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lets see how another feature of ocamels module system includes allows us to avoid having to duplicate code weve seen in the past how ocaml uses different operators for integer arithmetic versus floating point arithmetic suppose we wanted to introduce a module that abstracts those so that they both look kind of the same if youve ever taken abstract algebra you know that there are structures called rings and fields that do just this now im not going to go into any details of abstract algebra here so dont worry if you havent taken such a class the only thing you need to know is that a ring basically is a mathematical structure with addition and multiplication and a field also adds division so here we have a signature for rings it has a type t which is whatever the underlying mathematical type is and then it has abstract values for zero and one and operators for addition multiplication and unary negation putting the tilde in front of it makes it unary and finally we have a function