(9.1) Quant methods Flashcards

(31 cards)

1
Q

3

Describe the relationship between quant and qual methods

A
  • Quant: greater breadth
  • Qual: greater depth
  • More complementary than substitutable
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2
Q

Describe population (QM)

A
  • Complete group we want to learn about
  • All observations across time and space
  • e.g. all eligible voters in Germany
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3
Q

Describe sample (QM)

A
  • Subset of population we actually study
  • e.g. 1200 German voters surveyed by phone
  • Used to make inferences about population — any measure comes with degree of uncertainty
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4
Q

What are the 4 main variable types?

A
  • Dummy (binary)
  • Categorical
  • Discrete
  • Continuous
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5
Q

Describe dummy variable

A
  • Can only take 2 values (0 and 1)
  • 1 if property met; 0 if not
  • e.g. voted for Biden, occurrence of civil war
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6
Q

Describe categorical variable

A
  • Finite number of categories
  • e.g. gender (7 categories), Freedom House index (free/partly free/non-free)
  • Ordinal: can rank categories but intervals not meaningfully interpretable
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7
Q

Describe discrete variable

A
  • Countable number of increments
  • Can only assume finite number of real values within interval
  • e.g. number of terrorist attacks, number of active interest groups
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8
Q

Describe continuous variable

A
  • Can take any value (infinitely small increments)
  • Intervals between values meaningfully interpretable
  • e.g. age, income, GDP
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9
Q

What are the 3 levels of measurement?

A
  • Nominal
  • Ordinal
  • Interval
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10
Q

Describe nominal level

A
  • Values classify cases into categories with no logical order
  • Cannot rank answers
  • e.g. party choice, country, gender
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11
Q

4

Describe ordinal level

A
  • Values classify cases into ranked categories
  • Intervals between values not meaningfully interpretable
  • Can only make ‘greater than’/’less than’ statements
  • e.g. edu level, 5pt rating scale
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12
Q

3

Describe interval level

A
  • Values indicate actual quantity with equal distances between them
  • Intervals are meaningfully interpretable
  • e.g. income, age, temperature
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13
Q

What are the 3 measures of central tendency?

A
  • Mode
  • Median
  • Mean
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14
Q

3

Match variable type to level of measurement

A
  • Dummy → nominal
  • Categorical → nominal/ordinal
  • Continuous → interval
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15
Q

3

Match variable type of central tendency

A
  • Dummy → mode
  • Categorical → mode/median
  • Continuous → mean/median
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16
Q

What are the 2 measures of dispersion?

A
  • Variance
  • Standard deviation
17
Q

Describe variance

A
  • Measures variability of observations around the mean
18
Q

What does a small variance indicate

A
  • observations concentrated around mean
  • mean is informative
19
Q

What does a large variance indicate

A
  • observations spread far from mean
  • mean less informative
20
Q

Why do we use standard deviation and not variance?

A
  • so unit matches variable (e.g. £ not £²)
21
Q

What are the 4 ways to display descriptive statistics?

A
  • Bar charts
  • Histograms
  • Kernel density functions
  • Boxplots
22
Q

When do we use bar charts?

A
  • dummy + categorical variables
  • See mode + dispersion
23
Q

When do we use histograms?

A
  • Continuous/discrete variables
  • See mode + dispersion
24
Q

1 + photo

Describe kernel density functions

A
  • Same info as histogram but with a smoother applied
25
When do we use kernel density functions
* continuous + discrete * see mode + dispersion
26
# 4 When do we use boxplots
* continuous + categorical * denote outliers * see median * bigger box = larger dispersion
27
What are 2 ways to analyse relationships between variables
* Mathematically: correlation * Visually: scatter plot
28
Describe correlation
* Measure of extent to which 2 variables tend to occur together * Coefficient from -1 to 1 * larger number (+ or -) = stronger correlation
29
Describe the intuition behind the correlation coefficient
* For each observation, ask: is deviation from mean in x accompanied by deviation from mean in y? * Divide by sd
30
Why do we divide by sd in the correlation coefficient?
* large deviations mean little if variable is very disperse * small deviations matter more if variable has low variability
31
When do scatter plots work?
two continuous variables