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cs.LG2026

Have an LLM Write Your Anomaly Detector: Autonomous Discovery of Compact, Interpretable Detectors for Time Series

David Berghaus

Time-series anomaly detection trades off predictive accuracy, computational efficiency, and interpretability. We use a large language model not as the detector but as the author of…

cs.CL2026

LoopMTP: A looped transformer guided by latent multi-token prediction

Behzad Shomali, Markus Frey, David Berghaus +2

Looped transformers have emerged as a parameter-efficient alternative to scaling depth for strong reasoning. By reusing one stack of layers across iterations, they attain the e…

cs.LG2026

EVIL: Evolving Interpretable Algorithms for Zero-Shot Inference on Event Sequences and Time Series with LLMs

David Berghaus

We introduce EVIL (\textbf{EV}olving \textbf{I}nterpretable algorithms with \textbf{L}LMs), an approach that uses LLM-guided evolutionary search to discover simple, interpretable a…

cs.CL2026

Adaptive Loops and Memory in Transformers: Think Harder or Know More?

Markus Frey, Behzad Shomali, Ali Hamza Bashir +3

Chain-of-thought (CoT) prompting enables reasoning in language models but requires explicit verbalization of intermediate steps. Looped transformers offer an alternative by iterati…

cs.CL2026

Is continuous CoT better suited for multi-lingual reasoning?

Ali Hamza Bashir, Behzad Shomali, Markus Frey +3

We investigate whether performing reasoning in a continuous latent space leads to more robust multilingual capabilities. We compare Continuous Chain-of-Thought (using the CODI fram…

quant-ph2026

Beyond Reinforcement Learning: Fast and Scalable Quantum Circuit Synthesis

Lukas Theißinger, Thore Gerlach, David Berghaus +1

Quantum unitary synthesis addresses the problem of translating abstract quantum algorithms into sequences of hardware-executable quantum gates. Solving this task exactly is infeasi…

cs.LG2026

Foundation Inference Models for Ordinary Differential Equations

Maximilian Mauel, Johannes R. Hübers, David Berghaus +2

Ordinary differential equations (ODEs) are central to scientific modelling, but inferring their vector fields from noisy trajectories remains challenging. Current approaches such a…