elaborated evaluation of mode effects in mixed mode data

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Jun 13, 2018 - Page 1 ... MMDC. Problem. Data. Methods. Results. Discussion. 3 / 20 ... Methods. Effect calcullation. Inferences. Results. Discussion. 12 / 20 ...
ELABORATED EVALUATION OF MODE EFFECTS IN MIXED MODE DATA Jorre Vannieuwenhuyze & Geert Loosveldt ITSEW 2010, june 13–16 1 / 20

Introduction

Introduction Data

Data

Methods Results

Methods

Discussion

Results Discussion

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Introduction MMDC Problem Data Methods Results Discussion

Introduction

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Mixed-Mode Data Collection (MMDC) Introduction MMDC Problem



different sample members choose different modes

Data Methods Results



mode effects:

Discussion

◆ selection effect: different mode, different respondents makes MM attractive

◆ measurement effect: different mode, different measurement e.g. social desirability, primacy and recency effects, acquiescence, . . .

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Problem Introduction MMDC Problem Data Methods



differences between groups

Results Discussion

◆ = different respondents? ◆ = different measurement?

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Problem Introduction MMDC Problem Data Methods



differences between groups

Results Discussion

◆ = different respondents? ◆ = different measurement? ■

solution: compare MM data with comparable single-mode data

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Introduction Data ESS Comparability Variables Methods Results Discussion

Data

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ESS Introduction Data ESS



European Social Survey (ESS), 2008, 4th wave

Comparability Variables Methods Results



FTF = expensive

Discussion

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ESS Introduction Data ESS



European Social Survey (ESS), 2008, 4th wave

Comparability Variables Methods Results



FTF = expensive



⇒ MMDC experiment

Discussion

◆ the Netherlands ◆ costs ↓? ◆ equal data quality?

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ESS Introduction Data ESS Comparability Variables Methods Results Discussion

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Comparability assumption Introduction Data ESS Comparability Variables Methods Results Discussion



comparability? ◆ response rates ◆ socio-demographic comparison

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Variables Introduction



political Interest

Data ESS Comparability

◆ 1=not at all interested 2=hardly interested 3=quite interested 4=very interested

Variables Methods Results Discussion

◆ expectations: ■

social desirability bias



nonrespondents less interested

◆ two versions: ■

FTF: Ip ∼ Multin(π p )



Tel./Web: Iwt ∼ Multin(π wt ) 10 / 20

Variables Introduction Data ESS Comparability Variables Methods Results



further we define M

Discussion

◆ the mode a respondent ‘chooses’ ◆ 0= CATI or CAWI, 1=CAPI ◆

M ∼ b(τ )

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Introduction Data Methods Effect calcullation Inferences Results Discussion

Methods

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Effect calcullation 0.4

Introduction Data

0.0

sample proportion 0.1 0.2 0.3

Methods Effect calcullation Inferences Results Discussion

1

2

3 IP

4

1

2

3

4

IWT

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Effect calcullation 0.4

Introduction Data

0.0

sample proportion 0.1 0.2 0.3

Methods Effect calcullation Inferences Results Discussion

1

2

3 IP

4

1

2

3

4

IWT

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Effect calcullation 0.4

Introduction Data

P(IP = 2)

sample proportion 0.1 0.2 0.3 0.0

Methods Effect calcullation Inferences Results Discussion

1

2

3 IP

4

1

2

3

4

IWT

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Effect calcullation 0.4

Introduction Data

P(IP = 2)

sample proportion 0.1 0.2 0.3 0.0

Methods Effect calcullation Inferences Results Discussion

1

2

3 IP

4

1

2

3

4

IWT

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Effect calcullation 0.4

Introduction Data

P(IP = 2)

sample proportion 0.1 0.2 0.3 0.0

Methods Effect calcullation Inferences Results Discussion

P(IP = 2|M=1) 1

2

3 IP

4

1

2

3

4

IWT

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Effect calcullation 0.4

Introduction Data

P(IP = 2)

sample proportion 0.1 0.2 0.3 0.0

Methods Effect calcullation Inferences Results

P(IWT = 2|M=0)

Discussion

P(IP = 2|M=1) 1

2

3 IP

4

1

2

3

4

IWT

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Effect calcullation 0.4

Introduction Data

P(IP = 2)

sample proportion 0.1 0.2 0.3 0.0

Methods Effect calcullation Inferences

P(IP = 2|M=0)

Results

P(IWT = 2|M=0)

Discussion

P(IP = 2|M=1) 1

2

3 IP

4

1

2

3

4

IWT

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Effect calcullation 0.4

Introduction Data

P(IP = 2)

sample proportion 0.1 0.2 0.3 0.0

Methods Effect calcullation Inferences

P(IP = 2|M=0)

Results

P(IWT = 2|M=0)

Discussion

P(IP = 2|M=1) 1

2

3

4

1

2

IP

3

4

IWT

selection effect = P (Ip |M = 1) −P (Ip |M = 0)

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Effect calcullation 0.4

Introduction Data

P(IP = 2)

sample proportion 0.1 0.2 0.3 0.0

Methods Effect calcullation Inferences

P(IP = 2|M=0)

Results

P(IWT = 2|M=0)

Discussion

P(IP = 2|M=1) 1

2

3

4

1

2

IP

3

4

IWT

selection effect = P (Ip |M = 1) −P (Ip |M = 0) measurement effect = P (Iwt |M = 0) −P (Ip |M = 0)

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Effect calcullation 0.4

Introduction Data

P(IP = 2)

sample proportion 0.1 0.2 0.3 0.0

Methods Effect calcullation Inferences

P(IP = 2|M=0)

Results

P(IWT = 2|M=0)

Discussion

P(IP = 2|M=1) 1

2

3

4

1

2

IP

3

4

IWT

selection effect = P (Ip |M = 1) −P (Ip |M = 0) measurement effect = P (Iwt |M = 0) −P (Ip |M = 0)

P (Ip |M = 0) = P (Ip )

1 P (M =0)

− P (Ip |M = 1)

P (M =1) P (M =0) 13 / 20

Inferences Introduction Data Methods Effect calcullation

selection effect = P (Ip |M = 1) − P (Ip |M = 0) measurement effect = P (Iwt |M = 0) − P (Ip |M = 0)

Inferences Results Discussion

(M =1) P (Ip |M = 0) = P (Ip ) P (M1=0) − P (Ip |M = 1) PP (M =0)



bayesian approach



p(θ|y) =

p(y|θ)p(θ) p(y)



simulation of 10.000 values

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Introduction Data Methods Results Graphs Results Discussion

Results

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Graphs of simulations measur. effect

selection effect Introduction Data Methods

µ

Results Graphs Results Discussion

−0.3

−0.2

−0.1

0.0

−0.6

−0.4

−0.2

0.0

0.2

σ2

−0.4

−0.3

−0.2

−0.1

0.0

0.1

0.2

−0.4

−0.2

0.0

0.2

0.4

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Results 95% confidence interval median 2,5 percentile 97,5 percentile MEASUREMENT EFFECT P(not at all interested) -0,029 -0,068 0,014 P(hardly interested) 0,179 0,106 0,253 P(quite interested) -0,119 -0,198 -0,040 P(very interested) -0,032 -0,074 0,015 mean -0,153 -0,273 -0,038 variance -0,068 -0,187 0,063 SELECTION EFFECT P(not at all interested) 0,032 -0,041 0,131 P(hardly interested) 0,083 -0,033 0,218 P(quite interested) -0,070 -0,205 0,068 P(very interested) -0,054 -0,111 0,027 mean -0,206 -0,425 0,001 variance 0,023 -0,185 0,271

p∗

Introduction Data

0,087 0,000 0,002 0,081 0,005 0,150

Methods Results Graphs Results Discussion

0,219 0,086 0,158 0,086 0,026 0,425

based on 10.000 simulations [∗] The probability p refers to the number of simulations with a measurement effect/selection effect smaller than zero (P(sim0)) for negative median values.

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Introduction Data Methods Results Discussion Limitations Future

Discussion

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Limitations Introduction Data



measurement effects

(πwt |M = 0) − (πp |M = 0)

Methods Results Discussion Limitations



comparability assumption?

Future

◆ bias? ◆ mode-preference, mode-acceptance?

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Limitations Introduction Data



measurement effects

(πwt |M = 0) − (πp |M = 0)

Methods Results Discussion Limitations



comparability assumption?

Future

◆ bias? ◆ mode-preference, mode-acceptance?



interpretation? Web and telephone confounded → use maximum 2 modes 19 / 20

Future Introduction Data Methods Results Discussion Limitations Future



MMDC: include small comparative group



simulate respondents’ values ≈ multiple imputation



power?

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