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| #lang racket | |
| (define x '(this (is an) s expression)) | |
| ;; Write a function that takes an input list l | |
| ;; and adds 2 to every element of the list | |
| ;; assume all elements are numbers | |
| #;(define (add-two-to-each l) | |
| (define addtwo (lambda (x) (+ x 2))) | |
| ;(define (addtwo x) (+ x 2)) | |
| (if (empty? l) | |
| '() | |
| (cons (addtwo (first l)) (add-two-to-each (rest l))))) | |
| ;; Same thing, but subtract 2 from each element | |
| #;(define (sub-two-from-each l) | |
| (define subtwo (lambda (x) (- x 2))) | |
| (if (empty? l) | |
| '() | |
| (cons (subtwo (first l)) (sub-two-from-each (rest l))))) | |
| #;(define (invert l) | |
| (if (empty? l) | |
| '() | |
| (cons (- (first l)) (invert (rest l))))) | |
| (define (map f l) | |
| (if (empty? l) | |
| '() | |
| (cons (f (first l)) (map f (rest l))))) | |
| (define (add-two-to-each l) | |
| ;(define addtwo (λ (x) (+ x 2))) | |
| (define (addtwo x) (+ x 2)) | |
| (map addtwo l)) | |
| (define (sub-two-from-each l) | |
| (map (λ (x) (- x 2)) l)) | |
| (define (invert l) | |
| (map (λ (x) (- x)) l)) | |
| (define (sum l) | |
| (if (empty? l) | |
| 0 | |
| (+ (first l) (sum (rest l))))) | |
| ;; Use map to write a function, add1-to-numbers | |
| ;; which walks over a list l and--for each element | |
| ;; x--if x satisfies number?, then add 1 to x, otherwise | |
| ;; leave it alone | |
| ;; (add1-to-numbers '(1 "h" 3)) --> '(2 "h" 4) | |
| (define (add1-to-numbers l) | |
| (map (λ (x) ;; x is an element of l, each element of l | |
| (if (number? x) | |
| (add1 x) | |
| ;; otherwise, not a number | |
| x)) | |
| l)) | |
| ;(define x 23) | |
| (define y 42) | |
| (define (tree? t) | |
| (match t | |
| ['empty #t] | |
| [`(tree ,(? number?) ,(? tree?) ,(? tree?)) #t] | |
| [_ #f])) | |
| (define/contract (tree-map f t) | |
| (-> (-> any/c any/c) tree? tree?) | |
| (match t | |
| ['empty 'empty] | |
| [`(tree ,e ,t0 ,t1) | |
| `(tree ,(f e) ,(tree-map f t0) ,(tree-map f t1))])) | |
| (tree-map add1 '(tree 4 (tree 6 empty empty) empty)) | |
| (define (spaces n) (make-string n #\space)) | |
| ;; let's pretend that characters are all contiguous and start from the first column | |
| ;; '((0 #\a) (1 #\b)) --> "ab" | |
| ;; here's a helper function h which takes as input the list l | |
| ;; i is "where to start from when I insert spaces" | |
| (define (h l i) | |
| (if (empty? l) | |
| "" | |
| ;; l is something like... '((3 0 #\a) (3 1 #\b)) | |
| ;; (first l) is something like '(0 #\a) | |
| ;; (second (first l)) is the character I want to render | |
| ;; (first (first l)) is the current column I'm printing at | |
| (let ([column (first (first l))] | |
| [char (second (first l))]) | |
| (string-append | |
| (spaces (- column i)) | |
| (make-string 1 char) | |
| (h (rest l) (add1 column)))))) | |
| (h '((1 #\a) (2 #\b) (4 #\c)) 0) |
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