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Number of answer categories for bipolar item specific scales in face-to-face surveys: Does more mean better?

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Abstract

Since decades, surveys have been the main source of data in a considerable amount of studies. Designing surveys implies taking many decisions which affect the data quality and thus the results. In this paper, we focus on one of these decisions: the number of answer categories in bipolar closed-ended item specific attitudinal questions. We investigate the measurement quality (product of reliability and validity) of such scales using data from three Multitrait-Multimethod experiments implemented in the European Survey Social (face-to-face): two about social trust (rounds 1 and 4), and one about immigration (round 6). Data are analyzed using the Estimation Using Pooled Data procedure (Saris and Satorra in Struct. Equ. Modeling 25(5): 659–672, 2018). The results show that, out of the three scales tested, the 11-point scale has higher quality in the immigration experiment whereas in the social trust experiments, the 6-point is the one with the highest quality.

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Data availability

All data can be found at the correspondent webpage of the surveys.

Notes

  1. In other modes like mobile web surveys, we would have different expectations, since 11-point might not fit well on a smartphone screen.

  2. For an explanation of Lisrel notations, see also https://eval-serv2.metpsy.uni-jena.de/wiki-metheval-hp/images/6/61/LISREL_Reference_Sheet_2005_11_10.pdf.

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Authors and Affiliations

Authors

Contributions

All authors contributed to the study conception and design. Material preparation, data collection and analysis were performed by Marc Asensio and Melanie Revilla. The first draft of the manuscript was written by Marc Asensio and all authors commented on previous versions of the manuscript. All authors read and approved the final manuscript.

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Correspondence to Marc Asensio.

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Appendices

Appendix 1 Notations in Lisrel for a True Score model with 3 traits and 3 methods

 

ga 1 1 = loading between T11 and F1

γ = gamma = ga

ga 2 2 = loading between T21 and F2

λ = lambda y = ly

ga 3 3 = loading between T31 and F3

θ = teta epsilon = te

ga 4 1 = loading between T12 and F1

φ = phi = ph

ga 5 2 = loading between T22 and F2

 

ga 6 3 = loading between T32 and F3

fr = free; fi = fixed

ga 7 1 = loading between T13 and F1

va = value; eq = equal

ga 8 2 = loading between T23 and F2

 

ga 9 3 = loading between T33 and F3

te 1 1 = error term associated to Y11

ga 1 4 = loading between T11 and M1

te 2 2 = error term associated to Y22

ga 2 4 = loading between T21 and M1

te 3 3 = error term associated to Y33

ga 3 4 = loading between T31 and M1

te 4 4 = error term associated to Y44

ga 4 5 = loading between T12 and M2

te 5 5 = error term associated to Y55

ga 5 5 = loading between T22 and M2

te 6 6 = error term associated to Y66

ga 6 5 = loading between T32 and M2

te 7 7 = error term associated to Y77

ga 7 6 = loading between T13 and M3

te 8 8 = error term associated to Y88

ga 8 6 = loading between T23 and M3

te 9 9 = error term associated to Y99

ga 9 6 = loading between T33 and M3

ph 1 1 = trait 1 variance

ly 1 1 = loading between T11 and Y11

ph 2 2 = trait 2 variance

ly 2 2 = loading between T21 and Y21

ph 3 3 = trait 3 variance

ly 3 3 = loading between T31 and Y31

ph 4 4 = method 1 variance

ly 4 4 = loading between T12 and Y12

ph 5 5 = method 2 variance

ly 5 5 = loading between T22 and Y22

ph 6 6 = method 3 variance

ly 6 6 = loading between T32 and Y32

ph 2 1 = correlation between traits 1 and 2

ly 7 7 = loading between T13 and Y13

ph 3 1 = correlation between traits 1 and 3

ly 8 8 = loading between T23 and Y23

ph 3 2 = correlation between traits 2 and 3

ly 9 9 = loading between T33 and Y33

Appendix 1a Example of Lisrel input for the Pooled Data MTMM model

! Pooled data group 1.

da ng = 2 ni = 9 no = 12,529 ma = cm.

km file = sb-group-1.corr.

mean file = sb-group-1.mean.

sd file = sb-group-1.sd.

model ny = 9 ne = 9 nk = 6 ly = fu,fi te = di,fi ps = di,fi be = fu,fi ga = fu,fi ph = sy,fi.

va 1 ly 1 1 ly 2 2 ly 3 3 ly 4 4 ly 5 5 ly 6 6.

fr te 1 1 te 2 2 te 3 3 te 4 4 te 5 5 te 6 6.

va 1 te 7 7 te 8 8 te 9 9.

va 0 ly 7 7 ly 8 8 ly 9 9.

fr ga 4 1 ga 7 1 ga 5 2 ga 8 2 ga 6 3 ga 9 3.

va 1 ga 1 1 ga 2 2 ga 3 3.

fr ph 1 1 ph 2 2 ph 3 3 ph 2 1 ph 3 1 ph 3 2 ph 4 4 ph 5 5 ph 6 6.

va 1 ga 1 4 ga 4 5 ga 7 6 ga 2 4 ga 5 5 ga 8 6 ga 3 4 ga 6 5 ga 9 6.

fr ga 3 4 ga 6 5.

out iter = 2000 ns adm = off all sc mi.

Group 2.

da ni = 9 no = 11,977 ma = cm.

km file = sb-group-2.corr.

mean file = sb-group-2.mean.

sd file = sb-group-2.sd.

model ny = 9 ne = 9 nk = 6 ly = fu,fi te = di,fi ps = in be = in ga = in ph = in.

value 1 ly 1 1 ly 2 2 ly 3 3 ly 7 7 ly 8 8 ly 9 9.

fr te 7 7 te 8 8 te 9 9.

eq te 1 1 1 te 1 1.

eq te 1 2 2 te 2 2.

eq te 1 3 3 te 3 3.

va 1 te 4 4 te 5 5 te 6 6.

va 0 ly 4 4 ly 5 5 ly 6 6.

pd.

out iter = 2000 ns adm = off all sc mi.

Appendix 1b Example of Lisrel input for a country split-ballot MTMM model

! ES SPA data group 1.

da ng = 2 ni = 9 no = 426 ma = cm.

km file = sb-group-1.corr.

mean file = sb-group-1.mean.

sd file = sb-group-1.sd.

model ny = 9 ne = 9 nk = 6 ly = fu,fi te = di,fi ps = di,fi be = fu,fi ga = fu,fi ph = sy,fi.

va 1 ly 1 1 ly 2 2 ly 3 3 ly 4 4 ly 5 5 ly 6 6.

fr te 1 1 te 2 2 te 3 3 te 4 4 te 5 5 te 6 6.

va 1 te 7 7 te 8 8 te 9 9.

va 0 ly 7 7 ly 8 8 ly 9 9.

va 1 ga 1 1 ga 2 2 ga 3 3.

fr ph 1 1 ph 2 2 ph 3 3 ph 2 1 ph 3 1 ph 3 2 ph 4 4 ph 5 5 ph 6 6.

!Fixed to values of PDM.

va 0.59 ga 4 1.

va 0.58 ga 5 2.

va 0.57 ga 6 3.

va 0.40 ga 7 1 ga 8 2.

va 0.38 ga 9 3.

va 1.95 ga 2 4.

va 0.96 ga 5 5.

va 0.93 ga 6 5.

va 0.98 ga 9 6.

va 1 ga 1 4 ga 4 5 ga 7 6 ga 8 6 ga 3 4.

out mi iter = 2000 adm = off sc.

Group 2.

da ni = 9 no = 448 ma = cm.

km file = sb-group-2.corr.

mean file = sb-group-2.mean.

sd file = sb-group-2.sd.

model ny = 9 ne = 9 nk = 6 ly = fu,fi te = di,fi ps = in be = in ga = in ph = in.

va 1 ly 1 1 ly 2 2 ly 3 3 ly 7 7 ly 8 8 ly 9 9.

eq te 1 1 1 te 1 1.

eq te 1 2 2 te 2 2.

eq te 1 3 3 te 3 3.

fr te 7 7 te 8 8 te 9 9.

va 1 te 4 4 te 5 5 te 6 6.

va 0 ly 4 4 ly 5 5 ly 6 6.

pd.

out mi iter = 2000 adm = off sc.

Appendix 2 Parameters set free in the Pooled Data Model analysis (using Lisrel notations)

Experiment

Result of BM

Final model

Social Trust R1

IS

BM + fr ga 3 4

Social Trust R4

PS

BM + fr ga 6 6 + eq ga 1 4 ga 3 5 ga 6 6

Evaluation of Immigration

IS

BM + fr ga 2 4 + ga 5 5 + ga 6 5 + ga 9 6

  1. PS stands for Proper Solution; IS stands for Improper Solution; BM stands for Base Model.

Appendix 3 Parameters fixed in the country (-language) analysis for each experiment (in Lisrel notations) and their values

Experiment

Parameters fixed and their values

Social Trust R1

va 0.60 ga 4 1

va 0.58 ga 5 2

va 0.57 ga 6 3

va 0.18 ga 7 1 ga 9 3

va 0.19 ga 8 2

va 0.64 ga 3 4

Social Trust R4

va 0.18 ga 3 1

va 0.19 ga 4 2

va 0.33 ga 5 3

va 0.62 ga 6 1

va 0.55 ga 7 2

va 0.98 ga 8 3

va 0.76 ga 1 4 ga 3 5 ga 6 6

Evaluation of Immigration

va 0.59 ga 4 1

va 0.58 ga 5 2

va 0.57 ga 6 3

va 0.40 ga 7 1 ga 8 2

va 0.38 ga 9 3

va 1.95 ga 2 4

va 0.96 ga 5 5

va 0.93 ga 6 5

va 0.98 ga 9 6

Appendix 4a Summary of the Social Trust 1 experiment

Country

Sample Size

Result of BM

Final model

Pooled Data model

 

IS

BM + fr ga 3 4

Austria

2,250

PS

BM

Belgium

643

PS

BM

Switzerland

657

PS

BM + fr ga 5 2 ga 7 1 ga 9 3

Czech Republic

1,302

PS

BM + fr ga 6 3 ga 8 2 ga 9 3

Germany

935

PS

BM + fr ga 9 3

Denmark

1,466

NC

BM + fr ga 3 4 ga 8 2 ga 9 3

Spain

582

IS

BM + fr ga 9 3

Finland

1,774

PS

BM + fr ga 7 1 ga 9 3

France

1,350

PS

BM

Great Britain

1,777

PS

BM + fr ga 3 4 ga 9 3

Greece

2,564

IS

BM + fr ga 7 1 ga 9 3

Ireland

664

PS

BM

Israel

817

PS

BM + fr ga 7 1 ga 9 3

Netherlands

2,334

PS

BM + fr ga 7 1 ga 8 2 ga 9 3

Norway

605

PS

BM + fr ga 3 3 ga 8 2

Poland

2,098

PS

BM + fr ga 3 3 ga 7 1 ga 9 3

Portugal

499

PS

BM + fr ga 8 2

Sweden

1,692

PS

BM + fr ga 9 3

Slovenia

495

PS

BM

  1. PS stands for Proper Solution; IS for Improper Solution; NC for Non-Convergence; BM for Base Model.

Appendix 4b Summary of the Social Trust 4 experiment

Country

Language

Sample size

Result of BM

Final model

Pooled Data model

-

 

IS

BM + fr ga 6 6 + eq ga 6 6 ga 1 5 ga 3 5

Belgium

Dutch

712

PS

BM + fr ga 3 1

Belgium

French

468

PS

BM + fr ga 6 6

Bulgaria

Bulgarian

1,455

IS

BM + fr ga 1 1

Switzerland

French

258

PS

BM + fr ga 3 1

Switzerland

German

940

PS

BM + fr ga 3 1 ga 4 2

Cyprus

Greek

769

PS

BM + fr ga 4 2 ga 7 2

Czech Republic

Czech

1,339

IS

BM + fr ga 1 1 ga 8 3

Germany

German

1,858

IS

BM + fr ga 1 1 ga 7 2 ga 5 3

Denmark

Danish

1,054

PS

BM + fr ga 4 2 ga 7 2 ga 8 3

Estonia

Estonian

721

PS

BM + fr ga 2 2

Estonia

Russian

294

PS

BM

Spain

Spanish

1,142

PS

BM + fr ga 5 3 ga 7 2

Finland

Finnish

412

PS

BM + fr ga 1 1 ga 3 1

France

French

1,487

PS

BM + ga 5 3 ga 6 6 ga 8 6

Great Britain

English

1,581

PS

BM + fr ga 5 3 ga 8 6

Greece

Greek

1,376

PS

BM + fr ga 5 3 ga 8 6

Croatia

Croatian

1,024

PS

BM + fr ga 7 2 ga 3 5

Israel

Arab

196

PS

BM

Israel

Hebrew

1,295

PS

BM + fr ga 3 5 ga 6 6 ga 7 2

Latvia

Latvian

929

PS

BM + fr ga 3 1 ga 3 5

Latvia

Russian

363

PS

BM

Netherlands

Dutch

1,004

PS

BM + fr ga 8 6

Norway

Norwegian

553

IS

BM + fr ga 3 1 ga 4 2 ga 6 6 ga 8 3

Poland

Polish

1,079

PS

BM + fr ga 6 6

Portugal

Portuguese

1,609

PS

BM + fr ga 3 5

Romania

Romanian

1,402

PS

BM + fr ga 3 1 ga 4 2 ga 8 3

Russia

Russian

1,645

PS

BM + fr ga 2 2 ga 5 3

Sweden

Swedish

397

PS

BM + fr ga 4 2 ga 3 5

Slovenia

Slovene

845

PS

BM

Slovakia

Slovak

1,124

PS

BM + fr ga 3 5 ga 5 3

Turkey

Turkish

1,589

IS

BM + fr ga 3 1 ga 5 3 ga 7 2

Ukraine

Russian

630

PS

BM

Ukraine

Ukrainian

572

PS

BM + fr ga 3 5 ga 6 6

  1. PS stands for Proper Solution; IS for Improper Solution; NC for Non-Convergence; BM for Base Model.

Appendix 4c Summary of the Evaluation of the Immigration experiment

Country

Language

Sample size

Result of BM

Final model

Pooled Data model

-

 

IS

BM + fr ga 2 4 ga 5 5 ga 6 5 ga 9 6

Belgium

Dutch

369

IS

BM + fr ga 1 1 ga 3 3

Belgium

French

521

IS

BM + fr ga 3 3 ga 8 2

Bulgaria

Bulgarian

998

PS

BM + fr ga 1 4

Switzerland

French

161

IS

BM + fr ga 1 4 ga 2 2 + eq ga 1 4 ga 4 5 ga 7 6

Switzerland

German

510

IS

BM + fr ga 1 1 ga 1 4

Cyprus

Greek

552

PS

BM + fr ga 1 4

Czech Republic

Czech

940

PS

BM

Germany

German

1,483

PS

BM

Denmark

Danish

820

PS

BM

Estonia

Estonian

831

PS

BM

Estonia

Russian

344

PS

BM + fr ga 9 6

Spain

Spanish

874

PS

BM + fr ga 9 6

Finland

Finnish

1,042

PS

BM

France

French

998

PS

BM + fr ga 5 5

Ireland

English

1,306

PS

BM

Hungary

Hungarian

956

PS

BM + fr ga 1 4 ga 2 4

Great Britain

English

1,042

PS

BM

Israel

Arab

163

PS

BM + fr ga 1 4

Israel

Hebrew

926

PS

BM

Iceland

Icelandic

361

IS

BM + fr ga 3 3 ga 6 5

Italy

Italian

456

IS

BM + fr ga 3 3 ga 5 5

Lithuania

Lithuanian

961

PS

BM

Netherlands

Dutch

906

IS

BM + fr ga 1 4 ga 4 5 ga 5 2

Norway

Norwegian

778

PS

BM

Poland

Polish

916

PS

BM + fr ga 1 4

Portugal

Portuguese

843

PS

BM + fr ga 1 4 ga 6 5

Russia

Russian

1,195

PS

BM

Sweden

Swedish

891

PS

BM + fr ga 1 4 ga 5 5

Slovenia

Slovene

628

PS

BM + fr ga 1 4

Slovakia

Slovak

833

PS

BM + fr ga 6 5

Ukraine

Russian

454

PS

BM + fr ga 1 4 ga 6 5

Ukraine

Ukrainian

555

PS

BM + fr ga 1 4

  1. PS stands for Proper Solution; IS for Improper Solution; NC for Non-Convergence; BM for Base Model.

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Asensio, M., Revilla, M. Number of answer categories for bipolar item specific scales in face-to-face surveys: Does more mean better?. Qual Quant 56, 1413–1433 (2022). https://doi.org/10.1007/s11135-021-01183-x

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