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Table 3 Parameter estimates for models SDT\(_{\tau 4,\, \emptyset }\), SDT\(_{\tau 4,\, \mu 1}\), and SDT\(_{\tau 4,\, \sigma 1}\) (reanalysis of Wilson et al., 2019)

From: Toward a more comprehensive modeling of sequential lineups

Binary judgments

SDT\(_{\tau 4,\, \emptyset }\)

SDT\(_{\tau 4,\, \mu 1}\)

SDT\(_{\tau 4,\, \sigma 1}\)

\(\mu _T\)

0.91

\(\mu _{T}\)

0.66

\(\mu _{T}\)

0.66

\(\sigma ^2_T\)

1.03

\(\sigma ^2_{T}\)

0.21

\(\sigma ^2_{T}\)

0.21

\(\tau _{0,1}\)

− 0.01

\(\alpha _{1}\)

1

\(\xi _{1}\)

1

\(\tau _{0,2}\)

0.09

\(\alpha _{2-6}\)

1.17

\(\xi _{2-6}\)

0.73

\(\tau _{0,3}\)

− 0.07

\(\tau _{0,1}\)

0.24

\(\tau _{0,1}\)

0.24

\(\tau _{0,4}\)

− 0.09

\(\tau _{0,2}\)

0.23

\(\tau _{0,2}\)

0.19

\(\tau _{0,5}\)

0.06

\(\tau _{0,3}\)

0.08

\(\tau _{0,3}\)

0.07

\(\tau _{0,6}\)

0.11

\(\tau _{0,4}\)

0.06

\(\tau _{0,4}\)

0.05

\(\delta\)

1.07

\(\tau _{0,5}\)

0.21

\(\tau _{0,5}\)

0.18

\(\lambda\)

0.50

\(\tau _{0,6}\)

0.25

\(\tau _{0,6}\)

0.22

  

\(\delta\)

1.07

\(\delta\)

0.91

  

\(\lambda\)

0.50

\(\lambda\)

0.50

Confidence rating judgments

SDT\(_{\tau 4,\, \emptyset }\)

SDT\(_{\tau 4,\, \mu 1}\)

SDT\(_{\tau 4,\, \sigma 1}\)

\(\mu _T\)

0.77

\(\mu _{T}\)

0.76

\(\mu _{T}\)

0.76

\(\sigma ^2_T\)

0.51

\(\sigma ^2_{T}\)

0.51

\(\sigma ^2_{T}\)

0.51

\(\tau _{0,1}\)

0.13

\(\alpha _{1}\)

1

\(\xi _{1}\)

1

\(\tau _{0,2}\)

0.22

\(\alpha _{2-6}\)

1.02

\(\xi _{2-6}\)

0.97

\(\tau _{0,3}\)

0.08

\(\tau _{0,1}\)

0.13

\(\tau _{0,1}\)

0.13

\(\tau _{0,4}\)

0.05

\(\tau _{0,2}\)

0.21

\(\tau _{0,2}\)

0.21

\(\tau _{0,5}\)

0.20

\(\tau _{0,3}\)

0.08

\(\tau _{0,3}\)

0.07

\(\tau _{0,6}\)

0.25

\(\tau _{0,4}\)

0.05

\(\tau _{0,4}\)

0.05

\(\delta\)

1.04

\(\tau _{0,5}\)

0.20

\(\tau _{0,5}\)

0.19

\(\lambda\)

0.49

\(\tau _{0,6}\)

0.25

\(\tau _{0,6}\)

0.24

\(\omega\)

1.44

\(\delta\)

1.05

\(\delta\)

1.03

\(\eta\)

− 0.03

\(\lambda\)

0.49

\(\lambda\)

0.49

\(\gamma\)

0.12

\(\omega\)

1.37

\(\omega\)

1.36

  

\(\eta\)

− 0.04

\(\eta\)

− 0.04

  

\(\gamma\)

0.11

\(\gamma\)

0.10