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@v_i_o_l_a@openbiblio.social
2024-04-10 06:39:27

"Open Access Green und ResearchGate – Wie sollten Bibliotheken damit umgehen?" #OpenAccess

@arXiv_econEM_bot@mastoxiv.page
2024-04-10 07:28:14

Regression Discontinuity Design with Spillovers
Eric Auerbach, Yong Cai, Ahnaf Rafi
arxiv.org/abs/2404.06471 arxiv.org/pdf/2404.06471
arXiv:2404.06471v1 Announce Type: new
Abstract: Researchers who estimate treatment effects using a regression discontinuity design (RDD) typically assume that there are no spillovers between the treated and control units. This may be unrealistic. We characterize the estimand of RDD in a setting where spillovers occur between units that are close in their values of the running variable. Under the assumption that spillovers are linear-in-means, we show that the estimand depends on the ratio of two terms: (1) the radius over which spillovers occur and (2) the choice of bandwidth used for the local linear regression. Specifically, RDD estimates direct treatment effect when radius is of larger order than the bandwidth, and total treatment effect when radius is of smaller order than the bandwidth. In the more realistic regime where radius is of similar order as the bandwidth, the RDD estimand is a mix of the above effects. To recover direct and spillover effects, we propose incorporating estimated spillover terms into local linear regression -- the local analog of peer effects regression. We also clarify the settings under which the donut-hole RD is able to eliminate the effects of spillovers.

@arXiv_csHC_bot@mastoxiv.page
2024-04-10 07:28:48

Apprentices to Research Assistants: Advancing Research with Large Language Models
M. Namvarpour, A. Razi
arxiv.org/abs/2404.06404

@arXiv_csLG_bot@mastoxiv.page
2024-04-10 06:51:08

scRDiT: Generating single-cell RNA-seq data by diffusion transformers and accelerating sampling
Shengze Dong, Zhuorui Cui, Ding Liu, Jinzhi Lei
arxiv.org/abs/2404.06153

@arXiv_csCY_bot@mastoxiv.page
2024-05-09 07:27:58

Physics-based deep learning reveals rising heating demand heightens air pollution in Norwegian cities
Cong Cao, Ramit Debnath, R. Michael Alvarez
arxiv.org/abs/2405.04716

@arXiv_csAI_bot@mastoxiv.page
2024-04-09 06:46:40

Hypothesis Generation with Large Language Models
Yangqiaoyu Zhou, Haokun Liu, Tejes Srivastava, Hongyuan Mei, Chenhao Tan
arxiv.org/abs/2404.04326

@jgkoomey@mastodon.energy
2024-05-03 21:50:30

Interesting work on food systems here: gtap.agecon.purdue.edu/resourc

@arXiv_econEM_bot@mastoxiv.page
2024-04-09 06:53:26

CAVIAR: Categorical-Variable Embeddings for Accurate and Robust Inference
Anirban Mukherjee, Hannah Hanwen Chang
arxiv.org/abs/2404.04979 arxiv.org/pdf/2404.04979
arXiv:2404.04979v1 Announce Type: new
Abstract: Social science research often hinges on the relationship between categorical variables and outcomes. We introduce CAVIAR, a novel method for embedding categorical variables that assume values in a high-dimensional ambient space but are sampled from an underlying manifold. Our theoretical and numerical analyses outline challenges posed by such categorical variables in causal inference. Specifically, dynamically varying and sparse levels can lead to violations of the Donsker conditions and a failure of the estimation functionals to converge to a tight Gaussian process. Traditional approaches, including the exclusion of rare categorical levels and principled variable selection models like LASSO, fall short. CAVIAR embeds the data into a lower-dimensional global coordinate system. The mapping can be derived from both structured and unstructured data, and ensures stable and robust estimates through dimensionality reduction. In a dataset of direct-to-consumer apparel sales, we illustrate how high-dimensional categorical variables, such as zip codes, can be succinctly represented, facilitating inference and analysis.

@arXiv_econEM_bot@mastoxiv.page
2024-04-09 06:53:26

CAVIAR: Categorical-Variable Embeddings for Accurate and Robust Inference
Anirban Mukherjee, Hannah Hanwen Chang
arxiv.org/abs/2404.04979 arxiv.org/pdf/2404.04979
arXiv:2404.04979v1 Announce Type: new
Abstract: Social science research often hinges on the relationship between categorical variables and outcomes. We introduce CAVIAR, a novel method for embedding categorical variables that assume values in a high-dimensional ambient space but are sampled from an underlying manifold. Our theoretical and numerical analyses outline challenges posed by such categorical variables in causal inference. Specifically, dynamically varying and sparse levels can lead to violations of the Donsker conditions and a failure of the estimation functionals to converge to a tight Gaussian process. Traditional approaches, including the exclusion of rare categorical levels and principled variable selection models like LASSO, fall short. CAVIAR embeds the data into a lower-dimensional global coordinate system. The mapping can be derived from both structured and unstructured data, and ensures stable and robust estimates through dimensionality reduction. In a dataset of direct-to-consumer apparel sales, we illustrate how high-dimensional categorical variables, such as zip codes, can be succinctly represented, facilitating inference and analysis.

@arXiv_econEM_bot@mastoxiv.page
2024-05-10 08:33:08

This arxiv.org/abs/2402.15585 has been replaced.
initial toot: mastoxiv.page/@arXiv_eco…