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Measures

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Something that varies in an observable, quantifiable fashion. Measure = true value error ... Gannett News Service. Categorical/Nominal Measures ... – PowerPoint PPT presentation

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Title: Measures


1
Measures
Introduction to the Principles and Practice of
Clinical Research
  • Daniel S. Pine, M.D./Erin B. McClure, Ph.D.
  • Mood Anxiety Disorders Program, NIMH

With thanks to F. Xavier Castellanos David
Rubinow
2
The Uncertainty Principle
  • The more precisely the POSITION is determined,
    the less precisely the MOMENTUM is known.

  • Werner Heisenberg

3
Introduction
  • Measure selection must be informed by
    well-defined, answerable questions
  • Results are only as good as the worst measure and
    are never perfect Types of measures
  • Types of error (random non-random)
  • Non-random error (bias) ? Type I error (false
    positives)
  • Would you vote for this moderately intelligent
    candidate?
  • Random error ? Type II error (low power)
  • What will you do on November 2nd?
  • Reliability limits statements on validity
  • XXXX is more likely to win on November 2nd.

4
Outline Operational Questions
  • 1. What is a measure/variable?
  • 2. How do you measure?
  • 3. How do you test measures (Reliability/Validity)
    ?
  • 4. How do you select measures?
  • 5. What factors influence the measures?
  • 6. When is the measure obtained and how often?

5
What is a measure?
  • Something that varies in an observable,
    quantifiable fashion
  • Measure true value error
  • Error random error biased error
  • Central limit theorem eliminates effects of
    random error
  • http//www.stat.sc.edu/west/javahtml/CLT.html
  • http//www.math.uah.edu/stat/sample/sample5.html

6
Central Limit Theorem in ActionSum of All Rolled
Dice
Two Dice
One Die
Three Dice
Four Dice
7
Outline Types of Scales(What You Measure With)
  • Nominal or Categorical
  • Classification or set of categories mutually
    exclusive and collectively exhaustive e.g.,
    gender sick vs. healthy
  • Ordinal
  • Mutually exclusive classes that form an ordered
    series rank order e.g., grades on a statistics
    test seriousness of a tumor
  • Interval
  • Ordered series of ranks with equal intervals
    between any two pairs of adjacent classes e.g.,
    temperature
  • Ratio
  • An interval scale with a true zero point origin
    e.g., weight

8
Categorical/Nominal Measures
  • hanging chad only one corner of the almost
    completely punched-out piece of paper is still
    connected to the ballot
  • swinging chad 2 corners remain attached,
    resembling a door
  • tri-chad 3 corners remain attached and only one
    corner is flapping outward, but some pushed-away
    space is evident
  • pregnant chad the rectangle has a bulge and
    seems to have been lightly punched, but all four
    corners are still attached
  • dimpled chad the space has a slight
    indentation, but the corners remain connected

Gannett News Service
9
Categorical/Nominal Measures
  • Classification or set of categories mutually
    exclusive and collectively exhaustive
  • Statistical operation Counting
  • Caseness
  • Criteria lifetime vs. current symptoms
  • Comorbid conditions
  • Subthreshold non-cases
  • Fundamental process in epidemiology

10
Ordinal Scales
  • e.g., Rating Scales, IQ
  • Subjectivity
  • Floor/Ceiling effects common

11
Implications of Scale Type
  • Determine which statistical operations are
    permissible
  • Parametric
  • Non-parametric
  • Within subject comparisons
  • Between subject comparisons

12
How Do You Test Measures?
  • Reliability
  • The consistency with which a measure assesses a
    given trait i.e., agreement between two measures
    obtained by the same or maximally similar methods
  • Validity
  • The extent to which a measure actually measures a
    trait i.e., agreement between two measures
    obtained by maximally different methods

13
Types of Validity
  • Face (Content) Validity
  • Right items performance (or response) free of
    influence of irrelevant variables
  • Criterion-related Validity
  • Comparison with independent, direct measures
  • Construct Validity
  • Measurement of the theoretical construct

14
On the methods and theory of reliabilityJ J
Bartko W T Carpenter J Nerv Ment Dis 1976,
163307-314
  • Unsuitable methods
  • Percent agreement
  • Chi-square
  • Correlation
  • Suitable methods
  • Kappa
  • Intraclass correlation coefficient (ICC)

15
Diagnostic Reliability - Agreement
Expected Frequencies
Bartko Carpenter J Nerv Ment Dis 1976,
163307-314
16
How Do You Select Measures?
  • What is the variable of interest?
  • What are the dependent and independent variable
    domains?
  • Disorder dependent variables
  • e.g., symptoms, side effects, biochemical indices
  • Disorder independent variables
  • e.g., life events

17
Measure Selection
  • What are the variable characteristics?
  • Severity vs. frequency, vs. both?
  • Absolute value vs. change
  • Symptom vs. syndrome

18
Analog Scales
  • Symptom specific
  • Ease of completion
  • Sensitive
  • Replicable
  • Ease of data entry and analysis

10 cm
Anchor point
Anchor Point
19
Effect of Endpoint Labels
Schwartz et al., 1991 Public Op Q 570-582
20
Effects of Response Alternatives
Schwartz et al., 1985, Public Opinion Q 49
388-395
21
Assessing the Measure
  • Examine data that tests the instrument
  • Range
  • Sensitivity
  • Discrimination of relevant, predictable
    differences
  • Proportion of true cases identified

22
Assessing the Measure (II)
  • What are the kinetics of the process?
  • How long and how often should the measure be
    applied?

23
What Factors Influence the Measure?
  • Performance variables
  • Skill and care
  • Practice, floor ceiling effects
  • Typographical errors
  • Test conditions
  • Insensitivity in range of interest
  • Infinite unknown factors ? RANDOMIZE

24
Measures - Summary
  • Choose your measures carefully
  • Know their weaknesses
  • Reliability before validity
  • Beware of biased error above all
  • Central Limit Theorem
  • At the NIH, if plt.00001 then its an artifact

25
Useful on-line Statistics Primer
  • Hopkins, W. G. (1997). A new view of
    statistics Internet Society for Sport Science
  • http//www.uq.oz.au/hmrburge/stats/index.html
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