
expr/c uses role for contract label when avail export ~peek-not (previously missed) fixes for integrable stxclasses
363 lines
12 KiB
Racket
363 lines
12 KiB
Racket
#lang racket/base
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(require racket/list
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"minimatch.rkt"
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(except-in syntax/parse/private/residual
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syntax-patterns-fail)
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"kws.rkt")
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(provide syntax-patterns-fail
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current-failure-handler
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maximal-failures)
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#|
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TODO: given (expect:thing D _ R) and (expect:thing D _ #f),
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simplify to (expect:thing D _ #f)
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thus, "expected D" rather than "expected D or D for R" (?)
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|#
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#|
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Note: there is a cyclic dependence between residual.rkt and this module,
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broken by a lazy-require of this module into residual.rkt
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|#
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(define ((syntax-patterns-fail stx0) fs)
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(call-with-values (lambda () ((current-failure-handler) stx0 fs))
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(lambda vals
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(error 'current-failure-handler
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"current-failure-handler: did not escape, produced ~e"
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(case (length vals)
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((1) (car vals))
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(else (cons 'values vals)))))))
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(define (default-failure-handler stx0 fs)
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(report-failureset stx0 fs))
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(define current-failure-handler
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(make-parameter default-failure-handler))
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#|
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Reporting
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---------
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First, failures with maximal (normalized) progresses are selected and
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grouped into equivalence classes. In principle, each failure in an
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equivalence class complains about the same term, but in practice,
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special handling of failures like "unexpected term" make things more
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complicated.
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|#
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;; report-failureset : stx FailureSet -> escapes
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(define (report-failureset stx0 fs)
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(let* ([classes (maximal-failures fs)]
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[reports (apply append (map report/class classes))])
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(raise-syntax-error/reports stx0 reports)))
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;; A Report is
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;; - (report string stx)
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(define-struct report (message stx) #:prefab)
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;; report/class : (non-empty-listof Failure) -> (listof Report)
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(define (report/class fs)
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(let* ([ess (map failure-expectstack fs)]
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[ess (map normalize-expectstack ess)]
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[ess (remove-duplicates ess)]
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[ess (simplify-common-expectstacks ess)])
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(let-values ([(stx index) (ps->stx+index (failure-progress (car fs)))])
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(for/list ([es (in-list ess)])
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(report/expectstack es stx index)))))
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;; report/expectstack : ExpectStack syntax nat -> Report
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(define (report/expectstack es stx index)
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(let ([frame-expect (and (pair? es) (car es))])
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(cond [(not frame-expect)
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(report "bad syntax" #f)]
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[else
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(let ([frame-stx
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(let-values ([(x cx) (stx-list-drop/cx stx stx index)])
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(datum->syntax cx x cx))])
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(cond [(equal? frame-expect (expect:atom '()))
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(syntax-case frame-stx ()
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[(one . more)
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(report "unexpected term" #'one)]
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[_
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(report/expects (list frame-expect) frame-stx)])]
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[(expect:disj? frame-expect)
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(report/expects (expect:disj-expects frame-expect) frame-stx)]
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[else
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(report/expects (list frame-expect) frame-stx)]))])))
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;; report/expects : (listof Expect) syntax -> Report
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;; FIXME: partition by role first?
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(define (report/expects expects frame-stx)
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(report (join-sep (for/list ([expect expects])
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(prose-for-expect expect))
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";" "or")
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frame-stx))
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;; prose-for-expect : Expect -> string
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(define (prose-for-expect e)
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(match e
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[(expect:thing description transparent? role)
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(if role
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(format "expected ~a for ~a" description role)
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(format "expected ~a" description))]
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[(expect:atom atom)
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(format "expected the literal ~a~s~a"
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(if (symbol? atom) "symbol `" "")
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atom
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(if (symbol? atom) "'" ""))]
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[(expect:literal literal)
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(format "expected the identifier `~s'" (syntax-e literal))]
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[(expect:message message)
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(format "~a" message)]))
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;; == Do Report ==
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(define (raise-syntax-error/reports stx0 reports)
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(cond [(= (length reports) 1)
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(raise-syntax-error/report stx0 (car reports))]
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[else
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(raise-syntax-error/report* stx0 (car reports))]))
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(define (raise-syntax-error/report stx0 report)
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(raise-syntax-error #f (report-message report) stx0 (report-stx report)))
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(define (raise-syntax-error/report* stx0 report)
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(let ([message
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(string-append
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"There were multiple syntax errors. The first error follows:\n"
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(report-message report))])
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(raise-syntax-error #f message stx0 (report-stx report))))
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;; ====
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(define (comma-list items)
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(join-sep items "," "or"))
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(define (improper-stx->list stx)
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(syntax-case stx ()
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[(a . b) (cons #'a (improper-stx->list #'b))]
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[() null]
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[rest (list #'rest)]))
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;; ==== Failure analysis ====
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;; == Failure simplification ==
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;; maximal-failures : FailureSet -> (listof (listof Failure))
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(define (maximal-failures fs)
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(define ann-failures
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(for/list ([f (in-list (flatten fs))])
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(cons f (invert-ps (failure-progress f)))))
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(maximal/progress ann-failures))
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;; == Expectation simplification ==
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;; normalize-expectstack : ExpectStack -> ExpectStack
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(define (normalize-expectstack es)
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(filter-expectstack (truncate-opaque-expectstack es)))
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;; truncate-opaque-expectstack : ExpectStack -> ExpectStack
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;; Eliminates expectations on top of opaque (ie, transparent=#f) frames.
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(define (truncate-opaque-expectstack es)
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(let/ec return
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(let loop ([es es])
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(match es
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['() '()]
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[(cons (expect:thing description '#f role) rest-es)
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;; Tricky! If multiple opaque frames, multiple "returns",
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;; but innermost one called first, so jumps past the rest.
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;; Also, flip opaque to transparent for sake of equality.
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(return (cons (expect:thing description #t role) (loop rest-es)))]
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[(cons expect rest-es)
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(cons expect (loop rest-es))]))))
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;; filter-expectstack : ExpectStack -> ExpectStack
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;; Eliminates missing (ie, #f) messages and descriptions
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(define (filter-expectstack es)
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(filter (lambda (expect)
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(match expect
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[(expect:thing '#f _)
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#f]
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[(expect:message '#f)
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#f]
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[_ #t]))
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es))
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#|
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Simplification dilemma
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What if we have (e1 e2) and (e2)? How do we report that?
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Options:
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1) consider them separate
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2) simplify to (e2), drop e1
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Big problem with Option 1:
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eg (x:id ...) matching #'1 yields
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(union (failure #:progress () #:expectstack ())
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(failure #:progress () #:expectstack (#s(expect:atom ()))))
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but we don't want to see "expected ()"
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So we go with option 2.
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|#
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;; simplify-common-expectstacks : (listof ExpectStack) -> (listof ExpectStack)
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;; Should call remove-duplicates first.
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(define (simplify-common-expectstacks ess)
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;; simplify : (listof ReversedExpectStack) -> (listof ReversedExpectStack)
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(define (simplify ress)
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(let ([ress-partitions (partition/car ress)])
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(if ress-partitions
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(apply append
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(for/list ([ress-partition (in-list ress-partitions)])
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(let ([proto-frame (car (car ress-partition))]
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[cdr-ress (map cdr ress-partition)])
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(map (lambda (res) (cons proto-frame res))
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(simplify/check-leafs cdr-ress)))))
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(list null))))
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;; simplify/check-leafs : (listof ReversedExpectStack) -> (listof ReversedExpectStack)
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(define (simplify/check-leafs ress)
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(let ([ress (simplify ress)])
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(cond [(andmap singleton? ress)
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(let* ([frames (map car ress)])
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(list (list (if (singleton? frames)
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(car frames)
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(expect:disj frames)))))]
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[else ress])))
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;; singleton? : list -> boolean
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(define (singleton? res)
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(and (pair? res) (null? (cdr res))))
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(map reverse (simplify/check-leafs (map reverse ess))))
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;; partition/car : (listof list) -> (listof (listof list))/#f
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;; Returns #f if any of lists is empty.
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(define (partition/car lists)
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(and (andmap pair? lists)
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(partition/equal? lists car)))
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(define (partition/equal? items key)
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(let ([r-keys null] ;; mutated
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[key-t (make-hash)])
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(for ([item (in-list items)])
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(let ([k (key item)])
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(let ([entry (hash-ref key-t k null)])
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(when (null? entry)
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(set! r-keys (cons k r-keys)))
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(hash-set! key-t k (cons item entry)))))
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(let loop ([r-keys r-keys] [acc null])
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(cond [(null? r-keys) acc]
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[else
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(loop (cdr r-keys)
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(cons (reverse (hash-ref key-t (car r-keys)))
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acc))]))))
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;; ==== Progress
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#|
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Progress ordering
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-----------------
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Lexicographic generalization of partial order on frames
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CAR < CDR < POST, stx incomparable except to self
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Progress equality
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-----------------
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If ps1 = ps2 then both must "blame" the same term,
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ie (ps->stx+index ps1) = (ps->stx+index ps2).
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|#
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;; maximal/progress : (listof (cons A IPS)) -> (listof (listof A))
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;; Returns a list of equivalence sets.
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(define (maximal/progress items)
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(cond [(null? items)
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null]
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[(null? (cdr items))
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(list (list (car (car items))))]
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[else
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(let-values ([(rNULL rCAR rCDR rPOST rSTX leastCDR)
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(partition/pf items)])
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(append (maximal/pf rNULL rCAR rCDR rPOST leastCDR)
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(if (pair? rSTX)
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(maximal/stx rSTX)
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null)))]))
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;; partition/pf : (listof (cons A IPS)) -> (listof (cons A IPS))^5 & nat/+inf.0
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(define (partition/pf items)
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(let ([rNULL null]
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[rCAR null]
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[rCDR null]
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[rPOST null]
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[rSTX null]
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[leastCDR #f])
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(for ([a+ips (in-list items)])
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(let ([ips (cdr a+ips)])
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(cond [(null? ips)
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(set! rNULL (cons a+ips rNULL))]
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[(eq? (car ips) 'car)
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(set! rCAR (cons a+ips rCAR))]
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[(exact-positive-integer? (car ips))
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(set! rCDR (cons a+ips rCDR))
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(set! leastCDR
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(if leastCDR
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(min leastCDR (car ips))
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(car ips)))]
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[(eq? (car ips) 'post)
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(set! rPOST (cons a+ips rPOST))]
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[(syntax? (car ips))
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(set! rSTX (cons a+ips rSTX))]
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[else
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(error 'syntax-parse "INTERNAL ERROR in partition/pf: ~e" ips)])))
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(values rNULL rCAR rCDR rPOST rSTX leastCDR)))
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;; maximal/pf : (listof (cons A IPS))^4 & nat/+inf.0-> (listof (listof A))
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(define (maximal/pf rNULL rCAR rCDR rPOST leastCDR)
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(cond [(pair? rPOST)
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(maximal/progress (rmap pop-item-ips rPOST))]
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[(pair? rCDR)
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(maximal/progress
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(rmap (lambda (a+ips)
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(let ([a (car a+ips)] [ips (cdr a+ips)])
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(cond [(= (car ips) leastCDR)
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(cons a (cdr ips))]
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[else
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(cons a (cons (- (car ips) leastCDR) (cdr ips)))])))
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rCDR))]
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[(pair? rCAR)
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(maximal/progress (rmap pop-item-ips rCAR))]
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[(pair? rNULL)
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(list (map car rNULL))]
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[else
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null]))
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;; maximal/stx : (listof (cons A IPS)) -> (listof (listof A))
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(define (maximal/stx rSTX)
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(let ([stxs null]
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[table (make-hasheq)])
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(for ([a+ips (in-list rSTX)])
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(let* ([ips (cdr a+ips)]
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[entry (hash-ref table (car ips) null)])
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(when (null? entry)
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(set! stxs (cons (car ips) stxs)))
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(hash-set! table (car ips) (cons a+ips entry))))
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(apply append
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(map (lambda (key)
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(maximal/progress (map pop-item-ips (hash-ref table key))))
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stxs))))
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;; pop-item-ips : (cons A IPS) -> (cons A IPS)
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(define (pop-item-ips a+ips)
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(let ([a (car a+ips)]
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[ips (cdr a+ips)])
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(cons a (cdr ips))))
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(define (rmap f xs)
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(let rmaploop ([xs xs] [accum null])
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(cond [(pair? xs)
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(rmaploop (cdr xs) (cons (f (car xs)) accum))]
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[else
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accum])))
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