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Morphism [(p)] applied to a state value u gives, of course, the (observable) behavior of a sequence of p transitions starting at u. It is called the coinductive extension of p [44] or the anamorphism generated by p [23]. Co-algebra p is referred to as its gene. In this context, equation (10.20) is the basic tool for calculating with behaviors. Being an universal property, it asserts, for each gene co-algebra p, the existence and uniqueness of its coinductive extension [(p)]. As we have already remarked, the existence part of this universal property provides a de nition principle for functions to spaces of behaviors (technically, carriers of nal co-algebras). This is called de nition by co-recursion and boils down to equipping the source of the function to be de ned with a co-algebra to capture the one-step dynamics in the behavior-generation process. This is exactly the way that component combinators will be de ned in Section 10.4. Then the corresponding anamorphism gives the rest. The uniqueness part, on the other hand, entails a powerful proof principle: coinduction. Behavioral equivalence can also be de ned in terms of anamorphisms: De nition 10.2.3 Two states u and v in the carriers of coalgebras U, p and V , q , respectively, are behaviorally equivalent, represented by u v, iff [(p)] u = [(q)] v. Therefore, the nal co-algebra can be characterized alternatively as a co-algebra whose carrier is composed by all equivalence classes of behavioral equivalence.
Note: French blancmange is very different from English. The French style is made with almond milk and gelatin.
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