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r3-interpreter.ss
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r3-interpreter.ss
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#lang racket
;; ----- code -----
(struct Scope (table parent))
(struct Closure (fun env))
(define op?
(lambda (x)
(memq x '(+ - * / = < >))))
(define new-env
(lambda (env)
(Scope (make-hash) env)))
(define assign
(lambda (x v env)
(hash-set! (Scope-table env) x v)))
(define ext-env
(lambda (x v env)
(let ([env+ (new-env env)])
(assign x v env+)
env+)))
(define assign*
(lambda (x* v* env)
(for ([x x*]
[v v*])
(assign x v env))))
(define ext-env*
(lambda (x* v* env)
(let ([env+ (new-env env)])
(assign* x* v* env+)
env+)))
(define lookup
(lambda (x env)
(cond
[(not env) #f]
[else
(let ([v? (hash-ref (Scope-table env) x #f)])
(cond
[(not v?)
(lookup x (Scope-parent env))]
[else v?]))])))
(define env0
(ext-env*
'(+ - * / = < >)
(list + - * / = < >)
#f))
(define interp
(lambda (exp env)
(match exp
[(? symbol? x)
(let ([v (lookup x env)])
(cond
[(not v)
(error "undefined variable" x)]
[else v]))]
[(? number? x) x]
[(? boolean? x) x]
[(? string? x) x]
[`(lambda (,x* ...) ,e)
(Closure exp env)]
[`(let ([,x ,e1]) ,e2 ...)
(let ([v1 (interp e1 env)])
(interp `(begin ,@e2) (ext-env x v1 env)))]
[`(define ,x ,e)
(let ([v1 (interp e env)])
(assign x v1 env))]
[`(begin ,e1 ... ,en)
(for ([e e1])
(interp e env))
(interp en env)]
[`(if ,t ,e1 ,e2)
(let ([tval (interp t env)])
(if tval
(interp e1 env)
(interp e2 env)))]
[`(cond ,clauses ...)
(match (first clauses)
[`(,test ,result)
(let ([test-ok (or (eq? test 'else) (interp test env))])
(if test-ok
(interp result env)
(interp `(cond ,@(rest clauses)) env)))])]
[`(,f ,x* ...)
(let ([fv (interp f env)]
[xv* (map (lambda (x) (interp x env)) x*)])
(match fv
[(? procedure? p)
(apply p xv*)]
[(Closure `(lambda (,x* ...) ,e) env-save)
(interp e (ext-env* x* xv* env-save))]))])))
(define r3
(lambda (exp)
(interp exp env0)))
;; ----- examples -----
(r3
'(begin
(define x 1)
(define y 2)
(+ x y)))
;; => 3
(r3
'(begin
(let ([x 1])
(define f (lambda (y) (+ x y)))
(let ([x 2])
(f 0)))))
;; => 1
(r3
'(begin
(define x 1)
(define f (lambda (y) (+ x y)))
(let ([x 2])
(f 0))))
;; => 1
(r3
'(begin
(define x 1)
(define f (lambda (y) (+ x y)))
(define x 2)
(f 0)))
;; => 2
(r3
'(begin
(define fact
(lambda (n)
(cond
[(= n 0) 1]
[else
(* n (fact (- n 1)))])))
(fact 5)))
;; => 120
(r3
'(begin
(define fib
(lambda (n)
(cond
[(< n 2) n]
[else
(+ (fib (- n 1)) (fib (- n 2)))])))
(fib 9)))
;; => 34
(r3
'(begin
(define even
(lambda (n)
(cond
[(= n 0) #t]
[(= n 1) #f]
[else (odd (- n 1))])))
(define odd
(lambda (n)
(cond
[(= n 0) #f]
[(= n 1) #t]
[else (even (- n 1))])))
(even 42)))
;; => #t
(r3
'(begin
(define f
(lambda (x y z)
(+ x (* y z))))
(f 1 2 3)))
;; => 7
(r3
'(begin
(define f
(lambda (x y)
(g y x)))
(define g
(lambda (x y)
(- x y)))
(f 1 2)))
;; => 1