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GEOG 420 / POL 420 / SOC 420
Fall 2019
 Measurement
 Systematic observation and representation using
scores or numerals of variables under investigation
 Numeral: Symbol in form 1, 2, 3, or I, II, III, etc.
 Numeral with quantitative meaning = Number
 Numbers: Description, Explanation, Prediction
 Numbers assigned to objects or events
 Example: DummyVariable for Gender
▪ 1 = Females, 0 = “Otherwise” (Males)
 A rule specifies a process used to assign numerals
or numbers to objects and events
 Example: Freedom House
POLITICAL RIGHTS
 Electoral Process
 Political Participation
 Functioning of
Government
CIVIL LIBERTIES
 Freedom of Expression
 Associational /
Organizational Rights
 Rule of Law
 Personal Autonomy and
Individual Rights
Free = 1.0 to 2.5
Partly Free = 3.0 to 5.5 Not Free = 5.5 to 7.0
FREE PARTLY FREE NOT FREE
Americas 24 (69%) 10 (28%) 1 (3%)
Asia-Pacific 16 (41%) 15 (38%) 8 (21%)
Central /
East Europe
13 (45%) 9 (31%) 7 (24%)
Middle East /
North Africa
1 (6%) 4 (22%) 13 (72%)
Sub-Saharan
Africa
9 (18%) 21 (43%) 19 (39%)
Western Europe 24 (96%) 1 (4%) 0 (0%)
 Restating concept so it can be tested
 How will we measure concept?
 Operational Definition: Deciding what kinds
of observations should be made to measure
occurrence of attribute or behavior
 Step #1: Thinking through what concept
means and how will we define it
 Step #2: Decide which variables we will use
to measure concept
 Step #3: Propose specific indicators of concept
 Step #4: Select data sets or instruments to
measure indicators
INSTRUCTIONS
Devise a measurement strategy
for a concept in your field.
ORDERABLE
 Ordinal Level
 Internal Level
 Ratio Level
NON-ORDERABLE
 Nominal Level
 Classification of observations into categories
 Examples:
 Religious Faith
▪ 1 = Christian, 2 = Jewish, 3 = Muslim
 Race
▪ 1 =White, 2 = African-American, 3 =Asian
▪ 4 = Native American, 5 = Pacific Islander
 Variable X has values X1, X2, and X3
 X1 < X2 < X3
 Uncertainty of Equality Between Values
 Example: Olympic Performance
 X1 = Bronze Medal
 X2 = Silver Medal
 X3 = Gold Medal
 Variable X has values X1, X2, and X3
 X1 > X2 > X3
 Equality
 NoTrue Zero
 Example:
Temperature
 Interval variable with true zero point
 Examples: Income,Years of Education
 Dichotomous
 Variable that can take on only two values
 Example: Gender (Either Male or Female)
 Discrete
 Orderable variable that can take on limited values
 Examples: 1, 2, 3, 4; 1979, 1980, 1981, 1982
 Continuous
 Orderable variable that can take on limitless set of values
 Example: Decimals Pi = 3.14159…
 Extent to which a measurement procedure
measures what it intends to measure
 Valid measure provides true and accurate
picture of something
 Does the measure appear to be valid “on face?”
 To properly assess face validity, need to know:
▪ Meaning of the concept being measured
▪ Whether information collected is germane to concept
 Examples: Political Ideology; IQTests
 Extent to which measuring instrument
consistently measures what it is measuring
 Consistent results across individuals / times
Type of Reliability How to Measure
Stability orTest-Retest
Give the same assessment twice,
separated by days, weeks, or
months. Reliability is stated as the
correlation between scores atTime
1 andTime 2.
Alternate Form
Create two forms of the same test
(vary the items slightly). Reliability
is stated as correlation between
scores ofTest 1 andTest 2.
Internal Consistency
Compare one half of the test to the
other half.
 Two researchers independently find same
results when looking at data
 Why would this be useful?
Measurement

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Measurement

  • 1. GEOG 420 / POL 420 / SOC 420 Fall 2019
  • 2.
  • 3.
  • 4.  Measurement  Systematic observation and representation using scores or numerals of variables under investigation  Numeral: Symbol in form 1, 2, 3, or I, II, III, etc.  Numeral with quantitative meaning = Number  Numbers: Description, Explanation, Prediction
  • 5.  Numbers assigned to objects or events  Example: DummyVariable for Gender ▪ 1 = Females, 0 = “Otherwise” (Males)  A rule specifies a process used to assign numerals or numbers to objects and events  Example: Freedom House
  • 6. POLITICAL RIGHTS  Electoral Process  Political Participation  Functioning of Government CIVIL LIBERTIES  Freedom of Expression  Associational / Organizational Rights  Rule of Law  Personal Autonomy and Individual Rights Free = 1.0 to 2.5 Partly Free = 3.0 to 5.5 Not Free = 5.5 to 7.0
  • 7. FREE PARTLY FREE NOT FREE Americas 24 (69%) 10 (28%) 1 (3%) Asia-Pacific 16 (41%) 15 (38%) 8 (21%) Central / East Europe 13 (45%) 9 (31%) 7 (24%) Middle East / North Africa 1 (6%) 4 (22%) 13 (72%) Sub-Saharan Africa 9 (18%) 21 (43%) 19 (39%) Western Europe 24 (96%) 1 (4%) 0 (0%)
  • 8.  Restating concept so it can be tested  How will we measure concept?  Operational Definition: Deciding what kinds of observations should be made to measure occurrence of attribute or behavior
  • 9.  Step #1: Thinking through what concept means and how will we define it  Step #2: Decide which variables we will use to measure concept  Step #3: Propose specific indicators of concept  Step #4: Select data sets or instruments to measure indicators
  • 10.
  • 11.
  • 12. INSTRUCTIONS Devise a measurement strategy for a concept in your field.
  • 13.
  • 14. ORDERABLE  Ordinal Level  Internal Level  Ratio Level NON-ORDERABLE  Nominal Level
  • 15.  Classification of observations into categories  Examples:  Religious Faith ▪ 1 = Christian, 2 = Jewish, 3 = Muslim  Race ▪ 1 =White, 2 = African-American, 3 =Asian ▪ 4 = Native American, 5 = Pacific Islander
  • 16.  Variable X has values X1, X2, and X3  X1 < X2 < X3  Uncertainty of Equality Between Values  Example: Olympic Performance  X1 = Bronze Medal  X2 = Silver Medal  X3 = Gold Medal
  • 17.  Variable X has values X1, X2, and X3  X1 > X2 > X3  Equality  NoTrue Zero  Example: Temperature
  • 18.  Interval variable with true zero point  Examples: Income,Years of Education
  • 19.
  • 20.  Dichotomous  Variable that can take on only two values  Example: Gender (Either Male or Female)  Discrete  Orderable variable that can take on limited values  Examples: 1, 2, 3, 4; 1979, 1980, 1981, 1982  Continuous  Orderable variable that can take on limitless set of values  Example: Decimals Pi = 3.14159…
  • 21.
  • 22.
  • 23.  Extent to which a measurement procedure measures what it intends to measure  Valid measure provides true and accurate picture of something
  • 24.  Does the measure appear to be valid “on face?”  To properly assess face validity, need to know: ▪ Meaning of the concept being measured ▪ Whether information collected is germane to concept  Examples: Political Ideology; IQTests
  • 25.  Extent to which measuring instrument consistently measures what it is measuring  Consistent results across individuals / times
  • 26. Type of Reliability How to Measure Stability orTest-Retest Give the same assessment twice, separated by days, weeks, or months. Reliability is stated as the correlation between scores atTime 1 andTime 2. Alternate Form Create two forms of the same test (vary the items slightly). Reliability is stated as correlation between scores ofTest 1 andTest 2. Internal Consistency Compare one half of the test to the other half.
  • 27.  Two researchers independently find same results when looking at data  Why would this be useful?