On the Role of Surrogates in Conformal Inference of Individual Causal Effects
- URL: http://arxiv.org/abs/2412.12365v2
- Date: Tue, 21 Jan 2025 21:40:40 GMT
- Title: On the Role of Surrogates in Conformal Inference of Individual Causal Effects
- Authors: Chenyin Gao, Peter B. Gilbert, Larry Han,
- Abstract summary: We introduce underlineSurrogate-assisted underlineConformal underlineInference for underlineEfficient IunderlineNdividual underlineCausal underlineEffects (SCIENCE)
SCIENCE is a framework designed to construct more efficient prediction intervals for individual treatment effects (ITEs)
It is applied to the phase 3 Moderna COVE COVID-19 vaccine trial.
- Score: 0.0
- License:
- Abstract: Learning the Individual Treatment Effect (ITE) is essential for personalized decision-making, yet causal inference has traditionally focused on aggregated treatment effects. While integrating conformal prediction with causal inference can provide valid uncertainty quantification for ITEs, the resulting prediction intervals are often excessively wide, limiting their practical utility. To address this limitation, we introduce \underline{S}urrogate-assisted \underline{C}onformal \underline{I}nference for \underline{E}fficient I\underline{N}dividual \underline{C}ausal \underline{E}ffects (SCIENCE), a framework designed to construct more efficient prediction intervals for ITEs. SCIENCE accommodates the covariate shifts between source data and target data and applies to various data configurations, including semi-supervised and surrogate-assisted semi-supervised learning. Leveraging semi-parametric efficiency theory, SCIENCE produces rate double-robust prediction intervals under mild rate convergence conditions, permitting the use of flexible non-parametric models to estimate nuisance functions. We quantify efficiency gains by comparing semi-parametric efficiency bounds with and without the surrogates. Simulation studies demonstrate that our surrogate-assisted intervals offer substantial efficiency improvements over existing methods while maintaining valid group-conditional coverage. Applied to the phase 3 Moderna COVE COVID-19 vaccine trial, SCIENCE illustrates how multiple surrogate markers can be leveraged to generate more efficient prediction intervals.
Related papers
- Noise-Adaptive Conformal Classification with Marginal Coverage [53.74125453366155]
We introduce an adaptive conformal inference method capable of efficiently handling deviations from exchangeability caused by random label noise.
We validate our method through extensive numerical experiments demonstrating its effectiveness on synthetic and real data sets.
arXiv Detail & Related papers (2025-01-29T23:55:23Z) - Conformal Inference of Individual Treatment Effects Using Conditional Density Estimates [3.7307776333361122]
Current state-of-the-art approaches, while providing valid prediction intervals, often yield overly conservative prediction intervals.
In this work, we introduce a conformal inference approach to ITE using the conditional density of the outcome.
We show that our prediction intervals are not only marginally valid but are narrower than existing methods.
arXiv Detail & Related papers (2025-01-24T21:46:37Z) - HNCI: High-Dimensional Network Causal Inference [4.024850952459758]
We suggest a new method of high-dimensional network causal inference (HNCI) that provides both valid confidence interval on the average direct treatment effect on the treated (ADET) and valid confidence set for the neighborhood size for interference effect.
arXiv Detail & Related papers (2024-12-24T17:41:41Z) - Probabilistic Conformal Prediction with Approximate Conditional Validity [81.30551968980143]
We develop a new method for generating prediction sets that combines the flexibility of conformal methods with an estimate of the conditional distribution.
Our method consistently outperforms existing approaches in terms of conditional coverage.
arXiv Detail & Related papers (2024-07-01T20:44:48Z) - Enhancing reliability in prediction intervals using point forecasters: Heteroscedastic Quantile Regression and Width-Adaptive Conformal Inference [0.0]
We argue that standard measures alone are inadequate when constructing prediction intervals.
We propose combining Heteroscedastic Quantile Regression with Width-Adaptive Conformal Inference.
Our results show that this combined approach meets or surpasses typical benchmarks for validity and efficiency.
arXiv Detail & Related papers (2024-06-21T06:51:13Z) - Efficient Conformal Prediction under Data Heterogeneity [79.35418041861327]
Conformal Prediction (CP) stands out as a robust framework for uncertainty quantification.
Existing approaches for tackling non-exchangeability lead to methods that are not computable beyond the simplest examples.
This work introduces a new efficient approach to CP that produces provably valid confidence sets for fairly general non-exchangeable data distributions.
arXiv Detail & Related papers (2023-12-25T20:02:51Z) - Fused Extended Two-Way Fixed Effects for Difference-in-Differences With Staggered Adoptions [0.0]
We propose a machine learning estimator with a single tuning parameter, fused extended two-way fixed effects (FETWFE)
Under an appropriate sparsity assumption FETWFE identifies the correct restrictions with probability tending to one, which improves efficiency.
We demonstrate FETWFE in simulation studies and an empirical application.
arXiv Detail & Related papers (2023-12-10T20:16:39Z) - Semiparametric Efficient Inference in Adaptive Experiments [29.43493007296859]
We consider the problem of efficient inference of the Average Treatment Effect in a sequential experiment where the policy governing the assignment of subjects to treatment or control can change over time.
We first provide a central limit theorem for the Adaptive Augmented Inverse-Probability Weighted estimator, which is semi efficient, under weaker assumptions than those previously made in the literature.
We then consider sequential inference setting, deriving both propensity and nonasymptotic confidence sequences that are considerably tighter than previous methods.
arXiv Detail & Related papers (2023-11-30T06:25:06Z) - Advancing Counterfactual Inference through Nonlinear Quantile Regression [77.28323341329461]
We propose a framework for efficient and effective counterfactual inference implemented with neural networks.
The proposed approach enhances the capacity to generalize estimated counterfactual outcomes to unseen data.
Empirical results conducted on multiple datasets offer compelling support for our theoretical assertions.
arXiv Detail & Related papers (2023-06-09T08:30:51Z) - Improving Adaptive Conformal Prediction Using Self-Supervised Learning [72.2614468437919]
We train an auxiliary model with a self-supervised pretext task on top of an existing predictive model and use the self-supervised error as an additional feature to estimate nonconformity scores.
We empirically demonstrate the benefit of the additional information using both synthetic and real data on the efficiency (width), deficit, and excess of conformal prediction intervals.
arXiv Detail & Related papers (2023-02-23T18:57:14Z) - GenDICE: Generalized Offline Estimation of Stationary Values [108.17309783125398]
We show that effective estimation can still be achieved in important applications.
Our approach is based on estimating a ratio that corrects for the discrepancy between the stationary and empirical distributions.
The resulting algorithm, GenDICE, is straightforward and effective.
arXiv Detail & Related papers (2020-02-21T00:27:52Z)
This list is automatically generated from the titles and abstracts of the papers in this site.
This site does not guarantee the quality of this site (including all information) and is not responsible for any consequences.