Created
January 22, 2013 08:25
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(define (inc x) | |
(+ x 1)) | |
(define (prime? x) | |
(define (prime-iter a) | |
(cond | |
((> a (sqrt x)) #t) | |
((= (modulo x a) 0) #f) | |
(else | |
(prime-iter (+ a 1))))) | |
(prime-iter 2)) | |
(define (prime-number n) | |
(define (prime-iter p x counter) | |
(cond | |
((> counter n) ()) | |
((prime? x) (cons x (prime-iter x (inc x) (inc counter)))) | |
(else | |
(prime-iter p (inc x) (inc counter))))) | |
(prime-iter 0 2 2)) | |
(define (add-ls sum ls) | |
(cond | |
((null? ls) sum) | |
(else | |
(add-ls (+ sum (car ls)) (cdr ls))))) | |
(add-ls 0 (prime-number 2000000)) | |
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