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#hidden-markov-model

Latent States in Neural Networks: Recovering the Temporal Structure of Drifting Data from Model Weights

arXiv cs.LG · 2026-07-31 Cached

This paper investigates whether temporally drifting data streams can be partitioned into discrete regimes by fitting a hidden Markov model to the trajectory of neural network weights trained on successive time windows, showing that recovered latent states correlate with transfer performance across two datasets.

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#hidden-markov-model

@LangChain: Every turn of a conversation has two pieces. What the user did: observable signals that tell you where the conversation…

X AI KOLs Following · 2026-07-22 Cached

LangChain highlights IO-HMM from GetCandidly, a design that separates user behavior (observable signals) from agent behavior (controllable inputs) in conversation turns.

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#hidden-markov-model

@0xTatara: this paper is f*cking insane a Columbia paper built a strictly causal Hidden Markov Model that adapts as market regimes…

X AI KOLs Timeline · 2026-07-21 Cached

A Columbia University paper introduces a strictly causal Hidden Markov Model that adapts to changing market regimes, achieving a 2.18 Sharpe ratio vs 1.18 for SPX buy & hold and reducing max drawdown from -14.62% to -5.43% during the 2025 selloff.

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#hidden-markov-model

@RitOnchain: this paper is f*cking insane a study out of Northwestern shows how a 3-state Hidden Markov Model absolutely crushes tra…

X AI KOLs Timeline · 2026-07-20 Cached

A study from Northwestern shows a 3-state Hidden Markov Model that detects market regimes to outperform traditional factor investing in S&P 500 trading, delivering 2% annual alpha and avoiding major crashes.

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#hidden-markov-model

@quantscience_: This 17 page pdf reveals the same technique Hedge Funds like Jim Simons' Renaissance Technologies use to find signal th…

X AI KOLs Timeline · 2026-06-05 Cached

Stanford released a complete Hidden Markov Model framework, enabling everyone to use the same technique that hedge funds like Renaissance Technologies employ to find signals through noise.

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