basic Principles of Conceptualization and Measurement11 Questions
Exam 3: Specifying Problems and Goals: Targets of Intervention12 Questions
Exam 4: Developing a Measurement and Recording Plan8 Questions
Exam 5: Behavioral Observation14 Questions
Exam 6: Individualized Rating Scales8 Questions
Exam 7: Standardized Scales8 Questions
Exam 8: Logs5 Questions
Exam 9: Reactivity and Non-Reactive Measures10 Questions
Exam 10: Selecting a Measure3 Questions
Exam 11: Basic Principles of Single-System Designs17 Questions
Exam 12: Baselining: Collecting Information Before Intervention13 Questions
Exam 13: From the Case Study to the Basic Single-System Design: A-B6 Questions
Exam 14: The Experimental Single-System Designs: A-B-A, A-B-A-B, B-A-B12 Questions
Exam 15: Multiple Designs for Single Systems: Baselines, Targets, Crossovers, and Series7 Questions
Exam 16: Changing Intensity Designs and Successive Intervention Designs7 Questions
Exam 17: Designs for Comparing Interventions4 Questions
Exam 18: Selecting a Design2 Questions
Exam 19: Basic Principles of Analysis19 Questions
Exam 20: Visual Analysis of Single-System Design Data7 Questions
Exam 21: Descriptive Statistics5 Questions
Exam 22: Tests of Statistical Significance for Single-System Designs10 Questions
Exam 24: Selecting a Procedure for Analyzing Data4 Questions
Exam 25: Not for Practitioners Alone: Evaluation for Clients, Administrators, Educators, and Students5 Questions
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The larger the number of data points, the easier it is to detect intervention effects.
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The chi-square approach can be used with auto-correlated data.
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When the results of performing several measures of statistical significance (such as those listed above) differ, one simply takes the most powerful among these tests and assumes that this answer is the most nearly correct one of the group.
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The randomization test is used to compensate when it is impossible to assign treatments randomly.
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The proportion/frequency approach can be used with dichotomous data.
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The X-Moving Range-chart (the three-standard-deviation-band approach) is useful with small numbers of data.
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The chi square has a long tradition of use with single-system designs, and is, therefore, one of the safest statistics to use.
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The t-test is a very powerful measure of statistical significance which can be calculated by hand or with a simple calculator, as well as by a computer program.
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The CDC approach has been shown to be useful even with data that are positively auto- correlated up to an autocorrelation of .50.
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