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Weighting Missing Data Coding and Data Preparation Wrap-up Preview of Next Time Data Management Department of Political Science and Government Aarhus University November 24, 2014 Weighting Missing Data Coding and Data Preparation Wrap-up


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Weighting Missing Data Coding and Data Preparation Wrap-up Preview of Next Time

Data Management

Department of Political Science and Government Aarhus University

November 24, 2014

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Data Management

Weighting Handling missing data

Categorizing missing data types Imputation

Summary measures

Scale construction Combining question branches

Coding and editing

Open-ended questions Marking problematic data

Data preparation

Codebook creation File formats Archiving, access, and rights

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Goal of Survey Research

The goal of survey research is to estimate population-level quantities (e.g., means, proportions, totals) Samples estimate those quantities with uncertainty (sampling error) Sample estimates are unbiased if they match population quantities

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Realities of Survey Research

Sample may not match population for a variety of reasons:

Due to constraints on design Due to sampling frame coverage Due to intentional over/under-sampling Due to nonresponse Due to sampling error

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Realities of Survey Research

Sample may not match population for a variety of reasons:

Due to constraints on design Due to sampling frame coverage Due to intentional over/under-sampling Due to nonresponse Due to sampling error

Weights can be used to “correct” a sample

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Realities of Survey Research

Sample may not match population for a variety of reasons:

Due to constraints on design Due to sampling frame coverage Due to intentional over/under-sampling Due to nonresponse Due to sampling error

Weights can be used to “correct” a sample Weighting is never perfect

Limited to work with observed variables Rarely have good knowledge of coverage, nonresponse, or sampling error Weighting can increase sampling variance

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Three Kinds of Weights

Design Weights Nonresponse Weights Post-Stratification Weights

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Design Weights

Address design-related unequal probability of selection into a sample Applied to complex survey designs:

Disproportionate allocation stratified sampling Oversampling of subpopulations Cluster sampling Combinations thereof

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Design Weights: Simple Random Sampling

Imagine sampling frame of 100,000 units Sample size will be 1,000 What is the probability that a unit in the sampling frame is included in the sample?

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Design Weights: Simple Random Sampling

Imagine sampling frame of 100,000 units Sample size will be 1,000 What is the probability that a unit in the sampling frame is included in the sample? p =

1000 100,000 = .01

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Design Weights: Simple Random Sampling

Imagine sampling frame of 100,000 units Sample size will be 1,000 What is the probability that a unit in the sampling frame is included in the sample? p =

1000 100,000 = .01

Design weight for all units is w = 1/p = 100 SRS is self-weighting

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Design Weights: Stratified Sample

Imagine sampling frame of 100,000 units

90,000 Danes & 10,000 Immigrants

Sample size will be 1,000 (proportionate allocation)

900 Danes & 100 Immigrants

What is the probability that a unit in the sampling frame is included in the sample?

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Design Weights: Stratified Sample

Imagine sampling frame of 100,000 units

90,000 Danes & 10,000 Immigrants

Sample size will be 1,000 (proportionate allocation)

900 Danes & 100 Immigrants

What is the probability that a unit in the sampling frame is included in the sample?

pDanish =

900 90,000 = .01

pImm =

100 10,000 = .01

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Design Weights: Stratified Sample

Imagine sampling frame of 100,000 units

90,000 Danes & 10,000 Immigrants

Sample size will be 1,000 (proportionate allocation)

900 Danes & 100 Immigrants

What is the probability that a unit in the sampling frame is included in the sample?

pDanish =

900 90,000 = .01

pImm =

100 10,000 = .01

Design weight for all units is w = 1/p = 100 Proportionate allocation is self-weighting

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Design Weights: Stratified Sample

Imagine sampling frame of 100,000 units

90,000 Danes & 10,000 Immigrants

Sample size will be 1,000 (disproportionate allocation)

500 Danes & 500 Immigrants

What is the probability that a unit in the sampling frame is included in the sample?

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Design Weights: Stratified Sample

Imagine sampling frame of 100,000 units

90,000 Danes & 10,000 Immigrants

Sample size will be 1,000 (disproportionate allocation)

500 Danes & 500 Immigrants

What is the probability that a unit in the sampling frame is included in the sample?

pDanish =

500 90,000 = .0056

pImm =

500 10,000 = .05

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Design Weights: Stratified Sample

Imagine sampling frame of 100,000 units

90,000 Danes & 10,000 Immigrants

Sample size will be 1,000 (disproportionate allocation)

500 Danes & 500 Immigrants

What is the probability that a unit in the sampling frame is included in the sample?

pDanish =

500 90,000 = .0056

pImm =

500 10,000 = .05

Design weights differ across units:

wDanish = 1/pDanish = 178.57 wImm = 1/pImm = 20

Disproportionate allocation is not self-weighting

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Design Weights: Cluster Sample

Imagine sampling frame of 1000 units in 5 clusters of varying sizes Sample size will be 10 each from 3 clusters What is the probability that a unit in the sampling frame is included in the sample?

p = nclusters/Nclusters ∗ 1/ncluster = 3

5 ∗ 1/ncluster

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Design Weights: Cluster Sample

Imagine sampling frame of 1000 units in 5 clusters of varying sizes Sample size will be 10 each from 3 clusters What is the probability that a unit in the sampling frame is included in the sample?

p = nclusters/Nclusters ∗ 1/ncluster = 3

5 ∗ 1/ncluster

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Design Weights: Cluster Sample

Imagine sampling frame of 1000 units in 5 clusters of varying sizes Sample size will be 10 each from 3 clusters What is the probability that a unit in the sampling frame is included in the sample?

p = nclusters/Nclusters ∗ 1/ncluster = 3

5 ∗ 1/ncluster

Design weights differ across units:

Clusters are equally likely to be sampled Probability of selection within cluster varies with cluster size

Cluster sampling is rarely self-weighting

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Nonresponse Weights

Correct for nonresponse Require knowledge of nonrespondents on variables that have been measured for respondents Requires data are missing at random Two common methods

Weighting classes Propensity score subclassification

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Nonresponse Weights: Example

Imagine immigrants end up being less likely to respond1

RRDanish = 1.0 RRImm = 0.8

1This refers to a lower RR in this particular survey sample, not in general.

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Nonresponse Weights: Example

Imagine immigrants end up being less likely to respond1

RRDanish = 1.0 RRImm = 0.8

Using weighting classes:

wrr,Danish = 1/1 = 1 wrr,Imm = 1/0.8 = 1.25

Can generalize to multiple variables and strata

1This refers to a lower RR in this particular survey sample, not in general.

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Post-Stratification

Correct for nonresponse, coverage errors, and sampling errors

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Post-Stratification

Correct for nonresponse, coverage errors, and sampling errors Reweight sample data to match population distributions

Divide sample and population into strata Weight units in each stratum so that the weighted sample stratum contains the same proportion of units as the population stratum does

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Post-Stratification

Correct for nonresponse, coverage errors, and sampling errors Reweight sample data to match population distributions

Divide sample and population into strata Weight units in each stratum so that the weighted sample stratum contains the same proportion of units as the population stratum does

There are numerous other related techniques

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Post-Stratification: Example

Imagine our sample ends up skewed on immigration status and gender relative to the population

Group Pop. Sample Rep. Weight Danish, Female .45 .5 Danish, Male .45 .4 Immigrant, Female .05 .07 Immigrant, Male .05 .03 PS weight is just wps = Nl/nl

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Post-Stratification: Example

Imagine our sample ends up skewed on immigration status and gender relative to the population

Group Pop. Sample Rep. Weight Danish, Female .45 .5 Over Danish, Male .45 .4 Under Immigrant, Female .05 .07 Over Immigrant, Male .05 .03 Under PS weight is just wps = Nl/nl

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Post-Stratification: Example

Imagine our sample ends up skewed on immigration status and gender relative to the population

Group Pop. Sample Rep. Weight Danish, Female .45 .5 Over 0.900 Danish, Male .45 .4 Under Immigrant, Female .05 .07 Over Immigrant, Male .05 .03 Under PS weight is just wps = Nl/nl

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Post-Stratification: Example

Imagine our sample ends up skewed on immigration status and gender relative to the population

Group Pop. Sample Rep. Weight Danish, Female .45 .5 Over 0.900 Danish, Male .45 .4 Under 1.125 Immigrant, Female .05 .07 Over Immigrant, Male .05 .03 Under PS weight is just wps = Nl/nl

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Post-Stratification: Example

Imagine our sample ends up skewed on immigration status and gender relative to the population

Group Pop. Sample Rep. Weight Danish, Female .45 .5 Over 0.900 Danish, Male .45 .4 Under 1.125 Immigrant, Female .05 .07 Over 0.714 Immigrant, Male .05 .03 Under PS weight is just wps = Nl/nl

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Post-Stratification: Example

Imagine our sample ends up skewed on immigration status and gender relative to the population

Group Pop. Sample Rep. Weight Danish, Female .45 .5 Over 0.900 Danish, Male .45 .4 Under 1.125 Immigrant, Female .05 .07 Over 0.714 Immigrant, Male .05 .03 Under 1.667 PS weight is just wps = Nl/nl

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Post-Stratification

Should only be done after correcting for sampling design Strata must be large (n > 15) Need accurate population-level stratum sizes Only useful if stratifying variables are related to key constructs of interest

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Post-Stratification

Should only be done after correcting for sampling design Strata must be large (n > 15) Need accurate population-level stratum sizes Only useful if stratifying variables are related to key constructs of interest This is the basis for inference in non-probability samples

Probability samples make design-based inferences Non-probability samples post-stratify to obtain

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Questions about weighting?

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Sources of Missing Data

Unit or item nonresponse Attrition or break-off Data loss

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Effects of Missing Data

Sampling variance and effective sample size

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Effects of Missing Data

Sampling variance and effective sample size Scale construction and multi-variate analysis

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Effects of Missing Data

Sampling variance and effective sample size Scale construction and multi-variate analysis Bias in estimates

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Imputation

Definition

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Imputation

Definition: Systematic replacement of missing values

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Imputation

Definition: Systematic replacement of missing values Why?

Casewise deletion creates loss of information Preserve sampling variances (i.e., no loss of precision)

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Imputation

Definition: Systematic replacement of missing values Why?

Casewise deletion creates loss of information Preserve sampling variances (i.e., no loss of precision)

Considerations

Why are data missing? How do we impute? What are the consequences of imputation?

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Missing Data Assumptions

Missing Completely At Random (MCAR) Missing At Random (MAR) Missing Not At Random (MNAR)

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Imputation Methods

Single Imputation

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Imputation Methods

Single Imputation

Mean imputation Top/bottom category imputation Random imputation Hot deck imputation Regression imputation

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Imputation Methods

Single Imputation

Mean imputation Top/bottom category imputation Random imputation Hot deck imputation Regression imputation

Multiple Imputation

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Imputation Methods

Single Imputation

Mean imputation Top/bottom category imputation Random imputation Hot deck imputation Regression imputation

Multiple Imputation

Single imputation multiple times, combining results across data sets Can apply numerous imputation methods Accounts for uncertainty due to missingness

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Coding

What is coding?

Categorizing responses Assigning numeric values to categories

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Coding

What is coding?

Categorizing responses Assigning numeric values to categories

When in the data collection process do we code?

In the field After data collection

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Coding

What is coding?

Categorizing responses Assigning numeric values to categories

When in the data collection process do we code?

In the field After data collection

How do we code?

Create set of exhaustive, mutually exclusive categories Assign responses to categories Add new categories, as needed

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Practice Coding

1 Code the Gordon Brown responses as:

Correct Incorrect “Don’t know”

2 Code the MIP responses into issue categories

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Data Editing

Leftover of manual data recording Software handles most data editing now

Online survey tools (e.g., Qualtrics) CATI systems

May still have problematic data points that need to be marked or changed

If still in field, may clarify answers with respondents

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Anonymizing Data

Why do data need to be anonymous?

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Anonymizing Data

Why do data need to be anonymous?

Guarantees of anonymity Sensitive data

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Anonymizing Data

Why do data need to be anonymous?

Guarantees of anonymity Sensitive data

When are data non-anonymous?

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Anonymizing Data

Why do data need to be anonymous?

Guarantees of anonymity Sensitive data

When are data non-anonymous?

Identifying information Statistical identifiability

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Anonymizing Data

Why do data need to be anonymous?

Guarantees of anonymity Sensitive data

When are data non-anonymous?

Identifying information Statistical identifiability

How do we anonymize?

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Anonymizing Data

Why do data need to be anonymous?

Guarantees of anonymity Sensitive data

When are data non-anonymous?

Identifying information Statistical identifiability

How do we anonymize?

Restrict data access Remove identifying variables

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Data Storage, Archiving, and Sharing

In what formats can we store survey data?

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Data Storage, Archiving, and Sharing

In what formats can we store survey data?

Paper Punchcards Digitally

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Data Storage, Archiving, and Sharing

In what formats can we store survey data?

Paper Punchcards Digitally

Considerations in digital formats

Open versus proprietary Human-readable versus machine-readable File sizes Study-level metadata Question-level metadata

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Study-level Metadata

Title Creator/Author Sponsor Description Date of publication Dates of data collection Population, sampling frame, etc. Sampling design Sample size Recruitment details Mode Rights

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Question-level Metadata

Response codes Response labels Variable labels Variable names Missing data categories Variable types Mode

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Question-level Metadata II

Details of randomization or question order Exclusion criteria Source of data (if not from R) Frequencies or summary statistics Interviewer instructions Constraints on responses

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Example Codebook2

Question B 10 DK Which party did you vote for in that election? (Denmark) Variable name and label: prtvtcdk Party voted for in last national election, Denmark Values and categories 01 Socialdemokraterne - the Danish social democtrats 02 Det Radikale Venstre - Danish Social-Liberal Party 03 Det Konservative Folkeparti - Conservative 04 SF Socialistisk Folkeparti - Socialist People’s Party 05 Dansk Folkeparti - Danish peoples party 06 Kristendemokraterne - Christian democtrats 07 Venstre, Danmarks Liberale Parti - Venstre 08 Liberal Alliance - Liberal Alliance 09 Enhedslisten - Unity List - The Red-Green Alliance 10 Andet - other 66 Not applicable 77 Refusal 88 Don’t know 99 No answer Filter: If code 1 at B9

2From: http://www.europeansocialsurvey.org/docs/round6/survey/ESS6_appendix_a7_e02_0.pdf

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File Formats

Go to the course website Open data files under Week 11 All contain the same data What do you notice about the different files?

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Metadata Standards

Most survey data are stored in proprietary formats using codebooks constructed in arbitrary formats

This makes it hard to work with survey data

There are common standards for metadata

Dublin Core (DC) Data Documentation Initiative (DDI)

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For Your Project

Discuss appropriate file format for data storage/sharing Discuss how data can be used after collection (i.e., rights) Discuss codebook creation

When do you create a codebook What goes in your codebook Where do you record study-level metadata

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Questions about handling survey data?

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Total Survey Error

Design-Related Errors

Coverage Error Sampling Error Nonresponse Error Adjustment Error

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Total Survey Error

Design-Related Errors

Coverage Error Sampling Error Nonresponse Error Adjustment Error

Measurement Errors

Construct Validity Measurement Error and Response Biases Processing Error

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Total Survey Error

Design-Related Errors

Coverage Error Sampling Error Nonresponse Error Adjustment Error

Measurement Errors

Construct Validity Measurement Error and Response Biases Processing Error

Our goal: Minimize total error (thus maximizing data quality), within the constraints of time, cost, and other resources

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Agenda for next two classes

Presentations Prepare questions to get help with Email me if you want to meet (after Dec. 4)

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