Perform Scalarization (= Argument simplification). More...

Inheritance diagram for mim::Scalarize:

Public Member Functions
	Scalarize (PassMan &man, EtaExp *eta_exp)

Ref	rewrite (Ref) override

Public Member Functions inherited from mim::RWPass< Scalarize, Lam >
	RWPass (PassMan &man, std::string_view name)

bool	inspect () const override
	Should the PassMan even consider this pass?

Lam *	curr_mut () const

Public Member Functions inherited from mim::Pass
	Pass (PassMan &, std::string_view name)

virtual	~Pass ()=default

World &	world ()

PassMan &	man ()

const PassMan &	man () const

std::string_view	name () const

size_t	index () const

virtual Ref	rewrite (const Var *var)

virtual Ref	rewrite (const Proxy *proxy)

virtual undo_t	analyze (Ref)

virtual undo_t	analyze (const Var *)

virtual undo_t	analyze (const Proxy *)

virtual bool	fixed_point () const

virtual void	enter ()
	Invoked just before Pass::rewriteing PassMan::curr_mut's body.

virtual void	prepare ()
	Invoked once before entering the main rewrite loop.

const Proxy *	proxy (Ref type, Defs ops, u32 tag=0)

const Proxy *	isa_proxy (Ref def, u32 tag=0)
	Check whether given `def` is a Proxy whose Proxy::pass matches this Pass's `IPass::index`.

const Proxy *	as_proxy (Ref def, u32 tag=0)

Detailed Description

Perform Scalarization (= Argument simplification).

This means that, i.e.,

f := λ (x_1:[T_1, T_2], .., x_n:T_n).E

will be transformed to

f' := λ (y_1:T_1, y_2:T2, .. y_n:T_n).E[x_1 \ (y_1, y2); ..; x_n \ y_n]

if f appears in callee position only (see EtaExp). It will not flatten mutable Sigmas or Arrays.

Definition at line 20 of file scalarize.h.

Constructor & Destructor Documentation

mim::Scalarize::Scalarize	(	PassMan &	man,
		EtaExp *	eta_exp )

inline

Definition at line 22 of file scalarize.h.

Ref mim::Scalarize::rewrite ( Ref def )

overridevirtual

Reimplemented from mim::Pass.

Definition at line 56 of file scalarize.cpp.

The documentation for this class was generated from the following files: