  Algebraic effects & handlers have become a standard approach for side-effects
in functional programming. Their modular composition with other effects and
clean separation of syntax and semantics make them attractive to a wide
audience. However, not all effects can be classified as algebraic; some need a
more sophisticated handling. In particular, effects that have or create a
delimited scope need special care, as their continuation consists of two
parts-in and out of the scope-and their modular composition introduces
additional complexity. These effects are called scoped and have gained
attention by their growing applicability and adoption in popular libraries.
While calculi have been designed with algebraic effects & handlers built in to
facilitate their use, a calculus that supports scoped effects & handlers in a
similar manner does not yet exist. This work fills this gap: we present
$\lambda_{\mathit{sc}}$, a calculus with native support for both algebraic and
scoped effects & handlers. It addresses the need for polymorphic handlers and
explicit clauses for forwarding unknown scoped operations to other handlers.
Our calculus is based on Eff, an existing calculus for algebraic effects,
extended with Koka-style row polymorphism, and consists of a formal grammar,
operational semantics, a (type-safe) type-and-effect system and type inference.
We demonstrate $\lambda_{\mathit{sc}}$ on a range of examples.
