Chapter 11

    Cards (24)

    • Within-Subjects Design
      A design in which each subject serves in more than one condition of the experiment
    • Within-Subjects Design
      • Subjects serve in more than one condition of the experiment and are measured on the dependent variable after each treatment
      • Also known as a repeated-measures design
    • Power
      The chance of detecting a genuine effect of the independent variable
    • Within-Subjects Factorial Designs
      A factorial design in which subjects receive all conditions in the experiment
    • Mixed Designs
      A factorial design that combines within and Between-Subjects variable in a single experiment
    • Advantages of Within-Subjects Designs
      • Use the same subjects in different treatment conditions
      • Saves us time when we are actually running the experiment
      • It is more efficient to train each subject for several condition instead of just one
      • Chance of detecting the effect of our independent variable if we compare the behaviour of the same subjects under different conditions
    • Disadvantages of Within-Subjects Designs
      • Require each subject to spend more time in the experiment
      • Subjects who are expected to perform many tasks might get restless during the experiment and begin to make hasty judgments to hurry the process along-leading to inaccurate data
    • Interference Between Condition
      Taking part in more than one condition would be either impossible or useless or would change the effect of later treatments
    • Order Effect
      Changes in subjects performance that occurs when a condition falls in different positions in a sequence of treatments
    • Controlling for order effects
      Counterbalancing
    • Fatigue effects

      Changes in performance cause by fatigue, boredom, or irritation
    • Practice effects
      Changes in subjects performance resulting from practice
    • Progressive error
      Changes in subjects responses that are caused by testing in multiple treatment conditions; includes order effects, such as the effects of practice or fatigue
    • Counterbalancing
      A technique for controlling order effects by distributing progressive error across the different treatment conditions of the experiment; may also control Carryover effects
    • Subject-by-subject Counterbalancing
      A technique for controlling progressive error for each individual subject by presenting all treatment conditions more than once
    • Reverse Counterbalancing
      A technique for controlling progressive error for each individual subject by presenting all treatment conditions twice, first in one order then reverse order
    • Block Randomization
      A process of Randomization that first creates treatment blocks containing one random order of the conditions in the experiments; subjects are then assigned to fill each successive treatment block
    • Across-Subjects Counterbalancing
      A technique for controlling progressive error that pools all subjects data to equalise the effects of progressive error for each condition
    • Complete Counterbalancing
      A technique for controlling progressive error using all possible sequences that can be formed out of the treatment conditions and using each sequence the same number of times
    • Partial Counterbalancing
      Controls progressive error by using some subset of the available order sequences; these sequences are chosen through special procedures
    • Randomised partial Counterbalancing
      The simplest partial counterbalancing; randomly selects as many sequences of treatment conditions as there are subjects for the experiment
    • Latin square Counterbalancing
      A partial counterbalancing technique in which a matrix, or square, of sequences is constructed so that each treatment appears only once in any order position
    • Carryover Effects
      The effects of some treatments will persist, or carry over, after the treatments/condition are removed or ends
    • Balanced Latin square
      A partial counterbalancing technique for constructing a matrix, or square of sequences in which each treatment condition (1) appears only once in each position in a sequence and (2) precedes and follows every other condition an equal number of times
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