Ivy: Instrumental Variable Synthesis for Causal Inference

被引:0
|
作者
Kuangy, Zhaobin [1 ]
Sala, Frederic [1 ]
Sohoni, Nimit [1 ]
Wu, Sen [1 ]
Cordova-Palomera, Aldo [1 ]
Dunnmon, Jared [1 ]
Priest, James [1 ]
Re, Christopher [1 ]
机构
[1] Stanford Univ, Stanford, CA 94305 USA
关键词
GRAPHICAL MODEL SELECTION; MENDELIAN RANDOMIZATION; CARDIOVASCULAR-DISEASE; BLOOD-PRESSURE; EVENTS; HDL;
D O I
暂无
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
A popular way to estimate the causal effect of a variable x on y from observational data is to use an instrumental variable (IV): a third variable z that affects y only through x. The more strongly z is associated with x, the more reliable the estimate is, but such strong IVs are difficult to find. Instead, practitioners combine more commonly available IV candidates which are not necessarily strong, or even valid, IVs into a single "summary" that is plugged into causal effect estimators in place of an IV. In genetic epidemiology, such approaches are known as allele scores. Allele scores require strong assumptions independence and validity of all IV candidates for the resulting estimate to be reliable. To relax these assumptions, we propose Ivy, a new method to combine IV candidates that can handle correlated and invalid IV candidates in a robust manner. Theoretically, we characterize this robustness, its limits, and its impact on the resulting causal estimates. Empirically, we show that Ivy can correctly identify the directionality of known relationships and is robust against false discovery (median effect size <= 0.025) on three real-world datasets with no causal effects, while allele scores return more biased estimates (median effect size >= 0.118).
引用
收藏
页码:398 / 409
页数:12
相关论文
共 50 条
  • [21] Instrumental Variables Analysis and Mendelian Randomization for Causal Inference
    Moodie, Erica E. M.
    le Cessie, Saskia
    JOURNAL OF INFECTIOUS DISEASES, 2024,
  • [22] Variable Importance Matching for Causal Inference
    Lanners, Quinn
    Parikh, Harsh
    Volfovsky, Alexander
    Rudin, Cynthia
    Page, David
    UNCERTAINTY IN ARTIFICIAL INTELLIGENCE, 2023, 216 : 1174 - 1184
  • [23] Instrumental variable and variable addition based inference in predictive regressions
    Breitung, Joerg
    Demetrescu, Matei
    JOURNAL OF ECONOMETRICS, 2015, 187 (01) : 358 - 375
  • [24] Inference approaches for instrumental variable quantile regression
    Chernozhukov, Victor
    Hansen, Christian
    Jansson, Michael
    ECONOMICS LETTERS, 2007, 95 (02) : 272 - 277
  • [25] Regression and weighting methods for causal inference using instrumental variables
    Tan, Zhiqiang
    JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 2006, 101 (476) : 1607 - 1618
  • [26] Variable selection for doubly robust causal inference
    Cho, Eunah
    Yang, Shu
    STATISTICS AND ITS INTERFACE, 2025, 18 (01) : 93 - 105
  • [27] CAUSAL PROPORTIONAL HAZARDS ESTIMATION WITH A BINARY INSTRUMENTAL VARIABLE
    Kianian, Behzad
    Kim, Jung In
    Fine, Jason P.
    Peng, Limin
    STATISTICA SINICA, 2021, 31 (02) : 673 - 699
  • [28] Additive hazard causal model with a binary instrumental variable
    Zhao, Zhisong
    Ma, Huijuan
    Zhou, Yong
    STATISTICAL METHODS IN MEDICAL RESEARCH, 2025,
  • [29] Symmetry-based inference in an instrumental variable setting
    Bekker, Paul A.
    Lawford, Steve
    JOURNAL OF ECONOMETRICS, 2008, 142 (01) : 28 - 49
  • [30] Instrumental variable quantile regression: A robust inference approach
    Chernozhukov, Victor
    Hansen, Christian
    JOURNAL OF ECONOMETRICS, 2008, 142 (01) : 379 - 398