Zachary Fisher
· Assistant Professor of Human Development and Family Studies, C-SoDA Faculty AffiliatePennsylvania State University · Social Data Analytics
Active 1994–2024
About
Zachary Fisher is an Assistant Professor of Human Development and Family Studies and a C-SoDA Faculty Affiliate at Pennsylvania State University. He holds an M.S. in Applied Statistics from Columbia University and a Ph.D. in Quantitative Psychology from the University of North Carolina at Chapel Hill. His research broadly focuses on methods development for complex time-dependent processes, with current interests at the intersection of time-varying measures of physiology and behavior, intensive longitudinal data, and the joint modeling of behavioral and biological data. He is also engaged in the synthesis of multi-way data, such as cross-sectional and time-series data, and in statistical programming.
Research topics
- Computer Science
- Artificial Intelligence
- Mathematics
- Econometrics
- Statistics
- Applied mathematics
- Data Mining
- Natural Language Processing
- Machine Learning
- Physics
- Engineering
- Statistical physics
- Programming language
- Operations management
- Psychology
- Theoretical computer science
- Thermodynamics
- Mathematical analysis
Selected publications
Penalized Estimation and Forecasting of Multiple Subject Intensive Longitudinal Data
Psychometrika · 2022 · 17 citations
1st authorCorresponding- Computer Science
- Computer Science
- Machine Learning
Intensive longitudinal data (ILD) is an increasingly common data type in the social and behavioral sciences. Despite the many benefits these data provide, little work has been dedicated to realize the potential such data hold for forecasting dynamic processes at the individual level. To address this gap in the literature, we present the multi-VAR framework, a novel methodological approach allowing for penalized estimation of ILD collected from multiple individuals. Importantly, our approach estimates models for all individuals simultaneously and is capable of adaptively adjusting to the amount of heterogeneity present across individual dynamic processes. To accomplish this, we propose a novel proximal gradient descent algorithm for solving the multi-VAR problem and prove the consistency of the recovered transition matrices. We evaluate the forecasting performance of our method in comparison with a number of benchmark methods and provide an illustrative example involving the day-to-day emotional experiences of 16 individuals over an 11-week period.
Making Transformers Solve Compositional Tasks
Proceedings of the 60th Annual Meeting of the Association for Computational Linguistics (Volume 1: Long Papers) · 2022 · 34 citations
- Computer Science
- Computer Science
- Natural Language Processing
Several studies have reported the inability of Transformer models to generalize compositionally, a key type of generalization in many NLP tasks such as semantic parsing. In this paper we explore the design space of Transformer models showing that the inductive biases given to the model by several design decisions significantly impact compositional generalization. We identified Transformer configurations that generalize compositionally significantly better than previously reported in the literature in many compositional tasks. We achieve state-of-the-art results in a semantic parsing compositional generalization benchmark (COGS), and a string edit operation composition benchmark (PCFG).
Fifty years of structural equation modeling: A history of generalization, unification, and diffusion
Social Science Research · 2022 · 34 citations
- Computer Science
- Applied mathematics
- Statistical physics
Psychological Methods · 2021 · 37 citations
- Computer Science
- Statistics
- Econometrics
Structural equation models (SEMs) are widely used to handle multiequation systems that involve latent variables, multiple indicators, and measurement error. Maximum likelihood (ML) and diagonally weighted least squares (DWLS) dominate the estimation of SEMs with continuous or categorical endogenous variables, respectively. When a model is correctly specified, ML and DWLS function well. But, in the face of incorrect structures or nonconvergence, their performance can seriously deteriorate. Model implied instrumental variable, two stage least squares (MIIV-2SLS) estimates and tests individual equations, is more robust to misspecifications, and is noniterative, thus avoiding nonconvergence. This article is an overview and tutorial on MIIV-2SLS. It reviews the six major steps in using MIIV-2SLS: (a) model specification; (b) model identification; (c) latent to observed (L2O) variable transformation; (d) finding MIIVs; (e) using 2SLS; and (f) tests of overidentified equations. Each step is illustrated using a running empirical example from Reisenzein's (1986) randomized experiment on helping behavior. We also explain and illustrate the analytic conditions under which an equation estimated with MIIV-2SLS is robust to structural misspecifications. We include additional sections on MIIV approaches using a covariance matrix and mean vector as data input, conducting multilevel SEM, analyzing categorical endogenous variables, causal inference, and extensions and applications. Online supplemental material illustrates input code for all examples and simulations using the R package MIIVsem. (PsycInfo Database Record (c) 2022 APA, all rights reserved).
Frequent coauthors
- 21 shared
Kathleen M. Gates
University of North Carolina at Chapel Hill
- 19 shared
Kenneth A. Bollen
University of North Carolina at Chapel Hill
- 12 shared
Vladas Pipiras
University of North Carolina at Chapel Hill
- 11 shared
Peter C. M. Molenaar
- 10 shared
Sy‐Miin Chow
Pennsylvania State University
- 6 shared
Charles F. Geier
University of Georgia
- 6 shared
Jonathan Park
- 5 shared
Barbara L. Fredrickson
University of North Carolina at Chapel Hill
Labs
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