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Peer-reviewedCC BY 4.0Mathematics

Cognitive Load-Informed Attention Budgets Across Self-Attention and Token–Context Attention

  1. 1Department of Computer Science, Texas Tech University, Lubbock, TX 79409, USA

Abstract

We investigate a theory-informed attention framework combining Cognitive Load Theory (CLT)-inspired resource regulation with Token–Context Attention (TCA) and a TCA-specific application of root-mean-square (RMS) branch normalization. Seven primary conditions were evaluated across SNLI, SST-2, IMDb, AG News, and DBPedia 14 using 10 paired seeds and locked data manifests, with a validation-calibrated fixed-gate control for adaptive TCA-RMS. A separately locked secondary ablation added entropy-only CLT (CLT-E) to self-attention, TCA, and TCA-RMS under the same records and seeds. RMS branch normalization increased mean raw-TCA accuracy on all five datasets, with Holm-adjusted raw-TCA accuracy support on IMDb and AG News. In contrast, none of the prespecified direct mixed-CLT accuracy additions survived the within-dataset Holm correction; CLT-related evidence was localized to particular architectures, datasets, and metrics. No adaptive-versus-fixed accuracy contrast was detected after correction, and the entropy-only ablation shows that useful attenuation can arise without the full entropy–uncertainty–IDF composition. Accordingly, the results support branch-scale normalization and bounded attention-output gating as separable architectural interventions, while neither universal accuracy improvement nor human cognitive-load construct validity is claimed. These conclusions are restricted to lightweight, from-scratch classifiers trained under locked limited-data protocols; whether pretrained encoders change the need for TCA branch normalization or the effects of the CLT-inspired gate remains an open empirical question.

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BibTeX
@article{graham2026cognitive,
  title = {{Cognitive Load-Informed Attention Budgets Across Self-Attention and Token–Context Attention}},
  author = {Jarrod Graham and Victor S. Sheng},
  journal = {Mathematics},
  year = {2026},
  month = nov,
  doi = {10.3390/math14214076},
  url = {https://www.mdpi.com/2227-7390/14/21/4076},
  note = {CC BY 4.0},
}
RIS
TY  - JOUR
TI  - Cognitive Load-Informed Attention Budgets Across Self-Attention and Token–Context Attention
AU  - Jarrod Graham
AU  - Victor S. Sheng
PY  - 2026
DA  - 2026/11/06
JO  - Mathematics
DO  - 10.3390/math14214076
UR  - https://www.mdpi.com/2227-7390/14/21/4076
AB  - We investigate a theory-informed attention framework combining Cognitive Load Theory (CLT)-inspired resource regulation with Token–Context Attention (TCA) and a TCA-specific application of root-mean-square (RMS) branch normalization. Seven primary conditions were evaluated across SNLI, SST-2, IMDb, AG News, and DBPedia 14 using 10 paired seeds and locked data manifests, with a validation-calibrated fixed-gate control for adaptive TCA-RMS. A separately locked secondary ablation added entropy-only CLT (CLT-E) to self-attention, TCA, and TCA-RMS under the same records and seeds. RMS branch normalization increased mean raw-TCA accuracy on all five datasets, with Holm-adjusted raw-TCA accuracy support on IMDb and AG News. In contrast, none of the prespecified direct mixed-CLT accuracy additions survived the within-dataset Holm correction; CLT-related evidence was localized to particular architectures, datasets, and metrics. No adaptive-versus-fixed accuracy contrast was detected after correction, and the entropy-only ablation shows that useful attenuation can arise without the full entropy–uncertainty–IDF composition. Accordingly, the results support branch-scale normalization and bounded attention-output gating as separable architectural interventions, while neither universal accuracy improvement nor human cognitive-load construct validity is claimed. These conclusions are restricted to lightweight, from-scratch classifiers trained under locked limited-data protocols; whether pretrained encoders change the need for TCA branch normalization or the effects of the CLT-inspired gate remains an open empirical question.
SN  - 2227-7390
ER  -