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Table 4 Performance comparison of alternative estimators: rank correlation coefficient between estimates and true risk values. Results obtained on average over 100 realizations generated under two different population size scenarios and 3 types of risk map (1 = observed, 2 = smooth, 3 = random). Poisson kriging was conducted with the semivariogram estimated from the underlying risk values (true γR(h)) or the simulated mortality rates. Bold numbers refer to best performances outside the ideal case where the true semivariogram of risk is known.

From: Geostatistical analysis of disease data: estimation of cancer mortality risk from empirical frequencies using Poisson kriging

Estimators

WF population

BF population

BREAST CANCER

Scenario 1

Scenario 2

Scenario 3

Scenario 1

Scenario 2

Scenario 3

Observed rates

0.813

0.761

0.805

0.355

0.328

0.199

Population-weighted average

0.792

0.899

0.047

0.623

0.737

-0.001

Global Empirical Bayes

0.751

0.720

0.834

0.129

0.146

0.363

Local Empirical Bayes

0.896

0.922

0.825

0.612

0.708

0.217

Poisson kriging (true γR(h))

0.930

0.927

0.822

0.699

0.744

0.257

Poisson kriging

0.929

0.925

0.818

0.654

0.732

0.225

CERVIX CANCER

      

Observed rates

0.765

0.682

0.770

-0.191

-0.282

0.101

Population-weighted average

0.706

0.886

0.006

0.445

0.650

-0.017

Global Empirical Bayes

0.748

0.664

0.811

0.314

0.225

0.354

Local Empirical Bayes

0.867

0.906

0.789

0.479

0.598

0.189

Poisson kriging (true γR(h))

0.905

0.967

0.807

0.593

0.676

0.228

Poisson kriging

0.903

0.961

0.790

0.558

0.611

0.200