@Metaanalysis360 Yes. Keep in mind that when there are random effects, Bayesian models typically work better than frequentist ones such as what orm does. See the rmsb package blrm function or more generally the brms package.
Version 8.2 of the #rstats rms package is now on CRAN. This is a milestone release due to major improvements and extensions of the general-purpose semiparametric modeling function orm, including improved computational accuracy and two types of random effects. Details at https://t.co/XC99HU9TBP #Statistics
@eric_weinhandl@5_utr@RWJE_BA In line with that, behavioral economists assumed for years that birth month is a valid instrumental variable until it was pointed out that those born in months that make them almost 7 years old when starting elementary school had a developmental advantage lasting > 10y.
@RSKemp01@Dr_R_Kurzrock Yes, although RCTs are barely sized to be able to detect even moderate overall average effects. But in observational studies we usually cannot even estimate an average effect (main effect) and an effect in a subgroup (main effect + interaction effect) is hopelessly biased.
@5_utr@Dr_R_Kurzrock I cringe every time I see a researcher search for something that doesn't exist (since the relationship is smooth). And if you really want a threshold it has to be different for every patient.
@arajand@DavidKlaveren@Stats_research@BenVanCalster Great, and keep in mind that we often want to adjust for clinical variables when doing that, calling for modeling the biomarker with a restricted cubic spline in a multivariable model such as a cumulative probability semiparametric ordinal regression model https://t.co/j951pZ9LY7
Spearheaded by @DavidKlaveren & with co-authors @stats_research, Patrick Serruys, @benvancalster our new article in Stat in Med provides a minimal-assumption way to estimate the relationship between survival probability and a continuous variable: https://t.co/J0CYCd2QLz #Statistics
@arajand@DavidKlaveren@Stats_research@BenVanCalster Perhaps; this is for the case where you have a specific time horizon in mind. For biomarker research in general we relate a marker value to continuous time to event (better: multistate transition probabilities or longitudinal data analysis).
@Richard_D_Riley Thanks Richard. No I haven't done any research on pseudo observations other than in a simple jackknife setting. What's your prediction on how they would compare? Do you have a compact R function that estimates S(t|x) for specified constant t that I could add to my comparison?
I've updated simulations of performance of various methods for estimating S(t|x) vs. continuous x with right censoring. The new loess method is a winner. https://t.co/NkKlnpJKyc #Statistics
Spearheaded by @DavidKlaveren & with co-authors @stats_research, Patrick Serruys, @benvancalster our new article in Stat in Med provides a minimal-assumption way to estimate the relationship between survival probability and a continuous variable: https://t.co/J0CYCd2QLz #Statistics
@5_utr@RWJE_BA Interesting; relates to relative insensitivity of P(treatment effect > 0) with changing priors but sensitivity for P(treatment effect > trivial).
@See_Elegance@5_utr There are many occasions where we want to estimate S(t|x) as a function of x without assuming a model. This is especially true when x is S-hat(t | X) (estimated survival probabilities as a function of lots of covariates X), i.e., estimating a calibration curve.
@5_utr@RWJE_BA I haven't thought of that and haven't run into a situation where I think that is likely to happen. I tend to just think of an effect β that an RCT estimates and an effect β + γ that observational data estimates and put a prior on γ,
@5_utr@RWJE_BA I'll bet that if a key part of a DAG has a probability of 0.9 of being true, the final conclusion of the analysis is at risk, especially if the evidence for an association is not exceedingly strong.