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DAVID S. WARREN

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3 papers
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3

KER Journal 2007 Journal Article

XcelLog: a deductive spreadsheet system

  • C.R. RAMAKRISHNAN
  • I.V. Ramakrishnan
  • DAVID S. WARREN

Abstract The promise of rule-based computing was to allow end-users to create, modify, and maintain applications without the need to engage programmers. But experience has shown that rule sets often interact in subtle ways, making them difficult to understand and reason about. This has impeded the widespread adoption of rule-based computing. This paper describes the design and implementation of XcelLog, a user-centered deductive spreadsheet system, to empower non-programmers to specify and manipulate rule-based systems. The driving idea underlying the system is to treat sets as the fundamental data type and rules as specifying relationships among sets, and use the spreadsheet metaphor to create and view the materialized sets. The fundamental feature that makes XcelLog suitable for non-programmers is that the user mainly sees the effect of the rules; when rules or basic facts change, the user sees the impact of the change immediately. This enables the user to gain confidence in the rules and their modification, and also experiment with what-if scenarios without any programming. Preliminary experience with using XcelLog indicates that it is indeed feasible to put the power of deductive spreadsheets for doing rule-based computing into the hands of end-users and do so without the requirement of programming or the constraints of canned application packages.

TCS Journal 2001 Journal Article

The limits of fixed-order computation

  • Konstantinos Sagonas
  • Terrance Swift
  • DAVID S. WARREN

Fixed-order computation rules, used by Prolog and most deductive database systems, do not suffice to compute the well-founded semantics (Van Gelder et al. , J. ACM 38(3) (1991) 620– 650) because they cannot properly resolve loops through negation. This inadequacy is reflected both in formulations of SLS-resolution (Przymusinski, in: Proc. 8th ACM SIGACT-SIGMOD-SIGART Symp. on Principles of Database Systems, ACM Press, Philadelphia, Pennsylvania, March 1989, pp. 11–21; Ross, J. Logic Programming 13(1) (1992) 1–22) which is an ideal search strategy, and in more practical strategies like SLG (Chen and Warren, J. ACM 43(1) (1996) 20–74), or Well-Founded Ordered Search (Stucky and Sudarshan, J. Logic Programming 32(3) (1997) 171– 206). Typically, these practical strategies combine an inexpensive fixed-order search with a relatively expensive dynamic search, such as an alternating fixed point (Van Gelder, J. Comput. System Sci. 47(1) (1993) 185–221). Restricting the search space of evaluation strategies by maximizing the use of fixed-order computation is of prime importance for efficient goal-directed evaluation of the well-founded semantics. Towards this end, the theory of modular stratification (Ross, J. ACM 41(6) (1994) 1216–1266), formulates a subset of normal logic programs whose literals can be statically reordered so that the program can be evaluated using a fixed-order computation rule. The class of modularly stratified programs, however, is not closed under simple program transformations such as the HiLog transformation. We address the limits of fixed-order computation by adapting results of Przymusinski (1992) to formulate the class of left-to-right dynamically stratified programs, and show that this class properly includes other classes of fixed-order stratified programs. We then introduce SLG strat, a variant of SLG resolution that uses a fixed-order computation rule, and prove that it correctly evaluates ground left-to-right dynamically stratified programs. Finally, we indicate how SLG strat can be used as a basis for computing the well-founded semantics through a search strategy called SLG RD, for SLG with Reduced use of Delaying.

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