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M. Murat Yaslioglu

Publications and source records attributed to M. Murat Yaslioglu.

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Attention is All You Need Until You Need Retention

Pretrained Transformers keep what they learned in their weights and lose what they observe once a session ends. The first version of this paper proposed a Retention Layer, a persistent memory that a Transformer block reads with attention and writes during use. Because most of what a deployed model could retain is produced by other agents, this revision treats deciding what to keep as a social learning problem: when to rely on observed behaviour, whom to learn from and how much independent agreement to require. We give a corrected specification of the layer, which reduces exactly to the base Transformer when its memory is empty. We derive the memory's lifecycle from social learning strategies: encoding gated by surprise, observed outcomes and earned credibility; consolidation by a credibility weighted quorum of distinct, recent sources that must also outweigh every rival behaviour; and reconsolidation by the outcomes of reproduction. We prove that raising the quorum lowers the risk of consolidating a coordinated false template exponentially while delaying true templates only linearly, and that relative consolidation protects only while credible honest evidence arrives faster than adversarial evidence. In a simulation with world drift and three memory-poisoning attacks, the lifecycle reached accuracies of 0.989 to 0.996, against 0.62 to 0.63 for the ungated first version design, and kept attack success at or below 0.07 when 30% of the observations about a target were adversarial. As predicted, it amplified attacks once adversarial evidence outpaced honest evidence. Experience with a long running assistant adds two rules: a model's own outputs must not count as support, and a user's testimony should be kept after one mention. We close with an evaluation protocol for language models.

cs.LG

Rethinking Factor Loading Thresholds: A Case for a Strict λ >= .70 Rule

This paper challenges the prevailing practice of accepting standardized factor loadings as low as .50 in confirmatory factor analysis. Drawing on the logic of Average Variance Extracted (AVE) and communality, the author argues for a stricter item level threshold: only indicators with loadings of λ >= .70 (implying λsq >= .50) should be retained in final measurement models. The rationale is that indicators with λ < .70 contain more error than explained variance, undermining both construct validity and the stability of factor solutions. The paper reviews theoretical foundations, simulation evidence, and implications for structural equation modeling, showing that weak loadings degrade measurement quality, factor score determinacy, and model fit. Adopting a minimum λ >= .70 rule aligns item level standards with established construct level criteria and enhances the rigor and interpretability of latent variable models.

stat.ME