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  1. Task-dependent qualitative domain abstraction.M. Sachenbacher & P. Struss - 2005 - Artificial Intelligence 162 (1-2):121-143.
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  • A comprehensive methodology for building hybrid models of physical systems.Pieter J. Mosterman & Gautam Biswas - 2000 - Artificial Intelligence 121 (1-2):171-209.
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  • Computer-supported resolution of measurement conflicts: A case-study in materials science. [REVIEW]Hidde de Jong, Nicolaas Mars & Paul van der Vet - 1999 - Foundations of Science 4 (4):427-461.
    Resolving conflicts between different measurements ofa property of a physical system may be a key step in a discoveryprocess. With the emergence of large-scale databases and knowledgebases with property measurements, computer support for the task ofconflict resolution has become highly desirable. We will describe amethod for model-based conflict resolution and the accompanyingcomputer tool KIMA, which have been applied in a case-study inmaterials science. In order to be a useful aid to scientists, the toolneeds to be integrated with other tools in (...)
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  • "Merely a veil over the living thought": Mathematics and logic in Peirce's forgotten Spinoza review.Shannon Dea - 2006 - Transactions of the Charles S. Peirce Society 42 (4):501-517.
    This paper considers Peirce's striking remarks about mathematics in a little-known review of Spinoza's Ethics within the larger context of his philosophy of mathematics. It argues that, for Peirce, true mathematical reasoning is always at the vanguard of thought, and resists logical demonstration. Through diagrammatic thought and her pre-theoretical innate faculty of logica utens, the great mathematician is able to see a theorem as true long before the logical apparatus necessary to demonstrate its truth exists. For Peirce, true mathematical thought (...)
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  • "Merely a veil over the living thought": Mathematics and Logic in Peirce's Forgotten Spinoza Review.Shannon Dea - 2006 - Transactions of the Charles S. Peirce Society 42 (4):501-517.
    This paper considers Peirce's striking remarks about mathematics in a little-known review of Spinoza's Ethics within the larger context of his philosophy of mathematics. It argues that, for Peirce, true mathematical reasoning is always at the vanguard of thought, and resists logical demonstration. Through diagrammatic thought and her pre-theoretical innate faculty of logica utens, the great mathematician is able to see a theorem as true long before the logical apparatus necessary to demonstrate its truth exists. For Peirce, true (theoremic) mathematical (...)
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  • Towards a practical theory of reformulation for reasoning about physical systems.Berthe Y. Choueiry, Yumi Iwasaki & Sheila McIlraith - 2005 - Artificial Intelligence 162 (1-2):145-204.