Methodology

The delay modelling process for the NAACCR annual submission includes several complex algorithms and methods. This page provides an overview of some of the methodologies used in the process.

Delay Model

Data Used

Table 1 shows that data portion used in the new model.

Table 1. Data portion used in the new model (with number of years of reporting delay in each cell).
Diagnosis Year Reporting Year
2012 2013 2014 2015 2016 2017 2018 2019 2020 2021 2022 2023
2010 2 3 4 5 6 7 8 9 10 11 12 13
2011   2 3 4 5 6 7 8 9 10 11 12
2012     2 3 4 5 6 7 8 9 10 11
2013       2 3 4 5 6 7 8 9 10
2014         2 3 4 5 6 7 8 9
2015           2 3 4 5 6 7 8
2016             2 3 4 5 6 7
2017               2 3 4 5 6
2018                 2 3 4 5
2019                   2 3 4
2020                     2 3
2021                       2

Model

For each cancer site and eligible registry, the models and covariates are:

All races (year of diagnosis, age group (<50, 50-64, 65+))

By race (year of diagnosis, age group (<50, 50-64, 65+), race (White, Black))

By race and ethnicity (year of diagnosis, age group (<50, 50-64, 65+), race and ethnicity (Hispanic, non-Hispanic White, non-Hispanic Black, non-Hispanic Asian and Pacific Islanders))

The modeling steps are shown below.

Step 1: Find ratios of sequential counts ratios of delay times 3 and 2, ratios of delay times 4 and 3, ratios of delay times 5 and 4, …, and ratios of delay times 11 to 10. If there is a missing cell, the ratio is not calculated.

Step 2: Group the ratios found in Step 1 into 4 groups: (1) ratios of delay times 3 and 2; (2) ratios of delay times 4 and 3; (3) ratios of delay times 5 and 4; (4) ratios of delay times j and j-1 (j=6, 7, 8, 9, 10, and 11). These four groups are dependent variables in the model. Normally, if there are no missing counts, group 1 has 11 ratios, group 2 has 10 ratios, group 3 has 9 ratios, and group 4 has 33 ratios.

Table 2. Four dependent variables formed by ratios of delay times (Labeled as a, b, c, and d).
  Four Dependent Variables
  a b c d
Diagnosis Year r3/2 r4/3 r5/4 r6/5 r7/6 r8/7 r9/8 r10/9 r11/10
2010 y2013/
y2012
y2014/
y2013
y2015/
y2014
y2016/
y2015
y2017/
y2016
y2018/
y2017
y2019/
y2018
y2020/
y2019
y2021/
y2020
2011 y2014/
y2013
y2015/
y2014
y2016/
y2015
y2017/
y2016
y2018/
y2017
y2019/
y2018
y2020/
y2019
y2021/
y2020
y2022/
y2021
2012 y2015/
y2014
y2016/
y2015
y2017/
y2016
y2018/
y2017
y2019/
y2018
y2020/
y2019
y2021/
y2020
y2022/
y2021
y2023/
y2022
2013 y2016/
y2015
y2017/
y2016
y2018/
y2017
y2019/
y2018
y2020/
y2019
y2021/
y2020
y2022/
y2021
y2023/
y2022
 
2014 y2017/
y2016
y2018/
y2017
y2019/
y2018
y2020/
y2019
y2021/
y2020
y2022/
y2021
y2023/
y2022
   
2015 y2018/
y2017
y2019/
y2018
y2020/
y2019
y2021/
y2020
y2022/
y2021
y2023/
y2022
     
2016 y2019/
y2018
y2020/
y2019
y2021/
y2020
y2022/
y2021
y2023/
y2022
       
2017 y2020/
y2019
y2021/
y2020
y2022/
y2021
y2023/
y2022
         
2018 y2021/
y2020
y2022/
y2021
y2023/
y2022
           
2019 y2022/
y2021
y2023/
y2022
             
2020 y2023/
y2022
               
2021                  

Step 3: Excluding Registries that have too much missing data. Eliminate registries that do not have (1) 5 out 11 ratios of delay times 3 and 2; (2) 5 out 10 ratios of delay times 4 and 3; (3) 5 out 9 ratios of delay times 5 and 4; (4) 20 out 33 ratios of the remaining ratios. No delay modeling will be conducted for these registries because they do not have a sufficient history of reporting delay.

Step 4: Fit multivariate ANOVA model where the dependent variables are the logarithm of the ratios derived from Step 2.

Step 5: The fitted model is then used to produce delay adjustment factors. For example, let a, b, c, and d denote r(3/2), r(4/3),r(5/4), and r(5+), respectively, as estimates of the ratio from the model. The delay adjustment factor for diagnosis year 2021 is obtained as a*b*c*d6, for diagnosis year 2020 b*c*d6, for diagnosis year 2019 c*d6, and so on.

Last Updated: 17 Apr, 2024