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* module/language/cps/simplify.scm (eta-reduce): Constants that continue to branches eta-reduce to the true or false branch.
335 lines
13 KiB
Scheme
335 lines
13 KiB
Scheme
;;; Continuation-passing style (CPS) intermediate language (IL)
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;; Copyright (C) 2013, 2014 Free Software Foundation, Inc.
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;;;; This library is free software; you can redistribute it and/or
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;;;; modify it under the terms of the GNU Lesser General Public
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;;;; License as published by the Free Software Foundation; either
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;;;; version 3 of the License, or (at your option) any later version.
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;;;;
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;;;; This library is distributed in the hope that it will be useful,
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;;;; but WITHOUT ANY WARRANTY; without even the implied warranty of
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;;;; MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU
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;;;; Lesser General Public License for more details.
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;;;;
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;;;; You should have received a copy of the GNU Lesser General Public
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;;;; License along with this library; if not, write to the Free Software
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;;;; Foundation, Inc., 51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA
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;;; Commentary:
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;;;
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;;; The fundamental lambda calculus reductions, like beta and eta
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;;; reduction and so on. Pretty lame currently.
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;;;
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;;; Code:
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(define-module (language cps simplify)
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#:use-module (ice-9 match)
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#:use-module (srfi srfi-1)
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#:use-module (srfi srfi-11)
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#:use-module (srfi srfi-26)
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#:use-module (language cps)
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#:use-module (language cps dfg)
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#:use-module (language cps renumber)
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#:export (simplify))
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(define (compute-eta-reductions fun)
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(let ((table (make-hash-table)))
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(define (visit-cont cont)
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(match cont
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(($ $cont sym ($ $kargs names syms body))
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(visit-term body sym syms))
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(($ $cont sym ($ $kfun src meta self tail clause))
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(when clause (visit-cont clause)))
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(($ $cont sym ($ $kclause arity body alternate))
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(visit-cont body)
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(when alternate (visit-cont alternate)))
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(($ $cont sym _) #f)))
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(define (visit-term term term-k term-args)
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(match term
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(($ $letk conts body)
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(for-each visit-cont conts)
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(visit-term body term-k term-args))
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(($ $letrec names syms funs body)
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(for-each visit-fun funs)
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(visit-term body term-k term-args))
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(($ $continue k src ($ $values args))
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(when (and (equal? term-args args) (not (eq? k term-k)))
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(hashq-set! table term-k k)))
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(($ $continue k src (and fun ($ $fun)))
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(visit-fun fun))
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(($ $continue k src _)
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#f)))
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(define (visit-fun fun)
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(match fun
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(($ $fun free body)
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(visit-cont body))))
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(visit-cont fun)
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table))
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(define (eta-reduce fun)
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(let ((table (compute-eta-reductions fun))
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(dfg (compute-dfg fun)))
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(define (reduce* k scope values?)
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(match (hashq-ref table k)
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(#f k)
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(k*
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(if (and (continuation-bound-in? k* scope dfg)
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(or values?
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(match (lookup-cont k* dfg)
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(($ $kargs) #t)
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(_ #f))))
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(reduce* k* scope values?)
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k))))
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(define (reduce k scope)
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(reduce* k scope #f))
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(define (reduce-values k scope)
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(reduce* k scope #t))
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(define (reduce-const k src scope const)
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(let lp ((k k) (seen '()) (const const))
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(match (lookup-cont k dfg)
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(($ $kargs (_) (arg) term)
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(match (find-call term)
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(($ $continue k* src* ($ $values (arg*)))
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(and (eqv? arg arg*)
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(not (memq k* seen))
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(lp k* (cons k seen) const)))
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(($ $continue k* src* ($ $primcall 'not (arg*)))
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(and (eqv? arg arg*)
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(not (memq k* seen))
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(lp k* (cons k seen) (not const))))
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(($ $continue k* src* ($ $branch kt ($ $values (arg*))))
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(and (eqv? arg arg*)
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(let ((k* (if const kt k*)))
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(and (continuation-bound-in? k* scope dfg)
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(build-cps-term
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($continue k* src ($values ())))))))
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(_
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(and (continuation-bound-in? k scope dfg)
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(build-cps-term
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($continue k src ($const const)))))))
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(_ #f))))
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(define (visit-cont cont scope)
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(rewrite-cps-cont cont
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(($ $cont sym ($ $kargs names syms body))
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(sym ($kargs names syms ,(visit-term body sym))))
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(($ $cont sym ($ $kfun src meta self tail clause))
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(sym ($kfun src meta self ,tail
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,(and clause (visit-cont clause sym)))))
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(($ $cont sym ($ $kclause arity body alternate))
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(sym ($kclause ,arity ,(visit-cont body sym)
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,(and alternate (visit-cont alternate sym)))))
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(($ $cont sym ($ $kreceive ($ $arity req () rest () #f) kargs))
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(sym ($kreceive req rest (reduce kargs scope))))))
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(define (visit-term term scope)
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(rewrite-cps-term term
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(($ $letk conts body)
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($letk ,(map (cut visit-cont <> scope) conts)
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,(visit-term body scope)))
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(($ $letrec names syms funs body)
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($letrec names syms (map visit-fun funs)
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,(visit-term body scope)))
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(($ $continue k src ($ $values args))
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($continue (reduce-values k scope) src ($values args)))
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(($ $continue k src (and fun ($ $fun)))
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($continue (reduce k scope) src ,(visit-fun fun)))
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(($ $continue k src ($ $const const))
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,(let ((k (reduce k scope)))
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(or (reduce-const k src scope const)
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(build-cps-term ($continue k src ($const const))))))
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(($ $continue k src exp)
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($continue (reduce k scope) src ,exp))))
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(define (visit-fun fun)
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(rewrite-cps-exp fun
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(($ $fun free body)
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($fun free ,(visit-cont body #f)))))
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(visit-cont fun #f)))
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(define (compute-beta-reductions fun)
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;; A continuation's body can be inlined in place of a $values
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;; expression if the continuation is a $kargs. It should only be
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;; inlined if it is used only once, and not recursively.
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(let ((var-table (make-hash-table))
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(k-table (make-hash-table))
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(dfg (compute-dfg fun)))
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(define (visit-cont cont)
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(match cont
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(($ $cont sym ($ $kargs names syms body))
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(visit-term body))
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(($ $cont sym ($ $kfun src meta self tail clause))
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(when clause (visit-cont clause)))
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(($ $cont sym ($ $kclause arity body alternate))
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(visit-cont body)
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(when alternate (visit-cont alternate)))
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(($ $cont sym (or ($ $ktail) ($ $kreceive)))
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#f)))
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(define (visit-term term)
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(match term
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(($ $letk conts body)
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(for-each visit-cont conts)
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(visit-term body))
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(($ $letrec names syms funs body)
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(for-each visit-fun funs)
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(visit-term body))
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(($ $continue k src ($ $values args))
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(match (lookup-cont k dfg)
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(($ $kargs names syms body)
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(match (lookup-predecessors k dfg)
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((_)
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;; There is only one use, and it is this use. We assume
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;; it's not recursive, as there would to be some other
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;; use for control flow to reach this loop. Store the k
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;; -> body mapping in the table. Also store the
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;; substitutions for the variables bound by the inlined
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;; continuation.
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(for-each (cut hashq-set! var-table <> <>) syms args)
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(hashq-set! k-table k body))
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(_ #f)))
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(_ #f)))
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(($ $continue k src (and fun ($ $fun)))
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(visit-fun fun))
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(($ $continue k src _)
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#f)))
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(define (visit-fun fun)
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(match fun
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(($ $fun free body)
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(visit-cont body))))
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(visit-cont fun)
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(values var-table k-table)))
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(define (beta-reduce fun)
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(let-values (((var-table k-table) (compute-beta-reductions fun)))
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(define (subst var)
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(cond ((hashq-ref var-table var) => subst)
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(else var)))
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(define (must-visit-cont cont)
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(or (visit-cont cont)
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(error "continuation must not be inlined" cont)))
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(define (visit-cont cont)
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(match cont
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(($ $cont sym cont)
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(and (not (hashq-ref k-table sym))
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(rewrite-cps-cont cont
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(($ $kargs names syms body)
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(sym ($kargs names syms ,(visit-term body))))
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(($ $kfun src meta self tail clause)
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(sym ($kfun src meta self ,tail
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,(and clause (must-visit-cont clause)))))
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(($ $kclause arity body alternate)
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(sym ($kclause ,arity ,(must-visit-cont body)
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,(and alternate (must-visit-cont alternate)))))
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(($ $kreceive)
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(sym ,cont)))))))
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(define (visit-term term)
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(match term
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(($ $letk conts body)
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(match (filter-map visit-cont conts)
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(() (visit-term body))
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(conts (build-cps-term
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($letk ,conts ,(visit-term body))))))
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(($ $letrec names syms funs body)
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(build-cps-term
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($letrec names syms (map visit-fun funs)
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,(visit-term body))))
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(($ $continue k src exp)
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(cond
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((hashq-ref k-table k) => visit-term)
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(else
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(build-cps-term ($continue k src ,(visit-exp exp))))))))
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(define (visit-exp exp)
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(match exp
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((or ($ $void) ($ $const) ($ $prim)) exp)
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(($ $fun) (visit-fun exp))
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(($ $call proc args)
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(let ((args (map subst args)))
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(build-cps-exp ($call (subst proc) args))))
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(($ $callk k proc args)
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(let ((args (map subst args)))
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(build-cps-exp ($callk k (subst proc) args))))
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(($ $primcall name args)
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(let ((args (map subst args)))
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(build-cps-exp ($primcall name args))))
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(($ $values args)
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(let ((args (map subst args)))
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(build-cps-exp ($values args))))
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(($ $branch kt exp)
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(build-cps-exp ($branch kt ,(visit-exp exp))))
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(($ $prompt escape? tag handler)
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(build-cps-exp ($prompt escape? (subst tag) handler)))))
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(define (visit-fun fun)
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(rewrite-cps-exp fun
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(($ $fun free body)
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($fun (map subst free) ,(must-visit-cont body)))))
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(must-visit-cont fun)))
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;; Rewrite the scope tree to reflect the dominator tree. Precondition:
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;; the fun has been renumbered, its min-label is 0, and its labels are
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;; packed.
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(define (redominate fun)
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(let* ((dfg (compute-dfg fun))
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(idoms (compute-idoms dfg 0 (dfg-label-count dfg)))
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(doms (compute-dom-edges idoms 0)))
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(define (visit-fun-cont cont)
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(rewrite-cps-cont cont
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(($ $cont label ($ $kfun src meta self tail clause))
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(label ($kfun src meta self ,tail
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,(and clause (visit-fun-cont clause)))))
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(($ $cont label ($ $kclause arity ($ $cont kbody body) alternate))
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(label ($kclause ,arity ,(visit-cont kbody body)
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,(and alternate (visit-fun-cont alternate)))))))
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(define (visit-cont label cont)
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(rewrite-cps-cont cont
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(($ $kargs names vars body)
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(label ($kargs names vars ,(visit-term body label))))
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(_ (label ,cont))))
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(define (visit-exp k src exp)
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(rewrite-cps-term exp
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(($ $fun free body)
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($continue k src ($fun free ,(visit-fun-cont body))))
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(_
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($continue k src ,exp))))
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(define (visit-term term label)
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(define (visit-dom-conts label)
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(let ((cont (lookup-cont label dfg)))
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(match cont
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(($ $ktail) '())
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(($ $kargs) (list (visit-cont label cont)))
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(else
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(cons (visit-cont label cont)
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(visit-dom-conts* (vector-ref doms label)))))))
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(define (visit-dom-conts* labels)
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(match labels
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(() '())
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((label . labels)
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(append (visit-dom-conts label)
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(visit-dom-conts* labels)))))
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(rewrite-cps-term term
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(($ $letk conts body)
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,(visit-term body label))
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(($ $letrec names syms funs body)
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($letrec names syms (let lp ((funs funs))
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(match funs
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(() '())
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((($ $fun free body) . funs)
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(cons (build-cps-exp
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($fun free ,(visit-fun-cont body)))
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(lp funs)))))
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,(visit-term body label)))
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(($ $continue k src exp)
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,(let ((conts (visit-dom-conts* (vector-ref doms label))))
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(if (null? conts)
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(visit-exp k src exp)
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(build-cps-term
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($letk ,conts ,(visit-exp k src exp))))))))
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(visit-fun-cont fun)))
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(define (simplify fun)
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;; Renumbering prunes continuations that are made unreachable by
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;; eta/beta reductions.
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(redominate (renumber (eta-reduce (beta-reduce fun)))))
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