| J.-P. Jouannaud and A. Rubio. A recursive path ordering for higher-order terms in j-long fi-normal form. In H. Ganzinger, editor, Proc. 7th International Conference on Rewriting Techniques and Applications, volume 1103 of Lect. Not. in Comp. Sci. |
....we obtain as a biproduct a new proof of well foundedness of Dershowitz s recursive path ordering which does not use Kruskal s tree theorem anymore. Fourthly, our ordering can be adapted to operate on terms in j long fi normal form, yielding an ordering stronger than the already existing ones [12]. To hint at the strength of the ordering described in the present paper, let us mention that the polymorphic version of Godel s recursor for the natural numbers is easily oriented. And indeed, our ordering can prove at once the termination property of all monomorphic instances of a polymorphic ....
J.-P. Jouannaud and A. Rubio. A Recursive Path Ordering for Higher-Order Terms in j-Long fi-Normal Form, 1999.
....we obtain as a biproduct a new proof of well foundedness of Dershowitz s recursive path ordering which does not use Kruskal s tree theorem anymore. Fourthly, our ordering can be adapted to operate on terms in j long fi normal form, yielding an ordering stronger than the already existing ones [12]. To hint at the strength of the ordering described in the present paper, let us mention that the polymorphic version of Godel s recursor for the natural numbers is easily oriented. And indeed, our ordering can prove at once the termination property of all monomorphic instances of a polymorphic ....
J.-P. Jouannaud and A. Rubio. A Recursive Path Ordering for Higher-Order Terms in j-Long fi-Normal Form, 1999.
No context found.
J.-P. Jouannaud and A. Rubio. A recursive path ordering for higher-order terms in j-long fi-normal form. In H. Ganzinger, editor, Proc. 7th International Conference on Rewriting Techniques and Applications, volume 1103 of Lect. Not. in Comp. Sci.
No context found.
J.-P. Jouannaud and A. Rubio. A recursive path ordering for higher-order terms in j-long fi-normal form. In H. Ganzinger, editor, Proc. Seventh International Conference on Rewriting Techniques and Applications (RTA'96). Springer LNCS 1103, 1996.
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