Searcharxiv⌕ Search

arXiv subjects

Tomasz Szandała

Publications and source records attributed to Tomasz Szandała.

4 recordsLinked to original sources

Does the Explanation Drift Before the Guarantee? Label-Free Early Warning on Evolving Graphs

Deployed models can fail silently as the world they describe evolves. Attribution drift has served as an early warning in tabular data; we ask whether, in graph streams, a model's own explanations can forewarn the loss of nominal conformal coverage. Doing so requires repairing the naive drift statistic twice. A vanishing edge loses mask mass regardless of whether the model relied on it, so we condition the importance on edge presence. Evolving graphs also break edge identity: a relabelling that changes nothing shifts the identity-based statistic by 0.69 on synthetic graphs and 0.83 on real ego-networks, whereas aggregating over structural roles brings both to 0.0 and stays well-defined when the support changes. We test six pre-registered regimes on thirty seeds each. A two-channel monitor, tracking conditional mask mass and its distribution over roles, precedes coverage collapse by 8 to 14.5 steps across four gradual regimes (node addition, removal, replacement, and edge thinning), all surviving Holm correction. A sudden knockout yields the expected zero lead, and a harmless change triggers no alarm. Leads track the length of the transitional phase (Spearman 0.79 over 150 runs). On real transaction ego-networks, the untuned mass channel forewarns staged drift by 27 steps and is the only channel, attributional or structural, that never alarms on a stationary stream. The main limitation is that the mass channel is blind to covariate drift, which breaks the guarantee in every run; the distributional channel detects it and also rescues the rewiring regime, so we report the two channels separately rather than as a union.

cs.AI↗

Reasoning4Sciences: Bridging Reasoning Language Models to All Scientific Branches

While Reasoning Language Models (RLMs) are rapidly emerging as powerful tools for scientific research, their impact is primarily concentrated in "hard science" fields. The slow -- or lack of -- adoption of RLMs in other branches of science is causing a widening gap in research productivity. In this survey, we provide the first comprehensive analysis of RLM adoption across 28 scientific disciplines following the classification used by the European Research Council (ERC), spanning the Social Sciences and Humanities, Physical Sciences and Engineering, and Life Sciences. We examine how RLMs are developed, evaluated, and applied across disciplines. Furthermore, we introduce a maturity-oriented assessment framework based on available domain-specific development and evaluation resources, revealing substantial disparities in RLM maturity that become even more pronounced when only publicly available resources are considered. Finally, we highlight current implementation paradigms that are gaining popularity across disciplines, current challenges, and future directions in enabling RLM adoption across science.

cs.AI↗

Quantile-Based Skewness for Fuzzy Numbers with Probabilistic Foundations: With an Application in Portfolio Optimization

This paper introduces a novel parameter free skewness coefficient for fuzzy numbers, addressing a critical gap in quantifying asymmetry under imprecision. Existing fuzzy literature substitutes membership functions for probability density functions in moment-based skewness, lacking rigorous theoretical grounding. Our coefficient, however, rigorously establishes a probabilistic foundation, making it both probabilistically meaningful and fully compliant with the semantics of fuzzy set theory. Our approach interprets a fuzzy number's left and right membership function components as cumulative and survival probability functions of associated random variables. This provides a robust probabilistic foundation for its $α$-cuts as generalized quantiles representing values that are "at least $α$-probable", thereby instantiating the well-grounded dualism between probability and possibility theory. As a quantile-based measure, the proposed coefficient offers invariance under scale and location transformations. Crucially, its superior computational efficiency, empirically demonstrating an almost logarithmic reduction in portfolio optimization processing time with increasing assets, enables significant scalability for real-world applications. The coefficient comprises two complementary constituents: an "inner" measure quantifying the intrinsic skewness of the underlying probabilistic distributions, and an "outer" measure capturing the fuzzy number's overall profile asymmetry. This dual structure offers nuanced insights into a fuzzy number's asymmetry. We demonstrate its practical utility and computational advantages within a fuzzy mean-variance-skewness portfolio optimization framework, comparing its performance with two of the most highly cited original moment-based fuzzy skewness coefficients from the literature.

math.GM↗

Review and Comparison of Commonly Used Activation Functions for Deep Neural Networks

The primary neural networks decision-making units are activation functions. Moreover, they evaluate the output of networks neural node; thus, they are essential for the performance of the whole network. Hence, it is critical to choose the most appropriate activation function in neural networks calculation. Acharya et al. (2018) suggest that numerous recipes have been formulated over the years, though some of them are considered deprecated these days since they are unable to operate properly under some conditions. These functions have a variety of characteristics, which are deemed essential to successfully learning. Their monotonicity, individual derivatives, and finite of their range are some of these characteristics (Bach 2017). This research paper will evaluate the commonly used additive functions, such as swish, ReLU, Sigmoid, and so forth. This will be followed by their properties, own cons and pros, and particular formula application recommendations.

cs.LG↗