mk: phase 6B — clpfd.sx domain primitives
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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.
This commit is contained in:
125
lib/minikanren/clpfd.sx
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125
lib/minikanren/clpfd.sx
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;; lib/minikanren/clpfd.sx — Phase 6 piece B: CLP(FD) foundation.
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;;
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;; A finite-domain layer on top of the existing miniKanren machinery. The
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;; substitution dict carries an extra reserved key "_fd" that holds a
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;; constraint-store record:
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;;
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;; {:domains {var-name -> sorted-int-list}
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;; :constraints (... pending constraints ...)}
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;;
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;; Domains are sorted SX lists of ints (no duplicates). The constraints
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;; field is reserved for later iterations; this commit ships only the
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;; domain machinery + accessors.
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;;
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;; Naming: fd-* (domain primitives, kernel-style).
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(define fd-key "_fd")
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(define
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fd-dom-rev
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(fn
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(xs acc)
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(cond
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((empty? xs) acc)
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(:else (fd-dom-rev (rest xs) (cons (first xs) acc))))))
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(define
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fd-dom-insert
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(fn
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(x desc)
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(cond
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((empty? desc) (list x))
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((= x (first desc)) desc)
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((> x (first desc)) (cons x desc))
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(:else (cons (first desc) (fd-dom-insert x (rest desc)))))))
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(define
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fd-dom-sort-dedupe
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(fn
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(xs acc)
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(cond
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((empty? xs) (fd-dom-rev acc (list)))
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(:else (fd-dom-sort-dedupe (rest xs) (fd-dom-insert (first xs) acc))))))
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(define fd-dom-from-list (fn (xs) (fd-dom-sort-dedupe xs (list))))
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(define fd-dom-empty? (fn (d) (empty? d)))
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(define
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fd-dom-singleton?
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(fn (d) (and (not (empty? d)) (empty? (rest d)))))
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(define fd-dom-min (fn (d) (first d)))
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(define
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fd-dom-last
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(fn
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(d)
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(cond ((empty? (rest d)) (first d)) (:else (fd-dom-last (rest d))))))
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(define fd-dom-max (fn (d) (fd-dom-last d)))
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(define fd-dom-member? (fn (x d) (some (fn (y) (= x y)) d)))
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(define
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fd-dom-intersect
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(fn
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(a b)
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(cond
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((empty? a) (list))
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((empty? b) (list))
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((= (first a) (first b))
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(cons (first a) (fd-dom-intersect (rest a) (rest b))))
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((< (first a) (first b)) (fd-dom-intersect (rest a) b))
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(:else (fd-dom-intersect a (rest b))))))
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(define
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fd-dom-without
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(fn
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(x d)
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(cond
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((empty? d) (list))
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((= (first d) x) (rest d))
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((> (first d) x) d)
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(:else (cons (first d) (fd-dom-without x (rest d)))))))
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(define
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fd-dom-range
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(fn
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(lo hi)
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(cond
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((> lo hi) (list))
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(:else (cons lo (fd-dom-range (+ lo 1) hi))))))
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(define fd-store-empty (fn () {:domains {} :constraints (list)}))
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(define
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fd-store-of
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(fn
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(s)
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(cond ((has-key? s fd-key) (get s fd-key)) (:else (fd-store-empty)))))
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(define fd-domains-of (fn (s) (get (fd-store-of s) :domains)))
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(define fd-with-store (fn (s store) (assoc s fd-key store)))
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(define
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fd-domain-of
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(fn
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(s var-name)
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(let
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((doms (fd-domains-of s)))
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(cond ((has-key? doms var-name) (get doms var-name)) (:else nil)))))
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(define
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fd-set-domain
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(fn
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(s var-name d)
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(cond
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((fd-dom-empty? d) nil)
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(:else
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(let
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((store (fd-store-of s)))
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(let
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((doms-prime (assoc (get store :domains) var-name d)))
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(let
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((store-prime (assoc store :domains doms-prime)))
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(fd-with-store s store-prime))))))))
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133
lib/minikanren/tests/clpfd-domains.sx
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133
lib/minikanren/tests/clpfd-domains.sx
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;; lib/minikanren/tests/clpfd-domains.sx — Phase 6 piece B: domain primitives.
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;; --- domain construction ---
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(mk-test
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"fd-dom-from-list-sorts"
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(fd-dom-from-list
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(list 3 1 2 1 5))
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(list 1 2 3 5))
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(mk-test "fd-dom-from-list-empty" (fd-dom-from-list (list)) (list))
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(mk-test
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"fd-dom-from-list-single"
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(fd-dom-from-list (list 7))
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(list 7))
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(mk-test
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"fd-dom-range-1-5"
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(fd-dom-range 1 5)
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(list 1 2 3 4 5))
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(mk-test "fd-dom-range-empty" (fd-dom-range 5 1) (list))
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;; --- predicates ---
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(mk-test "fd-dom-empty-yes" (fd-dom-empty? (list)) true)
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(mk-test "fd-dom-empty-no" (fd-dom-empty? (list 1)) false)
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(mk-test "fd-dom-singleton-yes" (fd-dom-singleton? (list 5)) true)
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(mk-test
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"fd-dom-singleton-multi"
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(fd-dom-singleton? (list 1 2))
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false)
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(mk-test "fd-dom-singleton-empty" (fd-dom-singleton? (list)) false)
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(mk-test
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"fd-dom-min"
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(fd-dom-min (list 3 7 9))
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3)
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(mk-test
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"fd-dom-max"
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(fd-dom-max (list 3 7 9))
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9)
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(mk-test
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"fd-dom-member-yes"
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(fd-dom-member?
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3
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(list 1 2 3 4))
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true)
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(mk-test
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"fd-dom-member-no"
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(fd-dom-member?
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9
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(list 1 2 3 4))
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false)
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;; --- intersect / without ---
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(mk-test
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"fd-dom-intersect"
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(fd-dom-intersect
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(list 1 2 3 4 5)
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(list 2 4 6))
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(list 2 4))
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(mk-test
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"fd-dom-intersect-disjoint"
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(fd-dom-intersect
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(list 1 2 3)
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(list 4 5 6))
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(list))
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(mk-test
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"fd-dom-intersect-empty"
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(fd-dom-intersect (list) (list 1 2 3))
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(list))
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(mk-test
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"fd-dom-intersect-equal"
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(fd-dom-intersect
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(list 1 2 3)
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(list 1 2 3))
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(list 1 2 3))
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(mk-test
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"fd-dom-without-mid"
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(fd-dom-without
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3
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(list 1 2 3 4 5))
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(list 1 2 4 5))
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(mk-test
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"fd-dom-without-missing"
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(fd-dom-without 9 (list 1 2 3))
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(list 1 2 3))
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(mk-test
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"fd-dom-without-min"
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(fd-dom-without 1 (list 1 2 3))
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(list 2 3))
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;; --- store accessors ---
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(mk-test "fd-domain-of-unset" (fd-domain-of {} "x") nil)
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(mk-test
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"fd-domain-of-set"
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(let
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((s (fd-set-domain {} "x" (list 1 2 3))))
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(fd-domain-of s "x"))
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(list 1 2 3))
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(mk-test
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"fd-set-domain-empty-fails"
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(fd-set-domain {} "x" (list))
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nil)
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(mk-test
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"fd-set-domain-overrides"
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(let
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((s (fd-set-domain {} "x" (list 1 2 3))))
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(fd-domain-of (fd-set-domain s "x" (list 5)) "x"))
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(list 5))
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(mk-test
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"fd-set-domain-multiple-vars"
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(let
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((s (fd-set-domain (fd-set-domain {} "x" (list 1)) "y" (list 2 3))))
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(list (fd-domain-of s "x") (fd-domain-of s "y")))
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(list (list 1) (list 2 3)))
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(mk-tests-run!)
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