  Algebraic effects and handlers are a powerful abstraction mechanism to
represent and implement control effects. In this work, we study their extension
with parametric polymorphism that allows abstracting not only expressions but
also effects and handlers. Although polymorphism makes it possible to reuse and
reason about effect implementations more effectively, it has long been known
that a naive combination of polymorphic effects and let-polymorphism breaks
type safety. Although type safety can often be gained by restricting let-bound
expressions---e.g., by adopting value restriction or weak polymorphism---we
propose a complementary approach that restricts handlers instead of let-bound
expressions. Our key observation is that, informally speaking, a handler is
safe if resumptions from the handler do not interfere with each other. To
formalize our idea, we define a call-by-value lambda calculus that supports
let-polymorphism and polymorphic algebraic effects and handlers, design a type
system that rejects interfering handlers, and prove type safety of our
calculus.
