Continuous-time deconvolutional regression for psycholinguistic modeling

被引:13
|
作者
Shain, Cory [1 ]
Schuler, William [1 ]
机构
[1] Ohio State Univ, Dept Linguist, Oxley Hall,1712 Neil Ave, Columbus, OH 43210 USA
基金
美国国家科学基金会;
关键词
EYE-MOVEMENTS; HEMODYNAMIC-RESPONSE; DISTRIBUTED LAGS; IMPULSE-RESPONSE; READING TIME; INITIAL DIP; FMRI; LANGUAGE; BRAIN; PREDICTABILITY;
D O I
10.1016/j.cognition.2021.104735
中图分类号
B84 [心理学];
学科分类号
04 ; 0402 ;
摘要
The influence of stimuli in psycholinguistic experiments diffuses across time because the human response to language is not instantaneous. The linear models typically used to analyze psycholinguistic data are unable to account for this phenomenon due to strong temporal independence assumptions, while existing deconvolutional methods for estimating diffuse temporal structure model time discretely and therefore cannot be directly applied to natural language stimuli where events (words) have variable duration. In light of evidence that continuous-time deconvolutional regression (CDR) can address these issues (Shain & Schuler, 2018), this article motivates the use of CDR for many experimental settings, exposits some of its mathematical properties, and empirically evaluates the influence of various experimental confounds (noise, multicollinearity, and impulse response misspecification), hyperparameter settings, and response types (behavioral and fMRI). Results show that CDR (1) yields highly consistent estimates across a variety of hyperparameter configurations, (2) faithfully recovers the data-generating model on synthetic data, even under adverse training conditions, and (3) outperforms widely-used statistical approaches when applied to naturalistic reading and fMRI data. In addition, procedures for testing scientific hypotheses using CDR are defined and demonstrated, and empirically-motivated best-practices for CDR modeling are proposed. Results support the use of CDR for analyzing psycholinguistic time series, especially in a naturalistic experimental paradigm.
引用
收藏
页数:53
相关论文
共 50 条
  • [11] On sequential estimation of the parameters of continuous-time trigonometric regression
    Emel'yanova, T. V.
    Konev, V. V.
    AUTOMATION AND REMOTE CONTROL, 2016, 77 (06) : 992 - 1008
  • [12] Continuous-time identification of continuous-time systems
    Kowalczuk, Z
    Kozlowski, J
    (SYSID'97): SYSTEM IDENTIFICATION, VOLS 1-3, 1998, : 1293 - 1298
  • [13] Continuous-time modeling in prevention research: An illustration
    Hecht, Martin
    Voelkle, Manuel C.
    INTERNATIONAL JOURNAL OF BEHAVIORAL DEVELOPMENT, 2021, 45 (01) : 19 - 27
  • [14] Continuous-time Bayesian modeling of clinical data
    Sandilya, S
    Rao, RB
    Proceedings of the Fourth SIAM International Conference on Data Mining, 2004, : 512 - 516
  • [15] Box-Jenkins continuous-time modeling
    Pintelon, R
    Schoukens, J
    Rolain, Y
    AUTOMATICA, 2000, 36 (07) : 983 - 991
  • [16] Probabilistic Modeling for Sequences of Sets in Continuous-Time
    Chang, Yuxin
    Boyd, Alex
    Smyth, Padhraic
    INTERNATIONAL CONFERENCE ON ARTIFICIAL INTELLIGENCE AND STATISTICS, VOL 238, 2024, 238
  • [17] CONTINUOUS-TIME ECONOMETRIC MODELING - BERGSTROM,AR
    PHILLIPS, PCB
    ECONOMICA, 1992, 59 (235) : 373 - 375
  • [18] Modeling GDP with a continuous-time finance approach
    Liu, Zhenya
    You, Rongyu
    Zhan, Yaosong
    FINANCE RESEARCH LETTERS, 2025, 76
  • [19] CONTINUOUS-TIME ECONOMETRIC MODELING - BERGSTROM,AR
    ROBINSON, PM
    ECONOMETRIC THEORY, 1992, 8 (04) : 571 - 579
  • [20] CONTINUOUS-TIME ECONOMETRIC MODELING - BERGSTROM,AR
    ARBIA, G
    JOURNAL OF APPLIED ECONOMETRICS, 1993, 8 (02) : 227 - 229