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A Formal Treatment of Sequential Ignorability.
A Philip Dawid1, Panayiota Constantinou2
1Statistical Laboratory, Centre for Mathematical Sciences, University of Cambridge, Wilberforce Road, Cambridge , CB3 0WB UK.
This study introduces methods for sequential decision-making with unobserved variables. We show that under specific conditions, like sequential irrelevance with discrete variables, we can achieve simple stability for accurate analysis.
Area of Science:
- Causal inference
- Sequential decision analysis
- Statistical modeling
Background:
- Sequential decision problems often involve observable, unobservable, and action variables.
- Extended stability allows consequence identification when unobserved variables are observed.
- Inferring simple stability (sequential ignorability) from observed data alone is challenging.
Purpose of the Study:
- To explore conditions for inferring simple stability (sequential ignorability) using only observed variables.
- To investigate the role of sequential randomization and sequential irrelevance in achieving ignorability.
- To determine if positivity conditions are necessary for deducing sequential ignorability with discrete variables.
Main Methods:
- Formal mathematical approach to sequential decision problems.
- Analysis of extended stability and its relation to simple stability (sequential ignorability).
- Examination of conditions such as sequential randomization and sequential irrelevance.
Main Results:
- Extended stability enables consequence identification if unobserved variables are observed.
- Simple stability (sequential ignorability) can be inferred under specific conditions like sequential irrelevance.
- Positivity conditions are not required for deducing sequential ignorability when all variables are discrete.
Conclusions:
- The study provides a formal framework for analyzing sequential decisions with unobserved confounders.
- Sequential irrelevance, particularly with discrete variables, offers a pathway to robust causal inference without positivity assumptions.
- Findings advance the understanding of causal inference in complex sequential settings.
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