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Implemented some important list built-ins.
* module/language/elisp/runtime.scm: Updated/added convenience macros. * module/language/elisp/runtime/function-slot.scm: Implement list built-ins. * module/language/elisp/runtime/macro-slot.scm: Implement list built-ins. * test-suite/tests/elisp-compiler.test: Test the implemented built-ins.
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4 changed files with 235 additions and 17 deletions
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@ -20,8 +20,8 @@
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;;; Code:
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(define-module (language elisp runtime)
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#:export (void nil-value t-value elisp-bool macro-error)
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#:export-syntax (built-in-func built-in-macro))
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#:export (void nil-value t-value elisp-bool runtime-error macro-error)
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#:export-syntax (built-in-func built-in-macro prim))
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; This module provides runtime support for the Elisp front-end.
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@ -39,11 +39,13 @@
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; Report an error during macro compilation, that means some special compilation
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; (syntax) error.
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; (syntax) error; or report a simple runtime-error from a built-in function.
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(define (macro-error msg . args)
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(apply error msg args))
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(define runtime-error macro-error)
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; Convert a scheme boolean to Elisp.
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@ -67,3 +69,12 @@
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(syntax-rules ()
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((_ name value)
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(define-public name value))))
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; Call a guile-primitive that may be rebound for elisp and thus needs absolute
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; addressing.
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(define-syntax prim
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(syntax-rules ()
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((_ sym args ...)
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((@ (guile) sym) args ...))))
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@ -40,8 +40,7 @@
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(built-in-func floatp (lambda (num)
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(elisp-bool (and (real? num)
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(or (inexact? num)
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((@ (guile) not)
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(integer? num)))))))
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(prim not (integer? num)))))))
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(built-in-func integerp (lambda (num)
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(elisp-bool (and (exact? num)
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@ -53,35 +52,34 @@
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(built-in-func wholenump (lambda (num)
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(elisp-bool (and (exact? num)
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(integer? num)
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((@ (guile) >=) num 0)))))
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(prim >= num 0)))))
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(built-in-func zerop (lambda (num)
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(elisp-bool ((@ (guile) =) num 0))))
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(elisp-bool (prim = num 0))))
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; Number comparisons.
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(built-in-func = (lambda (num1 num2)
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(elisp-bool ((@ (guile) =) num1 num2))))
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(elisp-bool (prim = num1 num2))))
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(built-in-func /= (lambda (num1 num2)
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(elisp-bool ((@ (guile) not) ((@ (guile) =) num1 num2)))))
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(elisp-bool (prim not (prim = num1 num2)))))
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(built-in-func < (lambda (num1 num2)
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(elisp-bool ((@ (guile) <) num1 num2))))
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(elisp-bool (prim < num1 num2))))
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(built-in-func <= (lambda (num1 num2)
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(elisp-bool ((@ (guile) <=) num1 num2))))
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(elisp-bool (prim <= num1 num2))))
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(built-in-func > (lambda (num1 num2)
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(elisp-bool ((@ (guile) >) num1 num2))))
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(elisp-bool (prim > num1 num2))))
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(built-in-func >= (lambda (num1 num2)
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(elisp-bool ((@ (guile) >=) num1 num2))))
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(elisp-bool (prim >= num1 num2))))
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(built-in-func max (lambda (. nums)
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((@ (guile) apply) (@ (guile) max) nums)))
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(prim apply (@ (guile) max) nums)))
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(built-in-func min (lambda (. nums)
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((@ (guile) apply) (@ (guile) min) nums)))
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(prim apply (@ (guile) min) nums)))
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(built-in-func abs (lambda (num)
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((@ (guile) abs) num)))
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(built-in-func abs (@ (guile) abs))
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; Number conversion.
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@ -114,6 +112,129 @@
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(built-in-func fround (@ (guile) round))
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; List predicates.
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(built-in-func consp
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(lambda (el)
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(elisp-bool (pair? el))))
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(built-in-func atomp
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(lambda (el)
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(elisp-bool (prim not (pair? el)))))
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(built-in-func listp
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(lambda (el)
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(elisp-bool (or (pair? el) (null? el)))))
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(built-in-func nlistp
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(lambda (el)
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(elisp-bool (and (prim not (pair? el))
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(prim not (null? el))))))
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(built-in-func null
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(lambda (el)
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(elisp-bool (null? el))))
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; Accessing list elements.
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(built-in-func car
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(lambda (el)
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(if (null? el)
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nil-value
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(prim car el))))
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(built-in-func cdr
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(lambda (el)
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(if (null? el)
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nil-value
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(prim cdr el))))
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(built-in-func car-safe
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(lambda (el)
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(if (pair? el)
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(prim car el)
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nil-value)))
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(built-in-func cdr-safe
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(lambda (el)
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(if (pair? el)
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(prim cdr el)
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nil-value)))
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(built-in-func nth
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(lambda (n lst)
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(if (negative? n)
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(prim car lst)
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(let iterate ((i n)
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(tail lst))
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(cond
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((null? tail) nil-value)
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((zero? i) (prim car tail))
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(else (iterate (prim 1- i) (prim cdr tail))))))))
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(built-in-func nthcdr
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(lambda (n lst)
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(if (negative? n)
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lst
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(let iterate ((i n)
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(tail lst))
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(cond
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((null? tail) nil-value)
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((zero? i) tail)
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(else (iterate (prim 1- i) (prim cdr tail))))))))
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; Building lists.
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(built-in-func cons (@ (guile) cons))
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(built-in-func list (@ (guile) list))
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(built-in-func make-list
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(lambda (len obj)
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(prim make-list len obj)))
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(built-in-func append (@ (guile) append))
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(built-in-func reverse (@ (guile) reverse))
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(built-in-func copy-tree (@ (guile) copy-tree))
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(built-in-func number-sequence
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(lambda (from . rest)
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(if (prim > (prim length rest) 2)
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(runtime-error "too many arguments for number-sequence"
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(prim cdddr rest))
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(if (null? rest)
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`(,from)
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(let ((to (prim car rest))
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(sep (if (or (null? (prim cdr rest))
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(eq? nil-value (prim cadr rest)))
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1
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(prim cadr rest))))
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(cond
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((or (eq? nil-value to) (prim = to from)) `(,from))
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((and (zero? sep) (prim not (prim = from to)))
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(runtime-error "infinite list in number-sequence"))
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((prim < (prim * to sep) (prim * from sep)) '())
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(else
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(let iterate ((i (prim +
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from
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(prim * sep
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(prim quotient
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(prim abs (prim - to from))
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(prim abs sep)))))
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(result '()))
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(if (prim = i from)
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(prim cons i result)
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(iterate (prim - i sep) (prim cons i result)))))))))))
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; Changing lists.
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(built-in-func setcar
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(lambda (cell val)
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(prim set-car! cell val)
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val))
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(built-in-func setcdr
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(lambda (cell val)
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(prim set-cdr! cell val)
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val))
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; Miscellaneous.
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(built-in-func not (lambda (x)
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,@(if (= (length args) 3)
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(list (caddr args))
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'()))))))
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; Pop off the first element from a list or push one to it.
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(built-in-macro pop
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(lambda (list-name)
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`(prog1 (car ,list-name)
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(setq ,list-name (cdr ,list-name)))))
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(built-in-macro push
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(lambda (new-el list-name)
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`(setq ,list-name (cons ,new-el ,list-name))))
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@ -332,3 +332,77 @@
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(= (fceiling 1.2) 2.0) (= (fceiling -1.7) -1.0) (= (fceiling 1.0) 1.0)
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(= (ftruncate 1.6) 1.0) (= (ftruncate -1.7) -1.0)
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(= (fround 1.2) 1.0) (= (fround 1.7) 2.0) (= (fround -1.7) -2.0))))
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(with-test-prefix/compile "List Built-Ins"
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(pass-if "consp and atomp"
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(and (consp '(1 2 3)) (consp '(1 2 . 3)) (consp '(a . b))
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(not (consp '())) (not (consp 1)) (not (consp "abc"))
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(atomp 'a) (atomp '()) (atomp -1.5) (atomp "abc")
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(not (atomp '(1 . 2))) (not (atomp '(1)))))
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(pass-if "listp and nlistp"
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(and (listp '(1 2 3)) (listp '(1)) (listp '()) (listp '(1 . 2))
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(not (listp 'a)) (not (listp 42)) (nlistp 42)
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(not (nlistp '())) (not (nlistp '(1 2 3))) (not (nlistp '(1 . 2)))))
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(pass-if "null"
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(and (null '()) (not (null 1)) (not (null '(1 2))) (not (null '(1 . 2)))))
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(pass-if "car and cdr"
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(and (equal (car '(1 2 3)) 1) (equal (cdr '(1 2 3)) '(2 3))
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(equal (car '()) nil) (equal (cdr '()) nil)
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(equal (car '(1 . 2)) 1) (equal (cdr '(1 . 2)) 2)
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(null (cdr '(1)))))
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(pass-if "car-safe and cdr-safe"
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(and (equal (car-safe '(1 2)) 1) (equal (cdr-safe '(1 2)) '(2))
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(equal (car-safe 5) nil) (equal (cdr-safe 5) nil)))
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(pass-if "pop"
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(progn (setq mylist '(a b c))
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(setq value (pop mylist))
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(and (equal value 'a)
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(equal mylist '(b c)))))
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(pass-if-equal "push" '(a b c)
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(progn (setq mylist '(b c))
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(push 'a mylist)))
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(pass-if "nth and nthcdr"
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(and (equal (nth -5 '(1 2 3)) 1) (equal (nth 3 '(1 2 3)) nil)
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(equal (nth 0 '(1 2 3)) 1) (equal (nth 2 '(1 2 3)) 3)
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(equal (nthcdr -5 '(1 2 3)) '(1 2 3))
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(equal (nthcdr 4 '(1 2 3)) nil)
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(equal (nthcdr 1 '(1 2 3)) '(2 3))
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(equal (nthcdr 2 '(1 2 3)) '(3))))
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(pass-if "cons, list and make-list"
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(and (equal (cons 1 2) '(1 . 2)) (equal (cons 1 '(2 3)) '(1 2 3))
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(equal (cons 1 '()) '(1))
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(equal (list 'a) '(a)) (equal (list) '()) (equal (list 1 2) '(1 2))
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(equal (make-list 3 42) '(42 42 42))
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(equal (make-list 0 1) '())))
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(pass-if "append"
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(and (equal (append '(1 2) '(3 4) '(5)) '(1 2 3 4 5))
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(equal (append '(1 2) 3) '(1 2 . 3))))
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(pass-if "reverse"
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(and (equal (reverse '(5 4 3 2 1)) '(1 2 3 4 5))
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(equal (reverse '()) '())))
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(pass-if "copy-tree"
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(progn (setq mylist '(1 2 (3 4)))
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(and (not (eq mylist (copy-tree mylist)))
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(equal mylist (copy-tree mylist)))))
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(pass-if "number-sequence"
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(and (equal (number-sequence 5) '(5))
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(equal (number-sequence 5 9) '(5 6 7 8 9))
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(equal (number-sequence 5 9 3) '(5 8))
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(equal (number-sequence 5 1 -2) '(5 3 1))
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(equal (number-sequence 5 8 -1) '())
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(equal (number-sequence 5 1) '())
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(equal (number-sequence 5 5 0) '(5))))
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(pass-if "setcar and setcdr"
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(progn (setq pair '(1 . 2))
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(setq copy pair)
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(setq a (setcar copy 3))
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(setq b (setcdr copy 4))
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(and (= a 3) (= b 4)
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(equal pair '(3 . 4))))))
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