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Table 10 Table of parameter estimates for the Bayesian Bernoulli-Exponential joint model and for the Jeffreys non-informative prior scheme

From: A Bayesian Bernoulli-Exponential joint model for binary longitudinal outcomes and informative time with applications to bladder cancer recurrence data

Sample Size and Design Structure

Table of Parameter Estimates

Parameter

Mean

SD

Lower\(\varvec{(2.50\%)}\)

Upper\(\varvec{(97.50\%)}\)

18(20 &6)

\(\alpha _{1}\)

-0.3553

0.5372

-1.3870

0.6201

\(\alpha _{2}\)

0.4144

0.5797

-0.7269

1.5560

\(\alpha _{3}\)

0.0363

0.5138

-0.9527

1.0400

\(\alpha _{4}\)

0.9047

0.5448

-0.1325

2.0140

\(\alpha _{5}\)

0.7546

0.5100

-0.2522

1.7900

\(\alpha _{6}\)

-0.2815

0.3920

-1.0060

0.5173

\(\alpha _{7}\)

0.4952

0.2707

-0.0085

1.0270

\(\gamma\)

-0.1025

0.1734

-0.4249

0.2390

\(\psi\)

-1.7320

0.4147

-2.5520

-0.9451

\(\vartheta\)

-0.2822

0.1176

-0.5226

-0.0653

\(\xi\)

-0.8246

0.1587

-1.1450

-0.5167

54(10)

\(\alpha _{1}\)

0.1051

0.2939

-0.4522

0.6736

\(\alpha _{2}\)

-0.1363

0.2784

-0.6854

0.4119

\(\alpha _{3}\)

0.2195

0.2881

-0.3424

0.7763

\(\alpha _{4}\)

0.1937

0.2873

-0.3593

0.7665

\(\alpha _{5}\)

0.1010

0.2921

-0.4732

0.6801

\(\alpha _{6}\)

0.4376

0.1256

0.1903

0.6834

\(\alpha _{7}\)

0.5031

0.1121

0.2888

0.7236

\(\gamma\)

-0.1627

0.1068

-0.3688

0.0468

\(\psi\)

-1.1910

0.2371

-1.6420

-0.7255

\(\vartheta\)

-0.0887

0.0470

-0.1835

0.0018

\(\xi\)

-0.9061

0.0937

-1.0930

-0.7318

180(5 &3)

\(\alpha _{1}\)

-0.0121

0.2217

-0.4340

0.4203

\(\alpha _{2}\)

-0.0042

0.2247

-0.4505

0.4319

\(\alpha _{3}\)

0.3473

0.2343

-0.1066

0.8064

\(\alpha _{4}\)

0.4331

0.2350

-0.0284

0.8947

\(\alpha _{5}\)

0.3283

0.2293

-0.1188

0.7739

\(\alpha _{6}\)

0.1849

0.0936

0.0023

0.3670

\(\alpha _{7}\)

0.5730

0.1032

0.3746

0.7754

\(\gamma\)

-0.0852

0.0941

-0.2701

0.0956

\(\psi\)

-0.7435

0.2031

-1.1410

-0.3454

\(\vartheta\)

-0.1052

0.0211

-0.1486

-0.0645

\(\xi\)

-1.9430

0.0792

-2.0980

-1.7920