Recent public codes are listed below. You can filter them by the following programming languages:
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(define (example) (let ((x 0)) (lambda () (set! x (+ x 1)) x))) (define f (example)) (display f) (display f)
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(define (example) (let ((x 0)) (lambda () (set! x (+ x 1)) x))) (define f (example)) (f) (f)
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(define (do_it n) (define (print_it n) (display n) (newline)) (cond ((not(= n 42)) (print_it n) (do_it (read))) ))
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(define (do_it n) (define (print_it n) (display n) (newline)) (cond ((not(= n 42)) (print_it n) (do_it (read))) ))
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(define (do_it n) (define (print_it n) (display n) (newline)) (cond ((not(= n 42)) (print_it n) (do_it (read))) ))
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(define (do_it n) (define (print_it n) (display n) (newline)) (cond ((not(= n 42)) (print_it n) (do_it (read))) ))
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(define (do_it n) (define (print_it n) (display n) (newline)) (cond ((not(= n 42)) (print_it n) (do_it (read))) ))
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(define (do_it n) (define (print_it n) (display n) (newline)) (cond ((not(= n 42)) (print_it n) (do_it (read))) ))
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(define (do_it n) (define (print_it n) (display n) (newline)) (cond ((not(= n 42)) (print_it n) (do_it (read))) ))
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# #### ##### #### ## ################# ## ############# ############# ####### ####### ###### ###### ### Spieglein ### ###### ###### ###### Spieglein ######
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(define (square) (lambda (x) (* x x))) (define my-sq (square)) (print (my-sq 3))
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(define (square) (lambda (x) (* x x))) (define my-sq (square)) (my-sq 3)
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(define (square) (lambda (x) (* x x))) (define my-sq square) (my-sq 3)
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(define (square) (lambda (x) (* x x))) (define my-sqr square) (mysqr 3)
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; 1.1.2 Naming the Environment (define size 2) (display size)
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1
(display (+ 5 6))
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1
(+ 5 6)
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(define (do_it n) (define (print_it n) (display n) (newline)) (cond ((not(= n 42)) (print_it n) (do_it (read))) ))
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(define (do_it n) (define (print_it n) (display n) (newline)) (cond ((not(= n 42)) (print_it n) (do_it (read))) ))
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; 1.1.1 Expressions ; Evaluates to 486 486 ; Let's display it (display 486) (newline)
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; 1.1.1 Expressions ; Evaluates to 486 486 ; Let's display it (display 486) (newline)
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1 2 3 4 5 6 7 8
; 1.1.1 Expressions ; Evaluates to 486 486 ; Let's display it (display 486) (newline)
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1 2 3 4 5 6 7 8
; 1.1.1 Expressions ; Evaluates to 486 486 ; Let's display it (display 486) (newline)
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; 1.1.1 Expressions ; Evaluates to 486 486 ; Let's display it (display 486) (newline)
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1 2 3
(define (a x y) (+ x y)) (define (a x y) 4) (a 3 4)
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1 2 3
(define (a x y) (+ x y)) (define (a x y) 4) (a 3)
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1 2 3
(define (a x y) (+ x y)) (define (a x) 4) (a 3)
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1 2 3
(define a 5) (define a 4) (a)
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(define a 5) (define a 4)
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1 2 3
(define a 5) (define a 4) (eval a)


