activity
20142026
most citedNonparametric Identification and Estimation with Independent, Discrete Instruments

1 citations · 1 across the 4 of their papers we have counts for

collaborators

7 papers

econ.EM2026

An Adversarial Approach to Identification, Computation, and Inference in Models with a Linear-in-Measures Representation

Irene Botosaru, Isaac Loh, Chris Muris

We develop a framework for identification, computation, and inference in econometric models with a linear-in-measures representation. These models express maintained restrictions a…

econ.EM2024

An Adversarial Approach to Identification

Irene Botosaru, Isaac Loh, Chris Muris

We introduce a new framework for characterizing identified sets of structural and counterfactual parameters in econometric models. By reformulating the identification problem as a…

econ.EM2024

Inference under partial identification with minimax test statistics

Isaac Loh

We provide a means of computing and estimating the asymptotic distributions of statistics based on an outer minimization of an inner maximization. Such test statistics, which arise…

econ.EM2019★ 1 cited

Nonparametric Identification and Estimation with Independent, Discrete Instruments

Isaac Loh

In a nonparametric instrumental regression model, we strengthen the conventional moment independence assumption towards full statistical independence between instrument and error t…

math.DS2017

Infinite symmetric ergodic index and related examples in infinite measure

Isaac Loh, Cesar Silva, Ben Athiwaratkun

We define an infinite measure-preserving transformation to have infinite symmetric ergodic index if all finite Cartesian products of the transformation and its inverse are ergodic,…

math.DS2015

Strict Doubly Ergodic Infinite Transformations

Isaac Loh, Cesar E. Silva

We give examples of rank-one transformations that are (weak) doubly ergodic and rigid (so all their cartesian products are conservative), but with non-ergodic -fold cartesian pr…

math.DS2014

Ergodicity and Conservativity of products of infinite transformations and their inverses

Julien Clancy, Rina Friedberg, Indraneel Kasmalkar +4

We construct a class of rank-one infinite measure-preserving transformations such that for each transformation in the class, the cartesian product of the transforma…