| mlr_measures_surv.cindex | R Documentation |
Calculates weighted concordance statistics, which, depending on the chosen weighting method and tied times solution, are equivalent to several proposed methods.
For the Kaplan-Meier estimate of the training survival distribution, S, and the Kaplan-Meier estimate of the training censoring distribution, G:
weight_meth:
"I" = No weighting. (Harrell)
"GH" = Gonen and Heller's Concordance Index
"G" = Weights concordance by G^-1.
"G2" = Weights concordance by G^-2. (Uno et al.)
"SG" = Weights concordance by S/G (Shemper et al.)
"S" = Weights concordance by S (Peto and Peto)
The last three require training data. "GH" is only applicable to LearnerSurvCoxPH.
@details The implementation is slightly different from survival::concordance. Firstly this implementation is faster, and secondly the weights are computed on the training dataset whereas in survival::concordance the weights are computed on the same testing data.
This Measure can be instantiated via the dictionary mlr_measures or with the associated sugar function msr():
MeasureSurvCindex$new()
mlr_measures$get("surv.cindex")
msr("surv.cindex")
Type: "surv"
Range: [0, 1]
Minimize: FALSE
Required prediction: crank
mlr3::Measure -> mlr3proba::MeasureSurv -> MeasureSurvCindex
new()This is an abstract class that should not be constructed directly.
MeasureSurvCindex$new()
cutoff(numeric(1))
Cut-off time to evaluate concordance up to.
weight_meth(character(1))
Method for weighting concordance. Default "I" is Harrell's C. See details.
tiex(numeric(1))
Weighting applied to tied rankings, default is to give them half weighting.
clone()The objects of this class are cloneable with this method.
MeasureSurvCindex$clone(deep = FALSE)
deepWhether to make a deep clone.
Peto, Richard, Peto, Julian (1972). “Asymptotically efficient rank invariant test procedures.” Journal of the Royal Statistical Society: Series A (General), 135(2), 185–198.
Harrell, E F, Califf, M R, Pryor, B D, Lee, L K, Rosati, A R (1982). “Evaluating the yield of medical tests.” Jama, 247(18), 2543–2546.
Gönen M, Heller G (2005). “Concordance probability and discriminatory power in proportional hazards regression.” Biometrika, 92(4), 965–970. doi: 10.1093/biomet/92.4.965.
Schemper, Michael, Wakounig, Samo, Heinze, Georg (2009). “The estimation of average hazard ratios by weighted Cox regression.” Statistics in Medicine, 28(19), 2473–2489. doi: 10.1002/sim.3623.
Uno H, Cai T, Pencina MJ, D'Agostino RB, Wei LJ (2011). “On the C-statistics for evaluating overall adequacy of risk prediction procedures with censored survival data.” Statistics in Medicine, n/a–n/a. doi: 10.1002/sim.4154.
Other survival measures:
mlr_measures_surv.calib_alpha,
mlr_measures_surv.calib_beta,
mlr_measures_surv.chambless_auc,
mlr_measures_surv.dcalib,
mlr_measures_surv.graf,
mlr_measures_surv.hung_auc,
mlr_measures_surv.intlogloss,
mlr_measures_surv.logloss,
mlr_measures_surv.mae,
mlr_measures_surv.mse,
mlr_measures_surv.nagelk_r2,
mlr_measures_surv.oquigley_r2,
mlr_measures_surv.rcll,
mlr_measures_surv.rmse,
mlr_measures_surv.schmid,
mlr_measures_surv.song_auc,
mlr_measures_surv.song_tnr,
mlr_measures_surv.song_tpr,
mlr_measures_surv.uno_auc,
mlr_measures_surv.uno_tnr,
mlr_measures_surv.uno_tpr,
mlr_measures_surv.xu_r2
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