Subjective measurement
(noun)
Based on a comparison to a previous experience, opinion.
Examples of Subjective measurement in the following topics:
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Repeated Measures Design
- Repeated measures analysis of variance (rANOVA) is one of the most commonly used statistical approaches to repeated measures designs.
- Repeated measures design (also known as "within-subjects design") uses the same subjects with every condition of the research, including the control.
- Conduct an experiment when few participants are available: The repeated measures design reduces the variance of estimates of treatment-effects, allowing statistical inference to be made with fewer subjects.
- There are also several threats to the internal validity of this design, namely a regression threat (when subjects are tested several times, their scores tend to regress towards the mean), a maturation threat (subjects may change during the course of the experiment) and a history threat (events outside the experiment that may change the response of subjects between the repeated measures).
- Repeated measures analysis of variance (rANOVA) is one of the most commonly used statistical approaches to repeated measures designs.
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Between- and Within-Subjects Factors
- When different subjects are used for the levels of a factor, the factor is called a between-subjects factoror a between-subjects variable.
- The term "between subjects" reflects the fact that comparisons are between different groups of subjects.
- Therefore there was only one group of subjects, and comparisons were not between different groups of subjects but between conditions within the same subjects.
- When the same subjects are used for the levels of a factor, the factor is called a within-subjects factor or a within-subjects variable.
- Within-subjects variables are sometimes referred to as repeated-measures variables since there are repeated measurements of the same subjects.
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Experimental Designs
- A within-subjects design differs from a between-subjects design in that the same subjects perform at all levels of the independent variable.
- Within-subjects designs are sometimes called repeated-measures designs.
- Within-subjects designs are often called "repeated-measures" designs since repeated measurements are taken for each subject.
- Similarly, a within-subject variable can be called a repeated-measures factor.
- Designs can contain combinations of between-subject and within-subject variables.
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Impairment Measurement
- Business assets that have suffered a loss in value are given two tests to measure and recognize the amount of the loss.
- Business assets that have suffered a loss in value are subject to impairment testing to measure and recognize the amount of the loss.
- If the cash flows are less than book value, the loss is measured.
- The impairment of a building is measured by determining the amount of value the asset has lost.
- Summarize the steps a company takes to measure an assets impairment
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Within-Subjects ANOVA
- Explain why a within-subjects design can be expected to have more power than a between-subjects design
- Within-subjects factors involve comparisons of the same subjects under different conditions.
- For example, in the "ADHD Treatment" study, each child's performance was measured four times, once after being on each of four drug doses for a week.
- Therefore, each subject's performance was measured at each of the four levels of the factor "Dose. " Note the difference from between-subjects factors for which each subject's performance is measured only once and the comparisons are among different groups of subjects.
- A within-subjects factor is sometimes referred to as a repeated-measures factor since repeated measurements are taken on each subject.
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Accuracy, Precision, and Error
- Accuracy is how close a measurement is to the correct value for that measurement.
- The precision of a measurement system is refers to how close the agreement is between repeated measurements (which are repeated under the same conditions).
- All measurements are subject to error, which contributes to the uncertainty of the result.
- All measurements would therefore be overestimated by 0.5 g.
- Unless you account for this in your measurement, your measurement will contain some error.
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Collecting and Measuring Data
- There are four main levels of measurement: nominal, ordinal, interval, and ratio.
- Nominal measurements have no meaningful rank order among values.
- Nominal data differentiates between items or subjects based only on qualitative classifications they belong to.
- Interval measurements have meaningful distances between measurements defined, but the zero value is arbitrary (as in the case with longitude and temperature measurements in Celsius or Fahrenheit).
- Measurement processes that generate statistical data are also subject to error.
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Misleading Research Subjects
- If a researcher deceives or conceals the purpose or procedure of a study, they are misleading their research subjects.
- Asch put a subject in a room with other participants who appeared to be normal subjects but who were actually part of the experiment.
- Some sociology studies involve intentionally deceiving subjects about the nature of the research.
- A more common case is a study in which researchers are concerned that if the subjects are aware of what is being measured, such as their reaction to a series of violent images, the results will be altered or tempered by that knowledge.
- This approach respects the autonomy of individuals because subjects consent to the deception.
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Specific Comparisons (Correlated Observations)
- Table 2 shows the data from five subjects.
- Table 3 shows L1 for the first five subjects.
- L1 for Subject 1 was computed by
- There were 32 subjects in the experiment.
- Since there were 32 subjects, the degrees of freedom is 32 - 1 = 31.
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Averages of Qualitative and Ranked Data
- In statistics, levels of measurement, or scales of measure, are types of data that arise in the theory of scale types developed by the psychologist Stanley Smith Stevens.
- The nominal scale differentiates between items or subjects based only on their names and/or categories and other qualitative classifications they belong to.
- The mode, i.e. the most common item, is allowed as the measure of central tendency for the nominal type.
- The median, i.e. middle-ranked, item is allowed as the measure of central tendency; however, the mean (or average) as the measure of central tendency is not allowed.
- Categorize levels of measurement and identify the appropriate measures of central tendency.