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mk: phase 6B — clpfd.sx domain primitives
Foundation for native CLP(FD). The substitution dict carries a reserved
"_fd" key holding a constraint store:
  {:domains {var-name -> sorted-int-list}
   :constraints (... pending constraints ...)}

This commit ships only the domain machinery + accessors:
  fd-dom-from-list / fd-dom-range / fd-dom-empty? / fd-dom-singleton?
  fd-dom-min / fd-dom-max / fd-dom-member? / fd-dom-intersect /
  fd-dom-without

  fd-store-of / fd-domain-of / fd-set-domain / fd-with-store

fd-set-domain returns nil when the domain becomes empty (failure),
which is the wire signal subsequent constraint goals will consume.
The constraints field is reserved for the next iteration.

26 new tests, 577/577 cumulative.
2026-05-08 14:06:19 +00:00

126 lines
3.0 KiB
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;; lib/minikanren/clpfd.sx — Phase 6 piece B: CLP(FD) foundation.
;;
;; A finite-domain layer on top of the existing miniKanren machinery. The
;; substitution dict carries an extra reserved key "_fd" that holds a
;; constraint-store record:
;;
;; {:domains {var-name -> sorted-int-list}
;; :constraints (... pending constraints ...)}
;;
;; Domains are sorted SX lists of ints (no duplicates). The constraints
;; field is reserved for later iterations; this commit ships only the
;; domain machinery + accessors.
;;
;; Naming: fd-* (domain primitives, kernel-style).
(define fd-key "_fd")
(define
fd-dom-rev
(fn
(xs acc)
(cond
((empty? xs) acc)
(:else (fd-dom-rev (rest xs) (cons (first xs) acc))))))
(define
fd-dom-insert
(fn
(x desc)
(cond
((empty? desc) (list x))
((= x (first desc)) desc)
((> x (first desc)) (cons x desc))
(:else (cons (first desc) (fd-dom-insert x (rest desc)))))))
(define
fd-dom-sort-dedupe
(fn
(xs acc)
(cond
((empty? xs) (fd-dom-rev acc (list)))
(:else (fd-dom-sort-dedupe (rest xs) (fd-dom-insert (first xs) acc))))))
(define fd-dom-from-list (fn (xs) (fd-dom-sort-dedupe xs (list))))
(define fd-dom-empty? (fn (d) (empty? d)))
(define
fd-dom-singleton?
(fn (d) (and (not (empty? d)) (empty? (rest d)))))
(define fd-dom-min (fn (d) (first d)))
(define
fd-dom-last
(fn
(d)
(cond ((empty? (rest d)) (first d)) (:else (fd-dom-last (rest d))))))
(define fd-dom-max (fn (d) (fd-dom-last d)))
(define fd-dom-member? (fn (x d) (some (fn (y) (= x y)) d)))
(define
fd-dom-intersect
(fn
(a b)
(cond
((empty? a) (list))
((empty? b) (list))
((= (first a) (first b))
(cons (first a) (fd-dom-intersect (rest a) (rest b))))
((< (first a) (first b)) (fd-dom-intersect (rest a) b))
(:else (fd-dom-intersect a (rest b))))))
(define
fd-dom-without
(fn
(x d)
(cond
((empty? d) (list))
((= (first d) x) (rest d))
((> (first d) x) d)
(:else (cons (first d) (fd-dom-without x (rest d)))))))
(define
fd-dom-range
(fn
(lo hi)
(cond
((> lo hi) (list))
(:else (cons lo (fd-dom-range (+ lo 1) hi))))))
(define fd-store-empty (fn () {:domains {} :constraints (list)}))
(define
fd-store-of
(fn
(s)
(cond ((has-key? s fd-key) (get s fd-key)) (:else (fd-store-empty)))))
(define fd-domains-of (fn (s) (get (fd-store-of s) :domains)))
(define fd-with-store (fn (s store) (assoc s fd-key store)))
(define
fd-domain-of
(fn
(s var-name)
(let
((doms (fd-domains-of s)))
(cond ((has-key? doms var-name) (get doms var-name)) (:else nil)))))
(define
fd-set-domain
(fn
(s var-name d)
(cond
((fd-dom-empty? d) nil)
(:else
(let
((store (fd-store-of s)))
(let
((doms-prime (assoc (get store :domains) var-name d)))
(let
((store-prime (assoc store :domains doms-prime)))
(fd-with-store s store-prime))))))))