Ron, You are correct in saying that type information really needs to have embedded math objects. A simple example, in Axiom notation, where a math object is part of the type is SquareMatrix(2, Integer). Here the "2" is really a positive integer, although it could obviously be part of a string. Here is a more sophisticated example (I hope you like the type name!): FiniteFieldNormalBasisExtensionByPolynomial(Prime Field 3, X^^3+2*X^^3+2) The second argument is a polynomial whose coefficients come from the first. Contexts, in the OpenMath sense, are not parametrized, so a string will suffice there. BobReceived on Saturday, 7 September 1996 16:30:09 UTC
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