Measuring Applicants
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Transcript Measuring Applicants
Developing a Hiring System
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Measuring Applicant Qualifications
or
Statistics Can Be Your Friend!
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Individual Differences & Hiring
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• Purpose of selection is to make distinctions
based on individual differences
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– Differences in job performance: Criteria (Y)
– Differences in worker attributes: Predictors (X)
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• Measurement: Assigning numbers to objects
to represent the quantities of an attribute of
the object
What is Reliability?
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Reliability coefficient = % of obtained score
due to true score
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– e.g., Performance measure with ryy = .60 is 60%
“accurate” in measuring differences in true
performance
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Different “types” of reliability reflect different
sources of measurement error
What is Validity?
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The accuracy of inferences drawn from scores
on a measure
• Example: An employer uses an honesty test
to hire employees.
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– The inference is that high scorers will be less
likely to steal.
– Validation confirms this inference.
Descriptive & Inferential Statistics
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• Descriptive: Useful for summarizing groups
– Central tendency (mean, median, mode)
– Variability (range, standard deviation)
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• Inferential: Can results from a particular
sample be generalized, or are they due to
chance?
• How do we know?
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What is Statistical Significance?
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• The probability that the results of a
statistical test are due to chance alone, or
• The probability of being wrong if you
accept the results of a statistical test
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p < .05 ??
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• Less than 5% probability that results are due to chance
Examples of Inferential Statistics:
Hiring
Security
for
a
Concert
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• “Are men stronger than women?”
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Males
M = 62
SD = 15
Females
M = 40
SD = 13
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60
Weight Lifted
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90
Examples of Inferential Statistics:
Hiring
Security
for
a
Concert
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• “Do differences in strength affect job
performance?”
• Put differently, “Do differences in strength
correspond to differences in job performance”?
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Correlation Coefficients
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• Summarizes the linear relationship between
two variables (example)
• Symbolized as “r” (e.g., r = .30)
• Number indicates magnitude (strength)
(.00 through 1.00)
• Sign (+ or -) indicates direction of relation
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Examples of Inferential Statistics:
Hiring
Security
for
a
Concert
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• “Are men stronger than women?”
– tests of group differences (t-tests, ANOVA)
• “Do differences in strength affect job performance?”
– tests of association (scatterplots, correlations)
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• “What’s the relative importance of
strength and communication skills?”
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The Payoff
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• Statistically significant results can be used
to predict results for future groups
• e.g., linear regression can be used to predict
job performance based on test scores
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– simple: Y = a + bX
– multiple: Y = a +b1X1+b2X2+b3X3
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Y=2.61 + (.7*5) = 6.1
Factors
Affecting
Statistical
Significance
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• Magnitude of finding (group difference or
correlation)
– Bigger is better!
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• r = .5 is more likely to be significant than r = .3
• Size of sample it was based on
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– Small samples are less likely to be similar to
the population
How Big is Big Enough?
Sample
Size1011
Minimum
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.88
.63
.51
.44
.40
.36
.33
.31
.27
.23
.19
r
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Example of Small Sample Problem
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• Two firms use same test for same job
– Firm A employs 30 people
– Firm B employs 35 people
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• Both find r =. 35 between test scores and
job performance
• r is significant (“real”) for Firm B, but not A
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