| Information | |
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| has gloss | eng: Suppose that (S,\mu^S,\eta^S) and (T,\mu^T,\eta^T) are two monads on a category C. In general, there is no natural monad structure on the composite functor ST. On the other hand, there is a natural monad structure on the functor ST if there is a distributive law of the monad S over the monad T. |
| lexicalization | eng: Distributive law between monads |
| instance of | e/Adjoint functors |
| Media | |
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| media:img | Distributive law monads mult1.png |
| media:img | Distributive law monads mult2.png |
| media:img | Distributive law monads unit1.png |
| media:img | Distributive law monads unit2.png |
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