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Automated Scientific Discovery: From Equation Discovery to Autonomous Discovery Systems (2305.02251v1)

Published 3 May 2023 in cs.AI and cs.LG

Abstract: The paper surveys automated scientific discovery, from equation discovery and symbolic regression to autonomous discovery systems and agents. It discusses the individual approaches from a "big picture" perspective and in context, but also discusses open issues and recent topics like the various roles of deep neural networks in this area, aiding in the discovery of human-interpretable knowledge. Further, we will present closed-loop scientific discovery systems, starting with the pioneering work on the Adam system up to current efforts in fields from material science to astronomy. Finally, we will elaborate on autonomy from a machine learning perspective, but also in analogy to the autonomy levels in autonomous driving. The maximal level, level five, is defined to require no human intervention at all in the production of scientific knowledge. Achieving this is one step towards solving the Nobel Turing Grand Challenge to develop AI Scientists: AI systems capable of making Nobel-quality scientific discoveries highly autonomously at a level comparable, and possibly superior, to the best human scientists by 2050.

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Authors (4)
  1. Stefan Kramer (31 papers)
  2. Mattia Cerrato (11 papers)
  3. Sašo Džeroski (32 papers)
  4. Ross King (7 papers)
Citations (9)

Summary

Automated Scientific Discovery: From Equation Discovery to Autonomous Discovery Systems

The paper "Automated Scientific Discovery: From Equation Discovery to Autonomous Discovery Systems" presents a comprehensive examination of the fields of automated scientific discovery, progressing from traditional equation discovery and symbolic regression to fully autonomous discovery systems. Authored by researchers from prominent institutions, the paper articulates the progression and current state of these methodologies while considering integral roles played by neural networks and closed-loop systems. Moreover, the document explores the conceptual frameworks and autonomy levels crucial for achieving self-sufficient AI scientists capable of advancing areas often reserved for human intellect, such as formulating Nobel-quality discoveries.

The discussion on equation discovery and symbolic regression traces the historical development of computer-aided scientific methods starting from the late 1970s. Highlighted are systems like BACON, which emphasize problem solving within scientific contexts through empirical laws and equations. These early systems operated under the assumption of controlled experimentation environments, often relying on fixed variables to conduct their analysis. Such methods evolved throughout the 1990s and 2000s to incorporate the use of domain knowledge and probabilistic grammars—particular advancements represented by systems like Lagramge, and more recently ProGED, which utilizes probabilistic context-free grammars.

Symbolic regression, a parallel discipline, introduces genetic programming as a means to derive mathematical expressions that fit data sets. This early adoption phases over to modern techniques, such as Deep Symbolic Regression, which leverages reinforcement learning to incrementally build comprehensive equations. The paper also highlights Feynman 2.0, an approach to symbolic regression that employs graph modularity for structuring search spaces and uses MDL-inspired functions to balance complexity and accuracy.

The narrative progresses towards closed-loop scientific discovery systems. These systems aim to automate entire cycles of scientific exploration—from hypothesis generation to experimental execution and data interpretation. Notable systems, such as the Adam Robot Scientist, demonstrate autonomous experimentation and knowledge extraction in functional genomics. The potential of these systems to make science more reproducible is underscored by their resilience in times like the COVID-19 pandemic, where AI-driven laboratory robots continued functioning independently.

An intriguing layer addressed in this paper is the integration of deep learning architectures to aid scientific discovery. Neural networks serve as vital tools to transform data into highly informative representations, bolstering the discovery of novel relationships and parameters. Graph Neural Networks, for instance, have been shown to help uncover interactions between celestial bodies in orbital mechanics by representing object interactions in terms of physical forces.

A significant portion of the paper considers the implications of intelligence levels in autonomous discovery. By drawing analogies with autonomous vehicles, the authors categorize discovery systems into levels ranging from no automation in traditional science to fully autonomous systems devoid of human intervention (Level 5). The transition towards these higher autonomy systems heralds a future where autonomous AI could address complex scientific problems at a granularity and scope beyond current human capabilities.

In conclusion, the paper presents a detailed exploration of the progress and potential of AI systems in scientific discovery. It raises critical questions about combining data-driven and knowledge-driven methods, understanding the implications of complex models, and pursuing complete autonomy in scientific investigation. Continuing advancements in AI technologies and approaches promise a future where integration of these systems could yield autonomous entities capable of creating new scientific theories and revolutionizing scientific research practices. The journey towards fully autonomous scientific discovery systems remains challenging but mapped with milestones, bringing AI-driven discovery closer to the capabilities of human scientists.