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!(pragma! compile full) | ||
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(: is-variable (-> Atom Bool)) | ||
(= (is-variable $x) (== (get-metatype $x) Variable)) | ||
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(: lazy-or (-> Bool Atom Bool)) | ||
(= (lazy-or False $x) $x) | ||
(= (lazy-or True $x) True) | ||
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(: is-expression (-> Atom Bool)) | ||
(= (is-expression $x) (== (get-metatype $x) Expression)) | ||
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(: is-closed (-> Atom Bool)) | ||
(= (is-closed $x) (if (is-variable $x) | ||
False | ||
(if (== () $x) True | ||
(if (is-expression $x) | ||
(and (let $head (car-atom $x) (is-closed $head)) | ||
(let $tail (cdr-atom $x) (is-closed $tail))) | ||
True)))) | ||
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;; KB | ||
!(bind! &kb (new-space)) | ||
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!(add-atom &kb (: axiom (nums 2 3))) | ||
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!(add-atom &kb (: rule1 | ||
(-> (nums $x $y) | ||
(rule1output $x $y)))) | ||
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!(add-atom &kb | ||
(: rule | ||
(-> (rule1output $x $y) | ||
(-> (⍃ $x $y) | ||
(less $x $y))))) | ||
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; !(add-atom &kb | ||
; (: rule | ||
; (-> (⍃ $x $y) | ||
; (-> (rule1output $x $y) | ||
; (less $x $y))))) | ||
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;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;; | ||
;; DTL Backward chaining Curried ;; | ||
;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;; | ||
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(: bc (-> $a hyperon::space::DynSpace Nat $a)) | ||
;; Base case | ||
(= (bc (: $prf $ccln) $space $_1) (match $space (: $prf $ccln) (: $prf $ccln))) | ||
;; if conclusion equals (⍃ $X $Y), then return (: CPU (⍃ $X $Y)) | ||
;; if $x and $Y are fully grounded and (< $X $Y) | ||
(= (bc (: CPU (⍃ $X $Y)) $space $_2) | ||
(if (and (and (is-closed $X) (is-closed $Y)) (< $X $Y)) | ||
(: CPU (⍃ $X $Y)) | ||
(empty))) | ||
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;; Recursive step | ||
(= (bc (: ($prfabs $prfarg) $ccln) $space (S $k)) | ||
(let* (((: $prfabs (-> $prms $ccln)) | ||
(bc (: $prfabs (-> $prms $ccln)) $space $k)) | ||
((: $prfarg $prms) | ||
(bc (: $prfarg $prms) $space $k))) | ||
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(: ($prfabs $prfarg) $ccln))) | ||
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!(pragma! e trace) | ||
!(pragma! e-args debug) | ||
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; Test | ||
!(bc (: CPU (⍃ 2 3)) &kb Z) | ||
!(bc (: CPU (⍃ 4 3)) &kb Z) | ||
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; !(pragma! eval debug) | ||
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;! ( rtrace! (bc (: $prf (less $x $y)) (S (S (S Z))))) | ||
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!(bc (: $prf (less $x $y)) &kb (S (S (S Z)))) | ||
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!(pragma! compile False) | ||
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(: is-variable (-> Atom Bool)) | ||
(= (is-variable $x) (== (get-metatype $x) Variable)) | ||
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(: lazy-or (-> Bool Atom Bool)) | ||
(= (lazy-or False $x) $x) | ||
(= (lazy-or True $x) True) | ||
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(: is-expression (-> Atom Bool)) | ||
(= (is-expression $x) (== (get-metatype $x) Expression)) | ||
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(: is-closed (-> Atom Bool)) | ||
(= (is-closed $x) (if (is-variable $x) | ||
False | ||
(if (== () $x) True | ||
(if (is-expression $x) | ||
(and (let $head (car-atom $x) (is-closed $head)) | ||
(let $tail (cdr-atom $x) (is-closed $tail))) | ||
True)))) | ||
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;; KB | ||
!(bind! &kb (new-space)) | ||
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!(add-atom &kb (: axiom (nums 2 3))) | ||
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!(add-atom &kb (: rule1 | ||
(-> (nums $x $y) | ||
(rule1output $x $y)))) | ||
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!(add-atom &kb | ||
(: rule | ||
(-> (rule1output $x $y) | ||
(-> (⍃ $x $y) | ||
(less $x $y))))) | ||
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; !(add-atom &kb | ||
; (: rule | ||
; (-> (⍃ $x $y) | ||
; (-> (rule1output $x $y) | ||
; (less $x $y))))) | ||
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;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;; | ||
;; DTL Backward chaining Curried ;; | ||
;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;; | ||
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(: bc (-> $a Nat $a)) | ||
;; Base case | ||
(= (bc (: $prf $ccln) $_1) (match &kb (: $prf $ccln) (: $prf $ccln))) | ||
;; if conclusion equals (⍃ $X $Y), then return (: CPU (⍃ $X $Y)) | ||
;; if $x and $Y are fully grounded and (< $X $Y) | ||
(= (bc (: CPU (⍃ $X $Y)) $_2) | ||
(if (and (and (is-closed $X) (is-closed $Y)) (< $X $Y)) | ||
(: CPU (⍃ $X $Y)) | ||
(empty))) | ||
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;; Recursive step | ||
(= (bc (: ($prfabs $prfarg) $ccln) (S $k)) | ||
(let* (((: $prfabs (-> $prms $ccln)) | ||
(bc (: $prfabs (-> $prms $ccln)) $k)) | ||
((: $prfarg $prms) | ||
(bc (: $prfarg $prms) $k))) | ||
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(: ($prfabs $prfarg) $ccln))) | ||
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; Test | ||
!(bc (: CPU (⍃ 2 3)) Z) | ||
!(bc (: CPU (⍃ 4 3)) Z) | ||
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; !(pragma! eval debug) | ||
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;! ( rtrace! (bc (: $prf (less $x $y)) (S (S (S Z))))) | ||
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!(bc (: $prf (less $x $y)) (S (S (S Z)))) | ||
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Original file line number | Diff line number | Diff line change |
---|---|---|
@@ -0,0 +1,79 @@ | ||
!(pragma! compile full) | ||
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(: is-variable (-> Atom Bool)) | ||
(= (is-variable $x) (== (get-metatype $x) Variable)) | ||
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(: lazy-or (-> Bool Atom Bool)) | ||
(= (lazy-or False $x) $x) | ||
(= (lazy-or True $x) True) | ||
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(: is-expression (-> Atom Bool)) | ||
(= (is-expression $x) (== (get-metatype $x) Expression)) | ||
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(: is-closed (-> Atom Bool)) | ||
(= (is-closed $x) (if (is-variable $x) | ||
False | ||
(if (== () $x) True | ||
(if (is-expression $x) | ||
(and (let $head (car-atom $x) (is-closed $head)) | ||
(let $tail (cdr-atom $x) (is-closed $tail))) | ||
True)))) | ||
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;; KB | ||
!(bind! &kb (new-space)) | ||
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!(add-atom &kb (: axiom (nums 2 3))) | ||
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!(add-atom &kb (: rule1 | ||
(-> (nums $x $y) | ||
(rule1output $x $y)))) | ||
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!(add-atom &kb | ||
(: rule | ||
(-> (rule1output $x $y) | ||
(-> (⍃ $x $y) | ||
(less $x $y))))) | ||
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; !(add-atom &kb | ||
; (: rule | ||
; (-> (⍃ $x $y) | ||
; (-> (rule1output $x $y) | ||
; (less $x $y))))) | ||
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;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;; | ||
;; DTL Backward chaining Curried ;; | ||
;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;; | ||
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(: bc (-> $a Nat $a)) | ||
;; Base case | ||
(= (bc (: $prf $ccln) $_1) (match &kb (: $prf $ccln) (: $prf $ccln))) | ||
;; if conclusion equals (⍃ $X $Y), then return (: CPU (⍃ $X $Y)) | ||
;; if $x and $Y are fully grounded and (< $X $Y) | ||
(= (bc (: CPU (⍃ $X $Y)) $_2) | ||
(if (and (and (is-closed $X) (is-closed $Y)) (< $X $Y)) | ||
(: CPU (⍃ $X $Y)) | ||
(empty))) | ||
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;; Recursive step | ||
(= (bc (: ($prfabs $prfarg) $ccln) (S $k)) | ||
(let* (((: $prfabs (-> $prms $ccln)) | ||
(bc (: $prfabs (-> $prms $ccln)) $k)) | ||
((: $prfarg $prms) | ||
(bc (: $prfarg $prms) $k))) | ||
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(: ($prfabs $prfarg) $ccln))) | ||
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; Test | ||
!(bc (: CPU (⍃ 2 3)) Z) | ||
!(bc (: CPU (⍃ 4 3)) Z) | ||
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; !(pragma! eval debug) | ||
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;! ( rtrace! (bc (: $prf (less $x $y)) (S (S (S Z))))) | ||
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!(bc (: $prf (less $x $y)) (S (S (S Z)))) | ||
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13 changes: 13 additions & 0 deletions
13
tests/baseline_compat/anti-regression/comma_is_not_special.metta
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;; the comma only works in match | ||
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(= (test-func2 $b) (let $a (, hello $b) $a)) | ||
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!(assertEqualToResult | ||
(test-func2 world) | ||
((, hello world))) | ||
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