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Research Article| Volume 51, ISSUE 9, P1123-1129, June 2015

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Choosing the net survival method for cancer survival estimation

  • Karri Seppä
    Affiliations
    Finnish Cancer Registry, Institute for Statistical and Epidemiological Cancer Research, Pieni Roobertinkatu 9, FI-00130 Helsinki, Finland

    Department of Mathematical Sciences, University of Oulu, Oulu, Finland
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  • Timo Hakulinen
    Affiliations
    Finnish Cancer Registry, Institute for Statistical and Epidemiological Cancer Research, Pieni Roobertinkatu 9, FI-00130 Helsinki, Finland
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  • Arun Pokhrel
    Correspondence
    Corresponding author: Tel.: +358 9 135 33 274; fax: +358 9 135 5378.
    Affiliations
    Finnish Cancer Registry, Institute for Statistical and Epidemiological Cancer Research, Pieni Roobertinkatu 9, FI-00130 Helsinki, Finland
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Published:October 31, 2013DOI:https://doi.org/10.1016/j.ejca.2013.09.019

      Abstract

      Background

      A new net survival method has been introduced by Pohar Perme et al. (2012 [4]) and recommended to substitute the relative survival methods in current use for evaluating population-based cancer survival.

      Methods

      The new method is based on the use of continuous follow-up time, and is unbiased only under non-informative censoring of the observed survival. However, the population-based cancer survival is often evaluated based on annually or monthly tabulated follow-up intervals. An empirical investigation based on data from the Finnish Cancer Registry was made into the practical importance of the censoring and the level of data tabulation. A systematic comparison was made against the earlier recommended Ederer II method of relative survival using the two currently available computer programs (Pohar Perme (2013) [10] and Dickman et al. (2013) [11]).

      Results

      With exact or monthly tabulated data, the Pohar-Perme and the Ederer II methods give, on average, results that are at five years of follow-up less than 0.5% units and at 10 and 14 years 1–2% units apart from each other. The Pohar-Perme net survival estimator is prone to random variation and may result in biased estimates when exact follow-up times are not available or follow-up is incomplete. With annually tabulated follow-up times, estimates can deviate substantially from those based on more accurate observations, if the actuarial approach is not used.

      Conclusion

      At 5 years, both the methods perform well. In longer follow-up, the Pohar-Perme estimates should be interpreted with caution using error margins. The actuarial approach should be preferred, if data are annually tabulated.

      Keywords

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      References

      1. Ries L.A.G. Melbert D. Krapcho M. SEER cancer statistics review, 1975–2004. Bethesda, MD, National Cancer Institute2007
        • Coleman M.P.
        • Quaresma M.
        • Berrino F.
        • et al.
        Cancer survival in five continents: a worldwide population-based study (CONCORD).
        Lancet Oncol. 2008; 9: 730-756
        • Hakulinen T.
        • Seppä K.
        • Lambert P.C.
        Choosing the relative survival method for cancer survival estimation.
        Eur J Cancer. 2011; 47: 2202-2210
        • Pohar Perme M.
        • Stare J.
        • Estève J.
        On estimation in relative survival.
        Biometrics. 2012; 68: 113-120
        • Hakulinen T.
        Cancer survival corrected for heterogeneity in patient withdrawal.
        Biometrics. 1982; 38: 933-942
      2. Ederer F, Heise H. Instructions to IBM 650 programmers in processing survival computations. Methodological note no. 10. Bethesda, MD: End Results Evaluation Section, National Cancer Institute; 1959.

        • Roche L.
        • Danieli C.
        • Belot A.
        • et al.
        Cancer net survival on registry data: use of the new unbiased Pohar-Perme estimator and magnitude of the bias with the classical methods.
        Int J Cancer. 2013; 132: 2359-2369
        • Dickman P.W.
        • Adami H.O.
        Interpreting trends in cancer patient survival.
        J Intern Med. 2006; 260: 103-117
        • Pokhrel A.
        • Hakulinen T.
        How to interpret the relative survival ratios of cancer patients.
        Eur J Cancer. 2008; 44: 2661-2667
      3. Pohar Perme M. relsurv: Relative survival. R package version 2.0-4; 2013. Available from: http://CRAN.R-project.org/package=relsurv. [Accessed on 26 June 2013].

      4. Dickman PW, Coviello E, Hills M. STATA computer program ‘strs.ado’, version 1.3.8 (29 March 2013); 2013. Available from: http://www.pauldickman.com/rsmodel/stata_colon. [Accessed on 26 June 2013].

        • Breslow N.E.
        Discussion on the paper by D.R. Cox.
        J R Stat Soc Ser B. 1972; 34: 216-217
        • Danieli C.
        • Remontet L.
        • Bossard N.
        • et al.
        Estimating net survival; the importance of allowing for informative censoring.
        Stat Med. 2012; 31: 75-86
        • Rebolj Kodre A.
        • Pohar Perme M.
        Informative censoring in relative survival.
        Stat Med. 2013; https://doi.org/10.1002/sim.5877
        • Robins J.M.
        Information recovery and bias adjustment in proportional hazards regression analysis of randomized trials using surrogate markers.
        in: Proceedings of the biopharmaceutical section. American Statistical Association, San Francisco, CA1993: 24-33
        • Hakulinen T.
        On long-term relative survival rates.
        J Chron Dis. 1977; 30: 431-443
        • Dickman P.W.
        • Sloggett A.
        • Hills M.
        • Hakulinen T.
        Regression models for relative survival.
        Stat Med. 2004; 23: 51-64
        • Nelson C.P.
        • Lambert P.C.
        • Squire I.B.
        • Jones D.R.
        Flexible parametric models for relative survival with application in coronary heart disease.
        Stat Med. 2007; 26: 5486-5498
        • Remontet L.
        • Bossard N.
        • Belot A.
        • Estève J.
        • FRANCIM
        An overall strategy based on regression models to estimate relative survival and model the effects of prognostic factors in cancer survival studies.
        Stat Med. 2007; 26: 2214-2228