Core Concepts
Tuning-free algorithms can match the performance of optimally-tuned optimization algorithms with only loose hints on problem parameters.
Abstract
The content discusses tuning-free stochastic optimization algorithms that aim to achieve optimal performance without the need for hyperparameter tuning. It covers various scenarios, including bounded and unbounded domains, convex and nonconvex functions, and the impact of noise characteristics on algorithm performance. The article presents theoretical results, impossibility proofs, and algorithmic approaches to achieve tuning-free optimization in different settings.
Abstract:
Large-scale machine learning problems necessitate tuning-free algorithms.
Formalization of tuning-free algorithms matching optimally-tuned ones with polylogarithmic factors.
Introduction:
Hyperparameter tuning challenges in large models lead to using well-known optimizers like Adam or AdamW.
Opportunity for on-the-fly hyperparameter tuning with algorithms still poorly understood in stochastic optimization.
Data Extraction:
"Large-scale machine learning problems make the cost of hyperparameter tuning ever more prohibitive."
"We formalize the notion of “tuning-free” algorithms that can match the performance of optimally-tuned optimization algorithms up to polylogarithmic factors given only loose hints on the relevant problem parameters."
"This creates a need for algorithms that can tune themselves on-the-fly."
Stats
Large-scale machine learning problems make the cost of hyperparameter tuning ever more prohibitive.
We formalize the notion of “tuning-free” algorithms that can match the performance of optimally-tuned optimization algorithms up to polylogarithmic factors given only loose hints on the relevant problem parameters.
This creates a need for algorithms that can tune themselves on-the-fly.
Quotes
"We formalize the notion of 'tuning-free' algorithms that can match the performance of optimally-tuned optimization algorithms up to polylogarithmic factors given only loose hints on the relevant problem parameters."
"This creates a need for algorithms that can tune themselves on-the-fly."