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Learning to learn by gradient descent by gradient descent

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arxiv 1606.04474 v2 pith:FUWE5PLF submitted 2016-06-14 cs.NE cs.LG

Learning to learn by gradient descent by gradient descent

classification cs.NE cs.LG
keywords learningtasksalgorithmalgorithmsdescentfeaturesgradienthand-designed
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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The move from hand-designed features to learned features in machine learning has been wildly successful. In spite of this, optimization algorithms are still designed by hand. In this paper we show how the design of an optimization algorithm can be cast as a learning problem, allowing the algorithm to learn to exploit structure in the problems of interest in an automatic way. Our learned algorithms, implemented by LSTMs, outperform generic, hand-designed competitors on the tasks for which they are trained, and also generalize well to new tasks with similar structure. We demonstrate this on a number of tasks, including simple convex problems, training neural networks, and styling images with neural art.

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Cited by 6 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score.

  1. Risks from Learned Optimization in Advanced Machine Learning Systems

    cs.AI 2019-06 accept novelty 9.0

    Mesa-optimization arises when learned models act as optimizers with objectives that can differ from their training loss, creating alignment risks in advanced machine learning.

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  3. The Importance of Encoder Choice:A Tabular-Image Study

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    Tabular encoder choice reorders multimodal rankings, can erase apparent fusion gains, and requires non-vanilla extraction for in-context learning models to avoid train-test representation shift.

  4. Causal Optimizer Interaction Calculus: Hidden Geometric Relaxation and Identifiable Interventions

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    Under fixed innovation coupling, finite-horizon optimizers admit minimal pathwise realizations and incidence-identifiable Möbius effects, with a five-term readout transfer from hidden relaxation and a closed reduced-v...

  5. Differentiable Evolutionary Reinforcement Learning

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    DERL is a differentiable bi-level method that evolves optimal reward structures for RL policies by composing atomic primitives and using meta-gradients from validation performance.

  6. Causal Optimizer Interaction Calculus: Hidden Geometric Relaxation and Identifiable Interventions

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    A modular calculus decomposes optimizer updates into geometric preconditioning plus structured nongeometric mechanisms, with a direction-expressivity theorem showing full SPD geometry captures exactly strict descent d...