Review 2 - Doyle & Patil - "Two Theses of Knowledge Representation"

From: Karthik Gopalratnam (karthikg_at_cs.washington.edu)
Date: Wed Oct 22 2003 - 01:53:10 PDT

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    "Two Theses of Knowledge Representation: Language Restrictions, Taxonomic
    Classification and the Utility of Representation Services"

     - Jon Doyle & Ramesh s Patil

      This paper presents an argument against restricting the constructs of a
    knowledge representation system in order to gain speedup to
    polynomial-time classsification and completeness, while sacrificing the
    range of problems that can be expressed by the system.

      The two most important ideas in the paper are:

    1) The most general purpose knowledge representation systems must not
    restrict their expressive power by omitting the constructs that require
    non-polynomial time to classify concepts - *limiting* as opposed to
    omitting these constructs, can lead to the system being capable
    of expressing a significantly larger set of real world problems, thereby
    enabling these systems to be more like the general-purpose representation
    systems that they purport to be.

    2) The measure of efficiency for the classifying power of a representation
    system cannot be viewed in the simplistic / reductionist terms of
    runtime-efficiency (often ill-defined) or completeness, but in terms of
    its better quantified decision-theoretic utility, which allows for a more
    versatile representation system that is better tuned to the requirements
    imposed by the 'real' world.

      The authors forward a compelling argument against the simplistic /
    reductionist view taken by earlier representation systems by giving
    examples of how the space of problems that can be expressed by a system
    conforming to the Restricted Language thesis and the Restricted
    Classification thesis is drastically reduced and they make a strong case
    for a new paradigm of knowledge representation system, as well as the
    need for a more real-world performance metric for such systems.
      However, apart from describing the properties that such new systems
    should possess in abstract terms, the authors do not provide rigorous
    constructs for these more expressive representation systems. Such a
    rigorous description, either of a complete system, or of the constructs
    necessary to a pre-existing system such as KL-ONE or its descendants would
    have lent much more credence to the properties described, as well as a
    benchmark for the decision-theoretic performance measures proposed in the
    paper.

      Unless the authors have already done so, it would be interesting to see
    mathematically quantified systems incorporating the features that the
    authors deem necessary for representation systems to be effective. Also,
    in light of the advances in dealing with uncertain knowledge, and the
    burgeoning field of Statistical Relational AI, it might be enlightening to
    reinterpret the authors' ideas, and evaluate them in a more contemporary
    research setting.


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