adding some ast functions
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@ -30,6 +30,42 @@
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(let ((new-t (map (lambda (e) (maptree-post f e)) tr)))
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(f new-t))))
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(define (foldtree-pre f t zero)
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(if (not (pair? t))
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(f t zero)
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(foldl t (lambda (e state) (foldtree-pre f e state)) (f t zero))))
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(define (foldtree-post f t zero)
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(if (not (pair? t))
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(f t zero)
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(f t (foldl t (lambda (e state) (foldtree-post f e state)) zero))))
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; general tree transformer
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; folds in preorder (foldtree-pre), maps in postorder (maptree-post)
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; therefore state changes occur immediately, just by looking at the current node,
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; while transformation follows evaluation order. this seems to be the most natural
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; approach.
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; (mapper tree state) - should return transformed tree given current state
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; (folder tree state) - should return new state
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(define (map&fold t zero mapper folder)
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(let ((head (and (pair? t) (car t))))
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(cond ((eq? head 'quote)
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t)
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((or (eq? head 'the) (eq? head 'meta))
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(list head
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(cadr t)
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(map&fold (caddr t) zero mapper folder)))
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(else
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(let ((new-s (folder t zero)))
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(mapper
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(if (pair? t)
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; head symbol is a tag; never transform it
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(cons (car t)
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(map (lambda (e) (map&fold e new-s mapper folder))
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(cdr t)))
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t)
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new-s))))))
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; collapse forms like (&& (&& (&& (&& a b) c) d) e) to (&& a b c d e)
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(define (flatten-left-op op e)
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(maptree-post (lambda (node)
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@ -78,6 +114,27 @@
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n))
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e))
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; alpha renaming
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; transl is an assoc list ((old-sym-name . new-sym-name) ...)
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(define (alpha-rename e transl)
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(map&fold e
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()
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; mapper: replace symbol if unbound
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(lambda (t env)
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(if (symbol? t)
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(let ((found (assq t transl)))
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(if (and found
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(not (memq t env)))
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(cdr found)
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t))
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t))
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; folder: add locals to environment if entering a new scope
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(lambda (t env)
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(if (and (pair? t) (or (eq? (car t) 'let)
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(eq? (car t) 'lambda)))
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(append (cadr t) env)
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env))))
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; flatten op with any associativity
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(defmacro flatten-all-op (op e)
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`(pattern-expand
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