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| Author | SHA1 | Date | |
|---|---|---|---|
| bcb4358a5c | |||
| 5fce73d69e | |||
| f7e797d920 | |||
| db000226d7 | |||
| 4ed9b57aa9 | |||
| aa77b51cd0 | |||
| 089f2c8800 | |||
| c2ce053037 | |||
| 596f326726 | |||
| a7cb6fae09 | |||
| cfdb5bcc8e | |||
| 8e44c86134 | |||
| 5be5acbfbc | |||
| 7c3908c15c | |||
| acf4a35309 | |||
| 69a73f90d7 | |||
| ea9e5b7167 | |||
| 6a0df03604 | |||
| 7662c00cf9 | |||
| 0388455b85 | |||
| bdc9004df6 | |||
| 98336be2d7 | |||
| a22420b554 | |||
| d35640dc63 | |||
| f0d18d31ce | |||
| a1266ca648 | |||
| 3df3a70754 | |||
| 211dbae5a4 | |||
| 546b1961f8 | |||
| 755c44ea1d | |||
| 663a7fe65b | |||
| e4ee931c08 | |||
| c166d1dada | |||
| f17f9dc81c | |||
| 146396c887 | |||
| b0f362f6ec | |||
| b169b546a3 | |||
| 3e26af5ae5 | |||
| 8d8c1ae4a4 |
@@ -6,7 +6,7 @@
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|||||||
(count-increase text-port number
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(count-increase text-port number
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(+ count (if (> number previous) 1 0)))))))
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(+ count (if (> number previous) 1 0)))))))
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||||||
|
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(let [(file (open-input-file "day-1.input"))]
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(let [(file (open-input-file "input"))]
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(display "part 1: ")
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(display "part 1: ")
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(display (count-increase file 100000 0))
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(display (count-increase file 100000 0))
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(newline)
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(newline)
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@@ -25,7 +25,7 @@
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(define (read-number text-port)
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(define (read-number text-port)
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(string->number (get-line text-port)))
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(string->number (get-line text-port)))
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(let* [(file (open-input-file "day-1.input"))
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(let* [(file (open-input-file "input"))
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(triplet (list (read-number file) (read-number file) (read-number file)))
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(triplet (list (read-number file) (read-number file) (read-number file)))
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(sum (+ (car triplet) (cadr triplet) (caddr triplet)))]
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(sum (+ (car triplet) (cadr triplet) (caddr triplet)))]
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(display "part 2: ")
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(display "part 2: ")
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@@ -6,7 +6,7 @@
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(loop (cons c w))))))
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(loop (cons c w))))))
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|
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(call-with-input-file
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(call-with-input-file
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"day-2.input"
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"input"
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(lambda (file)
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(lambda (file)
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(let loop [(x 0) (y 0)]
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(let loop [(x 0) (y 0)]
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(let [(amount (string->number (get-word file)))
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(let [(amount (string->number (get-word file)))
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@@ -24,7 +24,7 @@
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(newline)))))))
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(newline)))))))
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|
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(call-with-input-file
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(call-with-input-file
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"day-2.input"
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"input"
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(lambda (file)
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(lambda (file)
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(let loop [(x 0) (y 0) (aim 0)]
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(let loop [(x 0) (y 0) (aim 0)]
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(let [(amount (string->number (get-word file)))
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(let [(amount (string->number (get-word file)))
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@@ -61,7 +61,7 @@
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oxygen-gen co2-scrub (* oxygen-gen co2-scrub))))
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oxygen-gen co2-scrub (* oxygen-gen co2-scrub))))
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|
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(call-with-input-file
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(call-with-input-file
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"day-3.input"
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"input"
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(lambda (file)
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(lambda (file)
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(let [(numbers '#())]
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(let [(numbers '#())]
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(let read-loop ()
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(let read-loop ()
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@@ -1,18 +1,6 @@
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(import (srfi :43))
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(import (srfi :43))
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|
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; returns a list of numbers parsed from the first line of the file,
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(load "../common.scm")
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; separated by commas
|
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(define (parse-draws file)
|
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(let loop [(draws '()) (n 0)]
|
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(let [(c (get-char file))]
|
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(cond
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[(char=? c #\,) (loop (cons n draws) 0)]
|
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[(char-whitespace? c) (reverse (cons n draws))]
|
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[else (loop draws (+ (* n 10) (string->number (string c))))]))))
|
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|
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; returns numbers 0 to 9 from ascii character
|
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(define (char->number c)
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(- (char->integer c) 48)) ; 48 is ASCII's number zero
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|
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; returns a number from two characters
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; returns a number from two characters
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; ex: '0' and '9' => 9
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; ex: '0' and '9' => 9
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@@ -138,9 +126,9 @@
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[cadr index+score])])))
|
[cadr index+score])])))
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|
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(call-with-input-file
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(call-with-input-file
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"day-4.input"
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"input"
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(lambda (file)
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(lambda (file)
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(let* [(draws (parse-draws file))
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(let* [(draws (read-comma-separated-numbers file))
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(boards (read-boards file))]
|
(boards (read-boards file))]
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(printf "part 1: ~% ")
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(printf "part 1: ~% ")
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(let* [(marks (make-vector (length boards) 0))
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(let* [(marks (make-vector (length boards) 0))
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124
05-hydrothermal-venture/code.scm
Normal file
124
05-hydrothermal-venture/code.scm
Normal file
@@ -0,0 +1,124 @@
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|
(import (srfi :43)) ; vector extensions
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|
(load "../common.scm")
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|
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|
; reads pairs of coordinates
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|
; returns a list of the form (((x1 y1) (x2 y2))...)
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|
(define (read-lines file)
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|
(let loop [(lines '())]
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|
(if (eof-object? (peek-char file))
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|
lines
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|
[loop
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|
(cons
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|
(list
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|
(list
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|
(get-number file) ; x1
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|
(get-number file)) ; y1
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|
(list
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|
(begin
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||||||
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(get-char file) ; consume -
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|
(get-char file) ; consume >
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|
(get-char file) ; consume space
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|
(get-number file)) ; x2
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|
(get-number file))) ; y2
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|
lines)])))
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||||||
|
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||||||
|
; coordinate getters
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|
(define (get-x1 coords) (car (car coords)))
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|
(define (get-x2 coords) (car (cadr coords)))
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|
(define (get-y1 coords) (cadr (car coords)))
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|
(define (get-y2 coords) (cadr (cadr coords)))
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|
(define (get-max-x coords) (max (get-x1 coords) (get-x2 coords)))
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|
(define (get-max-y coords) (max (get-y1 coords) (get-y2 coords)))
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|
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|
; returns the largest value obtained while applying pick to each element of lst
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|
(define (get-max lst pick)
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|
(apply max (map pick lst)))
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|
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||||||
|
(define (sign value)
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||||||
|
(cond
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|
[(= 0 value) 0]
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|
[(< 0 value) 1]
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|
[else -1]))
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|
|
||||||
|
; image get/setters
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|
(define (make-image width height)
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|
(list width
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|
height
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|
(make-vector (* width height) 0)))
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|
(define (get-width image) (car image))
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(define (get-height image) (cadr image))
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|
(define (get-pixels image) (caddr image))
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|
(define (get-offset image x y) (+ x (* y (get-width image))))
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|
(define (get-pixel image x y)
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|
(vector-ref (get-pixels image) (get-offset image x y)))
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|
(define (set-pixel! image x y value)
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|
(vector-set! (get-pixels image) (get-offset image x y) value))
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|
|
||||||
|
; rasterize a line from given coordinates
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|
(define (additively-rasterize-line! image coords allow-diagonal)
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|
(let* [(x1 (get-x1 coords))
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|
(y1 (get-y1 coords))
|
||||||
|
(x2 (get-x2 coords))
|
||||||
|
(y2 (get-y2 coords))
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||||||
|
(dx (sign (- x2 x1)))
|
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|
(dy (sign (- y2 y1)))]
|
||||||
|
(when (or allow-diagonal
|
||||||
|
(and (= dx 0) (not (= dy 0)))
|
||||||
|
(and (= dy 0) (not (= dx 0))))
|
||||||
|
[let loop! [(x x1) (y y1)]
|
||||||
|
(set-pixel! image x y (+ 1 (get-pixel image x y)))
|
||||||
|
(unless (and (= x x2) (= y y2))
|
||||||
|
[loop! (+ x dx) (+ y dy)])])))
|
||||||
|
|
||||||
|
; rasterize all given lines to an image
|
||||||
|
; each pixel represents the number of lines touching it
|
||||||
|
; diagonals must be 45° if allowed
|
||||||
|
(define (additively-rasterize lines allow-diagonals)
|
||||||
|
(let* [(width (+ 1 (get-max lines get-max-x)))
|
||||||
|
(height (+ 1 (get-max lines get-max-y)))
|
||||||
|
(image (make-image width height))]
|
||||||
|
(for-each
|
||||||
|
(lambda (line)
|
||||||
|
(additively-rasterize-line! image line allow-diagonals))
|
||||||
|
lines)
|
||||||
|
image))
|
||||||
|
|
||||||
|
; count pixels with value strictly higher than 1
|
||||||
|
(define (count-crossings image)
|
||||||
|
(vector-fold
|
||||||
|
(lambda (index state pixel)
|
||||||
|
(if (> pixel 1)
|
||||||
|
[+ state 1]
|
||||||
|
state))
|
||||||
|
0
|
||||||
|
(get-pixels image)))
|
||||||
|
|
||||||
|
; output ASCII pgm formatted image with max 3 shades of gray to given file
|
||||||
|
(define (output-pgm image filename)
|
||||||
|
(when (file-exists? filename)
|
||||||
|
(delete-file filename))
|
||||||
|
(call-with-output-file
|
||||||
|
filename
|
||||||
|
(lambda (file)
|
||||||
|
(fprintf file "P2~%#~%~a ~a~%3~%"
|
||||||
|
(get-width image)
|
||||||
|
(get-height image))
|
||||||
|
(vector-for-each
|
||||||
|
(lambda (index pixel)
|
||||||
|
(fprintf file "~a " pixel)
|
||||||
|
(when (= 0 (modulo index (get-width image)))
|
||||||
|
(newline file)))
|
||||||
|
(get-pixels image)))))
|
||||||
|
|
||||||
|
(call-with-input-file
|
||||||
|
"input"
|
||||||
|
(lambda (file)
|
||||||
|
(let [(lines (read-lines file))]
|
||||||
|
(let [(image (additively-rasterize lines #f))]
|
||||||
|
(output-pgm image "part1.pgm")
|
||||||
|
(printf "part 1:~% dangerous areas = ~a~%"
|
||||||
|
(count-crossings image)))
|
||||||
|
(let [(image (additively-rasterize lines #t))]
|
||||||
|
(output-pgm image "part2.pgm")
|
||||||
|
(printf "part 2:~% dangerous areas = ~a~%"
|
||||||
|
(count-crossings image))))))
|
||||||
500
05-hydrothermal-venture/input
Normal file
500
05-hydrothermal-venture/input
Normal file
@@ -0,0 +1,500 @@
|
|||||||
|
309,347 -> 309,464
|
||||||
|
425,687 -> 300,687
|
||||||
|
226,766 -> 885,107
|
||||||
|
681,618 -> 921,378
|
||||||
|
968,54 -> 38,984
|
||||||
|
35,341 -> 321,627
|
||||||
|
493,485 -> 632,485
|
||||||
|
908,183 -> 110,981
|
||||||
|
677,378 -> 677,231
|
||||||
|
703,378 -> 703,536
|
||||||
|
179,581 -> 429,331
|
||||||
|
339,133 -> 664,458
|
||||||
|
212,680 -> 212,136
|
||||||
|
251,699 -> 858,699
|
||||||
|
163,725 -> 163,22
|
||||||
|
70,226 -> 97,226
|
||||||
|
968,119 -> 954,119
|
||||||
|
551,551 -> 415,551
|
||||||
|
768,167 -> 546,167
|
||||||
|
125,302 -> 155,332
|
||||||
|
640,201 -> 341,201
|
||||||
|
757,791 -> 757,736
|
||||||
|
406,570 -> 418,558
|
||||||
|
250,919 -> 976,193
|
||||||
|
570,362 -> 304,96
|
||||||
|
463,973 -> 463,337
|
||||||
|
322,199 -> 322,73
|
||||||
|
141,186 -> 141,906
|
||||||
|
964,940 -> 964,743
|
||||||
|
99,461 -> 15,461
|
||||||
|
255,856 -> 255,194
|
||||||
|
650,293 -> 650,136
|
||||||
|
89,98 -> 969,978
|
||||||
|
974,977 -> 37,40
|
||||||
|
641,795 -> 985,795
|
||||||
|
441,972 -> 441,427
|
||||||
|
18,942 -> 943,17
|
||||||
|
166,167 -> 617,167
|
||||||
|
182,146 -> 790,146
|
||||||
|
88,854 -> 928,14
|
||||||
|
537,38 -> 233,38
|
||||||
|
786,562 -> 867,562
|
||||||
|
251,102 -> 147,102
|
||||||
|
551,373 -> 672,252
|
||||||
|
915,713 -> 791,589
|
||||||
|
28,373 -> 28,651
|
||||||
|
463,365 -> 396,365
|
||||||
|
349,948 -> 737,948
|
||||||
|
246,860 -> 84,860
|
||||||
|
334,817 -> 866,285
|
||||||
|
880,958 -> 641,719
|
||||||
|
229,203 -> 740,714
|
||||||
|
39,220 -> 575,756
|
||||||
|
899,383 -> 275,383
|
||||||
|
49,952 -> 774,952
|
||||||
|
384,42 -> 581,42
|
||||||
|
11,731 -> 522,731
|
||||||
|
194,638 -> 679,153
|
||||||
|
922,279 -> 922,398
|
||||||
|
589,579 -> 709,579
|
||||||
|
97,716 -> 244,716
|
||||||
|
769,923 -> 769,189
|
||||||
|
636,567 -> 866,337
|
||||||
|
413,925 -> 729,925
|
||||||
|
581,524 -> 89,32
|
||||||
|
970,217 -> 851,217
|
||||||
|
716,373 -> 122,967
|
||||||
|
606,785 -> 191,785
|
||||||
|
322,432 -> 706,432
|
||||||
|
788,911 -> 788,889
|
||||||
|
904,917 -> 904,862
|
||||||
|
889,351 -> 796,351
|
||||||
|
508,18 -> 508,165
|
||||||
|
859,187 -> 879,187
|
||||||
|
531,409 -> 562,378
|
||||||
|
914,97 -> 233,778
|
||||||
|
194,191 -> 194,592
|
||||||
|
620,674 -> 55,109
|
||||||
|
194,973 -> 863,973
|
||||||
|
679,940 -> 679,296
|
||||||
|
836,108 -> 700,108
|
||||||
|
861,376 -> 585,376
|
||||||
|
166,299 -> 166,141
|
||||||
|
847,377 -> 847,217
|
||||||
|
872,972 -> 872,413
|
||||||
|
28,872 -> 28,695
|
||||||
|
876,152 -> 108,920
|
||||||
|
487,536 -> 697,536
|
||||||
|
30,28 -> 982,980
|
||||||
|
834,503 -> 834,586
|
||||||
|
927,459 -> 339,459
|
||||||
|
87,809 -> 770,126
|
||||||
|
24,973 -> 981,16
|
||||||
|
185,383 -> 185,13
|
||||||
|
850,328 -> 541,19
|
||||||
|
399,111 -> 742,111
|
||||||
|
703,305 -> 458,305
|
||||||
|
571,889 -> 803,657
|
||||||
|
356,697 -> 364,697
|
||||||
|
847,160 -> 108,899
|
||||||
|
170,954 -> 137,954
|
||||||
|
927,120 -> 897,150
|
||||||
|
687,662 -> 507,662
|
||||||
|
762,259 -> 762,951
|
||||||
|
90,612 -> 647,55
|
||||||
|
114,437 -> 483,68
|
||||||
|
138,269 -> 638,269
|
||||||
|
720,947 -> 29,947
|
||||||
|
563,52 -> 360,52
|
||||||
|
665,953 -> 187,475
|
||||||
|
283,855 -> 283,744
|
||||||
|
120,284 -> 120,319
|
||||||
|
935,422 -> 349,422
|
||||||
|
372,858 -> 372,779
|
||||||
|
68,768 -> 814,22
|
||||||
|
206,400 -> 22,400
|
||||||
|
72,954 -> 977,49
|
||||||
|
861,557 -> 794,557
|
||||||
|
893,654 -> 893,132
|
||||||
|
306,364 -> 697,364
|
||||||
|
828,165 -> 695,165
|
||||||
|
122,57 -> 986,921
|
||||||
|
509,470 -> 608,470
|
||||||
|
794,730 -> 520,456
|
||||||
|
291,305 -> 525,71
|
||||||
|
648,530 -> 92,530
|
||||||
|
329,173 -> 329,343
|
||||||
|
960,941 -> 133,114
|
||||||
|
256,523 -> 369,523
|
||||||
|
433,379 -> 195,379
|
||||||
|
199,783 -> 821,783
|
||||||
|
974,205 -> 299,205
|
||||||
|
200,400 -> 27,573
|
||||||
|
294,175 -> 294,493
|
||||||
|
320,20 -> 320,393
|
||||||
|
274,85 -> 969,780
|
||||||
|
112,73 -> 112,969
|
||||||
|
371,381 -> 121,631
|
||||||
|
942,906 -> 46,906
|
||||||
|
663,742 -> 208,287
|
||||||
|
422,258 -> 422,356
|
||||||
|
884,283 -> 859,283
|
||||||
|
750,142 -> 710,142
|
||||||
|
823,454 -> 642,273
|
||||||
|
296,366 -> 296,245
|
||||||
|
518,615 -> 852,949
|
||||||
|
74,513 -> 655,513
|
||||||
|
850,77 -> 850,950
|
||||||
|
985,980 -> 33,28
|
||||||
|
16,982 -> 979,19
|
||||||
|
265,234 -> 849,234
|
||||||
|
303,408 -> 229,334
|
||||||
|
344,63 -> 932,651
|
||||||
|
417,597 -> 548,597
|
||||||
|
729,361 -> 245,845
|
||||||
|
888,156 -> 80,964
|
||||||
|
215,29 -> 411,225
|
||||||
|
762,108 -> 115,108
|
||||||
|
63,855 -> 875,43
|
||||||
|
398,382 -> 874,858
|
||||||
|
419,78 -> 419,417
|
||||||
|
263,553 -> 131,553
|
||||||
|
766,399 -> 584,399
|
||||||
|
778,126 -> 226,678
|
||||||
|
580,781 -> 580,401
|
||||||
|
623,506 -> 966,506
|
||||||
|
364,723 -> 364,349
|
||||||
|
834,667 -> 177,10
|
||||||
|
402,515 -> 402,493
|
||||||
|
924,50 -> 22,952
|
||||||
|
64,826 -> 64,470
|
||||||
|
199,694 -> 145,694
|
||||||
|
893,900 -> 20,27
|
||||||
|
850,834 -> 725,959
|
||||||
|
47,573 -> 575,45
|
||||||
|
71,287 -> 71,296
|
||||||
|
796,728 -> 796,442
|
||||||
|
88,700 -> 726,700
|
||||||
|
230,332 -> 412,514
|
||||||
|
618,284 -> 618,661
|
||||||
|
221,738 -> 817,142
|
||||||
|
149,38 -> 474,38
|
||||||
|
563,331 -> 441,331
|
||||||
|
219,187 -> 522,187
|
||||||
|
300,341 -> 300,633
|
||||||
|
228,305 -> 70,463
|
||||||
|
396,875 -> 22,875
|
||||||
|
533,116 -> 519,116
|
||||||
|
257,781 -> 257,443
|
||||||
|
181,236 -> 181,822
|
||||||
|
10,13 -> 986,989
|
||||||
|
59,290 -> 753,984
|
||||||
|
121,89 -> 121,827
|
||||||
|
958,233 -> 653,233
|
||||||
|
685,641 -> 685,322
|
||||||
|
167,124 -> 446,403
|
||||||
|
246,170 -> 77,339
|
||||||
|
503,189 -> 503,72
|
||||||
|
666,182 -> 824,340
|
||||||
|
825,675 -> 629,479
|
||||||
|
967,915 -> 967,785
|
||||||
|
749,403 -> 92,403
|
||||||
|
950,217 -> 950,391
|
||||||
|
356,872 -> 514,872
|
||||||
|
279,900 -> 138,900
|
||||||
|
114,284 -> 502,672
|
||||||
|
700,792 -> 32,124
|
||||||
|
252,783 -> 806,229
|
||||||
|
557,215 -> 557,103
|
||||||
|
35,29 -> 963,957
|
||||||
|
650,285 -> 23,912
|
||||||
|
669,191 -> 446,414
|
||||||
|
66,283 -> 66,37
|
||||||
|
564,250 -> 175,250
|
||||||
|
425,611 -> 425,964
|
||||||
|
662,224 -> 707,224
|
||||||
|
599,979 -> 599,873
|
||||||
|
402,886 -> 402,979
|
||||||
|
329,181 -> 329,964
|
||||||
|
120,891 -> 685,326
|
||||||
|
788,438 -> 788,460
|
||||||
|
140,939 -> 338,939
|
||||||
|
496,343 -> 327,343
|
||||||
|
749,151 -> 749,339
|
||||||
|
181,527 -> 181,455
|
||||||
|
61,949 -> 966,44
|
||||||
|
138,262 -> 894,262
|
||||||
|
192,146 -> 801,146
|
||||||
|
301,405 -> 765,405
|
||||||
|
938,235 -> 938,55
|
||||||
|
543,958 -> 320,958
|
||||||
|
54,982 -> 867,169
|
||||||
|
66,147 -> 702,783
|
||||||
|
839,419 -> 97,419
|
||||||
|
519,879 -> 519,707
|
||||||
|
159,255 -> 159,787
|
||||||
|
258,897 -> 968,897
|
||||||
|
427,10 -> 427,62
|
||||||
|
782,750 -> 782,960
|
||||||
|
878,742 -> 785,649
|
||||||
|
171,74 -> 883,74
|
||||||
|
220,184 -> 910,874
|
||||||
|
696,984 -> 696,512
|
||||||
|
175,753 -> 303,753
|
||||||
|
666,515 -> 45,515
|
||||||
|
886,101 -> 14,973
|
||||||
|
121,823 -> 154,823
|
||||||
|
63,976 -> 987,52
|
||||||
|
480,478 -> 167,791
|
||||||
|
757,338 -> 757,719
|
||||||
|
593,286 -> 542,286
|
||||||
|
989,602 -> 989,135
|
||||||
|
793,857 -> 712,857
|
||||||
|
65,976 -> 843,198
|
||||||
|
729,334 -> 106,957
|
||||||
|
102,234 -> 42,294
|
||||||
|
830,223 -> 267,223
|
||||||
|
800,590 -> 921,590
|
||||||
|
526,38 -> 863,38
|
||||||
|
770,719 -> 65,14
|
||||||
|
317,267 -> 541,267
|
||||||
|
653,697 -> 653,720
|
||||||
|
506,532 -> 483,555
|
||||||
|
564,387 -> 205,387
|
||||||
|
971,669 -> 971,966
|
||||||
|
421,905 -> 421,264
|
||||||
|
506,85 -> 407,85
|
||||||
|
435,863 -> 230,863
|
||||||
|
945,133 -> 694,133
|
||||||
|
604,921 -> 604,168
|
||||||
|
66,677 -> 499,244
|
||||||
|
300,551 -> 893,551
|
||||||
|
836,228 -> 836,631
|
||||||
|
29,208 -> 443,208
|
||||||
|
546,584 -> 148,584
|
||||||
|
855,904 -> 855,315
|
||||||
|
636,694 -> 852,478
|
||||||
|
399,252 -> 399,170
|
||||||
|
46,596 -> 46,789
|
||||||
|
919,211 -> 201,929
|
||||||
|
662,983 -> 545,866
|
||||||
|
22,913 -> 908,27
|
||||||
|
441,605 -> 94,952
|
||||||
|
190,257 -> 769,836
|
||||||
|
700,395 -> 861,556
|
||||||
|
562,620 -> 562,687
|
||||||
|
34,165 -> 603,734
|
||||||
|
372,302 -> 585,302
|
||||||
|
71,857 -> 588,340
|
||||||
|
956,566 -> 738,784
|
||||||
|
778,610 -> 74,610
|
||||||
|
331,640 -> 346,655
|
||||||
|
274,473 -> 274,691
|
||||||
|
646,142 -> 144,142
|
||||||
|
911,971 -> 618,971
|
||||||
|
233,341 -> 233,505
|
||||||
|
467,990 -> 41,990
|
||||||
|
633,739 -> 57,163
|
||||||
|
585,405 -> 905,405
|
||||||
|
320,449 -> 320,628
|
||||||
|
44,738 -> 44,293
|
||||||
|
67,267 -> 770,970
|
||||||
|
933,155 -> 765,323
|
||||||
|
383,879 -> 896,366
|
||||||
|
130,986 -> 435,986
|
||||||
|
264,863 -> 979,148
|
||||||
|
114,721 -> 725,110
|
||||||
|
546,949 -> 546,790
|
||||||
|
762,42 -> 67,42
|
||||||
|
443,985 -> 245,985
|
||||||
|
689,803 -> 126,803
|
||||||
|
496,702 -> 943,255
|
||||||
|
955,963 -> 117,125
|
||||||
|
686,411 -> 979,704
|
||||||
|
226,256 -> 226,352
|
||||||
|
889,683 -> 889,437
|
||||||
|
47,161 -> 545,161
|
||||||
|
450,283 -> 450,469
|
||||||
|
461,338 -> 461,695
|
||||||
|
808,777 -> 808,962
|
||||||
|
902,459 -> 902,744
|
||||||
|
793,703 -> 158,68
|
||||||
|
100,919 -> 69,919
|
||||||
|
912,785 -> 331,204
|
||||||
|
712,609 -> 712,512
|
||||||
|
268,762 -> 268,355
|
||||||
|
972,667 -> 974,667
|
||||||
|
647,647 -> 164,647
|
||||||
|
589,180 -> 589,644
|
||||||
|
836,258 -> 376,718
|
||||||
|
676,977 -> 211,977
|
||||||
|
626,608 -> 874,360
|
||||||
|
271,911 -> 324,858
|
||||||
|
182,374 -> 182,347
|
||||||
|
14,989 -> 985,18
|
||||||
|
461,462 -> 956,957
|
||||||
|
82,79 -> 974,971
|
||||||
|
607,478 -> 607,147
|
||||||
|
898,76 -> 582,392
|
||||||
|
326,31 -> 683,31
|
||||||
|
768,47 -> 768,348
|
||||||
|
35,386 -> 185,386
|
||||||
|
803,391 -> 803,932
|
||||||
|
879,486 -> 879,658
|
||||||
|
183,39 -> 183,855
|
||||||
|
431,467 -> 499,399
|
||||||
|
434,306 -> 304,436
|
||||||
|
774,618 -> 521,618
|
||||||
|
364,426 -> 364,457
|
||||||
|
44,849 -> 791,102
|
||||||
|
70,850 -> 276,850
|
||||||
|
181,838 -> 181,736
|
||||||
|
574,18 -> 574,784
|
||||||
|
103,613 -> 537,179
|
||||||
|
34,218 -> 115,299
|
||||||
|
808,777 -> 636,777
|
||||||
|
483,112 -> 483,939
|
||||||
|
15,790 -> 15,253
|
||||||
|
433,427 -> 742,427
|
||||||
|
829,947 -> 895,947
|
||||||
|
361,180 -> 860,180
|
||||||
|
124,499 -> 124,615
|
||||||
|
879,712 -> 745,712
|
||||||
|
16,12 -> 16,149
|
||||||
|
36,981 -> 36,561
|
||||||
|
929,52 -> 30,951
|
||||||
|
845,85 -> 318,612
|
||||||
|
114,731 -> 794,51
|
||||||
|
434,280 -> 406,308
|
||||||
|
530,513 -> 114,513
|
||||||
|
417,715 -> 417,273
|
||||||
|
44,845 -> 44,225
|
||||||
|
951,122 -> 450,623
|
||||||
|
32,707 -> 32,832
|
||||||
|
51,58 -> 51,806
|
||||||
|
165,305 -> 49,189
|
||||||
|
517,221 -> 942,221
|
||||||
|
125,233 -> 193,233
|
||||||
|
903,180 -> 101,982
|
||||||
|
123,303 -> 247,179
|
||||||
|
199,174 -> 546,521
|
||||||
|
185,860 -> 538,860
|
||||||
|
825,751 -> 825,784
|
||||||
|
454,720 -> 64,720
|
||||||
|
28,10 -> 974,956
|
||||||
|
626,760 -> 586,760
|
||||||
|
91,234 -> 10,234
|
||||||
|
973,939 -> 65,31
|
||||||
|
589,308 -> 255,308
|
||||||
|
547,945 -> 239,945
|
||||||
|
909,914 -> 111,116
|
||||||
|
484,182 -> 253,182
|
||||||
|
145,575 -> 339,575
|
||||||
|
215,143 -> 611,143
|
||||||
|
963,983 -> 20,40
|
||||||
|
220,733 -> 333,846
|
||||||
|
126,860 -> 940,46
|
||||||
|
715,823 -> 715,284
|
||||||
|
832,65 -> 436,65
|
||||||
|
923,496 -> 530,889
|
||||||
|
708,517 -> 708,764
|
||||||
|
154,681 -> 22,549
|
||||||
|
909,135 -> 57,987
|
||||||
|
225,966 -> 225,941
|
||||||
|
629,491 -> 629,17
|
||||||
|
927,349 -> 72,349
|
||||||
|
15,987 -> 983,19
|
||||||
|
265,912 -> 74,912
|
||||||
|
14,985 -> 988,11
|
||||||
|
986,64 -> 129,921
|
||||||
|
697,831 -> 943,831
|
||||||
|
379,143 -> 853,617
|
||||||
|
232,887 -> 623,887
|
||||||
|
947,473 -> 947,453
|
||||||
|
898,762 -> 218,762
|
||||||
|
599,386 -> 870,386
|
||||||
|
757,137 -> 757,496
|
||||||
|
437,285 -> 437,326
|
||||||
|
515,311 -> 515,63
|
||||||
|
305,703 -> 720,703
|
||||||
|
321,770 -> 88,537
|
||||||
|
75,48 -> 457,430
|
||||||
|
38,499 -> 38,544
|
||||||
|
481,896 -> 481,944
|
||||||
|
614,483 -> 437,483
|
||||||
|
647,430 -> 368,430
|
||||||
|
641,669 -> 641,691
|
||||||
|
849,626 -> 427,204
|
||||||
|
805,688 -> 805,536
|
||||||
|
102,315 -> 102,108
|
||||||
|
729,525 -> 770,525
|
||||||
|
234,702 -> 38,702
|
||||||
|
17,457 -> 526,457
|
||||||
|
369,155 -> 369,647
|
||||||
|
216,118 -> 216,43
|
||||||
|
342,384 -> 342,905
|
||||||
|
470,832 -> 314,676
|
||||||
|
179,318 -> 179,315
|
||||||
|
40,707 -> 547,707
|
||||||
|
771,236 -> 453,236
|
||||||
|
113,823 -> 826,110
|
||||||
|
731,642 -> 707,642
|
||||||
|
36,398 -> 810,398
|
||||||
|
233,447 -> 979,447
|
||||||
|
74,286 -> 907,286
|
||||||
|
939,223 -> 939,10
|
||||||
|
866,57 -> 866,656
|
||||||
|
978,20 -> 10,988
|
||||||
|
816,176 -> 50,942
|
||||||
|
293,868 -> 293,350
|
||||||
|
900,159 -> 148,911
|
||||||
|
58,84 -> 644,84
|
||||||
|
720,416 -> 720,906
|
||||||
|
935,31 -> 13,953
|
||||||
|
41,727 -> 221,727
|
||||||
|
633,112 -> 633,695
|
||||||
|
418,947 -> 418,574
|
||||||
|
632,711 -> 791,711
|
||||||
|
73,228 -> 73,861
|
||||||
|
59,447 -> 83,447
|
||||||
|
418,938 -> 418,638
|
||||||
|
922,352 -> 636,352
|
||||||
|
66,773 -> 66,868
|
||||||
|
69,678 -> 600,147
|
||||||
|
333,251 -> 298,251
|
||||||
|
371,803 -> 740,434
|
||||||
|
976,972 -> 976,165
|
||||||
|
896,415 -> 240,415
|
||||||
|
672,476 -> 860,476
|
||||||
|
202,291 -> 195,291
|
||||||
|
99,971 -> 518,552
|
||||||
|
284,858 -> 910,232
|
||||||
|
187,282 -> 187,627
|
||||||
|
157,445 -> 157,665
|
||||||
|
421,879 -> 38,496
|
||||||
|
155,431 -> 405,431
|
||||||
|
772,472 -> 315,929
|
||||||
|
69,818 -> 132,818
|
||||||
|
70,328 -> 70,800
|
||||||
|
471,788 -> 646,788
|
||||||
|
960,900 -> 97,37
|
||||||
|
258,566 -> 186,494
|
||||||
|
345,413 -> 306,413
|
||||||
|
897,173 -> 897,896
|
||||||
|
74,740 -> 74,795
|
||||||
|
679,238 -> 679,811
|
||||||
|
870,64 -> 64,870
|
||||||
|
30,869 -> 288,869
|
||||||
|
539,380 -> 539,862
|
||||||
|
452,692 -> 748,692
|
||||||
|
527,712 -> 527,139
|
||||||
|
725,504 -> 717,504
|
||||||
|
201,338 -> 636,338
|
||||||
|
626,719 -> 626,302
|
||||||
|
580,153 -> 274,459
|
||||||
|
654,215 -> 246,215
|
||||||
|
363,738 -> 363,192
|
||||||
|
335,502 -> 970,502
|
||||||
|
266,52 -> 266,442
|
||||||
|
125,127 -> 281,127
|
||||||
996
05-hydrothermal-venture/part1.pgm
Normal file
996
05-hydrothermal-venture/part1.pgm
Normal file
@@ -0,0 +1,996 @@
|
|||||||
|
P2
|
||||||
|
#
|
||||||
|
990 991
|
||||||
|
3
|
||||||
|
0
|
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|
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|
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|
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0 0 0 0 0 0 0 0 0 0 0 0 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 0 0 0 0
|
||||||
|
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
|
||||||
61
06-lanterfish/code.scm
Normal file
61
06-lanterfish/code.scm
Normal file
@@ -0,0 +1,61 @@
|
|||||||
|
(import (srfi :43)) ; vector extensions
|
||||||
|
(load "../common.scm")
|
||||||
|
|
||||||
|
;; naive version, as per the example
|
||||||
|
; simulate lanterfish growth and returns the number of fishes after given days
|
||||||
|
;(define (simulate-growth fishes days)
|
||||||
|
; (let days-loop [(day 0) (fishes fishes)]
|
||||||
|
; (if (= day days)
|
||||||
|
; (length fishes)
|
||||||
|
; (days-loop
|
||||||
|
; (+ day 1)
|
||||||
|
; (let grow [(new '()) (old fishes)]
|
||||||
|
; (if (null? old)
|
||||||
|
; new
|
||||||
|
; (if (= (car old) 0)
|
||||||
|
; (grow (cons 6 (cons 8 new)) (cdr old))
|
||||||
|
; (grow (cons (- (car old) 1) new) (cdr old)))))))))
|
||||||
|
|
||||||
|
;; optimized version
|
||||||
|
;; instead of keeping track of fishes
|
||||||
|
;; we just keep track of how many are living at each age.
|
||||||
|
;; so, the living vector is actually indexed by age
|
||||||
|
(define (sum living)
|
||||||
|
(vector-fold (lambda (i sum value) (+ sum value)) 0 living))
|
||||||
|
|
||||||
|
; returns a new vector with the new number of fishes at each age
|
||||||
|
(define (grow living)
|
||||||
|
(let [(new (make-vector 9 0))]
|
||||||
|
(vector-for-each
|
||||||
|
(lambda (age count)
|
||||||
|
(if (= age 0)
|
||||||
|
(begin
|
||||||
|
(vector-set! new 8 count)
|
||||||
|
(vector-set! new 6 count))
|
||||||
|
(vector-set! new (- age 1)
|
||||||
|
(+ count (vector-ref new (- age 1))))))
|
||||||
|
living)
|
||||||
|
new))
|
||||||
|
|
||||||
|
; simulate lanterfish growth and returns the number of fishes after given days
|
||||||
|
(define (simulate-growth fishes days)
|
||||||
|
(let [(living-per-day (make-vector 9 0))]
|
||||||
|
(let init-loop [(fishes fishes)]
|
||||||
|
(when (not (null? fishes))
|
||||||
|
(vector-set! living-per-day (car fishes)
|
||||||
|
(+ 1 (vector-ref living-per-day (car fishes))))
|
||||||
|
(init-loop (cdr fishes))))
|
||||||
|
(let loop [(day 0)
|
||||||
|
(living-per-day living-per-day)]
|
||||||
|
(if (= day days)
|
||||||
|
(sum living-per-day)
|
||||||
|
(loop (+ day 1) (grow living-per-day))))))
|
||||||
|
|
||||||
|
(call-with-input-file
|
||||||
|
"input"
|
||||||
|
(lambda (file)
|
||||||
|
(let [(input (read-comma-separated-numbers file))]
|
||||||
|
(printf "part 1:~% count after 80 days: ~a~%"
|
||||||
|
(simulate-growth input 80))
|
||||||
|
(printf "part 2:~% count after 256 days: ~a~%"
|
||||||
|
(simulate-growth input 256)))))
|
||||||
1
06-lanterfish/input
Normal file
1
06-lanterfish/input
Normal file
@@ -0,0 +1 @@
|
|||||||
|
1,1,3,5,1,3,2,1,5,3,1,4,4,4,1,1,1,3,1,4,3,1,2,2,2,4,1,1,5,5,4,3,1,1,1,1,1,1,3,4,1,2,2,5,1,3,5,1,3,2,5,2,2,4,1,1,1,4,3,3,3,1,1,1,1,3,1,3,3,4,4,1,1,5,4,2,2,5,4,5,2,5,1,4,2,1,5,5,5,4,3,1,1,4,1,1,3,1,3,4,1,1,2,4,2,1,1,2,3,1,1,1,4,1,3,5,5,5,5,1,2,2,1,3,1,2,5,1,4,4,5,5,4,1,1,3,3,1,5,1,1,4,1,3,3,2,4,2,4,1,5,5,1,2,5,1,5,4,3,1,1,1,5,4,1,1,4,1,2,3,1,3,5,1,1,1,2,4,5,5,5,4,1,4,1,4,1,1,1,1,1,5,2,1,1,1,1,2,3,1,4,5,5,2,4,1,5,1,3,1,4,1,1,1,4,2,3,2,3,1,5,2,1,1,4,2,1,1,5,1,4,1,1,5,5,4,3,5,1,4,3,4,4,5,1,1,1,2,1,1,2,1,1,3,2,4,5,3,5,1,2,2,2,5,1,2,5,3,5,1,1,4,5,2,1,4,1,5,2,1,1,2,5,4,1,3,5,3,1,1,3,1,4,4,2,2,4,3,1,1
|
||||||
41
07-treachery-of-whales/code.scm
Normal file
41
07-treachery-of-whales/code.scm
Normal file
@@ -0,0 +1,41 @@
|
|||||||
|
(load "../common.scm")
|
||||||
|
|
||||||
|
; compute cost of moving all positions to given target
|
||||||
|
; with a rate linearly proportional to distance to travel
|
||||||
|
(define (fuel-cost-to-constant-rate positions target)
|
||||||
|
(apply +
|
||||||
|
(map (lambda (p)
|
||||||
|
(abs (- p target)))
|
||||||
|
positions)))
|
||||||
|
|
||||||
|
; compute cost of moving all positions to given target
|
||||||
|
; with a growing rate fuel cost with distance
|
||||||
|
(define (fuel-cost-to-growing-rate positions target)
|
||||||
|
(apply +
|
||||||
|
(map (lambda (p)
|
||||||
|
(let [(n (abs (- p target)))]
|
||||||
|
(/ (* n (+ n 1)) 2))) ; fast way of computing 1+2+3+...+n
|
||||||
|
positions)))
|
||||||
|
|
||||||
|
; find position to move to from given position to that minimizes cost
|
||||||
|
(define (lowest-fuel-cost-target positions fuel-cost-to)
|
||||||
|
(let [(max-position (+ (apply max positions) 1))]
|
||||||
|
(let loop [(best-cost -1)
|
||||||
|
(best-position 0)
|
||||||
|
(position 0)]
|
||||||
|
(if (<= position max-position)
|
||||||
|
(let [(cost (fuel-cost-to positions position))]
|
||||||
|
(if (or (= best-cost -1)
|
||||||
|
(< cost best-cost))
|
||||||
|
(loop cost position (+ position 1))
|
||||||
|
(loop best-cost best-position (+ position 1))))
|
||||||
|
best-cost))))
|
||||||
|
|
||||||
|
(call-with-input-file
|
||||||
|
"input"
|
||||||
|
(lambda (file)
|
||||||
|
(let* [(input (read-comma-separated-numbers file))]
|
||||||
|
(printf "part 1:~% best position to align to: ~a~%"
|
||||||
|
(lowest-fuel-cost-target input fuel-cost-to-constant-rate))
|
||||||
|
(printf "part 2:~% best position to align to: ~a~%"
|
||||||
|
(lowest-fuel-cost-target input fuel-cost-to-growing-rate)))))
|
||||||
1
07-treachery-of-whales/input
Normal file
1
07-treachery-of-whales/input
Normal file
@@ -0,0 +1 @@
|
|||||||
|
1101,1,29,67,1102,0,1,65,1008,65,35,66,1005,66,28,1,67,65,20,4,0,1001,65,1,65,1106,0,8,99,35,67,101,99,105,32,110,39,101,115,116,32,112,97,115,32,117,110,101,32,105,110,116,99,111,100,101,32,112,114,111,103,114,97,109,10,76,39,523,252,920,699,184,945,605,1243,71,604,51,245,1743,833,45,337,1928,224,547,283,413,1264,199,3,75,153,1418,1091,886,1578,1718,228,1679,775,585,98,682,108,1420,223,341,1030,58,8,505,348,7,162,492,125,271,500,495,172,639,313,1073,60,117,210,345,60,357,1061,114,11,768,19,1009,16,49,242,82,461,659,464,672,669,1010,625,148,779,79,447,159,227,419,1105,481,684,742,211,1633,72,554,1237,148,1039,840,302,291,51,693,83,62,337,27,696,65,1146,912,6,75,233,748,844,102,1300,621,1148,77,384,194,863,1305,1501,1193,811,1496,245,109,78,372,719,535,38,444,1245,85,545,1155,147,265,31,699,175,93,1165,645,4,1241,630,483,584,1749,927,1012,571,179,112,425,13,359,269,34,753,1278,414,637,55,155,96,134,232,545,90,169,7,485,25,353,78,19,52,1671,211,53,138,278,87,297,392,743,81,162,612,663,286,231,144,102,1396,574,507,1077,262,12,1047,181,1503,91,660,827,294,173,324,971,862,86,1428,684,440,163,715,1535,231,597,958,1023,1088,1646,617,1696,219,802,149,614,1412,137,35,368,78,259,280,920,52,452,741,109,553,360,151,991,1317,1064,72,252,429,581,286,450,72,50,18,720,598,422,645,349,655,533,1790,644,197,1506,401,332,733,780,276,131,131,606,948,80,1205,85,847,79,194,517,394,3,1234,643,752,121,354,499,20,99,195,194,1401,1050,40,183,1625,3,646,221,598,27,1041,693,527,82,767,495,1338,70,580,178,1473,375,960,66,279,213,836,572,1262,1118,969,275,249,657,1659,590,60,528,177,1463,347,281,481,107,278,412,47,1893,683,717,33,1652,284,317,873,727,119,143,343,88,133,521,1023,52,236,121,7,193,1,66,121,294,156,131,169,52,300,64,640,120,958,130,947,1549,43,580,498,290,492,1047,1264,46,431,1649,607,198,663,129,339,1623,157,62,363,71,898,449,437,803,798,531,80,14,180,1043,828,404,226,186,203,1087,597,1365,457,1371,320,198,66,1046,46,428,1390,78,798,457,443,659,130,212,99,194,30,1518,226,109,350,480,773,117,162,1052,740,320,1090,340,616,1125,78,1006,597,1144,76,583,41,13,674,296,100,736,943,909,948,869,1283,665,68,1107,1127,312,35,940,1250,1240,148,212,188,24,907,313,185,17,412,897,89,379,100,44,601,22,169,784,1232,1262,210,147,185,704,294,157,417,1414,496,525,322,416,438,587,1425,268,939,14,274,598,591,55,31,87,63,14,392,8,423,281,737,634,195,202,275,38,1,278,852,53,1120,585,4,754,619,288,7,10,300,214,263,936,454,185,17,73,283,316,520,407,125,990,411,455,50,725,1431,455,33,261,245,383,127,2,303,98,1574,82,24,550,424,591,263,684,1339,466,519,1098,1100,455,216,1544,665,706,1343,95,131,432,899,993,346,11,185,183,499,704,1579,110,233,41,21,220,693,938,963,4,590,126,199,15,36,1056,1250,1095,49,306,1350,1215,599,162,11,746,5,638,907,166,1486,339,397,1374,903,321,506,196,732,3,76,1269,1238,629,1496,974,1424,30,685,375,260,272,1230,82,30,854,428,24,11,961,245,873,6,1430,119,228,188,131,1395,278,34,88,268,1072,94,380,1203,4,89,55,849,630,269,1079,608,568,1265,328,1008,130,28,670,737,128,806,119,51,47,59,108,1158,102,375,26,122,387,517,231,320,25,591,140,143,474,21,1051,412,84,1501,5,211,24,366,454,2,196,127,1098,592,103,1331,1004,924,605,308,103,1408,223,205,270,53,90,1309,119,979,929,1277,575,394,146,194,3,1855,46,1327,492,1224,884,367,218,1068,89,493,210,1128,220,385,804,668,496,1202,308,262,671,166,13,512,111,840,508,1357,149,792,748,439,1001,1705,58,232,104,68,115,585,678,69,795,104,505,577,564,213,256,64,608,1134,359,17,68,123,776,680,553,198,652,1058,1575,500,797,550,325,32,529,299,207,159,490,600,798,25,473,127,683,813,1347,162,90,231,220,933,2,1023,250,419,39,1049,1315,1179,1264,339,285,84,234,209,781,1293,49,177,118,618,662,126,922,219,222,909,460,811,25,75,223,7,227,613,918,121,238,1016,110,220,1101,360,321,1670,638,170,687,1567,289,433,842,685,1252,470,113,83,163,63,3,710,13,1164,917,16,191,1169,392,213,426,151,1182,107,167,1071,538,1242,1247,116,117,1638,675,498,570
|
||||||
178
08-seven-segment-search/code.scm
Normal file
178
08-seven-segment-search/code.scm
Normal file
@@ -0,0 +1,178 @@
|
|||||||
|
(import (srfi :43)) ; vector extensions
|
||||||
|
(load "../common.scm")
|
||||||
|
|
||||||
|
; convert wire's letter to corresponding bit of 7-segment display
|
||||||
|
(define (signal->bit c)
|
||||||
|
(case c
|
||||||
|
[#\a #b0000001]
|
||||||
|
[#\b #b0000010]
|
||||||
|
[#\c #b0000100]
|
||||||
|
[#\d #b0001000]
|
||||||
|
[#\e #b0010000]
|
||||||
|
[#\f #b0100000]
|
||||||
|
[#\g #b1000000]))
|
||||||
|
|
||||||
|
; read a set of wires and return corresponding bits
|
||||||
|
(define (parse-wires file)
|
||||||
|
(let loop [(n 0)]
|
||||||
|
(let [(c (get-char file))]
|
||||||
|
(if (and (not (eof-object? c))
|
||||||
|
(char-alphabetic? c))
|
||||||
|
[loop (bitwise-ior (signal->bit c) n)]
|
||||||
|
n))))
|
||||||
|
|
||||||
|
; reads a set of 10 signals and 4 digits
|
||||||
|
; returned as a two lists of bitfields
|
||||||
|
(define (parse-line file)
|
||||||
|
(let loop [(signals '()) (digits '()) (n 0)]
|
||||||
|
(cond
|
||||||
|
[(< n 10)
|
||||||
|
(loop (cons (parse-wires file) signals) digits (+ n 1))]
|
||||||
|
[(= n 10)
|
||||||
|
(get-char file) ; consume |
|
||||||
|
(get-char file) ; consume space
|
||||||
|
(loop signals digits (+ n 1))]
|
||||||
|
[(< n 15)
|
||||||
|
(loop signals (cons (parse-wires file) digits) (+ n 1))]
|
||||||
|
[else
|
||||||
|
(list (reverse signals) (reverse digits))])))
|
||||||
|
|
||||||
|
; read all the sets of signals/digits
|
||||||
|
(define (parse-file file)
|
||||||
|
(let loop [(lines '())]
|
||||||
|
(if (eof-object? (peek-char file))
|
||||||
|
lines
|
||||||
|
(loop (cons (parse-line file) lines)))))
|
||||||
|
|
||||||
|
; count digits that are easily recognized as 1, 4, 7 or 8
|
||||||
|
; since they are the only combinations of 2, 4, 3 and 7 wires
|
||||||
|
; it's as easy as counting the number of bits set in the bitfield
|
||||||
|
(define (count-easy-digits lines)
|
||||||
|
(let [(count 0)]
|
||||||
|
(for-each
|
||||||
|
(lambda (line)
|
||||||
|
(for-each
|
||||||
|
(lambda (digit)
|
||||||
|
(let [(bit-count (bitwise-bit-count digit))]
|
||||||
|
(when (or
|
||||||
|
(= bit-count 2) ; that's a 1
|
||||||
|
(= bit-count 4) ; that's a 4
|
||||||
|
(= bit-count 3) ; that's a 7
|
||||||
|
(= bit-count 7)) ; that's an 8
|
||||||
|
(set! count (+ count 1)))))
|
||||||
|
(cadr line)))
|
||||||
|
lines)
|
||||||
|
count))
|
||||||
|
|
||||||
|
; returns a vector of 10 encodings for numbers 0 to 9 from the 10 signals received
|
||||||
|
(define (build-decoder signals)
|
||||||
|
(let [(decoder (make-vector 10))
|
||||||
|
(encode-2-3-5 '())
|
||||||
|
(encode-0-6-9 '())]
|
||||||
|
(for-each
|
||||||
|
(lambda (signal)
|
||||||
|
(case (bitwise-bit-count signal)
|
||||||
|
(2 (vector-set! decoder 1 signal))
|
||||||
|
(3 (vector-set! decoder 7 signal))
|
||||||
|
(4 (vector-set! decoder 4 signal))
|
||||||
|
(5 (set! encode-2-3-5 (cons signal encode-2-3-5)))
|
||||||
|
(6 (set! encode-0-6-9 (cons signal encode-0-6-9)))
|
||||||
|
(7 (vector-set! decoder 8 signal))))
|
||||||
|
signals)
|
||||||
|
; between the 3 possible encodings of 3,
|
||||||
|
; only the one with both the bits of 1 set can be correct
|
||||||
|
(let [(encode-1 (vector-ref decoder 1))]
|
||||||
|
(vector-set! decoder 3
|
||||||
|
(fold-left
|
||||||
|
(lambda (encoding signal)
|
||||||
|
(if (= (bitwise-and signal encode-1) encode-1)
|
||||||
|
signal
|
||||||
|
encoding))
|
||||||
|
0 encode-2-3-5)))
|
||||||
|
; between the 3 possible encodings of 9,
|
||||||
|
; only the one with all the bits of 4 set can be correct
|
||||||
|
(let [(encode-4 (vector-ref decoder 4))]
|
||||||
|
(vector-set! decoder 9
|
||||||
|
(fold-left
|
||||||
|
(lambda (encoding signal)
|
||||||
|
(if (= (bitwise-and signal encode-4) encode-4)
|
||||||
|
signal
|
||||||
|
encoding))
|
||||||
|
0 encode-0-6-9)))
|
||||||
|
; (xor (encode 4) (encode 1) yields the bits corresponding to
|
||||||
|
; the top left and middle segments
|
||||||
|
(let [(tl+m (bitwise-xor (vector-ref decoder 1)
|
||||||
|
(vector-ref decoder 4)))]
|
||||||
|
; between the 3 possible encodings of 5,
|
||||||
|
; only the one with both of those bits set can be correct
|
||||||
|
(vector-set! decoder 5
|
||||||
|
(fold-left
|
||||||
|
(lambda (encoding signal)
|
||||||
|
(if (= (bitwise-and signal tl+m) tl+m)
|
||||||
|
signal
|
||||||
|
encoding))
|
||||||
|
0 encode-2-3-5))
|
||||||
|
; between the 3 possible encodings of 6,
|
||||||
|
; only the one that is not nine and has top-left and mid segment set can be correct
|
||||||
|
(let [(encode-9 (vector-ref decoder 9))]
|
||||||
|
(vector-set! decoder 6
|
||||||
|
(fold-left
|
||||||
|
(lambda (encoding signal)
|
||||||
|
(if (and (= (bitwise-and signal tl+m) tl+m)
|
||||||
|
(not (= signal encode-9)))
|
||||||
|
signal
|
||||||
|
encoding))
|
||||||
|
0 encode-0-6-9))))
|
||||||
|
; encoding for two is the last possible encoding
|
||||||
|
(let [(encode-3 (vector-ref decoder 3))
|
||||||
|
(encode-5 (vector-ref decoder 5))]
|
||||||
|
(vector-set! decoder 2
|
||||||
|
(fold-left
|
||||||
|
(lambda (encoding signal)
|
||||||
|
(if (not (or (= signal encode-3)
|
||||||
|
(= signal encode-5)))
|
||||||
|
signal
|
||||||
|
encoding))
|
||||||
|
0 encode-2-3-5)))
|
||||||
|
; encoding for zero is the last possible encoding
|
||||||
|
(let [(encode-6 (vector-ref decoder 6))
|
||||||
|
(encode-9 (vector-ref decoder 9))]
|
||||||
|
(vector-set! decoder 0
|
||||||
|
(fold-left
|
||||||
|
(lambda (encoding signal)
|
||||||
|
(if (not (or (= signal encode-6)
|
||||||
|
(= signal encode-9)))
|
||||||
|
signal
|
||||||
|
encoding))
|
||||||
|
0 encode-0-6-9)))
|
||||||
|
decoder))
|
||||||
|
|
||||||
|
; with given decoder vector, decode input digit
|
||||||
|
(define (decode decoder input)
|
||||||
|
(vector-index (lambda (encoding) (= encoding input))
|
||||||
|
decoder))
|
||||||
|
|
||||||
|
; returns the number read on the 4x 7-segment display
|
||||||
|
; by decoding the encoding of digits with the signals
|
||||||
|
; and applying the decoded bitfields to the digits received
|
||||||
|
(define (decode-digits line)
|
||||||
|
(let [(signals (car line))
|
||||||
|
(digits (cadr line))]
|
||||||
|
(let [(decoder (build-decoder signals))]
|
||||||
|
(fold-left
|
||||||
|
(lambda (result digit)
|
||||||
|
(+
|
||||||
|
(* 10 result)
|
||||||
|
(decode decoder digit)))
|
||||||
|
0
|
||||||
|
digits))))
|
||||||
|
|
||||||
|
(call-with-input-file
|
||||||
|
"input"
|
||||||
|
(lambda (file)
|
||||||
|
(let [(lines (parse-file file))]
|
||||||
|
(printf "part 1:~% Number of easy digits (1, 4, 7 or 8): ~a~%"
|
||||||
|
(count-easy-digits lines))
|
||||||
|
(printf "part 2:~% Sum of all decoded digits: ~a~%"
|
||||||
|
(apply + (map decode-digits lines))))))
|
||||||
|
|
||||||
200
08-seven-segment-search/input
Normal file
200
08-seven-segment-search/input
Normal file
@@ -0,0 +1,200 @@
|
|||||||
|
dbc gfecab afcdg dfebcag bd dgbe bcaeg dcefab ecgadb agcbd | acdgb gbcda gdecfba bacge
|
||||||
|
bacdegf aefbdc ebf fdbcag edbfa gdaeb acfdb cdegbf face fe | ebf ecdabf fcbad afcdbg
|
||||||
|
cabgde gd becgfd dgfe cebgf gfdeacb fdbac bcgaef bgdfc gdc | cbfad dg dgef ecfbdg
|
||||||
|
adecgf egfdc cgeadb adbfce dafg bcfeg dge dg fadec dcbegaf | dg dcegf cdgafe gbacfed
|
||||||
|
badeg gdbfcea acgef fgdc bgcaef cd ebcfda gadce edcgaf edc | dce efcga dbgea dc
|
||||||
|
bgfec dbfgec ebgafc afegcdb fca af cgdabf aegf badce cfabe | caf ebacf bafgec cbfeag
|
||||||
|
begacd bd cfadbeg fbecg begfd bgd cdfeag gbaedf fdba agefd | cbgfe fdab efbdg bd
|
||||||
|
bg gfdebc beg gabd fcbae fgaeb afegd gafdce dacbfge efgbda | gdba dfgae dgba gb
|
||||||
|
cfd edcfbg abfcg gfdcb gbcefda dgcbe defg df acebfd caedbg | agedcbf dgbfaec gbfecd cdf
|
||||||
|
bdcag acgebfd eac ae bade abcdgf bdacge bcgea aedgcf efcbg | cfdagb degacb eac edab
|
||||||
|
ga ebcadgf gdaf bga fgecb dfabcg adcfb gadecb fecdab gbacf | fgda gdaf agb gfda
|
||||||
|
gbcdaf fabdceg gbe ebfgad bfdga eg cefabg fdge adegb cedba | ge fcaedbg ebg aecbdfg
|
||||||
|
ab bdeag gbdefc cgafdb fgedb agb befa bagfdec ecgda agfedb | ab aefb abg ab
|
||||||
|
fgceab fcgdb fdcebg cbf gafbd cegfd bced cb cadfge cbdgafe | ecbagf cbfdeg cb bc
|
||||||
|
fgb eafdgcb cefg ebdgac fcbged fbade fg gbfed gbecd fcabdg | fg eadfcgb fgcbda gedcb
|
||||||
|
ecgfda faebc cb fadeb adecbg edfgabc bfgc cab gecaf ecbfag | fcgb bca gbcf cgbf
|
||||||
|
gfaed cg cgab abdcf fabcgd gcfda fgc fdgacbe cbdaef fcebdg | fgc cfdageb cbfgad degfa
|
||||||
|
fbacd gedfac fadegbc gbf degb ecgdf gb bdecfg gcdbf efbcag | cgedfb gb bcdfa cfdagbe
|
||||||
|
dceg deacbg acfbeg egdafbc ebfda dc bcd cgabe gbdafc dbace | cged fabegc febad ebgcfa
|
||||||
|
gbdcae cfgade dc dgbface fdage cbgfa adc gdafc dcfe gbdaef | fedc adgcf fcde dgacbfe
|
||||||
|
afdgbe cgfabe dcgeab aef feacb fbgcade bgace cgef bcafd fe | ebacf abfdegc dbfac facgeb
|
||||||
|
fbeg dgfecba cfgabd eafcb gb edacg gecfab aebcdf ebcag gcb | cfadeb gecda bg gb
|
||||||
|
bfcaeg gd fbagc fgad fgcaedb fdgbac cdaeb dgfecb cagdb bdg | cbfgda dg afcedgb egfacb
|
||||||
|
gd dcafgb dacfbe edbgacf gfbdc fbceg dbg dfag bdfca begdac | aecfdb eagdcfb fdcbgea fgdbc
|
||||||
|
gf dfgc ebfgac bfdace gabfd adgfbc acbfd ecfagbd bgf aedgb | dfgc fdcg gfb gbf
|
||||||
|
gbdae ebadf dbcfag acfdb dfec feacdbg geafcb dcbafe fe fae | efa bdcfa eaf debacgf
|
||||||
|
deafgc fbgedca gfd dcga dcgbef aecfg dg agfebc adgfe dfabe | dgf badgcef fgace cabefgd
|
||||||
|
badcg bagdce bdafgce efgbc df cbgfda cfdbg edgfac fgd adbf | dfcbg df cgbdae bdfgc
|
||||||
|
dgabe beagc gbd gfcbdae gd bdegfa bgfedc fbcdae bafde fagd | bcdfge bgd bcage dfga
|
||||||
|
adgf adgfce aecfg cdega dbgaecf abcgfe egd egcdfb dg deabc | cdgae dafg dfag afdg
|
||||||
|
fbadec afcbg begac be ebcgda dceag edgb efdcga ebdacgf cbe | adfcebg ecafbd debgac edcafg
|
||||||
|
cbd dcga cagbf dcafb cd cdebfg dgafcb baefd cbfaeg cfdgeab | fcdab geacbf gfbdce dgcafb
|
||||||
|
becd abfdc cgbaf efcda bd ebdcaf gdfaceb bdf bdgeaf cedfga | ebdc fbd bdf fbgdae
|
||||||
|
gefacd adcg fedbc cdgfe egd dg dbfega cgbfeda aecfg bcefga | defbcga efcga afgced gdecf
|
||||||
|
gfacbd fbcgde cefba efdcga bfgcead egcdf gfb gcfbe bg edgb | gb fdegc gfb fgb
|
||||||
|
ag agfdcb egfad fag adefb fdgec bdfgcae acfegd gebfdc aecg | fga ag egafd fcgebd
|
||||||
|
cadgbf cd gefbac cdfba fbead cedagb gdcf adc gacbf fgebcda | gcbafd bdcaf gfcd abdfe
|
||||||
|
fgebda fd afceb fcdeb fcad cgbed gabfcde dcabfe def befagc | eacfb efd efagcb def
|
||||||
|
beaf gfcaebd fdeag dae acdgeb gcdfa dgabef gbedf ea dcbgef | ae aed ae ade
|
||||||
|
gb dgeca gecab gcdfaeb ceafb bgc fagb adfceb baegcf gebfdc | fgba bg fecgab bg
|
||||||
|
daf gbfda afcedg geadfb fbcdg fgaebc ad dbagefc dbae aebgf | aebd eadcbgf dfa beda
|
||||||
|
dcbaef cabfd efgcba cbdgfa aedfg abecfdg ace cbde dfcae ce | cbefag ebcd cdabgf cbfda
|
||||||
|
bcgefa bgfcead cd fcbadg bdcga dac gbaed gafdce cfbd bcagf | cbfag acd cfbd bdfc
|
||||||
|
dgfcb aebgd gadefc bgfdec cbafgd cgbad egbdafc ac acbf cga | ca ac cabf abcf
|
||||||
|
cgaed gafbdec fgaedc ba baegcd edfbg agcb bcdeaf ebdag bea | gfceda ecabfgd defgacb aeb
|
||||||
|
cbfag cgdaf dcefab bac ba bdfceg cfgeb eagb cbfgea abcfdge | ba bac gabe cfbeda
|
||||||
|
efcgd ecbafdg fgabed edb ebcg adcfb be efcdgb dfcgae dbefc | dcgef ebd becg gdfaebc
|
||||||
|
fgedabc dafeb eg ged aegfbd afbecd fbgdc edfgb egaf dacegb | gaecdb cbegad fega fega
|
||||||
|
bgfcdae fbcda df eafd gbcaed bdeca gfbac gfdbce bfadce bdf | afcbdeg gabfcde deaf cbeda
|
||||||
|
fcgebda fcga bgfcd ebdfcg degba baf bafgd dfagbc bfcade af | afb agfc af cfegabd
|
||||||
|
cbfg bfd eabfdg facbdg edfcgab bf fcabd aedcf ebgdac badcg | eafdc bdf bf fbcg
|
||||||
|
fbdgce eagbfd dbacfeg dagb geabf cdeaf ebd bd fgbcae afebd | defac bed edb db
|
||||||
|
aegcd bad gdaebcf cabfg db ecbd gafdce gcabd gbcade faebdg | dab dba dba cgfba
|
||||||
|
ecdba bedacfg cdgeba dagcb bdge gdbfac fcadeg ced de acfeb | ed badfgc beacf bcgdafe
|
||||||
|
fg abdeg fgebdca agdceb gfbd gdfae fga cdefa efagbc febgad | fg bgaefc gf bgafcde
|
||||||
|
beadc gcbfed fdc bacf fc cbadefg feadc dgfea dcbefa dcgeba | cdf gefda dfc fbca
|
||||||
|
bd bgcedf decafg gafcdb acgdf agbce bafd gaefbcd cdb acbdg | fcdga afbd cbfdeg cafdgb
|
||||||
|
dabe bgcda egcdb fcdage dcebga bcfge dafgebc gdafcb ed ecd | ebad deba de gcbde
|
||||||
|
ga gadcb ebcfdg egbcd agebdc eagb afcedg dbfca dfceagb dga | dabgc ga agd adbcg
|
||||||
|
cbfagde ecdgf eabgfc fbd egbdf fageb edba dacbgf bdaegf bd | beda deab abgfe cegfd
|
||||||
|
gcdfa gfea ef bdacfeg aedbc efc gfebdc adgbcf fecad aefcdg | feadc fe efc fgcad
|
||||||
|
gdcae fga af acegfb fbda gfead edfgbc agdfecb dbgafe fdbge | fabd gfaed efgbd dagce
|
||||||
|
afdebg febc cdbae abe eb dbfcea dabcfeg aecgdf dabgc dafce | cefb cedgaf eab acefd
|
||||||
|
fgc dcabg gbdefac dfeg ecfdgb bfgcd gebcaf beafdc fg edbfc | cdfeb fcagbe fgbdace febdc
|
||||||
|
aegfbd gacdeb fdeacgb dea dgcefb faeg bdfac dgefb ae debaf | debfg dea ea ead
|
||||||
|
acgedb cfgae egfcbda fdeac eacbfd fd bdagfe dabec def fdcb | fed fd fcbd fde
|
||||||
|
dba bgcfde da cdaf acfbgde fbgdc fgadeb dcbag agbec acgfdb | gacbdef adfgbe bgcad fcdabge
|
||||||
|
acdfe cfgdab cdgea afgcebd dcgbae daf gfea fa egdfac bedfc | fa fad fa cedga
|
||||||
|
caedg bafgde egcba dabegc agd fecdbga bcfeag fecdg ad abdc | gad cbeag dag cabd
|
||||||
|
adfebg fedcagb fagdc gda eadc degcf gdafec ad cdbfge facbg | da aedc cbfgdea ad
|
||||||
|
ecfdba dg dgafec gcabdfe fbadg fadcb gbdfca gfd bgefa dgbc | cgbd dbcaf cgdb dbgcfa
|
||||||
|
ebacg eb begd dcebaf cdgea gafdce ecb cagfb bfadcge egcdba | bgdaecf bedacg dbeg cbdgae
|
||||||
|
ebdagcf cgbea fe agefbc abgdf agfeb egafdc bcef feg deabcg | cegabd ecgafbd ef fe
|
||||||
|
cd cgebdfa fgeabd cbd cabed gfbdec adcf abgce eafbd fcebad | efabcdg bcefgd baedc abfde
|
||||||
|
acfg gbacfd edgfabc bdcaf dca caebdg dafbe gbcdf ac dfbgec | bgcfed cda dbgfc acd
|
||||||
|
agdbefc abdc ecd gfcae aedbf gbcdef ebafdg ecadbf efadc cd | afdeb cde dbafce bfadge
|
||||||
|
begad de fged gfbea dbe gbdac ebfgdac efgabd cadfbe fegabc | de dgfe cgfaeb gadbc
|
||||||
|
gefdc gdfb gdbcaef deb ebfcd gcebad bd dacefg gdcbef fabce | gfedabc deb gcfade fdgb
|
||||||
|
bdec dagcf cefbg bfgace bgedfc edacfbg fgdec fde adgefb de | dbfaegc cedb edfabcg fcdeg
|
||||||
|
eaf gabed cabegdf fe ecbgaf fadeg gadfc fcdega cfde cbgafd | adgef fced cgdbafe fae
|
||||||
|
fcbaedg gadce abcg ceb bgedf adfbec decagf bc dbceg eabdcg | ceb bgafecd cabg acefbd
|
||||||
|
dagb cfgde acgfeb fbgac fcgdb bd dbf cbfagd fcbeda bcefgad | db fegdbca dbceafg aedbfc
|
||||||
|
edagb da dab fbdge cgdfbe acegb adfe abdgfce dfgeab bfgcad | abd dab gfbead eagbc
|
||||||
|
bdfega dcbgf efcgabd ce fec fcegd agce fegad daebfc efdcga | ec ecf dgacef bfecad
|
||||||
|
cdabgef bgdfe aecgb gcfa fc acgebf dcaebf dcbgae cfgeb efc | fc fcga bfecga faecbdg
|
||||||
|
dfeac gdfcea fcg acdebf cdge cgefa bdcgaf cg fegbdac bfage | cfg cfg gfeca fegac
|
||||||
|
bfad bcf bedcga cadeb bf bceafd bcegfd dbaegfc ecfga cfbae | efacdb afbd bcf fb
|
||||||
|
aegfcd bcdeg abcefg gcfea bcgafed bga afbe bagec ab fbdgac | gceba gacbe gbacef gab
|
||||||
|
dca ebda bdfaceg acgdb gbcdea begcd efbdcg efacgd bfagc ad | adcbeg ad cbfga cfbgeda
|
||||||
|
fadebc gcfbea becgf gf fgc abfg ecgbd dfecabg fcedag eafcb | ebfgc gaedfc bgcef gedabfc
|
||||||
|
fadg eafgb gbead bdaec ecagbf dg gdb agfebd aedcgfb cfgbde | bfecdag bgd badce gd
|
||||||
|
egcd efadb gacbfd bcaeg ecadgb adc bacegf adecb dc agedcfb | fcgabe degc acd cd
|
||||||
|
bedfcag gc fagdec gfabce bfgec acgb befac gfc bgdef aecfbd | cg ebfdg cfg gc
|
||||||
|
aegbdf gfabced fadebc gfde ed bcaeg fbgda eadbg fgbacd bde | dbcefag bed afcbged aegdb
|
||||||
|
agd fagec cfbgda bfceagd fgeacb cdae gdbef dagef da efcdga | edbgf gda gedaf cdgfaeb
|
||||||
|
fgaec eb fcgbd agfdeb cedb fabcdeg egb febcg dfbgec cdfgab | fgbcde dbeafg egcfdba gcbfd
|
||||||
|
gfe fdbae ge bfgdc dgfaec cgeb dcfgbe dabfgc fdegb eabgcdf | gebc gceb defbcag afbcedg
|
||||||
|
dfce cgbed fbcagd bcdgf ged bdfgae ed bdfceg agebc fabdegc | fcde gde gecdbf de
|
||||||
|
dba dcafbg gcdefb fbged dgeab bfegad gaecd ba aebf egafdcb | beadg cfdbage bgafde acdge
|
||||||
|
bcgdef cbdgeaf ae fbdace afbde gcdabe gdbfa edbcf fcea bea | dgafb adbfce ea fbdecga
|
||||||
|
afdg fgebc fdeacbg fd gadcb fdcgb gfacbd gbeacd acdfeb dfc | fd bdcafeg caefbd dafg
|
||||||
|
dfebag defa bdgfa beafg agbcfd eab cbagefd cfgbe ea acbgde | abdcge abe ae fecbg
|
||||||
|
ef bgfdeac bdcefg cfdba ecf dgecba gfae abgefc ecbga acefb | debcag afge efag fe
|
||||||
|
cg gbfc gabcd bgade dgc gbecafd egdfac dfbac abdcfe gabfdc | gcbad degfabc cgafbd adbgcf
|
||||||
|
edbcgf acgbf fbaedc cbfae gfc agcdb dagecfb fg fcgbea eagf | fg adcbef fbeac fadcgeb
|
||||||
|
deacg daeb dagbce ecdbgf edc ed bgaefc gecba dagcf abdgecf | cdaeg abcge dec ecd
|
||||||
|
fcgadb caged bedc cdabeg dfaecbg befag db dgb eagbd gacdef | fecagdb begad dgb db
|
||||||
|
fbcdga fgcad fecdg gcedab bfca adc ac bfdga dbfega eafbcdg | adc cbgade fgcadb ceabgd
|
||||||
|
cefdbg gde bgfeac ed begcd cbefg bfde aedcgf cbafegd gacbd | fegbdac gcbefd cbgef bgedc
|
||||||
|
bfdagc afdc bagcf gbfdc begcd begdaf beafgc dbefgac gfd fd | fcda df dfac dcbfg
|
||||||
|
gcbfe bfeacg cedbf ge bfcga gfe gfecda ecbgdfa bgfadc bage | feg eagb gef abfgc
|
||||||
|
bgfec bac abecdfg ab gdcea ebgcfa fagb aebcg caebfd gfcbed | ab ab cba acgbe
|
||||||
|
gdbcf cbedg ce ceg abcgde adbeg efgcab bdfegac adec adfbeg | gaecdfb bedga cge cead
|
||||||
|
eafcb cfdbe aeb acfeg ab dcgbfe adfb fgacedb ecabgd fdbcae | fbcde aedfcbg bea edcbf
|
||||||
|
ebdca egc cgabe fbge cgbfda ge bacfg geacbf afdgec gebacfd | badce cge bgfcea ge
|
||||||
|
gdfecb bdge gdf dgbcaf aefbgc bfecg fgdec dg ecdbfga deacf | dgf fedcagb gd gcedf
|
||||||
|
agdeb cfdbag gcabd ed dacegbf gebfa eagbdc acde efcgbd edb | ed eagdb de de
|
||||||
|
feag cfgbed feacbdg cfgade efcdg fcgdab afd dfeac af abedc | cbagfde dbagfc faeg dgabcf
|
||||||
|
cdg efgbcd decgfa dcegb dgbf gd ebdcfga adebc gbcfe cefagb | bfecg dgbf gdbf dg
|
||||||
|
gab dfceag gdcb bg gbead agdefbc gcabef acged efdba agdceb | gdcb bgdc edbfa bag
|
||||||
|
bgafde afdgc gcafed efgdc ceda gdcebfa gdbacf de gbcef edg | edg gde eadfcbg cade
|
||||||
|
gdb egcfadb gdef abcfd dg ebfag gadbef abdgf aefbgc cbgaed | fedgba dbegfac bfeagd gefcdba
|
||||||
|
gad bdcag becdg gceabd dceafbg fgdeca fcgab ad baed dfcbge | cfaegdb gda ad gaedcfb
|
||||||
|
dafbeg eadgbfc fgd bagcf gedb abdfce gafdb fcdgea gd efbda | gebd fdg gaefcd deagcf
|
||||||
|
cdbe adefb ecfgbad bfcgad bacdf agcefd efd cdeafb aegfb de | gacebdf bdce fbcagd dcefab
|
||||||
|
cb acdgbe bce cdegabf bgdefa aegdb cdbg acbde fcebga fdace | ebc abfdecg ceb gbacdfe
|
||||||
|
cg fcedg edfbag ceag fdbec gdc faedcg bdcefag gbafcd dfeag | geca dgfacb cgd cg
|
||||||
|
bcafde defac dcage dgfbce gafc cgaedf cgd cg fgcedab gdeab | cdg ebadg aedgcf fagc
|
||||||
|
bdec dagbf ecagfb decbfa aefdc aeb dcegfa adefcbg ebadf be | cdbe gfadb eadfc dcbe
|
||||||
|
bcgeda fc badfe gbfdaec fcge cfd bedfc cedbg adfgbc dcgebf | cf ebacgfd fgce fdbceag
|
||||||
|
gd fgbdea dbg badce gdcab fcagedb fbacg beacfg cgfd dcafbg | fcdg gdcbfa dbg gdfc
|
||||||
|
cag cdfa cgade edgcbf fcebga begfcad gfdcae egabd defgc ac | ca agc fgbace gac
|
||||||
|
ecabf geacfb eabdcf dec cd bgecfda gfdbce edcba cdaf adgeb | ced aedfgbc dc gbeda
|
||||||
|
fbdac ea cadefg fae beag facbe bfgeacd cfdegb bgfec gfecba | agbe ea bafce egbdcf
|
||||||
|
bdc dbega abcdg gbcfa dc gcde cgbaefd cdfbae eagdbf ebgadc | adefcb agcfb cdb gced
|
||||||
|
ceb ce debfca abgdfe bdaeg cabegd caeg dbgec dcbfg bdecgfa | ce abegd gdfcb fcbdgae
|
||||||
|
cafedgb dgf bcfd cgdfbe acedfg gbfed agedb aecgfb bfgec fd | fdgbec feacdg df bgcfe
|
||||||
|
ef abgfc cagfeb gdebfc fbae bcadfg defgabc feg gefac gceda | degac gfbac gabfc gfcea
|
||||||
|
bfdeca bd eabfgc degbcfa cgdb gefbc dbf ecfbgd gaedf edgfb | dbfge bdf egbfca db
|
||||||
|
fac cbdfg eacfbg gaecfdb bacfd bfeda acgd ac gbfecd cgfadb | dagc ac dcga bedfa
|
||||||
|
egfbca aegcf gdcfab fdc adce fcedg cd cfgead fdebg cedagbf | dcgfe fdgbcea aedc cfebga
|
||||||
|
da bfged afedcb gcebdf gefda fedbga edgbfca gdba eagfc eda | ead dcfebg defcgb efgbcd
|
||||||
|
adefgb ecgf gcedb fedacb bec fbecdg cdfaebg gedfb gcbad ce | dcbfeag cfbged efgbad bcdfage
|
||||||
|
dfec gcd agdbe bdafgc afcbge bgecfad bgcde bgfce bgedfc cd | fbecag beagdfc cgd cedf
|
||||||
|
edbc agcfbe adefg cd defca gfabdc cad dgabefc dfebac bceaf | dbce ebdc febcdga cdgbefa
|
||||||
|
ecdb eb acgebdf ebf dcfebg bgdefa fcgbd gcdbaf feacg cfebg | bef ecfbg egdcbfa cdgfb
|
||||||
|
ebfcgd aefcb bfadge efd ed adfcgb fbgdc bfedagc fcebd dcge | gced fbcgd edgc ed
|
||||||
|
beagf cefbag ebafc gfce gdfeab fcaedbg ec dfcba ecb gbadec | ce acfdb dbgcafe ec
|
||||||
|
abegfc fbcged bgfea fecabdg gef ge abdgf gaec afecb cfbdea | cbfaedg bface gfe efabgc
|
||||||
|
bdg bacd edagb fbegac fgaed bdgcae cgbea dfbegc ecgafdb bd | gdeaf cfdgbe gbcaed bd
|
||||||
|
fbce fdegca egafb aef egdcfba eabgc fe ecdabg agfbd ecgbaf | fadgb cbage bcgdea abfgec
|
||||||
|
dbafge fedgcab efgdbc bc fbac fbdea gceda bfceda bdcea ebc | eadcb fcdeab cafb bdecgf
|
||||||
|
cbgae fec aefgcb acfeg fe efgcbd bgceafd fbea cagbed dcfga | edbagfc acefg gbdface ecf
|
||||||
|
cbfdga bae ebdf fbadge afdgb gfeac acbdge bdacfeg eb agfeb | edbf bea efdcbag aeb
|
||||||
|
efdcgab bedgaf aecbgf cgfe gfaeb cbgea ecbfad ec gdcab ecb | cgfe eabfg eabgf ec
|
||||||
|
bdefa dfebgca bfe eadfcb dcbage bfgad debca cgebaf ef cdfe | gacdbe eagcfbd afcgebd dfgbace
|
||||||
|
gca ebdcfa fdcgea acedb bdcgf eabg gbacde bcgdeaf ga gacdb | ebag abge gac aecdb
|
||||||
|
abcgf afgcbe baeg gbc ecdbgf gafce facbd cfgade bg egabdfc | aegb cgb bcdgef abcgf
|
||||||
|
ecagbf bdfgca ecgfd gbe fecgb dafgecb bacfg bgadec efba eb | geb cadfebg beaf be
|
||||||
|
agcdb bgcaf bf fadebgc daecbf gbdf fbc ebgcda afegc bgcafd | facgdeb dbfg fb bf
|
||||||
|
fdbeag cgd bdefcag afegd eacgdf dc dgefc ebcagd gfebc facd | geadf dc dc cdg
|
||||||
|
adcgfe cgebf acdbf abcedf dgfbaec edba cabef ea afe dfagcb | bfgec bfeca ae deba
|
||||||
|
adegb bgcd cbdfgea dc cedba cagefd dcbgae gebdaf faebc ced | egadb ced dcbg dc
|
||||||
|
fdeg gd fdbaec bfacg dgcfa ecfdga fadcegb fdcea dceabg gda | efgd eacdfb bcfadeg dag
|
||||||
|
af ebgfda ecagdb febgc afe dabce cfda febcda baecf becafdg | fa dbfega fa bfeagd
|
||||||
|
debagfc cbdgfe dcb fdbeg cegb fbced fcead cbdfga bc fabdeg | dcb efadgb dgcfeab ebafdg
|
||||||
|
cgfdae bdef becfg gcbefa ed abcdg gedcb cgbdef bdcgefa ecd | cde dec bfed bfcgdea
|
||||||
|
dcfegab becdg gcaedb egd bcdaef gcfdb eg eafcdg cdeab ageb | ged cegafbd egd eg
|
||||||
|
ba eafcd fcbegda acfgbd bedcgf ebgcfa fabdc dcgfb bagd baf | ba cafed efdbcag efdac
|
||||||
|
aebcdgf cd efbgac bfcgd cbfga gbefd bfdcga bcad geafcd dgc | fabcged fgaceb cbda dc
|
||||||
|
cgbaedf fbceg eafbcd degcf gfdcae gdcfa dbagcf dgae edf ed | fcgeb efd ed gdea
|
||||||
|
ac agfdcbe gcea dgecf fgdca efgcad dfbeac fca fdgba gcebfd | agbdf ca ac gbdfa
|
||||||
|
gbedaf dbgfc cbg abdfgc geadbc fecbd ebcgafd cafg gc dafbg | cdbfg gcfbad gcbdea fadcegb
|
||||||
|
bagfec efg bfcdga egac abfecdg afdbge dbefc ge cgbfe acfbg | fbdeag eg eg cbdfe
|
||||||
|
edbgcf dgbac bdceag dbagf cgd ecagb bceagf cd adce cgbafed | aecd egdbca gacbe gcd
|
||||||
|
bgfdc gdfbe afdbgc gc fbdac bacg gbafdec cdg cbdefa defagc | egdfb gcabdef cdbfa dgacfb
|
||||||
|
adgcfb gcd dfecgb cgebfa bgcaf adgcf cdbafeg dg ecafd adbg | bcgaf fadcgeb gd cgbaedf
|
||||||
|
bafgd cfaebg cefa cfbgead bcf bgcea defgcb bgacf ebcgda cf | fcbgae adfbg cdfgeb adgbf
|
||||||
|
becfa bcgdf gbceadf gebcfa defa adbcge de dec cebdf bdefac | faed fdcagbe edc bfacge
|
||||||
|
ebfgd gabd gd gfbcaed abgfec faegb dge aefdbg agdfec cfebd | faecdg cgaedf baefgd dcfeb
|
||||||
|
ecabd ged aebgfc ecagd dg fdcegb afgce dgaf dcaegf cedbgaf | edcga gfda gd dge
|
||||||
|
dfg fg eafdb aegdc faged gfba debafg ebgfcad gfbdce acedbf | fedagb edbfac gf fgd
|
||||||
|
dbgca fedca bfgcad adgcf agdecb dgf cefdgba bgaedf fcgb gf | acefdgb beafdg gfd cfbg
|
||||||
|
edgacf adegcb fd dbacgfe fabd dfbce egcfb edfbac cbeda fde | dafb bafd acefbd fd
|
||||||
|
bcefa gbfd eadcgb bgfdae gedcfa abefd efd df gedba fbdgeac | bfdae fgeacdb bacfe gdceba
|
||||||
|
bdcefg aefgcd gadcb gfb decbfag dfecg bfdgc defb cefagb fb | defb fbcged dbfegac egfdc
|
||||||
|
fe cedgab cbfe dacbfge cedba fed gafcd dfaec edbfac efdgab | abgedf efcb bedac gefbad
|
||||||
|
afcgbe cf fbc cegadb bfcdea fcgabed aebdc adfgb cedf cfadb | dafbc bfeagc bcf deacbgf
|
||||||
|
ebcafdg ecfbg bae dgcabf bcaedg dfbeca ae ebcag gdacb dage | cadbeg gbacd bfdegca eba
|
||||||
|
cadbe efgbc feacbg dgfecb bgd dg bgfcad ebdgc dgef gbdefca | aefcgb gd bfagced dgb
|
||||||
|
edgcfa dgbecfa bgedac dfbaec acgdf dg abfgc egdf adcef gdc | cgd cbgfa eacgdb gcafd
|
||||||
|
cad cfbead abceg edfa fadbcg becad edgfcb bgfaedc cdbfe da | egcab afde dcabfe ecfabd
|
||||||
|
fgbdc be egb bcdefag ceba gedbac egcda dcfgae debcg gbdaef | ceba edgac eadcfg bcdaeg
|
||||||
|
cg adcfgbe edbcga gbead cbdfa cga bgedaf faecdg dbacg cebg | gcdabfe fdacge cga bcgad
|
||||||
|
gacf gf bgeafd gef gefbc efbagc bdceag fdebc acfbedg gbaec | bcgaedf egf gcefb cafdegb
|
||||||
|
fgbadce cdbag agcfd faec acfegd fa fag cfged fdabeg dbfcge | agf bagefd edgfc gdbacef
|
||||||
|
agcdb gcadfb dgfcb gfdbec adebg adc ac cfab beagdcf daecfg | ac ca bedga ca
|
||||||
|
dfa abdcfg agbf cfabd dacgb dcebf eadgcb fa gbdafce ecfgad | af fa bcdaf bgaf
|
||||||
|
ebdfc cgbaed eg edabfc gefb adfgc gdfec deg ebdfgc debgcaf | abfcde bfge gde dge
|
||||||
|
dabfegc dfegb cbgf cf fdebgc dcbaef gcfed adecg fbdgea fce | cf gbfc fgcb begcadf
|
||||||
152
09-smoke-basin/code.scm
Normal file
152
09-smoke-basin/code.scm
Normal file
@@ -0,0 +1,152 @@
|
|||||||
|
(import (srfi :43)) ; vector extensions
|
||||||
|
(load "../common.scm")
|
||||||
|
|
||||||
|
; constructor of low point objects
|
||||||
|
; from their position and altitude
|
||||||
|
(define (make-low-point x y altitude)
|
||||||
|
(list x y altitude))
|
||||||
|
(define (low-point-x lp) (car lp))
|
||||||
|
(define (low-point-y lp) (cadr lp))
|
||||||
|
(define (low-point-altitude lp) (caddr lp))
|
||||||
|
|
||||||
|
; on a given heightmap, gives the list of points that are
|
||||||
|
; strictly lower than their left/right/up/down neighbors
|
||||||
|
(define (find-low-points heightmap)
|
||||||
|
(let [(low-points '())]
|
||||||
|
(vector-for-each
|
||||||
|
(lambda (y line)
|
||||||
|
(vector-for-each
|
||||||
|
(lambda (x altitude)
|
||||||
|
(let [(left (matrix-get heightmap (- x 1) y 9))
|
||||||
|
(right (matrix-get heightmap (+ x 1) y 9))
|
||||||
|
(up (matrix-get heightmap x (- y 1) 9))
|
||||||
|
(down (matrix-get heightmap x (+ y 1) 9))]
|
||||||
|
(when (and (< altitude left)
|
||||||
|
(< altitude right)
|
||||||
|
(< altitude up)
|
||||||
|
(< altitude down))
|
||||||
|
(set! low-points (cons (make-low-point x y altitude) low-points)))))
|
||||||
|
line))
|
||||||
|
(matrix-data heightmap))
|
||||||
|
low-points))
|
||||||
|
|
||||||
|
; compute risk level from low point list
|
||||||
|
(define (risk-level low-points)
|
||||||
|
(apply + (map 1+ (map low-point-altitude low-points))))
|
||||||
|
|
||||||
|
; starting with from a given low-point
|
||||||
|
; call closure with and all points of the corresponding basin
|
||||||
|
(define (visit-basin heightmap low-point closure)
|
||||||
|
(let* [(width (matrix-width heightmap))
|
||||||
|
(height (matrix-height heightmap))
|
||||||
|
(width-1 (- width 1))
|
||||||
|
(height-1 (- height 1))
|
||||||
|
(visited (make-vector (* width height) 0))]
|
||||||
|
(define (offset x y)
|
||||||
|
(+ (* y width) x))
|
||||||
|
(let flood-fill [(x (low-point-x low-point))
|
||||||
|
(y (low-point-y low-point))]
|
||||||
|
(let [(ofs (offset x y))]
|
||||||
|
(when (= (vector-ref visited ofs) 0)
|
||||||
|
(vector-set! visited ofs 1)
|
||||||
|
(when (< (matrix-get heightmap x y 9) 9)
|
||||||
|
(closure x y)
|
||||||
|
(when (> x 0) (flood-fill (- x 1) y))
|
||||||
|
(when (< x width-1) (flood-fill (+ x 1) y))
|
||||||
|
(when (> y 0) (flood-fill x (- y 1)))
|
||||||
|
(when (< y height-1) (flood-fill x (+ y 1)))))))))
|
||||||
|
|
||||||
|
; compute size of basin starting at given low point
|
||||||
|
(define (basin-size heightmap low-point)
|
||||||
|
(let [(size 0)]
|
||||||
|
(visit-basin heightmap low-point
|
||||||
|
(lambda (x y)
|
||||||
|
(set! size (+ 1 size))))
|
||||||
|
size))
|
||||||
|
|
||||||
|
; returns list of basin sizes corresponding to given low points
|
||||||
|
(define (compute-basin-sizes heightmap low-points)
|
||||||
|
(map
|
||||||
|
(lambda (lp)
|
||||||
|
(basin-size heightmap lp))
|
||||||
|
low-points))
|
||||||
|
|
||||||
|
; write a PGM file for given heightmap and low points
|
||||||
|
; basin limits are grey
|
||||||
|
; basins are red-ish (brighter the higher the point)
|
||||||
|
; low points are bright green
|
||||||
|
;
|
||||||
|
; for debugging purposes
|
||||||
|
(define (dump-heightmap heightmap low-points filename)
|
||||||
|
(when (file-exists? filename)
|
||||||
|
(delete-file filename))
|
||||||
|
(call-with-output-file
|
||||||
|
filename
|
||||||
|
(lambda (file)
|
||||||
|
; write header to file: "P3" followed by width, height and max value of channel
|
||||||
|
(fprintf file "P3~%~a ~a~%255~%"
|
||||||
|
(matrix-width heightmap)
|
||||||
|
(matrix-height heightmap))
|
||||||
|
|
||||||
|
(let* [(width (matrix-width heightmap))
|
||||||
|
(width*3 (* width 3))
|
||||||
|
(height (matrix-height heightmap))
|
||||||
|
(data (make-vector (* width*3 width)))]
|
||||||
|
|
||||||
|
; from (x,y) returns of offset of pixel's red channel in data vector
|
||||||
|
; green and blue follow as ofs+1 and ofs+2
|
||||||
|
(define (offset x y)
|
||||||
|
(+ (* width*3 y)
|
||||||
|
(* 3 x)))
|
||||||
|
|
||||||
|
; show heightmap as gray levels
|
||||||
|
(let y-loop [(y 0)]
|
||||||
|
(let x-loop [(x 0)]
|
||||||
|
(let [(ofs (offset x y))
|
||||||
|
(gray-level (* (matrix-get heightmap x y 9) 20))]
|
||||||
|
; red channel
|
||||||
|
(vector-set! data ofs gray-level)
|
||||||
|
; green channel
|
||||||
|
(vector-set! data (+ 1 ofs) gray-level)
|
||||||
|
; blue channel
|
||||||
|
(vector-set! data (+ 2 ofs) gray-level))
|
||||||
|
(when (< x (- width 1))
|
||||||
|
(x-loop (+ x 1))))
|
||||||
|
(when (< y (- height 1))
|
||||||
|
(y-loop (+ y 1))))
|
||||||
|
|
||||||
|
(for-each
|
||||||
|
(lambda (lp)
|
||||||
|
; show basins as redish areas
|
||||||
|
(visit-basin heightmap lp
|
||||||
|
(lambda (x y)
|
||||||
|
(let [(ofs (offset x y))]
|
||||||
|
(vector-set! data ofs 255))))
|
||||||
|
; show low points as bright green
|
||||||
|
(let [(ofs (offset (low-point-x lp) (low-point-y lp)))]
|
||||||
|
(vector-set! data ofs 0)
|
||||||
|
(vector-set! data (+ 1 ofs) 255)
|
||||||
|
(vector-set! data (+ 2 ofs) 0)))
|
||||||
|
low-points)
|
||||||
|
|
||||||
|
; write pixels to file
|
||||||
|
(vector-for-each
|
||||||
|
(lambda (index bits)
|
||||||
|
(fprintf file "~a " bits)
|
||||||
|
(when (= (mod index width*3) 0)
|
||||||
|
fprintf file "~%"))
|
||||||
|
data)))))
|
||||||
|
|
||||||
|
(call-with-input-file
|
||||||
|
"input"
|
||||||
|
(lambda (file)
|
||||||
|
(let* [(heightmap (load-matrix file))
|
||||||
|
(low-points (find-low-points heightmap))]
|
||||||
|
(printf "part 1:~% Risk level: ~a~%"
|
||||||
|
(risk-level low-points))
|
||||||
|
(let [(basin-sizes (sort > (compute-basin-sizes heightmap low-points)))]
|
||||||
|
(dump-heightmap heightmap low-points "heightmap.pgm")
|
||||||
|
(printf "part 2:~% Three largest basin sizes multiplied: ~a~%"
|
||||||
|
(* (car basin-sizes)
|
||||||
|
(cadr basin-sizes)
|
||||||
|
(caddr basin-sizes)))))))
|
||||||
4
09-smoke-basin/heightmap.pgm
Normal file
4
09-smoke-basin/heightmap.pgm
Normal file
File diff suppressed because one or more lines are too long
100
09-smoke-basin/input
Normal file
100
09-smoke-basin/input
Normal file
@@ -0,0 +1,100 @@
|
|||||||
|
0198765456793498765667899895432323459895457899886789876798656767890198989323997654321296543219876545
|
||||||
|
9997654345689987654345998789591014598784345798765678965987543459921987978919876543210989694998765432
|
||||||
|
7898543254568998875657895679989125987653236989654567934597654567899876869899989874349978989899654321
|
||||||
|
6987654123457899986767894578978939876543125878943478945698875998954945756789999965498769876789965432
|
||||||
|
5698743016568996799878923489467894985432014567896567896789989899893234545678999876987658765679896545
|
||||||
|
4987652123789785656999434679379993999654623478998878998894598798789101234567893989876543434598789956
|
||||||
|
5699543234897654348989645789234989898965434678969989999943987656578992345778932398765432125987679897
|
||||||
|
6988994345998743219978956890199878787896545989543296987659876548467889476799321459989521019876565689
|
||||||
|
9877789457898754398767897921986867696789659897654345699769987434345678987896430124987632129865434578
|
||||||
|
8765678998989766987657889549875456545698998789765456798978964321234589398989945786798747634987521289
|
||||||
|
9854989549679997896545678956984321234987987678978967987989876544345691239878896897899876545698642456
|
||||||
|
4543479934598889987656899767993210129976876578999899976899987656457789398969797929956987656789653767
|
||||||
|
3212567895997678998767954979876343298765465456789798765678999787578899987654689212349999787898769878
|
||||||
|
2101489959876546789878963298765454987654332347895679954789449898678999876543578923998779898949899989
|
||||||
|
5232398949988678996989876459876567898765101258954569875694321999989998765432389899899569999136989899
|
||||||
|
4365457898799789345699989969987698969876232349543456987893210987796989876545456789789498798945679789
|
||||||
|
5476567997679893234567999898998789246987453458954767898954429896565879987658767899698997587896798678
|
||||||
|
7677878986545990123456798787899899959876576567895689989896539765434567898767878978587895456789898789
|
||||||
|
9788989876437889235678989665943999899987689878986789876797698954323459919899989656476794347899989899
|
||||||
|
9899898984323978956789876543892398788798799989987898765989987993212368929978597642345689256789678999
|
||||||
|
8954767895434567899899998764791989698689898993299987654979876789423489998765459831234890135794599788
|
||||||
|
7643456789545679965999879765699878587578987889349876543456985678934567897654345942356789236893987656
|
||||||
|
6532345697656799974598769876789765432456976678999987432349874567895779929891259843457994347992996546
|
||||||
|
7821234589869899865987855989899877643567894567989876545498765979999998912989398764567896598989765435
|
||||||
|
8730123478978998999876543496921989954678923679876987656569879898998787899878989875678999679779976946
|
||||||
|
7632564567899987989987542965430198765678934598765498897678998787999656798767678976799998789567899897
|
||||||
|
6543456778924976878999859879641249986789745789879329998789398676789545987654567897897899895456987679
|
||||||
|
8784569899999865969898767998752356897897659899998910989891299545678939876543598998956788994329876545
|
||||||
|
9895989968987654856789878997543497998998769989997899878989987634589323987658789999645676789310984234
|
||||||
|
3976797659876763645678989987654689329439878978986798767679876545678919998769897896534545698929892123
|
||||||
|
1097895432985432134589392398998789468920989869875987654567998656789998999989946789421434567999799234
|
||||||
|
9989976943986741014589201299769899878939997756964599543456789767899897895491234579210123479878678965
|
||||||
|
8976899894697832123678912987654999989898976549943498956567899878989756679210345678921234899764569986
|
||||||
|
7865788789798947234567899898543498998757997698712987897678935989875437598921234789432345679965998997
|
||||||
|
6754567679899986349678998789312387898646789987629876999789523998765324456892345678993456798979897898
|
||||||
|
5433226598998765498989987654101456987534990196534965699898439899854212345789456789989567987899786799
|
||||||
|
6321012456789977697899998763212359894323491987749854989986598798767301245699987996578979876737655688
|
||||||
|
8743233767897898986788987654923498765436789998998643878997987679873212346898998965456899965421434667
|
||||||
|
7654344689976679765647899789899569876545678989987432367898964597654343457987999876567899876510123458
|
||||||
|
9765656797234598754636798998768999987956989975496541456999896789876456789656890987688954987673234567
|
||||||
|
3998789896125987653125457897657889999867899876987432346789789893987867892345691998789643498754345778
|
||||||
|
2139899965434598761012346789547678999978999989998646456895678932198978901256789869995432569965456789
|
||||||
|
3234999896545699832133487890134567898999989999998657567954567891019989212345678998789321279879597892
|
||||||
|
4349989789956986543234589999295679967899878999899877679543456789424599935456799997678932389998989921
|
||||||
|
5698878677897987654345679578989989656798767898789988796532345678935989896567989987567893456797978990
|
||||||
|
6987664576789998768458789456679694547698756347678999976543456789549978789879879876456789567986567789
|
||||||
|
9876573465878969877669893234569543234599743236567899987754567898698765678989965985347978979875455699
|
||||||
|
9995432454567943988789932123678940123987652125456998798765878929987654567899854324236567899954234789
|
||||||
|
9876210123478952399895321034789432458998761012347997659876989212398543458998743210123478999863135993
|
||||||
|
9976323234589543456976532165896573467989872123656789745989992101987432134999656321254567899874547894
|
||||||
|
8765434545697654569876543876997987569876543334567895434598893212976543015899766435367678998765656795
|
||||||
|
9876549876789767699987656987898998978987654545698954323456789343988754876789899549878989439878767896
|
||||||
|
7989689989892988789998767898989799399898875698789765454567895454599765989899998756789493323989978997
|
||||||
|
6798798992921099899899878939976543298769989789999876565678996565999878999989659877896321012498989789
|
||||||
|
5639897921092125998789989123987654997654599899878999776989789879897989999878943988965432133567897679
|
||||||
|
4324956899989234989698991019999869876543467999769678997897689998786596988767892199876749545689934599
|
||||||
|
3212345678978945976567892198989878985432355988756569898987569986653445977656792012987898767895423989
|
||||||
|
7425656989567959865456789987678989876321234978543458789999498795341239865445689123598989888976519878
|
||||||
|
6434567894359898764345678996567998765432349865452345678999569653210198764324579235999679999987998767
|
||||||
|
7587678921239799843239789965456899879545698754321236789998998754421239873213467949894598992399865456
|
||||||
|
7679989210198678954378999876567896987656799875210123898987899986532349986501678998789987789910999597
|
||||||
|
8789894321987567896567894987689934698767891984321234987676789997653498795413789987679876669892988989
|
||||||
|
9898765939876458789698932198794323989898932395432449896545678919764569654329899876567995458799876678
|
||||||
|
9969879896954345698999545989899319879909543986543498765436789101975679885434998787456984345689765566
|
||||||
|
9852998765423234767897999878958909768919655987656569896517899919876789976545689654349876456897843445
|
||||||
|
8643489987610123456976878954347898754598996799789678987698978892987893987656789743256998667896532134
|
||||||
|
9759579897521234567895667893236789843456789899998789998789768791298932199787895434123498778965431012
|
||||||
|
9898998765432347688943456789045678932345689987679895989894545679379321019899987321012369899876559423
|
||||||
|
3987679986543458799432367892127899431256799899562923976943234579459832123999876543143456998997678934
|
||||||
|
2976565698654567896521456793298986562345898764321019895432123478998763236789988654234587896498789545
|
||||||
|
3987434598767699987932367895459997878487989897632398789321014567987654445789799895678999989349899856
|
||||||
|
9897523459878789299893456789568998989568976989543987676932124568998765676797658976799345678996998767
|
||||||
|
9788412345989890198789569899878999997679895878954976545893238679109877787896547989891249899985459878
|
||||||
|
8654301234599921987698978976989287898799754767895985437789548789298998898995435695910198999875334989
|
||||||
|
7543212345678999876567899765690176799987643456796984325678956789987669959789324954321297899654219895
|
||||||
|
8654323456799987987698999854321245678998321345689875434789767893299542345698919895439986798943109764
|
||||||
|
9765436567899976598789898767433366989986210123678986546899878954998753457987998789598765987893299843
|
||||||
|
9887567679979865429896789876549456799965321234567987897899999999898764569976787679999654576789987659
|
||||||
|
5998789789567978539965656997698967899876432347678998999998999889789875698765436567897643235895499878
|
||||||
|
4569899897679987698754345698987898976987543656789989789767998775678986987654323456987732146789398989
|
||||||
|
3478910998998898987653234789996789895498654777898765678956987654589997898843212369876545256893227890
|
||||||
|
1245699899876799999865545678965456789329769899999954599549876543459998998764101236987984345789106791
|
||||||
|
0134987654765778998986676989894345678919879932198765988959765432467899987654323345699875656895415899
|
||||||
|
1949896563244569987698789899789236989998989543249899767898654321348976798765634789789986767894323978
|
||||||
|
9898765432123456976539899788678949899997897694345987658989965442459345899876545678990987898965434569
|
||||||
|
8769876551012345895423987657569898789876898985459876545679878643769456799989876789991298929876775778
|
||||||
|
9854998743256566789109876543469797678965789976569987635589989767978987998999997899873349212997889899
|
||||||
|
8765987654345689899219765432398654567894678989698965323489999878989999876669998998764569109898998912
|
||||||
|
9896798965456789978997654521449765678932567898987894313878893989999899944558999439975678998789987101
|
||||||
|
8987899986567994567998743210139878989543458987876995305456794599878799432347994321986989987678976532
|
||||||
|
7698999897879543456899765323234989297654569876765789212346789798765678901236789432987899878567899945
|
||||||
|
4569998798989432345799876436545891019765798765434994323457899899654567892345678949899929765456987896
|
||||||
|
3445989659699921234689986545656789129879899896549895935668955998743456793456789998779910979345985679
|
||||||
|
1239876546559892345679197968987899998989998987898789896799943298654567976567999987667899898959874567
|
||||||
|
0545989632346789467789239879999999897698997698987676789899899398765678987699898976548998787598765789
|
||||||
|
1356797521248999578997659989901298766567799549976545689988798999989989298989767895439987656469876789
|
||||||
|
2987985432345678989998767997892987655456678998765434679878697889996799109878658789698765432345987894
|
||||||
|
3567976765456789998999879876789886844344567989878323598764566978945678998754345678999875321234698943
|
||||||
|
4568987876567893867894998765498765432123479877945412459843434569236899876543234567999986410126789101
|
||||||
|
6789998989678912356913987654329874321014698765432101568932012489345789997654123456789994323434893213
|
||||||
102
10-syntax-scoring/code.scm
Normal file
102
10-syntax-scoring/code.scm
Normal file
@@ -0,0 +1,102 @@
|
|||||||
|
(load "../common.scm")
|
||||||
|
|
||||||
|
; check if character can close chunk
|
||||||
|
(define (closing? c)
|
||||||
|
(case c
|
||||||
|
(#\) #t)
|
||||||
|
(#\} #t)
|
||||||
|
(#\] #t)
|
||||||
|
(#\> #t)
|
||||||
|
(else #f)))
|
||||||
|
|
||||||
|
; check if character can close chunk starting by o
|
||||||
|
(define (is-closed-by? o c)
|
||||||
|
(or (and (char=? o #\<) (char=? c #\>))
|
||||||
|
(and (char=? o #\{) (char=? c #\}))
|
||||||
|
(and (char=? o #\() (char=? c #\)))
|
||||||
|
(and (char=? o #\[) (char=? c #\]))))
|
||||||
|
|
||||||
|
; return character needed to close chunk started by o
|
||||||
|
(define (close o)
|
||||||
|
(case o
|
||||||
|
(#\( #\))
|
||||||
|
(#\{ #\})
|
||||||
|
(#\[ #\])
|
||||||
|
(#\< #\>)
|
||||||
|
(else #f)))
|
||||||
|
|
||||||
|
; if given line is corrupt, returns expected character
|
||||||
|
(define (corrupt-char? line)
|
||||||
|
(let loop [(i 0)]
|
||||||
|
(if (< i (string-length line))
|
||||||
|
(let [(c (string-ref line i))]
|
||||||
|
(if (closing? c)
|
||||||
|
i
|
||||||
|
(let [(close-index (loop (+ i 1)))]
|
||||||
|
(if (number? close-index)
|
||||||
|
(let [(d (string-ref line close-index))]
|
||||||
|
(if (is-closed-by? c d)
|
||||||
|
(loop (+ close-index 1))
|
||||||
|
d))
|
||||||
|
close-index))))
|
||||||
|
#t)))
|
||||||
|
|
||||||
|
; compute score after syntax checking all given lines
|
||||||
|
(define (score-illegal-lines lines)
|
||||||
|
(fold-left
|
||||||
|
(lambda (score line)
|
||||||
|
(+ score
|
||||||
|
(case (corrupt-char? line)
|
||||||
|
(#\) 3)
|
||||||
|
(#\] 57)
|
||||||
|
(#\} 1197)
|
||||||
|
(#\> 25137)
|
||||||
|
(else 0))))
|
||||||
|
0 lines))
|
||||||
|
|
||||||
|
; returns #t if line is corrupt
|
||||||
|
(define (corrupt? line)
|
||||||
|
(char? (corrupt-char? line)))
|
||||||
|
|
||||||
|
(define (not-corrupt? line)
|
||||||
|
(not (corrupt? line)))
|
||||||
|
|
||||||
|
; returns list of characters needed to autocomplete the given line
|
||||||
|
(define (complete incomplete-line)
|
||||||
|
(let [(stack '())]
|
||||||
|
(string-for-each
|
||||||
|
(lambda (c)
|
||||||
|
(if (closing? c)
|
||||||
|
(set! stack (cdr stack))
|
||||||
|
(set! stack (cons c stack))))
|
||||||
|
incomplete-line)
|
||||||
|
(map close stack)))
|
||||||
|
|
||||||
|
; returns auto complete score applied to incomplete lines of input
|
||||||
|
(define (score-autocomplete lines)
|
||||||
|
(define (score completion)
|
||||||
|
(fold-left
|
||||||
|
(lambda (s c)
|
||||||
|
(+ (* s 5)
|
||||||
|
(case c
|
||||||
|
(#\) 1)
|
||||||
|
(#\] 2)
|
||||||
|
(#\} 3)
|
||||||
|
(#\> 4))))
|
||||||
|
0 completion))
|
||||||
|
(let [(scores (sort <
|
||||||
|
(map score
|
||||||
|
(map complete
|
||||||
|
(filter not-corrupt? lines)))))]
|
||||||
|
(list-ref scores (div (length scores) 2))))
|
||||||
|
|
||||||
|
(call-with-input-file
|
||||||
|
"input"
|
||||||
|
(lambda (file)
|
||||||
|
(let [(lines (get-lines file))]
|
||||||
|
(printf "part 1:~% Illegal lines score = ~a~%"
|
||||||
|
(score-illegal-lines lines))
|
||||||
|
(printf "part 2:~% Completed lines score = ~a~%"
|
||||||
|
(score-autocomplete lines)))))
|
||||||
|
|
||||||
|
|
||||||
94
10-syntax-scoring/input
Normal file
94
10-syntax-scoring/input
Normal file
@@ -0,0 +1,94 @@
|
|||||||
|
<({<[(({(((({(<><>)[[][]]}<<()>{{}}>)(<{(){}}((){})>))<[((<><>){()()})[(<>{}){[]{}}]]>){{(({[]()}<[][]>
|
||||||
|
{<({[[<<{(<{(<{}()>([][])){<<>}[<>()]}}[<(<>()){()()}>[[(){}]({}())]]>{({{<>{}}[<><>]}<{()<>}{{}()
|
||||||
|
{{<<<[<({[{{<({}())(<>{})>(<()<>><()[]>)}<([<>{}](<>[]))<{{}<>]>>}<[[<<><>><[]()>][[[]{}]{{}}]][{(<>(
|
||||||
|
[[<<<[([[([<(({}[]){{}[]})><{([]<>)[(){}]}[{()[]}([]{})]>][({({}[])<[]{}>}{[{}()](<>())}){(([]{}){[][]})[
|
||||||
|
{((({{<[(((<(<()><()()>)>[{<[]()>{<>{}}}{([][])<[]()>}]){(({[][]}{()})(({}<>)[<>{}]))({{()<
|
||||||
|
[[[(({[<<[([[[[]<>]{[]()}]([{}()]{{}{}}]][{[()()]{(){}}}(([]())<{}>)])][{[(([][]){[]{}})]<{(()<
|
||||||
|
{<[{[({<{[{[<[()<>]>({[]<>}{[]()})]}{[([<>{}]({}{})){([]{})}]{{<{}{}>}{<()<>>(<>{})}}}](([{{(){}}<{}{}>
|
||||||
|
<{({{[(({({<[[[][]]]{[<>()][{}()]}>((<{}<>>))})(<(<[{}[]]({}<>)><({}<>)>)[[{()<>}{<>{}}}[{[]<>
|
||||||
|
[<[[[{<[([<(<<<>{}><(){}>>(<[]()>)){<<{}<>>[()]>[<[]<>>([][])]}><<{[{}()][{}[]]}<({}{})>>({{{}{}}}
|
||||||
|
{[[{<(<[{[<(<<{}{}>{[]()}>){{(()<>)[[]<>]}}>[[[[<><>]<[]{}>]]]]}({{{{([]<>)[[]{}]}}{{(()[])[[]{}]}}}}((<(<<
|
||||||
|
<[([({<({(<{[[[][]][<>()]][<{}[]>]}[{(()())<{}{}>}<({}())(<>{})>]>{(<<[]{}>>{{{}<>}[[]<>]}){{([]
|
||||||
|
{<<[<(<{[[<[{[()[]](<><>)}{<[]{}>(()[])}]<{{[]{}}<{}<>>}([[]()]([])))>(([[<><>]]))]<[<{{[][
|
||||||
|
(((<<([[([<<[(()[]]<()<>>]<(()[]){{}[]}>><<[{}{}](()())>{<()()>[{}()]}>>])(([[({(){}}<<><>>)[{{}[]}[{
|
||||||
|
[<{([[<(<<[[([<>[]][<>()])(((){})([]()))](<{[]<>}({}())>[<<>[]>(()[])])]{[((<>())[{}()])(([])((){})
|
||||||
|
(({<{<([[[(<(<[]()>{<><>}){[[]()]{{}<>}}>)]<([<{()[]}<<><>>>{{<>()}{[][]}}][<{[]<>}<{}()>>])[<{
|
||||||
|
<<<<[([({{(<[<<>{})]<[[][]][{}{}]>>[<{{}()}[[]<>]><[[]<>]{[]()}>])}}<(<([(()())({}())]({<>
|
||||||
|
{<[{{(<((<{<[<()()>[{}<>]][([]())[{}{}]]><{[[]{}]{()()}}{([]<>)<()<>>}>}><{(<<<>{}>[[]]><({}[])({}()]>)}<{[
|
||||||
|
(<{{<(([[({<(<{}><<>{}>)><{[(){}]}<{<>()}[[]<>]>>}{({<(){}}({}{})})})<<[[<(){}>{[]()}]<[{}{}]>]
|
||||||
|
<{((<{[{<{[((((){})(<>{}))[<{}[]>[()]])(<[()()]{()<>}>)]{{({()}<{}[]))}[<(()[])><[()[]]({}<>)>
|
||||||
|
(<(<({[{<{{{<[{}][[]<>]><{<><>}(<>[])>}}}>}<{<[({<[]{}>[{}()]}([()[]]{[]<>}))[[({}[])]{({}{})[{}[]]}]][<{{<>(
|
||||||
|
[({<<[{{{<(<<<{}{}>{[]}>({()[]}({}()))>{<[{}()][{}{}]>[[<>{}](<><>)]})>(<<[<{}<>>]{<[]{}>([
|
||||||
|
<(({{[(({(<{{([]<>)[{}<>]}}{<<[][]>{<>{}}>({<>()}{<>()})}>{[[[[]<>]](<<>{}><()<>>)]})({<([<
|
||||||
|
<<[(<<([([({<[{}[]]<{}()>]{<[][]>[[][]]}}({<()()>{()[]}}({<>()}((){})))){{(<()[]>[[]])(<<>{}>)}{<{{}[
|
||||||
|
{{(<<{([{[{(([{}{}]((){})))}{<[(()())({}())][{()<>}]>}][{<{({}())<[]()>}[[<><>]{<>()}]>}]}[((<
|
||||||
|
<[[{(([<<<{<([[][]][()[]}){{[]<>}(()[])}>([(<>[]){{}[]}]{({})<<>{}>})}[[<{<>[]}<[]()>>][{{()[]}}[{{}()
|
||||||
|
{{([{<((<{<[<<()[]>(<>())>{[<>()][[]<>]}]([({}[]][<>()]][(<>())<()<>>])>({<[[]<>]>[[()()][[][]]]}<[<[]()
|
||||||
|
[<<({<{[[({[<((){})[{}]><<[][]>{()[]}>][<({}{})>[[{}()]{{}<>}]]}{{<<[]()>([]())>{{<>()}{<>[]}}
|
||||||
|
[({[({{(<(<{<<<>[]><<>()>>({()[]}{()[]})]>){(([[()()](<>{})]{([][])<()()>})(({()[]}<{}()>)[
|
||||||
|
{<(<{<{(({{[(<<>()>{<>[]})(({}())[[]()])]([({}())(<>{}}])}{{<{{}()}[[][]]>{{[]{}}<<>[]>}}}}{<[{<
|
||||||
|
[((<{{{([<<<[({}[])[()<>]]<{<><>}<<>[]>>>>>[(<{[{}]<[]()>}{[<>]<[][]>}>{{(()[])}(([][]){<>[]}
|
||||||
|
{<((<{(({{{<([[][]]{{}{}}){{[]{}}{[]<>}}>[{<{}()>([]<>)}(<[][]>{<>[]})]}<([[()[]]]{{()()}([][])})([{[][]}<{}
|
||||||
|
[{([(([<{([(<{[]{}}[()[]]>(([])[<><>]))])[[{(({}())<[]<>>)<({}())[()[]]]}([<()()>[<><>]](<[]<>><<>()>))](
|
||||||
|
{{[[[(((([[{[([]())[()>]}(<<()<>>({}<>)>[{<>[]}[()<>]])]<<[{[]()}{[]{}}]>({[{}{}]([]{})}[{(){}}{{}[]}])>]
|
||||||
|
[({[<(<[{[{({<<>{}>{{}{}]}[(<>())[<>{}]])(((<>[])<{}[]>)[<()()>[{}{}]])}[[<<{}<>>{{}[]}>[(<><
|
||||||
|
[{<((([{{{(<{[{}<>][[]<>]}]){[({{}<>})<<{}()>{{}{}}>]{<([]<>)<[]{}>>[<(){}>(<>[])]}}}(([{[<>]<[]()>}([<>{}][
|
||||||
|
{(([<{[[<({[<<<>{})([]<>)>[{[]()}(<><>)]][<(()[])>{(<>{}){[][]}}]}<{[([]())<[]{}>]<{[]()}(()
|
||||||
|
<{[{[<<{[(([{(<>{})<[][]>}<([]<>)(<><>)>](<[<>[]][[]<>]>[[[][]]({}[])])))]{[[{({<>}[()<>])[<[]<>>{[]()}]}(
|
||||||
|
{(<(({{(<{<[<<<>{}>[<>[]]>([[]][[][]))]([(<>{})({})])><[[{{}[]}({}[])][{<><>}<{}>]](<([][]){[]}><{[][]
|
||||||
|
{[[(({{({<(<(({}<>){{}}){([])({}{})}>)>}<<[([{<>[]}[[]<>]])<({[]()}[{}<>])<[{}{}][[][]]>>][{<
|
||||||
|
({[{[{[<([{{[[()()](<>{})]((<>{})(()<>))}[({[]()}({}{}))[<<><>>{(){}}]]}<((([]){()<>}))>])><<<
|
||||||
|
[{<({([<(([{[{[]<>}][(()<>)<<>[]>]}]<(<({}{})(()())>[([][])[(){}]]){<<()[]>>}>))<[{<[[[]{}]([]())][{{}{}}
|
||||||
|
{[(((<<{[[(([<[]()>(<><>)])(<<<>{}>[<>{}]>{<<>><[]<>>}))[{(<<>()>[[]<>])(([]<>){<><>})}[((<>)[[][]])(([]{})[[
|
||||||
|
{([<<{((({[[[(<>{})[()()]]]]<[([{}{}]<[]<>>){<<>[]><()[]>}]>}{<<{<()()>}>{{([]<>)[[]<>]}{<()[]>[[
|
||||||
|
<<[(<(<[({<{<([]())(<>[])>[{{}<>}((){})]}>{({(<>())({}<>)})}}{<{<(<>[])><{[]{}}<{}()>>}[{(())(()[])}[({}())<[
|
||||||
|
{{([{{<{{<[(<[[][]]{{}()}>)[<{[][]}<{}[]>}({{}()}{()()})]][{[[[]()]{()[]}]<{{}}([]())>}{(<
|
||||||
|
[<<{{<<<[[[({[{}()]}{<{}[]>(()())}){({[]<>}([]{}))<({}{})(<>())>}]{({<[]<>>([]<>}}{{[][]}[[
|
||||||
|
(({[[[{<(<{[[([][]){<>[]}]([[]<>])]<{[{}()]<{}[]>}[({}<>)<{}()>]>}[[(<<>[]>[<>()]){<()<>>{{}{}}
|
||||||
|
{<{([[<<(<<{<[()<>][()()]>[[()[]]({})]}>>)>>]])<{({<<[[<([(){}]<[]()>)<<[][]>[<><>]>]]]>[({[{<()<>><
|
||||||
|
{({([(([({{((<()()>([][])))}{{{<<>>}[[()<>](()())]}<{<<><>><{}[]>}>}})({<[{<{}{}>[<>()]}[{{}<>}[{}{}]]]({(
|
||||||
|
{{(<{<[[(<(<[(<><>){[]()}]>)(([<{}{}>[[]<>]][<<><>>(<>{})])<<[[][]]><<[]()>{<>}>>)><<{<({}{})[<><>]>}<
|
||||||
|
{[[[[{{(<<{<{{[]{}}<{}[]>}[<()[]>[<>[]]]>{([{}()])(<{}{}>{<>{}}]}}[<<{<>{}}<()()>>{[<>]}>{[(<>{})<()<>>]
|
||||||
|
((<[{<[({<({[(()())(<>[])]<[<><>]{[][]}>}([([])[{}()]]<{<>()}{{}<>}>))><([<([]{}){[]}>[{[]}[[][]]]
|
||||||
|
[<[<({[{{({<[(<><>)<[][]>](<<>{}>(<>()))>}(<<<{}{}>[{}<>]><<[]{}>[<><>]>>(((<>())<()>))))}}[{[(<[{()[]
|
||||||
|
[{<[<(<<{[<([<{}[]><<>()>][[[]()]<()[]>])>[(<[(){}][{}{}]>{[<>{}]<{}()]})]]({[(<<>>)<[{}<>]<[]{}>>]<<<(){}><
|
||||||
|
[<{<{<<<(((([<()>{<><>}][(()())[{}()]])[[{{}()}<()()>][{()}]])<(<<[][]>><<{}()>[{}[]]>)[([[][]][<>[]]
|
||||||
|
({{<[{[{(<<[((<>[])<[]()>)[[{}{}]({}{})]]>([[(()<>)<<>{}>]{(()<>)[{}()]}]{(([]())([]()))[[[]<>][<>{}]]})>
|
||||||
|
({<<[<{{[[([{<()<>>}])[<{<()[]>}[{(){}]<{}[]>]>[[[[][]]](<[]<>>{<><>})]]]<[{[([]{})<()()>]}(<({}<>){<
|
||||||
|
<([<<{(<({{{<({})(<><>)>{{<>[]}<[][]>}}<([()[]]({}{}))>}})>{{({[[{{}<>}]{[(){}][(){}]}]([{{}{}}({}{})][[
|
||||||
|
{[({<[<[([[<<({}{}){()[]}>{([]<>)}>{(({}<>)<[][]>)[{{}<>}(<>{})]}]])[({[(([]<>){<><>})(([]<>)<[
|
||||||
|
<[[[{<<({<{([<()[]><[]()>])<[{{}()}<()[]>](([]<>){[]()})>}>{[[(<{}()){<>{}})[<[]()><()<>>]]{[{[][]
|
||||||
|
{[(<{<{{{[(((({}[]){(){}})(<(){}>{{}<>})){([[]<>]{[]<>})[[<>{}]{<>()}]}){(([<><>][{}[]])([<>]
|
||||||
|
[<({[[[[{<<{[{[]()}<[][]>](<{}<>>[{}{}])}{({{}()}((){}))([()<>]<<>()>)}>>[<([{()()}{[]()}]{[<
|
||||||
|
{<{{([{<([<[{<(){}>(()[])}<<(){}>{{}{}}>][{[(){}](<>())}[{<><>}<[]{})]]>({({[]()}[[][]])<{<>()}<[]()
|
||||||
|
[{{<[{<((([{{<[]{}>[[]{}]}{<<><>>[<>[]]}}](({<<>{}><[]>}<(<>)>)[((<>{}){<>[]})[{{}<>}<[]()>]]
|
||||||
|
([<<{([<[<<([([]{})[{}()]]<(<><>)<()<>>>)><([{{}<>}[(){}]]([{}<>](<>{}))){<<[]<>>{()<>}>[<()<>>(<>)
|
||||||
|
{{({({(<{({<{[()()]{[]{}}}[<{}[]>]>{[{<>[]}{{}()}](<<>{}>[{}<>])}}[{<[{}{}]<<>[])>([{}[]]{{}[]})
|
||||||
|
<{((<([<[{([([<>{}]([]<>))]{{<{}[]>[[][]]}})([(<{}{}>{()<>})[[[]()][{}{}]]}[{{{}()}<<>()>}
|
||||||
|
[{<[<<({({<[{<<>[]><<>{}>}<{<><>}<{}()>>][([[]()]{<>{}})]>{(<[{}[]]([]<>)>}<<[{}[]][{}<>]>{{{}()}{<>[]
|
||||||
|
[{<<([([[{<((({}<>)[{}()])[{[]()}(<><>)])<[<()<>)(<>())]>>([((<>()))[[{}]([][])]]<([<>()]<()()>)>)}(([<{
|
||||||
|
(<(([{<{(<([[[<>[]]{[][]}][((){})]])([((()())({}{}))(<<><>>)]<([[]<>]((){}>)({[]{}}{<>()})>)>)({{{{[
|
||||||
|
{<<{{(<{[<{{<({}[])<{}[]>><([]())<{}<>>>}<([[]{}]<()<>>)>}>{<(([<>[]]([]()))<{{}{}}(<>[])>){[([]()
|
||||||
|
{{(({<{[{[[[([{}<>](()))]{{{{}{}}{<>{}}}[[{}{}]([]<>)]}][([(<><>)[[][]]])<<(()())(()<>)>[([]()){()
|
||||||
|
(<[{<<[<<[(<{{<>{}}{[]<>}}[{[][]}[()[]]]>[<(<>())((){})>{({}{}){[]<>}}])]]>((([(<[<>{}]{{}<>}>{(
|
||||||
|
(<<{{<[{[(<<<[{}{}]([][])>[{()<>}[{}]]>{({()[]})(<()<>>(()))}>)}}][[<([({<{}>[<>[]]}){({()[]}(()[])){
|
||||||
|
<(<([<<({[{(((<>[])<<><>>){{<>{}>}){{[()[]]<{}{}>}{({}{}){<>()}}}}[(<<<>{}>[{}{}]>(<()[]>[<><>])
|
||||||
|
[{[<<{[<(([[({<>{}}(<>))<<()()>[<>{}]>][{{[]{}}}<<<>()>({})>]]><{([(<><>)]<<(){}>{{}{}}>){{{{}[]}<<><>>}[[()
|
||||||
|
[[[[<{(({{(<<<{}><[]{}>>((()[])[{}()])><<{[]<>}{<>[]}>[(<>()){{}<>}]>)(({(<>())({}[])}){[<(){}><[]{}>][[
|
||||||
|
<{[[<{<[<<[{([()()]{()()})[{[]()){{}{}}]}][{({<>{}})<[()()]{[]()}>}<[[(){}][{}[]]]{{<>[]}}>]><(([(()())
|
||||||
|
{<<(<(([<<{[{<[][]>}{([]())[()<>]}]{[[<>]<[][]>](([]{})(()[]))})[<<[{}<>]{<>{}}>[([]<>)[{}[]]]><(
|
||||||
|
[([({([([{<({<<>{}>[{}]})<[({}{})({}{})][{{}()}(<>{})]>><{{([]{})([][])}[[{}[]]<<><>>]}<((<><>)[()
|
||||||
|
([[[[{{{{{{{<<(){}>{<><>}}{[{}[]]({}[])}}<({{}[]}[<>]){<<>{}>{()[]}}>}{{{(()[])}{{{}}}}{[([]())
|
||||||
|
(<{(({<<<{(<[<[][]>]<<{}<>>{{}{}}>><[{[]<>][<>[]]][[<><>]<[]()>]>)[(<([]{}){[]{}}>({{}{}})
|
||||||
|
<((({[(<<{({(([][])){[[]<>]}}<(({}{})({}{}))(<[]()>[()()])>)}>({(<[([]())[[]<>>]([[]{}]<[]<>>)><{{()[]}
|
||||||
|
<{(<<({[(({{({<>[]}(<>{}))<<()[]>{<><>}>}<<<()[]>[(){}]>>})<{({(<>[]){<>[]}}[[<><>]])<[(())(<>[])
|
||||||
|
[([<[{[[{({{({[]<>}{[]()})([{}{}](()<>))}{(<[]<>><<>[]>)}})}<<([<[<>()]<[][]>>([[][]]{[]{}})](<<()
|
||||||
|
<<<(<({[{[{{(<{}>[{}{}])(([][])[(){}])}{([{}<>](<>))}}]}[<<{<((){}){[]{}}>({{}<>}{[][]})}<{{()()}<<><>>}>>{((
|
||||||
|
<<<{{{((<[<<{<[]{}>}><[({}{})[[]<>]]>>[<([<>()](()))<(<><>)(()())>>[{<()<>>{()()}}]]]({(({[]{}}({}[])))<({{
|
||||||
|
[<{[{[[{{{[{({<>[]}<[][]>)[{(){}}{{}()}]}<[[()()][{}()]](({}<>)[()()])>]<({<{}<>>({})}([()<>])){[{()<
|
||||||
|
<{{{{([(([{{{<{}[]>(()[])}{({}[])({}[])}}}])<{({<({}<>]<<>{}>>[<()<>>({}())]}[<<[]()>[<>()]>(<()<>>{<>[]})])
|
||||||
|
((([({[<[[([([<>[]]<[]<>>)(<()<>>)]{[{<>)[()()]][([]()){[]<>}]})]][{((<[<>[]]{<>()}>[<()<>>[{
|
||||||
|
<[<{[[<[<<{{(<[]{}>){[()]({}{})}}(<[()[]]{[]()}>[<()[]>])}{{({[]<>>([]{})){{()<>}{<>[]}}}(<(<
|
||||||
|
<[<<<[{<[<[[{(()<>)[()<>]}]({{()<>}({}())}[[{}()]])][{([<>{}]){({}[])([]{})}}]>[[[<(<>{})<(){}>>]}]]
|
||||||
|
<<[[[{[<[(<<<{<><>}(()[])>{{()()}[()[]]}>>)[<{[<[]()>({}{})]{{{}[]}[[]]}}{{{[]<>}{()()}}}>[[[[(){}]({}<>)]{
|
||||||
|
<[<((<<<{<[({[[][]]<{}{}>})({{<>{}}[()<>]}(({}{})[[]()]))]({{(<><>)<<>()>}{[[]{}]}}({(()())[{}()
|
||||||
72
11-dumbo-octopus/code.scm
Normal file
72
11-dumbo-octopus/code.scm
Normal file
@@ -0,0 +1,72 @@
|
|||||||
|
(load "../common.scm")
|
||||||
|
|
||||||
|
(define-record-type vec2i (fields x y))
|
||||||
|
|
||||||
|
; flash given octopus
|
||||||
|
; ie. increase energy of neighbor ones
|
||||||
|
; returns list of octopuses that now need to flash too
|
||||||
|
(define (flash! matrix x y)
|
||||||
|
(let [(extra '())]
|
||||||
|
(let y-loop [(yy (- y 1))]
|
||||||
|
(let x-loop [(xx (- x 1))]
|
||||||
|
(when (not (and (= xx x) (= yy y)))
|
||||||
|
(when (< (matrix-get matrix xx yy 0) 10)
|
||||||
|
(when (= (matrix-inc! matrix xx yy) 10)
|
||||||
|
(set! extra (cons (make-vec2i xx yy) extra)))))
|
||||||
|
(when (< xx (+ x 1))
|
||||||
|
(x-loop (+ xx 1))))
|
||||||
|
(when (< yy (+ y 1))
|
||||||
|
(y-loop (+ yy 1))))
|
||||||
|
extra))
|
||||||
|
|
||||||
|
(define (step! matrix)
|
||||||
|
(let [(flashes '())]
|
||||||
|
; increase energy of all octopuses
|
||||||
|
(update-matrix!
|
||||||
|
matrix
|
||||||
|
(lambda (x y energy)
|
||||||
|
(when (= energy 9)
|
||||||
|
(set! flashes (cons (make-vec2i x y) flashes)))
|
||||||
|
(+ 1 energy)))
|
||||||
|
; recursively flash octopuses
|
||||||
|
(let loop [(flash flashes)]
|
||||||
|
(when (not (null? flash))
|
||||||
|
(loop (append (cdr flash)
|
||||||
|
(flash! matrix (vec2i-x (car flash))
|
||||||
|
(vec2i-y (car flash)))))))
|
||||||
|
; drain all octopuses that flashed
|
||||||
|
(update-matrix!
|
||||||
|
matrix
|
||||||
|
(lambda (x y energy)
|
||||||
|
(if (< energy 10) energy 0)))
|
||||||
|
; count octopuses that flashed
|
||||||
|
(vector-fold
|
||||||
|
(lambda (y sum line)
|
||||||
|
(+ sum
|
||||||
|
(vector-fold
|
||||||
|
(lambda (x sum value)
|
||||||
|
(if (= value 0) (+ sum 1) sum))
|
||||||
|
0 line)))
|
||||||
|
0 (matrix-data matrix))))
|
||||||
|
|
||||||
|
(call-with-input-file
|
||||||
|
"input"
|
||||||
|
(lambda (file)
|
||||||
|
(let [(matrix (load-matrix file))
|
||||||
|
(flash-count 0)]
|
||||||
|
(let loop [(i 0)]
|
||||||
|
(set! flash-count (+ flash-count
|
||||||
|
(step! matrix)))
|
||||||
|
(when (< i 99)
|
||||||
|
(loop (+ i 1))))
|
||||||
|
(printf "part 1:~% ~a flashes after a hundred steps.~%"
|
||||||
|
flash-count)
|
||||||
|
(let loop [(i 100)]
|
||||||
|
(if (= (matrix-sum matrix) 0)
|
||||||
|
(printf "part 2:~% Octopuses synchronized at step ~a.~%" i)
|
||||||
|
(begin
|
||||||
|
(step! matrix)
|
||||||
|
(loop (+ i 1))))))))
|
||||||
|
|
||||||
|
|
||||||
|
|
||||||
10
11-dumbo-octopus/input
Normal file
10
11-dumbo-octopus/input
Normal file
@@ -0,0 +1,10 @@
|
|||||||
|
1326253315
|
||||||
|
3427728113
|
||||||
|
5751612542
|
||||||
|
6543868322
|
||||||
|
4422526221
|
||||||
|
2234325647
|
||||||
|
1773174887
|
||||||
|
7281321674
|
||||||
|
6562513118
|
||||||
|
4824541522
|
||||||
108
12-passage-pathing/code.scm
Normal file
108
12-passage-pathing/code.scm
Normal file
@@ -0,0 +1,108 @@
|
|||||||
|
(load "../common.scm")
|
||||||
|
|
||||||
|
; graphs in this code are represented by hashtables of node names to list of node names
|
||||||
|
|
||||||
|
; splits string into two at first separator character encountered
|
||||||
|
; returns #f if there is given separator is not present
|
||||||
|
(define (split-string str separator)
|
||||||
|
(let [(len (string-length str))]
|
||||||
|
(let loop [(i 0)]
|
||||||
|
(if (= i len)
|
||||||
|
#f
|
||||||
|
(if (char=? (string-ref str i) separator)
|
||||||
|
(list (substring str 0 i)
|
||||||
|
(substring str (+ i 1) len))
|
||||||
|
(loop (+ i 1)))))))
|
||||||
|
|
||||||
|
; add a directed edge to given graph
|
||||||
|
(define (add-edge! nodes start end)
|
||||||
|
(hashtable-update! nodes start
|
||||||
|
(lambda (node)
|
||||||
|
(if (member end node)
|
||||||
|
node
|
||||||
|
(cons end node)))
|
||||||
|
'()))
|
||||||
|
|
||||||
|
; build graph from edges defined in a file
|
||||||
|
(define (make-graph file)
|
||||||
|
(let [(lines (get-lines file))
|
||||||
|
(nodes (make-hashtable string-hash string=? 20))]
|
||||||
|
(for-each
|
||||||
|
(lambda (line)
|
||||||
|
(let [(edge (split-string line #\-))]
|
||||||
|
(let [(start (car edge))
|
||||||
|
(end (cadr edge))]
|
||||||
|
(add-edge! nodes start end)
|
||||||
|
(add-edge! nodes end start))))
|
||||||
|
lines)
|
||||||
|
nodes))
|
||||||
|
|
||||||
|
; big caves are uppercase nodes
|
||||||
|
(define (is-big? node)
|
||||||
|
(char-upper-case? (string-ref node 0)))
|
||||||
|
|
||||||
|
; count how many obj there is in lst
|
||||||
|
(define (count-members obj lst)
|
||||||
|
(let count [(n 0) (lst lst)]
|
||||||
|
(let [(sub (member obj lst))]
|
||||||
|
(if sub
|
||||||
|
(count (+ n 1) (cdr sub))
|
||||||
|
n))))
|
||||||
|
|
||||||
|
; calls visitor for all possible paths in graph
|
||||||
|
; with max-small = 1, visits small caves at most once
|
||||||
|
; with max-small = 2, visits one small cave at most twice and others at most once
|
||||||
|
; with max-small >= 3 or 0, probably garbage
|
||||||
|
(define (visit-paths graph max-small visitor)
|
||||||
|
(let visit [(node "start")
|
||||||
|
(path '())
|
||||||
|
(max-small max-small)]
|
||||||
|
(if (string=? node "end")
|
||||||
|
(visitor (cons node path))
|
||||||
|
(for-each
|
||||||
|
(lambda (child)
|
||||||
|
(let [(is-big (is-big? child))]
|
||||||
|
(when (and (not (string=? child "start"))
|
||||||
|
(or is-big
|
||||||
|
(< (count-members child path) max-small)))
|
||||||
|
(visit child (cons node path)
|
||||||
|
(if (and (not is-big) (member child path)) 1 max-small)))))
|
||||||
|
(hashtable-ref graph node '())))))
|
||||||
|
|
||||||
|
; computes how many possible paths there are in graph
|
||||||
|
(define (count-paths graph max-small)
|
||||||
|
(let [(count 0)]
|
||||||
|
(visit-paths graph max-small
|
||||||
|
(lambda (path)
|
||||||
|
(set! count (+ 1 count))))
|
||||||
|
count))
|
||||||
|
|
||||||
|
; print all possible paths
|
||||||
|
(define (print-paths graph max-small)
|
||||||
|
(visit-paths graph max-small
|
||||||
|
(lambda (path)
|
||||||
|
(printf "~a~%" (reverse path)))))
|
||||||
|
|
||||||
|
;(let [(nodes (make-hashtable string-hash string=? 20))]
|
||||||
|
; (define (add-2! s e)
|
||||||
|
; (add-edge! nodes s e)
|
||||||
|
; (add-edge! nodes e s))
|
||||||
|
; (add-2! "start" "A")
|
||||||
|
; (add-2! "start" "b")
|
||||||
|
; (add-2! "A" "c")
|
||||||
|
; (add-2! "A" "b")
|
||||||
|
; (add-2! "b" "d")
|
||||||
|
; (add-2! "A" "end")
|
||||||
|
; (add-2! "b" "end")
|
||||||
|
; (printf "~a of them at 1 small~%" (count-paths nodes 1))
|
||||||
|
; (printf "~a of them at one 2 small~%" (count-paths nodes 2))
|
||||||
|
; (print-paths nodes 2))
|
||||||
|
|
||||||
|
(call-with-input-file
|
||||||
|
"input"
|
||||||
|
(lambda (file)
|
||||||
|
(let [(graph (make-graph file))]
|
||||||
|
(printf "part 1:~% ~a paths with at most 1 visit to small caves.~%"
|
||||||
|
(count-paths graph 1))
|
||||||
|
(printf "part 2:~% ~a paths with at most 2 visits to small caves.~%"
|
||||||
|
(count-paths graph 2)))))
|
||||||
22
12-passage-pathing/input
Normal file
22
12-passage-pathing/input
Normal file
@@ -0,0 +1,22 @@
|
|||||||
|
zi-end
|
||||||
|
XR-start
|
||||||
|
zk-zi
|
||||||
|
TS-zk
|
||||||
|
zw-vl
|
||||||
|
zk-zw
|
||||||
|
end-po
|
||||||
|
ws-zw
|
||||||
|
TS-ws
|
||||||
|
po-TS
|
||||||
|
po-YH
|
||||||
|
po-xk
|
||||||
|
zi-ws
|
||||||
|
zk-end
|
||||||
|
zi-XR
|
||||||
|
XR-zk
|
||||||
|
vl-TS
|
||||||
|
start-zw
|
||||||
|
vl-start
|
||||||
|
XR-zw
|
||||||
|
XR-vl
|
||||||
|
XR-ws
|
||||||
69
13-transparent-origami/code.scm
Normal file
69
13-transparent-origami/code.scm
Normal file
@@ -0,0 +1,69 @@
|
|||||||
|
(load "../common.scm")
|
||||||
|
|
||||||
|
; reads a number from file up until the first non numeric character
|
||||||
|
(define (read-number file)
|
||||||
|
(let loop [(n 0)]
|
||||||
|
(let [(c (get-char file))]
|
||||||
|
(if (or (eof-object? c)
|
||||||
|
(not (char-numeric? c)))
|
||||||
|
n
|
||||||
|
(loop (+ (* n 10)
|
||||||
|
(char->number c)))))))
|
||||||
|
|
||||||
|
; parses pairs of numbers separated by one character
|
||||||
|
(define (read-coords file)
|
||||||
|
(let loop [(coords '())]
|
||||||
|
(if (char-numeric? (peek-char file))
|
||||||
|
(loop (cons (list (read-number file)
|
||||||
|
(read-number file))
|
||||||
|
coords))
|
||||||
|
coords)))
|
||||||
|
|
||||||
|
; parses lines of "fold along A=N" where A is a character or N is a number
|
||||||
|
(define (read-folds file)
|
||||||
|
(let loop [(folds '())]
|
||||||
|
(if (eof-object? (peek-char file))
|
||||||
|
(reverse folds)
|
||||||
|
(begin
|
||||||
|
(get-string-n file 11) ; consume "fold along "
|
||||||
|
(let [(axis (get-char file))
|
||||||
|
(position (begin
|
||||||
|
(get-char file) ; consume =
|
||||||
|
(read-number file)))]
|
||||||
|
(loop (cons (list axis position) folds)))))))
|
||||||
|
|
||||||
|
; mirrors coordinates along given axis and line/column
|
||||||
|
; returns a new list of coordinates
|
||||||
|
(define (fold coords axis-position)
|
||||||
|
(let-values [((axis position) (apply values axis-position))]
|
||||||
|
(let* [(position*2 (* position 2))
|
||||||
|
(mirror (if (char=? axis #\x)
|
||||||
|
(lambda (x y) (list (if (> x position) (- position*2 x) x) y))
|
||||||
|
(lambda (x y) (list x (if (> y position) (- position*2 y) y)))))
|
||||||
|
(transform (lambda (output coord)
|
||||||
|
(let [(mirrored (apply mirror coord))]
|
||||||
|
(if (member mirrored output) output (cons mirrored output)))))]
|
||||||
|
(fold-left transform '() coords))))
|
||||||
|
|
||||||
|
(call-with-input-file
|
||||||
|
"input"
|
||||||
|
(lambda (file)
|
||||||
|
(let* [(coords (read-coords file))
|
||||||
|
(folds (begin
|
||||||
|
(get-char file) ; consume newline
|
||||||
|
(read-folds file)))]
|
||||||
|
(let [(first-fold (fold coords (car folds)))]
|
||||||
|
(printf "part 1:~% ~a dots after first fold.~%"
|
||||||
|
(length first-fold)))
|
||||||
|
(let [(fully-folded (fold-left fold coords folds))]
|
||||||
|
(let [(width (+ 1 (fold-left (lambda (m c) (max m (car c))) 0 fully-folded)))
|
||||||
|
(height (+ 1 (fold-left (lambda (m c) (max m (cadr c))) 0 fully-folded)))]
|
||||||
|
(printf "part 2:~% Code is:~%")
|
||||||
|
(let y-loop [(y 0)]
|
||||||
|
(when (< y height)
|
||||||
|
(let x-loop [(x 0)]
|
||||||
|
(when (< x width)
|
||||||
|
(printf (if (member (list x y) fully-folded) "#" " "))
|
||||||
|
(x-loop (+ x 1))))
|
||||||
|
(printf "~%")
|
||||||
|
(y-loop (+ y 1)))))))))
|
||||||
789
13-transparent-origami/input
Normal file
789
13-transparent-origami/input
Normal file
@@ -0,0 +1,789 @@
|
|||||||
|
103,224
|
||||||
|
624,491
|
||||||
|
808,688
|
||||||
|
1076,130
|
||||||
|
700,26
|
||||||
|
55,794
|
||||||
|
119,724
|
||||||
|
773,809
|
||||||
|
875,33
|
||||||
|
922,135
|
||||||
|
509,260
|
||||||
|
801,176
|
||||||
|
1143,85
|
||||||
|
619,526
|
||||||
|
1250,138
|
||||||
|
753,431
|
||||||
|
1260,654
|
||||||
|
276,457
|
||||||
|
637,718
|
||||||
|
1183,115
|
||||||
|
284,137
|
||||||
|
539,757
|
||||||
|
279,85
|
||||||
|
1128,474
|
||||||
|
406,469
|
||||||
|
1086,170
|
||||||
|
927,673
|
||||||
|
310,702
|
||||||
|
35,796
|
||||||
|
268,892
|
||||||
|
202,249
|
||||||
|
820,878
|
||||||
|
992,121
|
||||||
|
339,649
|
||||||
|
1275,796
|
||||||
|
1113,290
|
||||||
|
336,616
|
||||||
|
522,471
|
||||||
|
755,764
|
||||||
|
631,204
|
||||||
|
241,393
|
||||||
|
455,546
|
||||||
|
1165,176
|
||||||
|
304,276
|
||||||
|
855,859
|
||||||
|
582,380
|
||||||
|
437,9
|
||||||
|
944,400
|
||||||
|
199,770
|
||||||
|
124,473
|
||||||
|
522,423
|
||||||
|
167,85
|
||||||
|
606,493
|
||||||
|
1158,688
|
||||||
|
1186,473
|
||||||
|
981,54
|
||||||
|
790,507
|
||||||
|
704,493
|
||||||
|
788,362
|
||||||
|
971,201
|
||||||
|
512,889
|
||||||
|
758,810
|
||||||
|
1101,770
|
||||||
|
325,840
|
||||||
|
734,873
|
||||||
|
725,586
|
||||||
|
416,105
|
||||||
|
1183,365
|
||||||
|
1233,725
|
||||||
|
698,256
|
||||||
|
418,112
|
||||||
|
520,507
|
||||||
|
276,773
|
||||||
|
634,185
|
||||||
|
483,693
|
||||||
|
612,256
|
||||||
|
651,603
|
||||||
|
1225,53
|
||||||
|
1268,759
|
||||||
|
35,339
|
||||||
|
311,474
|
||||||
|
984,592
|
||||||
|
1237,770
|
||||||
|
1093,129
|
||||||
|
755,639
|
||||||
|
671,278
|
||||||
|
788,471
|
||||||
|
430,810
|
||||||
|
693,231
|
||||||
|
281,227
|
||||||
|
454,178
|
||||||
|
1,54
|
||||||
|
1290,499
|
||||||
|
619,407
|
||||||
|
1081,575
|
||||||
|
1252,266
|
||||||
|
1186,421
|
||||||
|
698,638
|
||||||
|
1218,561
|
||||||
|
954,763
|
||||||
|
692,402
|
||||||
|
923,532
|
||||||
|
281,631
|
||||||
|
222,777
|
||||||
|
1047,316
|
||||||
|
1109,215
|
||||||
|
513,824
|
||||||
|
771,645
|
||||||
|
802,640
|
||||||
|
769,471
|
||||||
|
42,256
|
||||||
|
619,80
|
||||||
|
913,425
|
||||||
|
340,68
|
||||||
|
397,833
|
||||||
|
539,137
|
||||||
|
1136,654
|
||||||
|
515,18
|
||||||
|
507,247
|
||||||
|
1274,402
|
||||||
|
970,364
|
||||||
|
913,362
|
||||||
|
328,410
|
||||||
|
775,404
|
||||||
|
164,16
|
||||||
|
356,763
|
||||||
|
545,353
|
||||||
|
790,506
|
||||||
|
780,46
|
||||||
|
378,569
|
||||||
|
276,437
|
||||||
|
878,777
|
||||||
|
159,613
|
||||||
|
313,137
|
||||||
|
377,418
|
||||||
|
134,22
|
||||||
|
483,14
|
||||||
|
1207,670
|
||||||
|
1238,738
|
||||||
|
528,268
|
||||||
|
913,761
|
||||||
|
1009,501
|
||||||
|
1217,805
|
||||||
|
865,361
|
||||||
|
460,801
|
||||||
|
358,715
|
||||||
|
857,775
|
||||||
|
552,842
|
||||||
|
771,197
|
||||||
|
627,40
|
||||||
|
765,577
|
||||||
|
1071,704
|
||||||
|
862,638
|
||||||
|
811,686
|
||||||
|
219,413
|
||||||
|
904,425
|
||||||
|
728,738
|
||||||
|
1020,588
|
||||||
|
1240,225
|
||||||
|
619,78
|
||||||
|
611,180
|
||||||
|
610,474
|
||||||
|
388,135
|
||||||
|
957,582
|
||||||
|
194,43
|
||||||
|
1027,842
|
||||||
|
917,864
|
||||||
|
537,770
|
||||||
|
831,26
|
||||||
|
1240,669
|
||||||
|
1034,582
|
||||||
|
1210,49
|
||||||
|
1036,282
|
||||||
|
1217,537
|
||||||
|
271,100
|
||||||
|
537,691
|
||||||
|
584,290
|
||||||
|
224,618
|
||||||
|
1111,546
|
||||||
|
610,26
|
||||||
|
726,221
|
||||||
|
1053,509
|
||||||
|
1295,278
|
||||||
|
1094,859
|
||||||
|
725,245
|
||||||
|
552,52
|
||||||
|
981,168
|
||||||
|
448,190
|
||||||
|
905,64
|
||||||
|
700,126
|
||||||
|
132,179
|
||||||
|
930,648
|
||||||
|
692,189
|
||||||
|
659,291
|
||||||
|
1027,852
|
||||||
|
984,78
|
||||||
|
318,121
|
||||||
|
1026,757
|
||||||
|
889,385
|
||||||
|
184,596
|
||||||
|
746,50
|
||||||
|
850,93
|
||||||
|
233,173
|
||||||
|
234,130
|
||||||
|
201,679
|
||||||
|
290,588
|
||||||
|
510,0
|
||||||
|
284,869
|
||||||
|
939,628
|
||||||
|
147,303
|
||||||
|
1265,78
|
||||||
|
445,361
|
||||||
|
763,477
|
||||||
|
1250,586
|
||||||
|
1178,715
|
||||||
|
282,196
|
||||||
|
1290,617
|
||||||
|
719,191
|
||||||
|
460,93
|
||||||
|
932,325
|
||||||
|
529,343
|
||||||
|
112,829
|
||||||
|
967,567
|
||||||
|
43,714
|
||||||
|
545,541
|
||||||
|
541,423
|
||||||
|
612,759
|
||||||
|
1262,196
|
||||||
|
473,522
|
||||||
|
878,117
|
||||||
|
512,596
|
||||||
|
182,446
|
||||||
|
783,529
|
||||||
|
797,70
|
||||||
|
768,65
|
||||||
|
477,270
|
||||||
|
552,810
|
||||||
|
373,227
|
||||||
|
502,682
|
||||||
|
378,121
|
||||||
|
430,724
|
||||||
|
592,565
|
||||||
|
180,254
|
||||||
|
145,718
|
||||||
|
184,298
|
||||||
|
748,354
|
||||||
|
127,147
|
||||||
|
845,400
|
||||||
|
951,485
|
||||||
|
393,260
|
||||||
|
898,357
|
||||||
|
480,667
|
||||||
|
541,871
|
||||||
|
507,199
|
||||||
|
1267,714
|
||||||
|
407,406
|
||||||
|
288,494
|
||||||
|
152,654
|
||||||
|
827,14
|
||||||
|
1028,698
|
||||||
|
1000,192
|
||||||
|
549,169
|
||||||
|
490,211
|
||||||
|
1111,592
|
||||||
|
535,404
|
||||||
|
26,854
|
||||||
|
372,126
|
||||||
|
455,859
|
||||||
|
236,340
|
||||||
|
716,808
|
||||||
|
387,532
|
||||||
|
1101,361
|
||||||
|
857,119
|
||||||
|
999,420
|
||||||
|
276,878
|
||||||
|
373,417
|
||||||
|
923,670
|
||||||
|
92,729
|
||||||
|
179,703
|
||||||
|
619,555
|
||||||
|
455,348
|
||||||
|
668,266
|
||||||
|
674,217
|
||||||
|
1139,880
|
||||||
|
442,530
|
||||||
|
1042,2
|
||||||
|
594,586
|
||||||
|
890,354
|
||||||
|
13,757
|
||||||
|
698,759
|
||||||
|
268,677
|
||||||
|
1125,276
|
||||||
|
314,826
|
||||||
|
1210,889
|
||||||
|
207,42
|
||||||
|
691,78
|
||||||
|
241,277
|
||||||
|
42,638
|
||||||
|
176,82
|
||||||
|
445,891
|
||||||
|
315,649
|
||||||
|
1081,95
|
||||||
|
880,810
|
||||||
|
782,268
|
||||||
|
472,229
|
||||||
|
2,826
|
||||||
|
769,23
|
||||||
|
974,616
|
||||||
|
898,537
|
||||||
|
102,674
|
||||||
|
604,374
|
||||||
|
415,480
|
||||||
|
1154,453
|
||||||
|
1110,14
|
||||||
|
798,695
|
||||||
|
562,333
|
||||||
|
336,809
|
||||||
|
254,508
|
||||||
|
412,313
|
||||||
|
271,221
|
||||||
|
763,171
|
||||||
|
883,255
|
||||||
|
992,773
|
||||||
|
999,327
|
||||||
|
818,36
|
||||||
|
1081,215
|
||||||
|
974,278
|
||||||
|
1274,588
|
||||||
|
808,234
|
||||||
|
373,477
|
||||||
|
43,42
|
||||||
|
552,674
|
||||||
|
609,816
|
||||||
|
440,486
|
||||||
|
1081,679
|
||||||
|
105,723
|
||||||
|
281,667
|
||||||
|
865,96
|
||||||
|
574,442
|
||||||
|
290,140
|
||||||
|
1289,294
|
||||||
|
338,682
|
||||||
|
299,264
|
||||||
|
1268,638
|
||||||
|
1154,5
|
||||||
|
42,759
|
||||||
|
999,474
|
||||||
|
502,688
|
||||||
|
35,787
|
||||||
|
452,400
|
||||||
|
1116,679
|
||||||
|
571,684
|
||||||
|
420,781
|
||||||
|
1056,396
|
||||||
|
1309,467
|
||||||
|
1238,193
|
||||||
|
1287,204
|
||||||
|
448,638
|
||||||
|
418,844
|
||||||
|
832,82
|
||||||
|
1053,385
|
||||||
|
1290,395
|
||||||
|
1101,768
|
||||||
|
1027,42
|
||||||
|
1146,858
|
||||||
|
768,787
|
||||||
|
716,674
|
||||||
|
765,541
|
||||||
|
504,82
|
||||||
|
512,471
|
||||||
|
1206,565
|
||||||
|
691,80
|
||||||
|
391,764
|
||||||
|
1208,514
|
||||||
|
1,427
|
||||||
|
23,690
|
||||||
|
994,212
|
||||||
|
837,522
|
||||||
|
1265,750
|
||||||
|
209,320
|
||||||
|
952,715
|
||||||
|
999,687
|
||||||
|
329,726
|
||||||
|
1233,85
|
||||||
|
126,626
|
||||||
|
117,462
|
||||||
|
803,143
|
||||||
|
652,712
|
||||||
|
142,298
|
||||||
|
582,50
|
||||||
|
370,309
|
||||||
|
20,838
|
||||||
|
903,488
|
||||||
|
380,515
|
||||||
|
681,536
|
||||||
|
1128,446
|
||||||
|
291,75
|
||||||
|
502,206
|
||||||
|
70,673
|
||||||
|
233,721
|
||||||
|
127,81
|
||||||
|
99,255
|
||||||
|
765,765
|
||||||
|
102,871
|
||||||
|
388,51
|
||||||
|
612,135
|
||||||
|
763,723
|
||||||
|
387,425
|
||||||
|
639,278
|
||||||
|
1191,180
|
||||||
|
728,514
|
||||||
|
607,869
|
||||||
|
199,302
|
||||||
|
699,282
|
||||||
|
420,354
|
||||||
|
823,64
|
||||||
|
527,747
|
||||||
|
405,64
|
||||||
|
564,50
|
||||||
|
35,526
|
||||||
|
524,334
|
||||||
|
913,61
|
||||||
|
542,667
|
||||||
|
582,722
|
||||||
|
492,36
|
||||||
|
765,353
|
||||||
|
1074,340
|
||||||
|
840,450
|
||||||
|
875,400
|
||||||
|
937,477
|
||||||
|
2,264
|
||||||
|
1146,260
|
||||||
|
1027,714
|
||||||
|
1101,320
|
||||||
|
182,474
|
||||||
|
801,767
|
||||||
|
1260,381
|
||||||
|
72,253
|
||||||
|
195,73
|
||||||
|
390,497
|
||||||
|
1056,508
|
||||||
|
107,275
|
||||||
|
753,504
|
||||||
|
699,180
|
||||||
|
890,540
|
||||||
|
894,105
|
||||||
|
509,270
|
||||||
|
530,249
|
||||||
|
378,94
|
||||||
|
50,65
|
||||||
|
870,486
|
||||||
|
1029,667
|
||||||
|
728,840
|
||||||
|
974,809
|
||||||
|
803,751
|
||||||
|
92,354
|
||||||
|
749,509
|
||||||
|
1198,206
|
||||||
|
144,0
|
||||||
|
290,208
|
||||||
|
1195,249
|
||||||
|
470,647
|
||||||
|
1233,809
|
||||||
|
801,270
|
||||||
|
874,793
|
||||||
|
903,406
|
||||||
|
310,192
|
||||||
|
1109,551
|
||||||
|
806,812
|
||||||
|
1069,841
|
||||||
|
1161,158
|
||||||
|
1044,311
|
||||||
|
1168,23
|
||||||
|
542,227
|
||||||
|
1268,361
|
||||||
|
1166,446
|
||||||
|
421,385
|
||||||
|
782,432
|
||||||
|
478,82
|
||||||
|
1034,885
|
||||||
|
1154,217
|
||||||
|
216,859
|
||||||
|
677,497
|
||||||
|
372,660
|
||||||
|
806,82
|
||||||
|
612,704
|
||||||
|
483,201
|
||||||
|
820,260
|
||||||
|
933,418
|
||||||
|
873,885
|
||||||
|
744,789
|
||||||
|
147,143
|
||||||
|
594,220
|
||||||
|
45,144
|
||||||
|
1268,135
|
||||||
|
699,119
|
||||||
|
383,221
|
||||||
|
27,854
|
||||||
|
328,352
|
||||||
|
499,880
|
||||||
|
1298,75
|
||||||
|
437,317
|
||||||
|
102,52
|
||||||
|
1184,432
|
||||||
|
996,826
|
||||||
|
448,25
|
||||||
|
1211,764
|
||||||
|
987,165
|
||||||
|
913,133
|
||||||
|
35,595
|
||||||
|
271,436
|
||||||
|
1036,155
|
||||||
|
1255,624
|
||||||
|
1287,690
|
||||||
|
1298,714
|
||||||
|
492,688
|
||||||
|
827,693
|
||||||
|
1129,521
|
||||||
|
1028,196
|
||||||
|
1176,388
|
||||||
|
654,190
|
||||||
|
967,106
|
||||||
|
340,364
|
||||||
|
201,215
|
||||||
|
59,670
|
||||||
|
495,606
|
||||||
|
768,227
|
||||||
|
576,873
|
||||||
|
746,844
|
||||||
|
618,82
|
||||||
|
1238,253
|
||||||
|
387,84
|
||||||
|
50,325
|
||||||
|
631,690
|
||||||
|
705,418
|
||||||
|
937,711
|
||||||
|
1207,152
|
||||||
|
152,682
|
||||||
|
768,829
|
||||||
|
528,686
|
||||||
|
716,220
|
||||||
|
1183,141
|
||||||
|
277,866
|
||||||
|
35,487
|
||||||
|
44,749
|
||||||
|
798,889
|
||||||
|
705,476
|
||||||
|
326,816
|
||||||
|
1251,224
|
||||||
|
1310,381
|
||||||
|
1109,343
|
||||||
|
1211,255
|
||||||
|
60,138
|
||||||
|
1081,103
|
||||||
|
659,603
|
||||||
|
214,65
|
||||||
|
835,703
|
||||||
|
1290,838
|
||||||
|
534,645
|
||||||
|
539,249
|
||||||
|
1074,50
|
||||||
|
406,425
|
||||||
|
209,768
|
||||||
|
652,182
|
||||||
|
512,838
|
||||||
|
316,212
|
||||||
|
820,16
|
||||||
|
35,147
|
||||||
|
985,691
|
||||||
|
604,65
|
||||||
|
407,488
|
||||||
|
811,880
|
||||||
|
1193,432
|
||||||
|
937,675
|
||||||
|
344,416
|
||||||
|
400,325
|
||||||
|
1145,168
|
||||||
|
868,530
|
||||||
|
769,871
|
||||||
|
1298,404
|
||||||
|
134,388
|
||||||
|
1039,436
|
||||||
|
1033,812
|
||||||
|
681,393
|
||||||
|
517,337
|
||||||
|
582,844
|
||||||
|
725,201
|
||||||
|
1012,187
|
||||||
|
480,675
|
||||||
|
654,704
|
||||||
|
1275,144
|
||||||
|
115,249
|
||||||
|
12,588
|
||||||
|
1028,644
|
||||||
|
306,220
|
||||||
|
326,592
|
||||||
|
671,431
|
||||||
|
97,431
|
||||||
|
1146,16
|
||||||
|
380,648
|
||||||
|
955,686
|
||||||
|
604,325
|
||||||
|
119,842
|
||||||
|
1086,618
|
||||||
|
1309,54
|
||||||
|
562,540
|
||||||
|
1146,464
|
||||||
|
996,523
|
||||||
|
311,327
|
||||||
|
758,471
|
||||||
|
92,281
|
||||||
|
671,655
|
||||||
|
550,565
|
||||||
|
125,103
|
||||||
|
699,404
|
||||||
|
228,752
|
||||||
|
1298,371
|
||||||
|
576,649
|
||||||
|
552,380
|
||||||
|
1260,513
|
||||||
|
821,427
|
||||||
|
783,141
|
||||||
|
0,78
|
||||||
|
683,40
|
||||||
|
806,826
|
||||||
|
552,276
|
||||||
|
371,567
|
||||||
|
431,0
|
||||||
|
267,532
|
||||||
|
1086,808
|
||||||
|
336,278
|
||||||
|
372,234
|
||||||
|
530,46
|
||||||
|
58,628
|
||||||
|
12,371
|
||||||
|
855,546
|
||||||
|
282,644
|
||||||
|
938,660
|
||||||
|
1176,22
|
||||||
|
995,649
|
||||||
|
49,476
|
||||||
|
1238,514
|
||||||
|
1279,485
|
||||||
|
539,697
|
||||||
|
50,513
|
||||||
|
1190,256
|
||||||
|
490,235
|
||||||
|
430,84
|
||||||
|
18,217
|
||||||
|
453,215
|
||||||
|
1103,42
|
||||||
|
274,164
|
||||||
|
242,537
|
||||||
|
884,752
|
||||||
|
550,329
|
||||||
|
855,299
|
||||||
|
100,845
|
||||||
|
328,526
|
||||||
|
910,514
|
||||||
|
933,476
|
||||||
|
100,49
|
||||||
|
2,378
|
||||||
|
301,501
|
||||||
|
1298,180
|
||||||
|
939,842
|
||||||
|
470,298
|
||||||
|
35,528
|
||||||
|
746,498
|
||||||
|
156,453
|
||||||
|
857,439
|
||||||
|
564,554
|
||||||
|
144,777
|
||||||
|
1165,718
|
||||||
|
840,695
|
||||||
|
546,793
|
||||||
|
749,385
|
||||||
|
576,201
|
||||||
|
529,103
|
||||||
|
835,751
|
||||||
|
1266,26
|
||||||
|
1093,577
|
||||||
|
207,852
|
||||||
|
1297,757
|
||||||
|
933,866
|
||||||
|
841,724
|
||||||
|
1201,129
|
||||||
|
199,859
|
||||||
|
1074,560
|
||||||
|
335,649
|
||||||
|
271,794
|
||||||
|
1125,724
|
||||||
|
838,229
|
||||||
|
1183,779
|
||||||
|
782,686
|
||||||
|
413,393
|
||||||
|
765,129
|
||||||
|
77,725
|
||||||
|
1146,430
|
||||||
|
59,224
|
||||||
|
870,107
|
||||||
|
656,704
|
||||||
|
164,270
|
||||||
|
865,320
|
||||||
|
181,521
|
||||||
|
1063,40
|
||||||
|
229,95
|
||||||
|
142,392
|
||||||
|
987,515
|
||||||
|
838,644
|
||||||
|
276,9
|
||||||
|
103,670
|
||||||
|
790,58
|
||||||
|
174,240
|
||||||
|
1298,819
|
||||||
|
1131,703
|
||||||
|
435,861
|
||||||
|
1308,712
|
||||||
|
782,626
|
||||||
|
806,147
|
||||||
|
523,261
|
||||||
|
979,379
|
||||||
|
1026,137
|
||||||
|
591,191
|
||||||
|
726,540
|
||||||
|
92,561
|
||||||
|
400,392
|
||||||
|
1309,427
|
||||||
|
728,380
|
||||||
|
937,417
|
||||||
|
171,880
|
||||||
|
1308,182
|
||||||
|
1218,540
|
||||||
|
311,119
|
||||||
|
104,565
|
||||||
|
201,343
|
||||||
|
266,583
|
||||||
|
363,371
|
||||||
|
397,89
|
||||||
|
119,714
|
||||||
|
919,130
|
||||||
|
142,502
|
||||||
|
773,691
|
||||||
|
995,245
|
||||||
|
1265,816
|
||||||
|
748,540
|
||||||
|
1185,103
|
||||||
|
1072,789
|
||||||
|
185,170
|
||||||
|
1020,754
|
||||||
|
946,626
|
||||||
|
677,600
|
||||||
|
93,805
|
||||||
|
1081,791
|
||||||
|
633,294
|
||||||
|
512,840
|
||||||
|
728,50
|
||||||
|
771,137
|
||||||
|
520,506
|
||||||
|
897,393
|
||||||
|
1154,565
|
||||||
|
541,471
|
||||||
|
1297,137
|
||||||
|
967,474
|
||||||
|
499,208
|
||||||
|
639,879
|
||||||
|
318,269
|
||||||
|
629,281
|
||||||
|
975,649
|
||||||
|
490,260
|
||||||
|
545,577
|
||||||
|
156,5
|
||||||
|
383,669
|
||||||
|
913,532
|
||||||
|
119,164
|
||||||
|
162,688
|
||||||
|
1092,793
|
||||||
|
|
||||||
|
fold along x=655
|
||||||
|
fold along y=447
|
||||||
|
fold along x=327
|
||||||
|
fold along y=223
|
||||||
|
fold along x=163
|
||||||
|
fold along y=111
|
||||||
|
fold along x=81
|
||||||
|
fold along y=55
|
||||||
|
fold along x=40
|
||||||
|
fold along y=27
|
||||||
|
fold along y=13
|
||||||
|
fold along y=6
|
||||||
124
14-extended-polymerization/code.scm
Normal file
124
14-extended-polymerization/code.scm
Normal file
@@ -0,0 +1,124 @@
|
|||||||
|
(import (srfi :43)) ; vector extensions
|
||||||
|
|
||||||
|
; hash function for a list of two characters
|
||||||
|
(define (char-pair-hash cp)
|
||||||
|
(+ (* (char->integer (car cp)) 79)
|
||||||
|
(char->integer (cadr cp))))
|
||||||
|
|
||||||
|
; parses lines of "AB -> C" with A, B and C being characters
|
||||||
|
; returns hashtable where keys are ABs and values are Cs
|
||||||
|
(define (read-table file)
|
||||||
|
(let loop [(table (make-hashtable char-pair-hash equal? 32))]
|
||||||
|
(let [(line (get-line file))]
|
||||||
|
(if (eof-object? line)
|
||||||
|
table
|
||||||
|
(let [(key (list (string-ref line 0) (string-ref line 1)))
|
||||||
|
(value (string-ref line 6))]
|
||||||
|
(hashtable-set! table key value)
|
||||||
|
(loop table))))))
|
||||||
|
|
||||||
|
; generate new polymer from inserting elements in between each pair according to given table
|
||||||
|
(define (insert polymer table)
|
||||||
|
(let [(end (- (string-length polymer) 1))]
|
||||||
|
(let loop [(i 0) (output "")]
|
||||||
|
(if (< i end)
|
||||||
|
(loop (+ i 1)
|
||||||
|
(let* [(pair (list (string-ref polymer i) (string-ref polymer (+ i 1))))
|
||||||
|
(element (hashtable-ref table pair #f))]
|
||||||
|
(if element
|
||||||
|
(string-append output (string (car pair)) (string element))
|
||||||
|
(string-append output (string (car pair))))))
|
||||||
|
(string-append output (substring polymer end (+ end 1)))))))
|
||||||
|
|
||||||
|
; parameter counts is a vector where each entry is a list (C N)
|
||||||
|
; where C is a key and N is a number.
|
||||||
|
; returns a vector where entry of ele has increased by count.
|
||||||
|
(define (add-ele-count counts ele count)
|
||||||
|
(let [(index (vector-index (lambda (p) (equal? (car p) ele)) counts))]
|
||||||
|
(if index
|
||||||
|
(begin
|
||||||
|
(vector-set! counts index (list ele (+ count (cadr (vector-ref counts index)))))
|
||||||
|
counts)
|
||||||
|
(vector-append counts (vector (list ele count))))))
|
||||||
|
|
||||||
|
; count amount of each character in input string.
|
||||||
|
; returns vector of lists where car is a character and cadr is the amount of it in input
|
||||||
|
; sorted from most common to least common
|
||||||
|
(define (count-chars str)
|
||||||
|
(let [(count (vector))]
|
||||||
|
(string-for-each (lambda (c) (set! count (add-ele-count count c 1))) str)
|
||||||
|
count))
|
||||||
|
|
||||||
|
; print result to console
|
||||||
|
(define (display-subtracted-most-least-elements elements)
|
||||||
|
(let* [(elements (vector-sort (lambda (l r) (> (cadr l) (cadr r))) elements))
|
||||||
|
(most-common (vector-ref elements 0))
|
||||||
|
(least-common (vector-ref elements (- (vector-length elements) 1)))]
|
||||||
|
(printf "Most common ~a (~a) - least common ~a (~a) = ~a~%"
|
||||||
|
(car most-common) (cadr most-common)
|
||||||
|
(car least-common) (cadr least-common)
|
||||||
|
(- (cadr most-common) (cadr least-common)))))
|
||||||
|
|
||||||
|
; returns a vector counting the number of each consecutive characters in str
|
||||||
|
(define (count-pairs str)
|
||||||
|
(let [(len-1 (- (string-length str) 1))]
|
||||||
|
(let loop [(n 0) (pairs '#())]
|
||||||
|
(if (< n len-1)
|
||||||
|
(loop (+ n 1)
|
||||||
|
(let [(pair (list (string-ref str n) (string-ref str (+ n 1))))]
|
||||||
|
(add-ele-count pairs pair 1)))
|
||||||
|
pairs))))
|
||||||
|
|
||||||
|
; count the number of elements where given pairs-count is a vector
|
||||||
|
; with amounts of pairs of elements
|
||||||
|
; #(((a b) N) ((c d) N') ...)
|
||||||
|
(define (count-elements pairs-count)
|
||||||
|
(vector-fold
|
||||||
|
(lambda (index elements-count pair-count)
|
||||||
|
(let [(pair (car pair-count))
|
||||||
|
(count (cadr pair-count))]
|
||||||
|
(set! elements-count (add-ele-count elements-count (car pair) count))
|
||||||
|
(add-ele-count elements-count (cadr pair) count)))
|
||||||
|
'#() pairs-count))
|
||||||
|
|
||||||
|
; directly computes resulting element amounts of
|
||||||
|
; inserting elements in input polymer up to depth steps
|
||||||
|
; returns vector of lists where car is an element's character and cadr is the amount of it
|
||||||
|
(define (polymerize polymer table depth)
|
||||||
|
(let step [(d 0)
|
||||||
|
(polymer-pairs (count-pairs polymer))
|
||||||
|
(candidate-pairs '#())]
|
||||||
|
(if (< d depth)
|
||||||
|
(let [(new-polymer-pairs '#()) (new-candidates '#())]
|
||||||
|
(define (multiply index pair-count)
|
||||||
|
(let* [(pair (car pair-count))
|
||||||
|
(count (cadr pair-count))
|
||||||
|
(element (hashtable-ref table pair #f))]
|
||||||
|
(if element
|
||||||
|
(let [(new-pair (list (car pair) element))
|
||||||
|
(new-candidate (list element (cadr pair)))]
|
||||||
|
(set! new-polymer-pairs (add-ele-count new-polymer-pairs new-pair count))
|
||||||
|
(set! new-candidates (add-ele-count new-candidates new-candidate count)))
|
||||||
|
(add-ele-count pair count))))
|
||||||
|
(vector-for-each multiply polymer-pairs)
|
||||||
|
(vector-for-each multiply candidate-pairs)
|
||||||
|
(step (+ d 1) new-polymer-pairs new-candidates))
|
||||||
|
(let [(elements (count-elements polymer-pairs))
|
||||||
|
(last (string-ref polymer (- (string-length polymer) 1)))]
|
||||||
|
(add-ele-count elements last 1)))))
|
||||||
|
|
||||||
|
(call-with-input-file
|
||||||
|
"input"
|
||||||
|
(lambda (file)
|
||||||
|
(let* [(polymer (get-line file))
|
||||||
|
(table (begin
|
||||||
|
(get-line file) ; skip empty line
|
||||||
|
(read-table file)))]
|
||||||
|
(let loop [(n 0) (polymer polymer)]
|
||||||
|
(if (< n 10)
|
||||||
|
(loop (+ n 1) (insert polymer table))
|
||||||
|
(begin
|
||||||
|
(printf "part 1:~% After 10 polymerization steps: ~% ")
|
||||||
|
(display-subtracted-most-least-elements (count-chars polymer)))))
|
||||||
|
(printf "part 2:~% After 40 polymerization steps: ~% ")
|
||||||
|
(display-subtracted-most-least-elements (polymerize polymer table 40)))))
|
||||||
102
14-extended-polymerization/input
Normal file
102
14-extended-polymerization/input
Normal file
@@ -0,0 +1,102 @@
|
|||||||
|
OHFNNCKCVOBHSSHONBNF
|
||||||
|
|
||||||
|
SV -> O
|
||||||
|
KP -> H
|
||||||
|
FP -> B
|
||||||
|
VP -> V
|
||||||
|
KN -> S
|
||||||
|
KS -> O
|
||||||
|
SB -> K
|
||||||
|
BS -> K
|
||||||
|
OF -> O
|
||||||
|
ON -> S
|
||||||
|
VS -> F
|
||||||
|
CK -> C
|
||||||
|
FB -> K
|
||||||
|
CH -> K
|
||||||
|
HS -> H
|
||||||
|
PO -> F
|
||||||
|
NP -> N
|
||||||
|
FH -> C
|
||||||
|
FO -> O
|
||||||
|
FF -> C
|
||||||
|
CO -> K
|
||||||
|
NB -> V
|
||||||
|
PP -> S
|
||||||
|
BB -> N
|
||||||
|
HH -> B
|
||||||
|
KK -> H
|
||||||
|
OP -> K
|
||||||
|
OS -> V
|
||||||
|
KV -> F
|
||||||
|
VH -> F
|
||||||
|
OB -> S
|
||||||
|
CN -> H
|
||||||
|
SF -> K
|
||||||
|
SN -> P
|
||||||
|
NF -> H
|
||||||
|
HB -> V
|
||||||
|
VC -> S
|
||||||
|
PS -> P
|
||||||
|
NK -> B
|
||||||
|
CV -> P
|
||||||
|
BC -> S
|
||||||
|
NH -> K
|
||||||
|
FN -> P
|
||||||
|
SH -> F
|
||||||
|
FK -> P
|
||||||
|
CS -> O
|
||||||
|
VV -> H
|
||||||
|
OC -> F
|
||||||
|
CC -> N
|
||||||
|
HK -> N
|
||||||
|
FS -> P
|
||||||
|
VF -> B
|
||||||
|
SS -> V
|
||||||
|
PV -> V
|
||||||
|
BF -> V
|
||||||
|
OV -> C
|
||||||
|
HO -> F
|
||||||
|
NC -> F
|
||||||
|
BN -> F
|
||||||
|
HC -> N
|
||||||
|
KO -> P
|
||||||
|
KH -> F
|
||||||
|
BV -> S
|
||||||
|
SK -> F
|
||||||
|
SC -> F
|
||||||
|
VN -> V
|
||||||
|
VB -> V
|
||||||
|
BH -> O
|
||||||
|
CP -> K
|
||||||
|
PK -> K
|
||||||
|
PB -> K
|
||||||
|
FV -> S
|
||||||
|
HN -> K
|
||||||
|
PH -> B
|
||||||
|
VK -> B
|
||||||
|
PC -> H
|
||||||
|
BO -> H
|
||||||
|
SP -> V
|
||||||
|
NS -> B
|
||||||
|
OH -> N
|
||||||
|
KC -> H
|
||||||
|
HV -> F
|
||||||
|
HF -> B
|
||||||
|
HP -> S
|
||||||
|
CB -> P
|
||||||
|
PN -> S
|
||||||
|
BK -> K
|
||||||
|
PF -> N
|
||||||
|
SO -> P
|
||||||
|
CF -> B
|
||||||
|
VO -> C
|
||||||
|
OO -> K
|
||||||
|
FC -> F
|
||||||
|
NV -> F
|
||||||
|
OK -> K
|
||||||
|
NN -> O
|
||||||
|
NO -> O
|
||||||
|
BP -> O
|
||||||
|
KB -> O
|
||||||
|
KF -> O
|
||||||
129
16-packet-decoder/code.scm
Normal file
129
16-packet-decoder/code.scm
Normal file
@@ -0,0 +1,129 @@
|
|||||||
|
(import (srfi :43)) ; vector extensions
|
||||||
|
|
||||||
|
(define (>> x n) (bitwise-arithmetic-shift-right x n))
|
||||||
|
(define (<< x n) (bitwise-arithmetic-shift-left x n))
|
||||||
|
(define (& x n) (bitwise-and x n))
|
||||||
|
|
||||||
|
; str is a string of hexadecimal numbers
|
||||||
|
; bit-reader returns a closure that iterators over the bits
|
||||||
|
; defined by the hex numbers over the requested amount.
|
||||||
|
; if 'position is sent to closure instead of a number,
|
||||||
|
; the current bit position in the stream is returned.
|
||||||
|
(define (bit-reader str)
|
||||||
|
(let [(index -1)
|
||||||
|
(len (string-length str))
|
||||||
|
(available 0)
|
||||||
|
(nibble #f)]
|
||||||
|
(lambda (want)
|
||||||
|
(case want
|
||||||
|
['position (+ (* index 4) (- 4 available))]
|
||||||
|
[else
|
||||||
|
(let reader [(want want)]
|
||||||
|
(when (= available 0)
|
||||||
|
(set! index (+ index 1))
|
||||||
|
(set! nibble
|
||||||
|
(if (< index len)
|
||||||
|
(string->number (substring str index (+ index 1)) 16)
|
||||||
|
#f))
|
||||||
|
(set! available 4))
|
||||||
|
(if nibble
|
||||||
|
(let* [(consume (min want available))
|
||||||
|
(offset (- 4 consume))
|
||||||
|
(mask (- (<< 1 consume) 1))
|
||||||
|
(result (>> (& nibble (<< mask offset)) offset))]
|
||||||
|
(set! nibble (<< nibble consume))
|
||||||
|
(set! available (- available consume))
|
||||||
|
(if (< consume want)
|
||||||
|
(let [(left (- want consume))]
|
||||||
|
(+ (<< result left) (reader left)))
|
||||||
|
result))
|
||||||
|
#f))]))))
|
||||||
|
|
||||||
|
; given a bit-reader, this decodes a variable width integer
|
||||||
|
; where each packet is 5 bits and a leading bit of 1 tells
|
||||||
|
; there is one more packet to read
|
||||||
|
(define (decode-integer br)
|
||||||
|
(let loop [(value 0)]
|
||||||
|
(let* [(more? (= (br 1) 1))
|
||||||
|
(bits (br 4))
|
||||||
|
(value (+ (* value 16) bits))]
|
||||||
|
(if more?
|
||||||
|
(loop value)
|
||||||
|
value))))
|
||||||
|
|
||||||
|
; this decodes each packet in the given hex string
|
||||||
|
; calling visitor for each with the version type and value of each packet
|
||||||
|
; for a packet of type 4, value is the literal value of the packet
|
||||||
|
; for other packets, value is the number of arguments to the opcode.
|
||||||
|
(define (decode str visitor)
|
||||||
|
(let [(br (bit-reader str))]
|
||||||
|
(let loop ()
|
||||||
|
(let* [(version (br 3))
|
||||||
|
(type (br 3))]
|
||||||
|
(if (= type 4)
|
||||||
|
(visitor version type (decode-integer br))
|
||||||
|
(let [(length-type (br 1))]
|
||||||
|
(if (= length-type 0)
|
||||||
|
(let* [(to-decode (br 15))
|
||||||
|
(start (br 'position))]
|
||||||
|
(let sub [(count 1)]
|
||||||
|
(loop)
|
||||||
|
(if (< (- (br 'position) start) to-decode)
|
||||||
|
(sub (+ count 1))
|
||||||
|
(visitor version type count))))
|
||||||
|
(let [(count (br 11))]
|
||||||
|
(let sub [(n count)]
|
||||||
|
(loop)
|
||||||
|
(if (> n 1)
|
||||||
|
(sub (- n 1))
|
||||||
|
(visitor version type count)))))))))))
|
||||||
|
|
||||||
|
; returns the sum of all version numbers of all the packets in the given encoded BITS stream
|
||||||
|
(define (sum-versions str)
|
||||||
|
(let [(sum-version 0)]
|
||||||
|
(decode str (lambda (version type value)
|
||||||
|
(set! sum-version (+ version sum-version))))
|
||||||
|
sum-version))
|
||||||
|
|
||||||
|
; given a stack, pops "value" as many elements
|
||||||
|
; and returns a stack with a new head with
|
||||||
|
; op concatenated with the popped values.
|
||||||
|
; the rest of the original stack follows
|
||||||
|
(define (do-op op stack value)
|
||||||
|
(let rec [(stack stack) (got 0) (output '())]
|
||||||
|
(if (= got value)
|
||||||
|
(cons (cons op output) stack)
|
||||||
|
(let [(v (car stack))]
|
||||||
|
(rec (cdr stack) (+ got 1) (cons v output))))))
|
||||||
|
|
||||||
|
; we can't use regular scheme operators for the evaluation of the BITS stream
|
||||||
|
; because they return #t/#f instead of 1 0
|
||||||
|
; so these 3 are helpers to solve the situation
|
||||||
|
(define (greater-than a b) (if (> a b) 1 0))
|
||||||
|
(define (less-than a b) (if (< a b) 1 0))
|
||||||
|
(define (equal-to a b) (if (= a b) 1 0))
|
||||||
|
|
||||||
|
; decodes the operation given by the BITS encoded stream and evaluates it
|
||||||
|
(define (evaluate str)
|
||||||
|
(let [(stack '())]
|
||||||
|
(decode str
|
||||||
|
(lambda (version type value)
|
||||||
|
(set! stack
|
||||||
|
(case type
|
||||||
|
[0 (do-op '+ stack value)]
|
||||||
|
[1 (do-op '* stack value)]
|
||||||
|
[2 (do-op 'min stack value)]
|
||||||
|
[3 (do-op 'max stack value)]
|
||||||
|
[4 (cons value stack)]
|
||||||
|
[5 (do-op 'greater-than stack value)]
|
||||||
|
[6 (do-op 'less-than stack value)]
|
||||||
|
[7 (do-op 'equal-to stack value)]))))
|
||||||
|
(eval (car stack))))
|
||||||
|
|
||||||
|
(call-with-input-file
|
||||||
|
"input"
|
||||||
|
(lambda (file)
|
||||||
|
(let [(data (get-line file))]
|
||||||
|
(printf "part 1:~% Sum of version numbers ~a~%" (sum-versions data))
|
||||||
|
(printf "part 2:~% Transmission value: ~a~%" (evaluate data)))))
|
||||||
|
|
||||||
1
16-packet-decoder/input
Normal file
1
16-packet-decoder/input
Normal file
@@ -0,0 +1 @@
|
|||||||
|
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
|
||||||
147
18-snailfish/code.scm
Normal file
147
18-snailfish/code.scm
Normal file
@@ -0,0 +1,147 @@
|
|||||||
|
(import (srfi :13)) ; string extensions
|
||||||
|
|
||||||
|
; returns a new string where all occurrences of `find` have been replaced by `replace`
|
||||||
|
(define (string-substitute str find replace)
|
||||||
|
(let [(len-find (string-length find))]
|
||||||
|
(let loop [(str str)]
|
||||||
|
(let [(index (string-contains str find))]
|
||||||
|
(if index
|
||||||
|
(loop (string-replace str replace index (+ index len-find)))
|
||||||
|
str)))))
|
||||||
|
|
||||||
|
; turns a snailfish number into a regular scheme list
|
||||||
|
(define (snailfish-number->list str)
|
||||||
|
; this feels like cheating x)
|
||||||
|
(get-datum
|
||||||
|
(open-string-input-port
|
||||||
|
(string-substitute str "," " "))))
|
||||||
|
|
||||||
|
; loads all the snailfish numbers from the given text port, one by line
|
||||||
|
(define (load-numbers port)
|
||||||
|
(let loop [(numbers '())]
|
||||||
|
(if (eof-object? (peek-char port))
|
||||||
|
(reverse numbers)
|
||||||
|
(loop (cons (snailfish-number->list (get-line port)) numbers)))))
|
||||||
|
|
||||||
|
; updates literal from snailfish number at given index
|
||||||
|
(define (update-literal! number index updater)
|
||||||
|
(let [(i 0)]
|
||||||
|
(let rec [(p number)]
|
||||||
|
(if (null? p)
|
||||||
|
i
|
||||||
|
(if (number? (car p))
|
||||||
|
(if (= i index)
|
||||||
|
(begin
|
||||||
|
(set-car! p (updater (car p)))
|
||||||
|
(set! i #f)) ; kill recursion
|
||||||
|
(begin
|
||||||
|
(set! i (+ i 1))
|
||||||
|
(rec (cdr p))))
|
||||||
|
(begin
|
||||||
|
(rec (car p))
|
||||||
|
(when i
|
||||||
|
(rec (cdr p)))))))))
|
||||||
|
|
||||||
|
; change literal at given index to be given value
|
||||||
|
(define (set-literal! number index value)
|
||||||
|
(update-literal! number index (lambda (v) value)))
|
||||||
|
|
||||||
|
; increment literal at given index by given value
|
||||||
|
(define (add-literal! number index value)
|
||||||
|
(update-literal! number index (lambda (v) (+ v value))))
|
||||||
|
|
||||||
|
; change the car of the cdr of l
|
||||||
|
(define (set-cadr! l v)
|
||||||
|
(set-car! (cdr l) v))
|
||||||
|
|
||||||
|
; explode snailfish number if possible
|
||||||
|
; returns #t if any number has exploded
|
||||||
|
(define (explode! input)
|
||||||
|
(let [(index 0)]
|
||||||
|
(let look [(parent '()) (set-parent! #f) (depth 0) (pair input)]
|
||||||
|
(if (not (number? pair))
|
||||||
|
(if (>= depth 4)
|
||||||
|
; explode
|
||||||
|
(let [(left (car pair))
|
||||||
|
(right (cadr pair))]
|
||||||
|
(add-literal! input (- index 1) left)
|
||||||
|
(add-literal! input (+ index 2) right)
|
||||||
|
(set-parent! parent 0)
|
||||||
|
(set! index #f)) ; kill recursion
|
||||||
|
(begin
|
||||||
|
(look pair set-car! (+ depth 1) (car pair))
|
||||||
|
(when index
|
||||||
|
(look pair set-cadr! (+ depth 1) (cadr pair)))))
|
||||||
|
; pair is actually a number
|
||||||
|
(set! index (+ index 1))))
|
||||||
|
(not index)))
|
||||||
|
|
||||||
|
; split snailfish number if possible
|
||||||
|
; returns #t if any number has been split
|
||||||
|
(define (split! input)
|
||||||
|
(let [(index 0)]
|
||||||
|
(let look [(pair input)]
|
||||||
|
(if (number? pair)
|
||||||
|
(if (>= pair 10)
|
||||||
|
(begin
|
||||||
|
; split
|
||||||
|
(set-literal! input index (list (div pair 2) (- pair (div pair 2))))
|
||||||
|
(set! index #f) ; kill recursion
|
||||||
|
(reduce! input))
|
||||||
|
(set! index (+ index 1)))
|
||||||
|
(begin
|
||||||
|
(look (car pair))
|
||||||
|
(when index ; check recursion hasn't been killed
|
||||||
|
(look (cadr pair))))))
|
||||||
|
(not index)))
|
||||||
|
|
||||||
|
; reduce snailfish number according to the rules of the problem
|
||||||
|
(define (reduce! input)
|
||||||
|
(if (explode! input)
|
||||||
|
(reduce! input)
|
||||||
|
(if (split! input)
|
||||||
|
(reduce! input)
|
||||||
|
input)))
|
||||||
|
|
||||||
|
; adds two snailfish numbers
|
||||||
|
; input will be corrupted!
|
||||||
|
(define (add! a b)
|
||||||
|
(reduce! (list a b)))
|
||||||
|
|
||||||
|
; compute magnitude of snailfish number
|
||||||
|
(define (magnitude n)
|
||||||
|
(if (number? n)
|
||||||
|
n
|
||||||
|
(+ (* 3 (magnitude (car n)))
|
||||||
|
(* 2 (magnitude (cadr n))))))
|
||||||
|
|
||||||
|
; deep copy given list
|
||||||
|
(define (duplicate lst)
|
||||||
|
(if (pair? lst)
|
||||||
|
(cons (duplicate (car lst)) (duplicate (cdr lst)))
|
||||||
|
lst))
|
||||||
|
|
||||||
|
; finds the largest magnitude obtained by summing any two numbers from the given list
|
||||||
|
(define (largest-magnitude numbers)
|
||||||
|
(let [(largest 0)]
|
||||||
|
(for-each
|
||||||
|
(lambda (n1)
|
||||||
|
(for-each
|
||||||
|
(lambda (n2)
|
||||||
|
(let* [(sum (add! (duplicate n1) (duplicate n2)))
|
||||||
|
(mag (magnitude sum))]
|
||||||
|
(when (> mag largest)
|
||||||
|
(set! largest mag))))
|
||||||
|
(remove n1 numbers)))
|
||||||
|
numbers)
|
||||||
|
largest))
|
||||||
|
|
||||||
|
(call-with-input-file
|
||||||
|
"input"
|
||||||
|
(lambda (file)
|
||||||
|
(let [(numbers (load-numbers file))]
|
||||||
|
(let [(numbers (duplicate numbers))]
|
||||||
|
(printf "part 1:~% Magnitude of final sum: ~a~%"
|
||||||
|
(magnitude (fold-left add! (car numbers) (cdr numbers)))))
|
||||||
|
(printf "part 2:~% Largest magnitude: ~a~%"
|
||||||
|
(largest-magnitude numbers)))))
|
||||||
100
18-snailfish/input
Normal file
100
18-snailfish/input
Normal file
@@ -0,0 +1,100 @@
|
|||||||
|
[[[[9,5],[9,4]],[[6,5],[7,0]]],4]
|
||||||
|
[[[5,2],[[7,2],1]],[[[7,5],[0,8]],[[6,9],[7,3]]]]
|
||||||
|
[[[9,7],[0,1]],9]
|
||||||
|
[1,[[7,3],[[3,7],[3,2]]]]
|
||||||
|
[[9,[[0,8],7]],[[3,1],[[6,6],[9,0]]]]
|
||||||
|
[4,[[4,4],[[7,7],1]]]
|
||||||
|
[[[[6,2],[5,1]],[[3,3],9]],[7,[[5,7],[5,0]]]]
|
||||||
|
[[[[4,8],[4,9]],[1,[9,3]]],[1,[1,[6,1]]]]
|
||||||
|
[[[[4,7],[3,4]],[8,3]],[[3,7],[0,[1,8]]]]
|
||||||
|
[[[6,[4,8]],[4,5]],[4,[1,3]]]
|
||||||
|
[[[0,7],0],[[6,[1,8]],[9,[7,9]]]]
|
||||||
|
[[[[4,8],[3,9]],[4,5]],[1,1]]
|
||||||
|
[[[4,2],[0,[6,7]]],[[[1,8],2],[8,8]]]
|
||||||
|
[[[[1,1],7],5],[[6,[5,6]],[6,[7,5]]]]
|
||||||
|
[[[[3,2],5],[[5,3],1]],[[[0,4],[9,6]],9]]
|
||||||
|
[[6,[7,6]],9]
|
||||||
|
[[[[4,0],[0,1]],7],1]
|
||||||
|
[[[[1,3],4],6],[[1,[4,2]],[1,4]]]
|
||||||
|
[[[[6,9],[4,1]],[[6,3],[0,8]]],[[4,0],[[3,2],[2,9]]]]
|
||||||
|
[[[3,6],[[2,0],[3,2]]],[2,5]]
|
||||||
|
[[[[4,3],5],5],[[4,[4,0]],6]]
|
||||||
|
[[[[4,0],3],[[3,5],8]],[[8,[4,4]],[[9,9],[4,1]]]]
|
||||||
|
[[[2,7],6],1]
|
||||||
|
[[[[5,3],[8,4]],[0,0]],4]
|
||||||
|
[[[0,[8,1]],0],3]
|
||||||
|
[[[6,5],[8,2]],[[[6,9],[6,1]],[9,9]]]
|
||||||
|
[0,[[4,9],6]]
|
||||||
|
[[9,[[9,9],4]],[[[4,7],1],2]]
|
||||||
|
[[8,0],[[[0,7],6],[[6,4],2]]]
|
||||||
|
[[1,[[2,4],8]],1]
|
||||||
|
[[[[1,3],4],[[1,3],0]],[[[1,2],3],2]]
|
||||||
|
[[[[2,1],2],[5,[2,8]]],[2,[[6,0],2]]]
|
||||||
|
[[[8,[1,0]],[[6,7],[9,6]]],[[2,[9,7]],5]]
|
||||||
|
[[[3,[2,0]],[[3,2],[0,0]]],[[[4,6],[9,4]],[[7,8],[5,1]]]]
|
||||||
|
[[3,[[9,9],[7,2]]],[[1,3],[2,[3,2]]]]
|
||||||
|
[4,[4,[[9,5],6]]]
|
||||||
|
[[[[5,7],7],[[3,4],0]],[[9,[8,2]],[2,3]]]
|
||||||
|
[[[[2,1],[5,7]],4],[[[6,3],8],[[1,6],[5,1]]]]
|
||||||
|
[[[4,4],[[0,9],[7,8]]],[[2,[2,5]],5]]
|
||||||
|
[1,[5,[[3,7],[8,2]]]]
|
||||||
|
[[[[9,5],[8,6]],[5,5]],[[[9,2],8],[[9,3],[3,8]]]]
|
||||||
|
[0,[[9,5],[[3,7],7]]]
|
||||||
|
[[[8,[0,4]],[[2,9],6]],[[6,[8,0]],4]]
|
||||||
|
[[0,[3,5]],[[5,[0,1]],[[3,6],7]]]
|
||||||
|
[[2,[7,1]],[[[5,0],[7,7]],[[2,3],9]]]
|
||||||
|
[[5,[9,[3,9]]],[[8,[3,7]],[[7,6],[3,0]]]]
|
||||||
|
[[[4,[2,5]],5],[3,1]]
|
||||||
|
[[[[4,3],1],[[5,7],6]],[0,[3,1]]]
|
||||||
|
[[8,9],[[[0,7],5],[6,[5,7]]]]
|
||||||
|
[[6,8],[[5,8],[[8,2],[6,0]]]]
|
||||||
|
[[1,[5,6]],5]
|
||||||
|
[[[6,1],[9,[1,2]]],1]
|
||||||
|
[[5,[7,[4,8]]],[[4,[2,9]],5]]
|
||||||
|
[[[2,2],[[7,1],3]],[[[9,7],[4,6]],[1,[0,1]]]]
|
||||||
|
[[3,[6,[4,5]]],2]
|
||||||
|
[[[0,2],[[8,1],[0,6]]],[[7,[9,6]],0]]
|
||||||
|
[[[[1,0],[5,1]],[[0,6],5]],[[[1,8],8],[[0,2],5]]]
|
||||||
|
[[6,[[3,6],6]],[[[9,7],[6,4]],[[9,5],1]]]
|
||||||
|
[[[0,[5,6]],[9,0]],[[2,9],9]]
|
||||||
|
[1,[[4,[9,3]],0]]
|
||||||
|
[[1,0],[[1,9],[4,8]]]
|
||||||
|
[[[9,3],[7,0]],[[[5,1],[3,8]],9]]
|
||||||
|
[[[3,9],[[5,9],2]],[[7,2],1]]
|
||||||
|
[[1,[[3,0],[7,6]]],[7,[8,1]]]
|
||||||
|
[0,[6,[[7,1],[1,1]]]]
|
||||||
|
[[4,[[5,0],[2,1]]],[[[8,8],[8,1]],7]]
|
||||||
|
[[[[9,3],[4,3]],4],[7,5]]
|
||||||
|
[[9,[[7,4],[8,3]]],[[[1,9],7],[[1,6],[3,1]]]]
|
||||||
|
[[6,9],[5,[0,[5,1]]]]
|
||||||
|
[[[8,7],3],[[4,8],[0,7]]]
|
||||||
|
[[[[3,1],2],[[1,6],[4,3]]],[0,6]]
|
||||||
|
[[5,[[5,4],3]],[[8,8],9]]
|
||||||
|
[[5,[3,[4,5]]],[[2,[6,0]],[6,1]]]
|
||||||
|
[[[[9,5],3],6],[[8,[1,9]],[[5,2],5]]]
|
||||||
|
[[[7,5],[[3,6],4]],[6,[[5,1],[0,1]]]]
|
||||||
|
[[1,[[4,8],[1,3]]],7]
|
||||||
|
[[4,[[4,0],5]],[[[6,2],7],[[4,8],[4,9]]]]
|
||||||
|
[[[[2,3],[0,9]],[7,2]],[4,5]]
|
||||||
|
[[[[7,7],[8,0]],[7,7]],[[[6,6],[3,2]],[4,[4,3]]]]
|
||||||
|
[[[[8,7],6],[[5,5],0]],[[6,[7,3]],[[4,1],[1,7]]]]
|
||||||
|
[[[2,[2,2]],[[5,2],1]],[[9,[9,2]],6]]
|
||||||
|
[[[[1,7],6],[[8,8],5]],[6,[1,[1,7]]]]
|
||||||
|
[[[[8,6],[3,2]],[[5,2],[2,0]]],[[[8,7],2],[[5,5],2]]]
|
||||||
|
[[[8,[9,0]],[[9,5],[7,5]]],[[5,1],[[1,1],[4,6]]]]
|
||||||
|
[5,[9,[[0,2],7]]]
|
||||||
|
[8,[[0,[4,9]],[[7,4],9]]]
|
||||||
|
[[[[2,9],5],[[0,6],[6,6]]],[[0,6],[[4,2],[9,9]]]]
|
||||||
|
[7,[[[4,3],3],[[5,4],[6,0]]]]
|
||||||
|
[[0,[8,[1,1]]],5]
|
||||||
|
[[[1,8],[[4,6],[9,7]]],[[[6,6],[2,6]],[4,3]]]
|
||||||
|
[[0,[[7,5],[9,9]]],[[9,7],[6,2]]]
|
||||||
|
[[[9,[3,0]],[[1,4],0]],[[1,1],1]]
|
||||||
|
[[[0,7],[[3,0],8]],[[6,[8,0]],[[4,5],[4,0]]]]
|
||||||
|
[[[[2,9],[4,2]],[5,[9,3]]],[4,[2,[3,4]]]]
|
||||||
|
[[[1,[7,3]],[[5,7],0]],[6,[[6,5],2]]]
|
||||||
|
[4,5]
|
||||||
|
[[7,9],[6,[[6,5],[1,0]]]]
|
||||||
|
[[4,[[7,5],8]],[[4,0],[[6,6],[0,4]]]]
|
||||||
|
[[[9,[7,7]],[[4,2],7]],4]
|
||||||
|
[[0,[0,3]],5]
|
||||||
10
18-snailfish/simple
Normal file
10
18-snailfish/simple
Normal file
@@ -0,0 +1,10 @@
|
|||||||
|
[[[0,[5,8]],[[1,7],[9,6]]],[[4,[1,2]],[[1,4],2]]]
|
||||||
|
[[[5,[2,8]],4],[5,[[9,9],0]]]
|
||||||
|
[6,[[[6,2],[5,6]],[[7,6],[4,7]]]]
|
||||||
|
[[[6,[0,7]],[0,9]],[4,[9,[9,0]]]]
|
||||||
|
[[[7,[6,4]],[3,[1,3]]],[[[5,5],1],9]]
|
||||||
|
[[6,[[7,3],[3,2]]],[[[3,8],[5,7]],4]]
|
||||||
|
[[[[5,4],[7,7]],8],[[8,3],8]]
|
||||||
|
[[9,3],[[9,9],[6,[4,9]]]]
|
||||||
|
[[2,[[7,7],7]],[[5,8],[[9,3],[0,2]]]]
|
||||||
|
[[[[5,2],5],[8,[3,7]]],[[5,[7,5]],[4,4]]]
|
||||||
77
20-trench-map/code.scm
Normal file
77
20-trench-map/code.scm
Normal file
@@ -0,0 +1,77 @@
|
|||||||
|
(load "../common.scm")
|
||||||
|
|
||||||
|
; returns a vector of the same length of input string
|
||||||
|
; where all values are 0 except for when the corresponding
|
||||||
|
; entry in the string is '#' which will have a 1 instead.
|
||||||
|
(define (string->bin-vector str)
|
||||||
|
(vector-unfold
|
||||||
|
(lambda (i)
|
||||||
|
(if (char=? (string-ref str i) #\#) 1 0))
|
||||||
|
(string-length str)))
|
||||||
|
|
||||||
|
; returns a binary matrix loaded from the file
|
||||||
|
; all the lines are expected to be the same lengths
|
||||||
|
(define (file->matrix file)
|
||||||
|
(let loop [(data '())]
|
||||||
|
(if (eof-object? (peek-char file))
|
||||||
|
(matrix-from-data (reverse-list->vector data))
|
||||||
|
(loop (cons (string->bin-vector (get-line file)) data)))))
|
||||||
|
|
||||||
|
; palette enhancing algorihtm:
|
||||||
|
; for each pixel in input image
|
||||||
|
; gather all pixels around it to form a 3x3 matrix
|
||||||
|
; turn that matrix into a binary number, row by row
|
||||||
|
; look up new pixel value in input palette
|
||||||
|
(define (enhance image palette steps)
|
||||||
|
(let* [(new-width (+ (matrix-width image) 4))
|
||||||
|
(new-height (+ (matrix-height image) 4))
|
||||||
|
(new-image (filled-matrix new-width new-height 0))
|
||||||
|
(top-left (matrix-get image 0 0 0))
|
||||||
|
; if palette 0 is 1, outside becomes all 1 each odd iteration
|
||||||
|
(outside (if (= (vector-ref palette 0) 1) (mod steps 2) 0))]
|
||||||
|
(update-matrix!
|
||||||
|
new-image
|
||||||
|
(lambda (x y v)
|
||||||
|
(vector-ref palette (+ (* (matrix-get image (- x 3) (- y 3) outside) 256)
|
||||||
|
(* (matrix-get image (- x 2) (- y 3) outside) 128)
|
||||||
|
(* (matrix-get image (- x 1) (- y 3) outside) 64)
|
||||||
|
(* (matrix-get image (- x 3) (- y 2) outside) 32)
|
||||||
|
(* (matrix-get image (- x 2) (- y 2) outside) 16)
|
||||||
|
(* (matrix-get image (- x 1) (- y 2) outside) 8)
|
||||||
|
(* (matrix-get image (- x 3) (- y 1) outside) 4)
|
||||||
|
(* (matrix-get image (- x 2) (- y 1) outside) 2)
|
||||||
|
(* (matrix-get image (- x 1) (- y 1) outside) 1)))))
|
||||||
|
(if (<= steps 1)
|
||||||
|
new-image
|
||||||
|
(enhance new-image palette (- steps 1)))))
|
||||||
|
|
||||||
|
; for debugging purposes
|
||||||
|
; output a PGM 1bpp image file from a given binary matrix
|
||||||
|
(define (matrix->image-file matrix filename)
|
||||||
|
(when (file-exists? filename)
|
||||||
|
(delete-file filename))
|
||||||
|
(call-with-output-file
|
||||||
|
filename
|
||||||
|
(lambda (file)
|
||||||
|
(fprintf file "P1~%~a ~a~%" (matrix-width matrix) (matrix-height matrix))
|
||||||
|
(vector-for-each
|
||||||
|
(lambda (y line)
|
||||||
|
(vector-for-each
|
||||||
|
(lambda (x pixel) (fprintf file "~a " (- 1 pixel))) line)
|
||||||
|
(fprintf file "~%"))
|
||||||
|
(matrix-data matrix)))))
|
||||||
|
|
||||||
|
(call-with-input-file
|
||||||
|
"input"
|
||||||
|
(lambda (file)
|
||||||
|
(let* [(enhancer (string->bin-vector (get-line file)))
|
||||||
|
(image (begin
|
||||||
|
(get-line file) ; skip empty line
|
||||||
|
(file->matrix file)))]
|
||||||
|
(let [(enhanced-2 (enhance image enhancer 2))]
|
||||||
|
(printf "part 1:~% Lit pixels after enhancing twice: ~a~%"
|
||||||
|
(matrix-sum enhanced-2))
|
||||||
|
(let [(enhanced-50 (enhance enhanced-2 enhancer 48))]
|
||||||
|
(printf "part 2:~% Lit pixels after enhancing fifty times: ~a~%"
|
||||||
|
(matrix-sum enhanced-50)))))))
|
||||||
|
|
||||||
102
20-trench-map/input
Normal file
102
20-trench-map/input
Normal file
@@ -0,0 +1,102 @@
|
|||||||
|
#######..#.##.##...##.#.#..###..##....######.#.#..#..######.#.#..#####..##.##...#..##........#.#.#...##..##.#####..####.#####..####.#.##.#.#.#.##...##.##.#....###..#...###.#.##..##....##.##.#####..#...#..#....##..##.......##.##....###...#.##...######.##.#######.#.#.#.##.#.#..##.##...##.#.##.#####.#####.###.#....###..###.##.....###..#.##.########..#.#..####..#.###...##...##....##.#.#####..#...##.#..###...##......#.....#.##....##.###..#####..##.###....#..##..##.##.#######.#.##.##.#.####..###.###..#.####..##..
|
||||||
|
|
||||||
|
.##..#.#....#..#.###..#..#..###..#.#.#.##.#..##.##...#.##.#.#.###.#.##...#.#####..#.#...#..#.#.###.#
|
||||||
|
.#..#####....##....#....#......###.##.#.#.#.##...##...##.##.##.###..#.####.######.#.##.#.....###..#.
|
||||||
|
###..#.##.##.##.....##..#...#..###...#####.##.#...#.#.#.....#.#..##...##..##.#..##.#.#######.....##.
|
||||||
|
.#.#.####..#.##..####.#.##.##.#.#..#####.####.#.###.####.....#.###.#.####..############...#.##...##.
|
||||||
|
###.#..#..######.#.###.....##.#...##.....#..#..##...#.#..##.....#.#..###............##.#...#..####..
|
||||||
|
#..###....####...###.......###.##.###.#.##.##.#.#.##..#...#.##..####..###.....#.#.#######.###...####
|
||||||
|
#####....#.#.##.#...#...#.#.#..#.#.#......####..####.##.###..####..###...#..#..##.##.#.#####.###.#.#
|
||||||
|
...#.####.##...#..####..#.#.##........#...##.......##.#.#.###.#..#..#####...#....#.##..#.#.###.#####
|
||||||
|
.#..#....##..###.#...#...#..####..#...####.#.#.#..####.#.###...#...#..#...####.#.######.##......###.
|
||||||
|
.####..##.##..###..####..##.###..#.#........##..#...##....##..#..##.#..#..##.####.##.#...###...##..#
|
||||||
|
#..###...#.#.##..#..#.....#.#........##.#.#..###..#..#.#.#.##.#######.#.##...#.#.#..##..#....#....#.
|
||||||
|
..#######.#...##...###..#....###...#.#.#...###..#..#####.###....#.#.#.#..#..#.#.#...#.#..##.##..###.
|
||||||
|
#.##.....##.....##.#..#...###.##.###..#.#.#.##..#.#.##......#.##..##..#.#.#.#.#..##.#.##..###..##.#.
|
||||||
|
...##..#..#....#.#.#..##..##.##...####..##.##..#...#.....##.....##.#.###.##.###.###......#.#...###..
|
||||||
|
.##.#.#...#.##..##.###.#.#..#####.#.#....###.#.##.....##.###..####.#.....#..#..####.##.######.#..#.#
|
||||||
|
##.#.#...#....###..##..###.#.##.#..##..#.#..#.##.####...###....#...#.#.##...####..###...#..#..###.#.
|
||||||
|
#...####.#...##.#.##...##.##.#..##.##.#.#...#.#.##.#.###.##.#.#...###...#..#.#..###.#.#..##..#..#.#.
|
||||||
|
#.##.#.#.#..###.###.##..#...#####..###.##..#.##.##..####...###.#..##..##.#....###.#.####.###.#.##..#
|
||||||
|
.#.#.###.##....##...#....#.#.##..#.....###.#.#.#..##.##.##....#.####.##.#.#....#.####.##..#..#.##...
|
||||||
|
####.#......#.####.#...#.####...#.#.#.#..##..#.#.#.###.######.....#.#.#..##.###..##....###.#...##.#.
|
||||||
|
.#..##.#..###.#.##.#.##..###.#..##...#...##.#.#...#.##..##.##.##.....##.##..##..###.##....#.##..#...
|
||||||
|
#.#.###..####..#.#####...#.##....####..#.#.##.###....##.#######..#.#..#.##..##...#.....##.#.#.##.#.#
|
||||||
|
...#..##.....#.###.#...#.##.#......##..##.....##..###.##...####.#...###..###.#.###..#.########.##.#.
|
||||||
|
..##.#...#..####....###.####.#..#..#.....#.###.#..#..#..#.####.....##..#.#..#####.##...#.#..#.#.#...
|
||||||
|
.####...#.#...#..##...#......#.###..##...#.#.#.###.#...####.#####..#..#.########..###.##...##...#.##
|
||||||
|
##.#.#..###.####.#....######.#####.#.##.#.##..#..##....##.###.##..#.##....###..##.#.....###.####.#..
|
||||||
|
...#.#.#.....####..######.##...#..#..##.#######..#.....###.###.......##.###...#..##..#.###.###......
|
||||||
|
..#......#.#.......###.#######..####.#........##.#..##...###....#...###.....#.#.#..###..#.#.#......#
|
||||||
|
...#.##.#.###.#....#..#.###.###.##......######.#.###.##.##.......#..#.....##..##...#....#.######.#..
|
||||||
|
##.#...#..#.##.#..#.#.....#####.......#.##..#..###........#.##.###..#..##.#......##..#.#.##....##.##
|
||||||
|
.##.#.#####.###...###.#..#..##..#.##..##.#..#.####..#######..############..#...#..###....####..#.#.#
|
||||||
|
#.#..#...##.#.###..#...###.##..###.#.#.#.#....#.#.##.#..#.#...#.#..###.......###.#..#..#.....####.##
|
||||||
|
..#..###...##..#.#.#...##..#...##.##.#..###.#.##.####....#...#..####.#.#.###..#....#...#.#####..##.#
|
||||||
|
#..##...###...#####.###...####.#..#...##.#..#...####.#.##..####..###.#..###.#..#.##.#.#....#...#...#
|
||||||
|
...#.#.#####.###..##.#..##.#.....#..#..###.#.####..######..#.....####.#...##.#####.###.###.#..##.#..
|
||||||
|
.....#..#.#...###.#.#.###.###...###...##.....##.##...##..#.#..#...#...#######.......#.#.#######..#.#
|
||||||
|
######...##.#...#.#.####..#......##..#.#.##.#..#####.#..#....#..#.....##.####.####.#.##.##..#..#....
|
||||||
|
#.#.#.#####....###.##.##...##.#.#.....###...#.#....#.####.#.#......#.#######...#.###....####.#......
|
||||||
|
#...####.#......#.....##...#####.##..##..#.##..##.#.#..#.#..#.#.##.....#.##.#.##.###.....#.####.#.#.
|
||||||
|
..###.#..##.####..##..#...##.#....#.....#.#####..#.#.####.###.#.####.#..###....#.#.#...#.#.....#.##.
|
||||||
|
.##.#....#.....#......#.#.......####....##.###.#...#.#.#..#...##.#.##.##.#...###.#......#.....#.####
|
||||||
|
##.#..##..###...#.##..#####...#.##......#..#..##.#.###....###..#..##...#####.#######...#.#..#...#.##
|
||||||
|
...#.#.#.#.#....#.####....#####..###...#.#..#.#....#.#.#......#.##.....####.....#####....#.#.#...###
|
||||||
|
############...###.##.##.....##..####....###.##..#####...#.###.#######.##.####.#....##.#.###..###.#.
|
||||||
|
.##.#.##.###...#.######.##..##.#.#####.######...####..###..######.###.#...####..####.#.##.###.#.....
|
||||||
|
#..#..#.#........#.##.#.........#####..#......######.###...#.#.....##.##..#####.#..##.#..##..#######
|
||||||
|
..##....#.#.####..#....#....#...##.####.#......#......####..##.....#..#..#...#..#.###.##....###..#.#
|
||||||
|
#...##.#..##...#....####...###..#..###..#.....##.#.###.#..##.#.#.#.#......#.....#..####.##.........#
|
||||||
|
##.#.##.##.#.##...#.##.#.#.#.#..#....###..#..#.......##..#.#.##...#.####...##..###.##...#...#.#...##
|
||||||
|
#.##.#.#...#....#.##..##.#...##..#.....###.##..####.##...#####....#.###.##..#..###..#..##.#....##..#
|
||||||
|
#.#.#..##.#.#....##..###.#..####....###.#..#.#.####.#.##.......#..###.#......#.##.##.###.#######..##
|
||||||
|
.#.####.#.....#.#####.#.##.####.....#.....##.#.##.......#..#.#..#..#....##....#...##.#######.#.####.
|
||||||
|
#####.###.#..##.#..####.##..##........###.######...#..###....#.#.....#..####.##..###..####.#.#....##
|
||||||
|
.##...###...###.###.#.##..#.##.##..#.#.##.##..#.###.##.........#.##.####.###...##..##.#.#...#.....#.
|
||||||
|
.#..#.#.....#.#.##..#..#######...#..####.#...#.###.###.###.#.##..#...##.#.######.#.#.##.##..#..###..
|
||||||
|
#####.#....#.#.....#...##.#.#.#.##...#.#.###.#.....#....#......#.#.####.##.###.#..#..#.#.##...#....#
|
||||||
|
##.....#........#.#.#####.#..####...##...##.#.#.###.....###..#..#.#.#.##.###.#.###.##..#.#.###....##
|
||||||
|
#..#.#.#.#.#......#...#..##.####....#..#....#..#.#...#.#.#.##..##.#.####.#..###..##..##.####.#..#..#
|
||||||
|
#..#.####.#..###.##.#....###..#####..#####..##.########..#..###..###..#.###.#.#..#..###..#..#.#..###
|
||||||
|
.#.######.##..#..#.###..######...#.###.....#.##..#...####......#.##.#.#.##.#.#...#..##..#.#####.##..
|
||||||
|
..#..#.#...#.....#.##.##.#####.###..#.##..#####.#.#..##.....#..####....#...##.#...#.####.#####...###
|
||||||
|
#.##...#.##.###.#..##..#.########.#.#...##.#####..##..#####.#####.######.######....#...####..#.#.#..
|
||||||
|
.##.##..##.#...#.......#.###.####.#...##....####..#..###...#####.#...#.##.####.##.#.#.##.#..###.#..#
|
||||||
|
.#..#.#.#..#.###....###..##.....#....#....####.#.##.##.....#..#..#..#.###....##......#.#..##...#..#.
|
||||||
|
##...###.###......#.#..#.#.#######.##.#...#.##.#####....##...#..#.....###....##.#.#.###..#....#.#...
|
||||||
|
.##.##.#..#.###.###.#..#.######....#.##..##.#..#...#.#.###...#.#####...##.#.##..##..##..####..#.#..#
|
||||||
|
.##.....#....###..##.##.#.....#..######....##.###..#..#...##..#....###.####..#####...####..###.#...#
|
||||||
|
####.###...#...###...#####.#..#######.#####..#...#.##...###....#.#...#..#####.#..#..##.#.....#####.#
|
||||||
|
#.....#...######.#.#.#.#.#.###.####.#..#.....#..##.##...#.#..##..#..#.....#....######.##.#.##..#....
|
||||||
|
#####..#..##...#....#.......#.#....##.#.#..#.#.##...##.#....####..#...#.##..#.#.#.#...#.###...###.#.
|
||||||
|
.#.#.####....#.##.###.##..###..###.##..###..##...#.##.#.####..#....#..#....#...##...##..###..##....#
|
||||||
|
.##....###.##.#...#........#...###...#..###.##.####.#.##.#.##.###..#.##..#..#...##...##...##.#..#.#.
|
||||||
|
#..##.#..#######.##.#.#.#.####.#..........#.#..##..###.##.#.#.....#....##.#####..##.###..#.#....#.##
|
||||||
|
.##.#.#.###...#...##..#####..#.###..########..#...##...###..#..###..##.....####.###..###..##.##.##.#
|
||||||
|
#..##.##.#...##..##...##..##.###....#.#...######.####.##.###.#.#..##.#.###..##.###...#.#####..###.##
|
||||||
|
..##........##..##..#.#...#.#..##.##..#..#...#.#.#..####..#...####.##...##.#....#.##.###...#.#.##...
|
||||||
|
..#.#..#.#.##.##.##.##.#....##.#######.#....##.##.......##.##..#.##..#....#.####.#.#.....#.###.###..
|
||||||
|
#####...#.#..#.##..####...#..##.#####....#.###.##..########..###.######.#..#.#..##.#..#..#.######..#
|
||||||
|
..#...#.#....#.....#######..#.##.#.#..##.......#..##...#.##..###.#.#..##.#....###.#........#......##
|
||||||
|
#####.#..#.#.#..####...#.#......##.##.##.#...##.##...#.####...####......##..##..#.##.#####.###......
|
||||||
|
#.#..#.#..##.###.##.##..#.#..#.###...#...###.##.#.#....#..##..##...#.###.#......#.#.###..#.####...#.
|
||||||
|
.##..#.##.#.#.##########.##.##....#.####.#.#...###.#...#.#...##.##..####.....###.##.....#.#..#.#.###
|
||||||
|
###.##.#...#.##.##.#.##.##.#.#.#.###...##..#....#.##.#..####..#..#.#.#.#......##........#..##..#..##
|
||||||
|
####...#.##.##.###.#.##.#.....###..##.#..##.##..#.##..#.##.#.##..#......#.#..##.##...#..#.#..#.#.#..
|
||||||
|
###..#.##.##.#.##.#.#..#....#..##.##...#.......#.#..#.###.#..##.#.########..##.#..##.###...#.#.##.##
|
||||||
|
...##.#..#####..###.#.#....####.##.##....#.#.##..#..##..#...#....###.##.....#.#...####.#####....#.#.
|
||||||
|
#.####....#...#####..#..#.##..#..###..#.#....#..#.#######....#....#.#...#.####......#.##...#...##.##
|
||||||
|
##.#.#.#...#....#.....###.####.####.##.......####.####..#...#...#.#..#.#.##....#.#...#.########....#
|
||||||
|
##..#...#.##.##..#.#.##...###.##..#..#...#.#.#.#...#.#..#.#..#...#.#...#.#.##.###.....#.##.####.#...
|
||||||
|
.###..#....#.....#.#.#..#..#######...#..#.###..##.#.#####.#..###....#.#..#.##..#.#.#......#..###..##
|
||||||
|
##..#.####.##..###.##..#.##....##.##....######..#.##..###.##.#.##..####..#.###.###.#.####..#..######
|
||||||
|
.#.##.##...#....#.#.#..##.##.#####.##.#.###.##.....#.##.####...#..##...#.####.#.#.....#...###...###.
|
||||||
|
...#...###.......###...#.#..#....#...##.#.#####.###.#..#.##.#.##.##...#...##########.#.#.#.###.#.#..
|
||||||
|
###...#.......#.#.#.###...#...####.#.##.##..#..###.####.#....##.#.##..#.####.########.######.##...##
|
||||||
|
.#...##..#...#..##.##.#....#.##..###.#..###......###..###.....#.#.#..#.####.#...###....####...##..#.
|
||||||
|
#.##.###.#####.####.#.#.........#...#....###...#.#..#.#...###...##..#...#..#.#.#..#####..#.####.##.#
|
||||||
|
...##.###.###..###.#.####.##.#....#.....#.#.###..#.#.....#.#.##..###.#.##.#.#.##..###...#.##..##..#.
|
||||||
|
##...#.#.##..####..#.##........#..#.####.####.#..#..###.#.#####..#....#...##.#.###......#.#####.#.#.
|
||||||
|
#...##..#.###..#.#.#...###..#.#.#....#....#..##.###.#.#....#....#.#.#.##...#.#..##....#.####..##.###
|
||||||
|
#.###.#....#.###..####..#..###.##......#.#...##.##.##.#..#...##...#.####...##.#.#...###..##..##.####
|
||||||
137
21-dirac-dice/code.scm
Normal file
137
21-dirac-dice/code.scm
Normal file
@@ -0,0 +1,137 @@
|
|||||||
|
(load "../common.scm")
|
||||||
|
|
||||||
|
(define (read-starting-positions filename)
|
||||||
|
(call-with-input-file
|
||||||
|
filename
|
||||||
|
(lambda (file)
|
||||||
|
(let* [(player-1 (begin
|
||||||
|
(get-string-n file (string-length "Player 1 starting position: "))
|
||||||
|
(get-number file)))
|
||||||
|
(player-2 (begin
|
||||||
|
(get-string-n file (string-length "Player 2 starting position: "))
|
||||||
|
(get-number file)))]
|
||||||
|
(values player-1 player-2)))))
|
||||||
|
|
||||||
|
; returns a lambda that yields increasing numbers from 1 to 100, then repeating back from 1
|
||||||
|
(define (deterministic-dice)
|
||||||
|
(let [(value -1)]
|
||||||
|
(lambda ()
|
||||||
|
(set! value (mod (+ value 1) 100))
|
||||||
|
(+ value 1))))
|
||||||
|
|
||||||
|
; play a game of dirac with a magic deterministic dice that always yields increasing values
|
||||||
|
; returned value is multiplication of dice roll count and final score of opponent
|
||||||
|
(define (play-deterministic position-1 position-2 win-score)
|
||||||
|
(let [(dice (deterministic-dice))]
|
||||||
|
; we subtract one from position so that we can just use "mod 10" to wrap around
|
||||||
|
(let repeat [(player-1 (cons (- position-1 1) 0)) ; each player pair is (position . score)
|
||||||
|
(player-2 (cons (- position-2 1) 0))
|
||||||
|
(rolls 3)]
|
||||||
|
(let* [(new-position (mod (+ (car player-1) (dice) (dice) (dice)) 10))
|
||||||
|
; add 1 to account for off by 1 positions
|
||||||
|
(new-score (+ new-position (cdr player-1) 1))]
|
||||||
|
(if (>= new-score win-score)
|
||||||
|
(* (cdr player-2) rolls)
|
||||||
|
; swap players in next iteration
|
||||||
|
(repeat player-2 (cons new-position new-score) (+ 3 rolls)))))))
|
||||||
|
|
||||||
|
; state of an universe playing dirac, two players pawn position with their scores
|
||||||
|
(define-record-type state
|
||||||
|
(fields
|
||||||
|
; positions are 0..9 instead of input's 1..10
|
||||||
|
; so we can just mod 10 while incrementing position
|
||||||
|
(mutable position-1)
|
||||||
|
(mutable score-1)
|
||||||
|
(mutable position-2)
|
||||||
|
(mutable score-2)))
|
||||||
|
|
||||||
|
(define (state-copy state)
|
||||||
|
(make-state
|
||||||
|
(state-position-1 state)
|
||||||
|
(state-score-1 state)
|
||||||
|
(state-position-2 state)
|
||||||
|
(state-score-2 state)))
|
||||||
|
|
||||||
|
(define (state-equal? l r)
|
||||||
|
(and (equal? (state-position-1 l) (state-position-1 r))
|
||||||
|
(equal? (state-position-2 l) (state-position-2 r))
|
||||||
|
(equal? (state-score-1 l) (state-score-1 r))
|
||||||
|
(equal? (state-score-2 l) (state-score-2 r))))
|
||||||
|
|
||||||
|
(define (state-hash state)
|
||||||
|
(+ (state-position-1 state)
|
||||||
|
(* 6700417 (+ (state-position-2 state)
|
||||||
|
(* 6700417 (+ (state-score-1 state)
|
||||||
|
(* 6700417 (state-score-2 state))))))))
|
||||||
|
|
||||||
|
(define (make-state-hashtable)
|
||||||
|
(make-hashtable state-hash state-equal?))
|
||||||
|
|
||||||
|
(define (hashtable-for-each proc ht)
|
||||||
|
(let-values [((k v) (hashtable-entries ht))]
|
||||||
|
(vector-for-each (lambda (i k v) (proc k v)) k v)))
|
||||||
|
|
||||||
|
(define (hashtable-empty? ht)
|
||||||
|
(= (hashtable-size ht) 0))
|
||||||
|
|
||||||
|
; sum and amount of permutations of 3 3-sided dice
|
||||||
|
(define dirac-dice
|
||||||
|
'((3 . 1) ; (1 1 1)
|
||||||
|
(4 . 3) ; (1 1 2) (1 2 1) (2 1 1)
|
||||||
|
(5 . 6) ; (1 1 3) (1 2 2) (1 3 1) (2 1 2) (2 2 1) (3 1 1)
|
||||||
|
(6 . 7) ; (1 2 3) (1 3 2) (2 1 3) (2 2 2) (2 3 1) (3 1 2) (3 2 1)
|
||||||
|
(7 . 6) ; (1 3 3) (2 2 3) (2 3 2) (3 1 3) (3 2 2) (3 3 1)
|
||||||
|
(8 . 3) ; (2 3 3) (3 2 3) (3 3 2)
|
||||||
|
(9 . 1))) ; (3 3 3)
|
||||||
|
|
||||||
|
; roll dice creating as many necessary universes in the process
|
||||||
|
; returns amount of wins obtained with this call and new states
|
||||||
|
(define (dirac-roll win-score states player)
|
||||||
|
(let-values [((get-position get-score set-position! set-score!)
|
||||||
|
(if (= player 1)
|
||||||
|
(values state-position-1 state-score-1
|
||||||
|
state-position-1-set! state-score-1-set!)
|
||||||
|
(values state-position-2 state-score-2
|
||||||
|
state-position-2-set! state-score-2-set!)))]
|
||||||
|
(let [(additional-wins 0)
|
||||||
|
(new-states (make-state-hashtable))]
|
||||||
|
(for-each
|
||||||
|
(lambda (outcome)
|
||||||
|
(let [(sum (car outcome))
|
||||||
|
(permutations (cdr outcome))]
|
||||||
|
(hashtable-for-each
|
||||||
|
(lambda (state amount)
|
||||||
|
(let* [(new-position (mod (+ (get-position state) sum) 10))
|
||||||
|
(new-score (+ (get-score state) new-position 1))
|
||||||
|
(universes (* amount permutations))]
|
||||||
|
(if (>= new-score win-score)
|
||||||
|
(set! additional-wins (+ additional-wins universes))
|
||||||
|
(let [(new-state (state-copy state))]
|
||||||
|
(set-position! new-state new-position)
|
||||||
|
(set-score! new-state new-score)
|
||||||
|
(hashtable-set! new-states new-state
|
||||||
|
(+ universes (hashtable-ref new-states new-state 0)))))))
|
||||||
|
states)))
|
||||||
|
dirac-dice)
|
||||||
|
(values additional-wins new-states))))
|
||||||
|
|
||||||
|
; play dirac dice starting from given positions up until the given score
|
||||||
|
; returned value is maximum number of wins for any of the two players
|
||||||
|
(define (play-dirac position-1 position-2 win-score)
|
||||||
|
(let [(init-state (make-state-hashtable))]
|
||||||
|
(hashtable-set! init-state (make-state (- position-1 1) 0 (- position-2 1) 0) 1)
|
||||||
|
; "states" tracks the amount of universes currently using a given state
|
||||||
|
(let repeat [(states init-state) (player-1-wins 0) (player-2-wins 0) (player 1)]
|
||||||
|
(let-values [((additional-wins new-states)
|
||||||
|
(dirac-roll win-score states player))]
|
||||||
|
(set! player-1-wins (+ player-1-wins additional-wins))
|
||||||
|
(if (hashtable-empty? new-states) ; have all universes finished playing?
|
||||||
|
(max player-1-wins player-2-wins)
|
||||||
|
; swap players in next iteration
|
||||||
|
(repeat new-states player-2-wins player-1-wins (- 1 player)))))))
|
||||||
|
|
||||||
|
(let-values [((position-1 position-2) (read-starting-positions "input"))]
|
||||||
|
(printf "part 1:~% Rolls * Opponent Score = ~a~%"
|
||||||
|
(play-deterministic position-1 position-2 1000))
|
||||||
|
(printf "part 2:~% Max Winning Universes: ~a~%"
|
||||||
|
(play-dirac position-1 position-2 21)))
|
||||||
2
21-dirac-dice/input
Normal file
2
21-dirac-dice/input
Normal file
@@ -0,0 +1,2 @@
|
|||||||
|
Player 1 starting position: 10
|
||||||
|
Player 2 starting position: 6
|
||||||
74
22-reactor-reboot/code.scm
Normal file
74
22-reactor-reboot/code.scm
Normal file
@@ -0,0 +1,74 @@
|
|||||||
|
(load "../common.scm")
|
||||||
|
|
||||||
|
(define (read-cuboid-operation file)
|
||||||
|
(let* [(on/off (if (symbol=? (get-datum file) 'on) 1 0))
|
||||||
|
(x-start (begin (get-string-n file 3) (get-number file))) ; skipping " x="
|
||||||
|
(x-end (begin (get-string-n file 1) (get-number file))) ; skipping dot
|
||||||
|
(y-start (begin (get-string-n file 2) (get-number file))) ; skipping "y="
|
||||||
|
(y-end (begin (get-string-n file 1) (get-number file))) ; skipping dot
|
||||||
|
(z-start (begin (get-string-n file 2) (get-number file))) ; skipping "z="
|
||||||
|
(z-end (begin (get-string-n file 1) (get-number file)))] ; skipping dot
|
||||||
|
(list on/off x-start x-end y-start y-end z-start z-end)))
|
||||||
|
|
||||||
|
(define (load-cuboid-ops filename)
|
||||||
|
(call-with-input-file
|
||||||
|
filename
|
||||||
|
(lambda (file)
|
||||||
|
(let loop [(ops '())]
|
||||||
|
(if (eof-object? (peek-char file))
|
||||||
|
(reverse ops)
|
||||||
|
(loop (cons (read-cuboid-operation file) ops)))))))
|
||||||
|
|
||||||
|
(define (make-3d-vector x-size y-size z-size init)
|
||||||
|
(let x-loop [(x 0) (planes '())]
|
||||||
|
(if (= x x-size)
|
||||||
|
(reverse-list->vector planes)
|
||||||
|
(x-loop (+ x 1)
|
||||||
|
(cons
|
||||||
|
(let y-loop [(y 0) (lines '())]
|
||||||
|
(if (= y y-size)
|
||||||
|
(reverse-list->vector lines)
|
||||||
|
(y-loop (+ y 1) (cons (make-vector z-size init) lines))))
|
||||||
|
planes)))))
|
||||||
|
|
||||||
|
; set 3D volume to given value
|
||||||
|
; end ranges are inclusive!
|
||||||
|
(define (vector-3d-set! 3d-vector value x-start x-end y-start y-end z-start z-end)
|
||||||
|
(let [(width (- (vector-length (vector-ref (vector-ref 3d-vector 0) 0)) 1))
|
||||||
|
(height (- (vector-length (vector-ref 3d-vector 0)) 1))
|
||||||
|
(depth (- (vector-length 3d-vector) 1))]
|
||||||
|
(let x-loop [(x (max x-start 0))]
|
||||||
|
(unless (> x (min x-end width))
|
||||||
|
(let y-loop [(y (max y-start 0))]
|
||||||
|
(unless (> y (min y-end height))
|
||||||
|
(let z-loop [(z (max z-start 0))]
|
||||||
|
(unless (> z (min z-end depth))
|
||||||
|
(vector-set! (vector-ref (vector-ref 3d-vector x) y) z value)
|
||||||
|
(z-loop (+ z 1))))
|
||||||
|
(y-loop (+ y 1))))
|
||||||
|
(x-loop (+ x 1))))))
|
||||||
|
|
||||||
|
(define (vector-3d-sum 3d-vector)
|
||||||
|
(vector-fold
|
||||||
|
(lambda (i a v)
|
||||||
|
(+ a (vector-fold
|
||||||
|
(lambda (i a v)
|
||||||
|
(+ a (vector-fold
|
||||||
|
(lambda (i a v) (+ a v))
|
||||||
|
0 v)))
|
||||||
|
0 v)))
|
||||||
|
0 3d-vector))
|
||||||
|
|
||||||
|
(let [(operations (load-cuboid-ops "input"))
|
||||||
|
(grid (make-3d-vector 101 101 101 0))]
|
||||||
|
(let operate [(op operations)]
|
||||||
|
(unless (null? op)
|
||||||
|
(apply vector-3d-set! grid
|
||||||
|
(cons (caar op)
|
||||||
|
; offset x/y/z ranges from -50..50 to 0..101 to fit in 3d-vector
|
||||||
|
(map (lambda (x) (+ x 50)) (cdar op))))
|
||||||
|
(operate (cdr op))))
|
||||||
|
(printf "part 1:~% Cubes powered after initialization procedure: ~a~%"
|
||||||
|
(vector-3d-sum grid)))
|
||||||
|
|
||||||
|
;; do step 2 using a sparse voxel octree ?
|
||||||
420
22-reactor-reboot/input
Normal file
420
22-reactor-reboot/input
Normal file
@@ -0,0 +1,420 @@
|
|||||||
|
on x=-40..11,y=-14..32,z=-31..22
|
||||||
|
on x=-12..41,y=-30..15,z=-32..21
|
||||||
|
on x=-9..44,y=-33..17,z=-4..45
|
||||||
|
on x=-18..35,y=-40..10,z=-38..9
|
||||||
|
on x=-24..30,y=-11..39,z=-13..37
|
||||||
|
on x=-41..9,y=-36..10,z=-23..26
|
||||||
|
on x=-43..9,y=-29..18,z=-19..29
|
||||||
|
on x=-10..38,y=-36..12,z=-38..11
|
||||||
|
on x=-49..-3,y=-34..10,z=-7..37
|
||||||
|
on x=-48..2,y=-2..45,z=-6..41
|
||||||
|
off x=21..38,y=10..24,z=-28..-12
|
||||||
|
on x=-16..28,y=-29..24,z=-14..31
|
||||||
|
off x=-13..0,y=-39..-23,z=-14..-4
|
||||||
|
on x=-49..-4,y=-35..18,z=-42..4
|
||||||
|
off x=-40..-25,y=-4..7,z=-28..-9
|
||||||
|
on x=-6..40,y=-26..24,z=-31..15
|
||||||
|
off x=-14..-1,y=-4..15,z=-28..-16
|
||||||
|
on x=-14..37,y=-11..41,z=-44..5
|
||||||
|
off x=10..23,y=7..16,z=0..12
|
||||||
|
on x=-18..29,y=-21..26,z=-13..39
|
||||||
|
on x=52704..79839,y=37868..51010,z=-3392..33510
|
||||||
|
on x=38091..58614,y=46281..66998,z=28429..43580
|
||||||
|
on x=-9985..-2240,y=-86835..-71154,z=-52538..-20590
|
||||||
|
on x=19142..39549,y=-66453..-43948,z=-50566..-30845
|
||||||
|
on x=-53282..-40034,y=4170..39400,z=59398..76192
|
||||||
|
on x=32470..54803,y=-47063..-26918,z=-73686..-60192
|
||||||
|
on x=365..23050,y=-4035..24108,z=67622..79241
|
||||||
|
on x=-37738..-17266,y=33985..60729,z=33884..49177
|
||||||
|
on x=-83482..-60595,y=-2931..7326,z=-48357..-28454
|
||||||
|
on x=-83100..-69364,y=-26771..-8585,z=-45292..-25066
|
||||||
|
on x=3083..37031,y=-31937..-20818,z=-75053..-58054
|
||||||
|
on x=-41592..-38250,y=57697..83195,z=19481..22330
|
||||||
|
on x=61560..74632,y=-48382..-26457,z=-24553..-11151
|
||||||
|
on x=56483..66008,y=-65722..-47950,z=-16632..3501
|
||||||
|
on x=35470..60787,y=19347..35344,z=-60634..-49056
|
||||||
|
on x=-49335..-35993,y=-42627..-34877,z=-72532..-43412
|
||||||
|
on x=27246..52219,y=50626..61782,z=27719..51216
|
||||||
|
on x=-85500..-47546,y=19929..45970,z=-27611..-8367
|
||||||
|
on x=71585..85828,y=-313..13728,z=-23500..-15959
|
||||||
|
on x=-80663..-64029,y=15111..33015,z=-37149..-22636
|
||||||
|
on x=51883..74316,y=-43876..-29167,z=-10921..20301
|
||||||
|
on x=-8903..11201,y=7652..32695,z=58630..86739
|
||||||
|
on x=-57670..-22158,y=-61857..-50981,z=-46401..-25524
|
||||||
|
on x=31912..44707,y=64053..73856,z=-17747..4340
|
||||||
|
on x=-81173..-65386,y=-27630..-16387,z=-6811..14879
|
||||||
|
on x=40185..69278,y=3762..26275,z=-70046..-55571
|
||||||
|
on x=-19446..2679,y=-6114..11039,z=-99140..-68449
|
||||||
|
on x=17709..36452,y=-82309..-52721,z=23100..51328
|
||||||
|
on x=2043..15305,y=1442..32965,z=-92073..-64481
|
||||||
|
on x=35558..49216,y=-70325..-66711,z=-21170..3146
|
||||||
|
on x=10674..31920,y=72256..86964,z=-11608..10702
|
||||||
|
on x=53369..58001,y=24914..35865,z=27523..58385
|
||||||
|
on x=24522..43385,y=-34626..624,z=-83512..-55878
|
||||||
|
on x=23785..44762,y=-12095..10348,z=63376..76916
|
||||||
|
on x=41138..69895,y=-67681..-49963,z=-9760..4927
|
||||||
|
on x=-29110..-8604,y=-83207..-64595,z=28982..46575
|
||||||
|
on x=-9025..27914,y=-13944..18216,z=-90080..-71745
|
||||||
|
on x=-36304..-13127,y=56941..92240,z=-12741..14434
|
||||||
|
on x=38582..58139,y=49659..79497,z=12376..24782
|
||||||
|
on x=61849..78055,y=-24891..-20174,z=12803..25456
|
||||||
|
on x=-75610..-51867,y=-69260..-39815,z=-19600..761
|
||||||
|
on x=18480..42656,y=-54526..-41499,z=47513..57130
|
||||||
|
on x=45816..60222,y=45301..62037,z=-1369..20213
|
||||||
|
on x=-34769..-3617,y=38726..52174,z=-80544..-56963
|
||||||
|
on x=-57956..-33180,y=-37129..-12713,z=45122..64539
|
||||||
|
on x=72557..81573,y=23414..37444,z=1736..23802
|
||||||
|
on x=5090..9279,y=2838..16266,z=-79692..-69436
|
||||||
|
on x=-5514..12147,y=-59116..-41174,z=41321..68246
|
||||||
|
on x=-65118..-44815,y=26318..48837,z=11357..32130
|
||||||
|
on x=-57663..-43348,y=-50124..-31196,z=-57993..-26678
|
||||||
|
on x=42037..72166,y=18398..46480,z=-55872..-23677
|
||||||
|
on x=27866..62028,y=-24997..1347,z=-76775..-63913
|
||||||
|
on x=-78972..-62598,y=-31207..-10228,z=32094..50548
|
||||||
|
on x=-33099..-11768,y=-81931..-57524,z=-51235..-25105
|
||||||
|
on x=-54019..-32105,y=-53032..-32099,z=-56645..-40064
|
||||||
|
on x=52537..84660,y=-54482..-35322,z=-23971..-14824
|
||||||
|
on x=-21600..1515,y=55484..93182,z=-36836..-18468
|
||||||
|
on x=15584..25508,y=-70746..-52630,z=-67974..-44586
|
||||||
|
on x=60478..71170,y=-52080..-34095,z=-32825..-13219
|
||||||
|
on x=675..33463,y=-31882..4457,z=73614..78393
|
||||||
|
on x=-8025..11786,y=-33236..-7056,z=69961..85841
|
||||||
|
on x=18959..33208,y=14370..28122,z=-88556..-64853
|
||||||
|
on x=38451..58826,y=61376..82573,z=-5686..16871
|
||||||
|
on x=-78273..-41338,y=-19295..-3240,z=43019..55216
|
||||||
|
on x=-70384..-44212,y=20288..55004,z=-43470..-36032
|
||||||
|
on x=-29018..-8082,y=69454..76436,z=4523..20529
|
||||||
|
on x=-79693..-64317,y=12904..26572,z=23251..55857
|
||||||
|
on x=-21693..4220,y=54543..76570,z=-61644..-32458
|
||||||
|
on x=-84533..-63448,y=27676..60364,z=-15560..788
|
||||||
|
on x=29423..37719,y=-84580..-53221,z=-46620..-15506
|
||||||
|
on x=-23430..-19125,y=-70013..-50002,z=-71754..-43166
|
||||||
|
on x=51955..86000,y=42270..45907,z=-12209..7709
|
||||||
|
on x=-70149..-42895,y=40525..61461,z=12948..26240
|
||||||
|
on x=65179..92217,y=1105..16789,z=19330..24791
|
||||||
|
on x=-31302..-10320,y=-66014..-43091,z=30866..61258
|
||||||
|
on x=-13652..112,y=1234..25410,z=64006..78619
|
||||||
|
on x=-64905..-61392,y=-32367..-24114,z=-50048..-39852
|
||||||
|
on x=-32684..-8708,y=65860..85813,z=-43053..-10935
|
||||||
|
on x=-19685..-17005,y=-462..14069,z=-82259..-68931
|
||||||
|
on x=30763..41712,y=11802..33697,z=48021..77340
|
||||||
|
on x=-32742..-30194,y=-63276..-50051,z=-56206..-47157
|
||||||
|
on x=-6034..19641,y=47244..81195,z=34950..58900
|
||||||
|
on x=-77922..-74492,y=-20149..3206,z=-25810..-19993
|
||||||
|
on x=-57499..-24019,y=-60909..-41623,z=-43908..-19195
|
||||||
|
on x=-83420..-46643,y=-50366..-38554,z=-34003..-9442
|
||||||
|
on x=-4674..20615,y=-6548..8579,z=76849..99643
|
||||||
|
on x=-83441..-57514,y=-14654..2677,z=23403..55461
|
||||||
|
on x=-13004..17977,y=56129..80501,z=20673..44006
|
||||||
|
on x=5783..16409,y=49402..79074,z=34635..56108
|
||||||
|
on x=-14816..-4412,y=-71549..-45114,z=49313..69585
|
||||||
|
on x=7742..17133,y=-44451..-23194,z=61394..80488
|
||||||
|
on x=35492..61007,y=27099..49109,z=33765..60791
|
||||||
|
on x=9907..27615,y=-75325..-54303,z=-51172..-25946
|
||||||
|
on x=-66237..-53723,y=11724..28147,z=-51276..-44587
|
||||||
|
on x=-28219..4854,y=25691..56400,z=-81222..-54723
|
||||||
|
on x=-2753..12385,y=-34766..-19347,z=-75679..-62461
|
||||||
|
on x=-58397..-50546,y=-41226..-29572,z=-55916..-47964
|
||||||
|
on x=-40890..-22005,y=-31979..-14263,z=56523..85634
|
||||||
|
on x=-85097..-66136,y=-25326..-4376,z=16945..39474
|
||||||
|
on x=-70572..-42157,y=-58941..-40522,z=-787..9228
|
||||||
|
on x=59496..77542,y=649..29118,z=18157..25701
|
||||||
|
on x=-16620..8817,y=4470..32017,z=72464..92266
|
||||||
|
on x=-58954..-30688,y=-49810..-38762,z=31370..54067
|
||||||
|
on x=-8415..22974,y=-15472..2808,z=-83591..-72277
|
||||||
|
on x=4465..36422,y=9316..23887,z=-81737..-59694
|
||||||
|
on x=40401..72041,y=45629..73683,z=-3051..8894
|
||||||
|
on x=-75865..-38666,y=-74261..-50297,z=-30108..3423
|
||||||
|
on x=-65746..-40424,y=27346..55956,z=-57038..-46491
|
||||||
|
on x=-34057..-28732,y=20350..28851,z=58692..76389
|
||||||
|
on x=58754..75968,y=-50324..-23367,z=-9231..16998
|
||||||
|
on x=19853..27875,y=-64336..-42100,z=-62570..-42133
|
||||||
|
on x=-78730..-61939,y=-37002..-3772,z=-14768..-1026
|
||||||
|
on x=-7513..9951,y=47849..58353,z=-60397..-49547
|
||||||
|
on x=-15988..4060,y=-32606..-13519,z=63938..90251
|
||||||
|
on x=-56561..-20153,y=24700..42969,z=-63604..-44549
|
||||||
|
on x=-47823..-28482,y=29288..49370,z=-76780..-44864
|
||||||
|
on x=-93003..-61581,y=-3710..9729,z=-43306..-18610
|
||||||
|
on x=-7591..9224,y=59782..67871,z=42615..65372
|
||||||
|
on x=44509..62451,y=-4674..16228,z=-67178..-55159
|
||||||
|
on x=23712..50710,y=-59738..-34178,z=37531..50497
|
||||||
|
on x=-53691..-34641,y=-14707..4535,z=-68836..-48475
|
||||||
|
on x=-74764..-50556,y=52172..60861,z=-15558..11376
|
||||||
|
on x=-2870..4996,y=-83125..-65858,z=-61717..-32912
|
||||||
|
on x=39799..59151,y=-76027..-45986,z=551..12174
|
||||||
|
on x=-64523..-31479,y=-73598..-52586,z=11654..32905
|
||||||
|
on x=-34618..-11833,y=-4547..24985,z=71949..86052
|
||||||
|
on x=52719..73073,y=-37395..-7648,z=-61951..-31067
|
||||||
|
on x=62262..80347,y=-58054..-35019,z=438..20726
|
||||||
|
on x=3826..30796,y=23300..53655,z=55673..68408
|
||||||
|
on x=-86746..-64924,y=-16179..493,z=15087..30156
|
||||||
|
on x=-83292..-59778,y=-6830..22288,z=34821..54793
|
||||||
|
on x=-75976..-60101,y=-37042..-17973,z=28159..46174
|
||||||
|
on x=-68930..-48647,y=-18017..-7360,z=-76892..-41811
|
||||||
|
on x=48824..75202,y=45033..61487,z=11020..29026
|
||||||
|
on x=12598..43235,y=-92130..-69843,z=-21403..-10227
|
||||||
|
on x=-22635..-6190,y=-91694..-67430,z=-986..17723
|
||||||
|
on x=7923..39148,y=-52003..-37193,z=-70391..-58456
|
||||||
|
on x=-53583..-27620,y=-5213..15222,z=53255..72002
|
||||||
|
on x=-41186..-32110,y=-71247..-55124,z=-48278..-37938
|
||||||
|
on x=-43468..-36785,y=-65347..-52003,z=16110..35159
|
||||||
|
on x=55753..72160,y=33837..43804,z=11867..42632
|
||||||
|
on x=60974..65802,y=-7872..21816,z=38624..59191
|
||||||
|
on x=-67834..-43169,y=59746..76318,z=-19319..-3837
|
||||||
|
on x=7716..27739,y=-79156..-42703,z=48237..53567
|
||||||
|
on x=-43320..-7337,y=-9875..16274,z=-87523..-67003
|
||||||
|
on x=51992..85555,y=-42756..-22688,z=-37100..-13882
|
||||||
|
on x=-56004..-31347,y=-42166..-18897,z=-76741..-54304
|
||||||
|
on x=-25867..6502,y=55524..93420,z=-29026..-9793
|
||||||
|
on x=-67884..-40383,y=15259..46945,z=-63028..-42461
|
||||||
|
on x=-85541..-61455,y=-33920..-26474,z=-25824..-4677
|
||||||
|
on x=-17197..-1776,y=-4434..15207,z=61349..96039
|
||||||
|
on x=-30791..-1886,y=76838..80524,z=505..24315
|
||||||
|
on x=-87685..-63438,y=-15555..17450,z=-49253..-23288
|
||||||
|
on x=57748..61519,y=28610..42516,z=35671..46553
|
||||||
|
on x=-2015..15944,y=-72411..-54213,z=-49669..-12051
|
||||||
|
on x=-3194..19653,y=2949..22975,z=-88617..-61219
|
||||||
|
on x=-35765..-13698,y=40907..61560,z=-72724..-46741
|
||||||
|
on x=62383..75558,y=-23338..-8827,z=25803..33402
|
||||||
|
on x=-29777..-9621,y=35529..57255,z=53593..70308
|
||||||
|
on x=-62964..-36806,y=37032..60809,z=-32432..-24673
|
||||||
|
on x=-97798..-65820,y=-2046..18226,z=-2911..14055
|
||||||
|
on x=-67735..-62278,y=6742..30575,z=27185..58234
|
||||||
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||||||
|
on x=-73821..-56756,y=28222..49790,z=-25247..-16793
|
||||||
|
off x=32161..66710,y=1857..28728,z=-77364..-40520
|
||||||
|
off x=-41036..-27292,y=22049..28519,z=67744..76329
|
||||||
|
on x=13527..35092,y=-39535..-24365,z=56377..70036
|
||||||
|
off x=-70137..-37611,y=-24509..-8532,z=57202..67742
|
||||||
|
on x=39807..55755,y=10601..32443,z=-68086..-50437
|
||||||
|
off x=-37020..-11107,y=-79773..-50762,z=27827..48699
|
||||||
|
off x=20430..35135,y=2362..25602,z=-84324..-59379
|
||||||
|
on x=-74640..-65651,y=4902..18156,z=32787..51162
|
||||||
|
on x=-44225..-26007,y=67721..89795,z=-17083..-2827
|
||||||
|
off x=-23754..3967,y=62633..86609,z=13865..33457
|
||||||
|
off x=-60583..-41519,y=-1047..12455,z=52556..73365
|
||||||
|
off x=-50992..-32598,y=16389..45404,z=-62485..-41273
|
||||||
|
off x=15311..44826,y=61278..74010,z=-55050..-34344
|
||||||
|
off x=14490..32695,y=70832..90434,z=5184..16444
|
||||||
|
on x=30484..62070,y=56490..73608,z=-43714..-22849
|
||||||
|
on x=46871..61357,y=-69427..-48446,z=-4288..13867
|
||||||
|
on x=-76779..-46596,y=-49541..-37133,z=3286..27263
|
||||||
|
off x=13477..50993,y=-81349..-64857,z=4744..11305
|
||||||
|
on x=63474..90005,y=12735..32459,z=-38155..-20233
|
||||||
|
on x=-75674..-40443,y=28889..48697,z=26683..38419
|
||||||
|
on x=-46985..-36144,y=53432..74680,z=-22168..3725
|
||||||
|
off x=-69357..-49593,y=-4107..21625,z=-73460..-56882
|
||||||
|
on x=-42033..-9137,y=61001..79202,z=4274..34898
|
||||||
|
on x=-7911..27236,y=48363..63805,z=-56831..-44785
|
||||||
62
24-arithmetic-logic-unit/code.scm
Normal file
62
24-arithmetic-logic-unit/code.scm
Normal file
@@ -0,0 +1,62 @@
|
|||||||
|
(define (load-instructions filename)
|
||||||
|
(call-with-input-file
|
||||||
|
filename
|
||||||
|
(lambda (file)
|
||||||
|
(let loop [(instructions '())]
|
||||||
|
(let [(instruction (get-datum file))]
|
||||||
|
(cond
|
||||||
|
[(eof-object? instruction)
|
||||||
|
(reverse instructions)]
|
||||||
|
[(symbol=? instruction 'inp)
|
||||||
|
(loop (cons (list instruction
|
||||||
|
(get-datum file)) instructions))]
|
||||||
|
[else
|
||||||
|
(loop (cons (list instruction
|
||||||
|
(get-datum file)
|
||||||
|
(get-datum file)) instructions))]))))))
|
||||||
|
|
||||||
|
(define (digits-from-number n)
|
||||||
|
(let loop [(n n) (digits '())]
|
||||||
|
(if (= n 0)
|
||||||
|
digits
|
||||||
|
(loop (div n 10) (cons (mod n 10) digits)))))
|
||||||
|
|
||||||
|
(define (interpret-with-input instructions input)
|
||||||
|
(let [(enviro '((x 0) (y 0) (z 0) (w 0)
|
||||||
|
(inp (lambda (n)
|
||||||
|
(let [(digit (car input))]
|
||||||
|
(set! input (cdr input))
|
||||||
|
digit)))
|
||||||
|
(add +)
|
||||||
|
(mul *)
|
||||||
|
(eql (lambda (a b) (if (= a b) 1 0)))))
|
||||||
|
(input (digits-from-number input))]
|
||||||
|
(eval (list 'let*
|
||||||
|
; base environment with input
|
||||||
|
(cons (list 'input (cons 'list input)) enviro)
|
||||||
|
; code adapted to be able to modify environment
|
||||||
|
(cons 'begin (map
|
||||||
|
(lambda (i)
|
||||||
|
(list 'set! (cadr i) i))
|
||||||
|
instructions))
|
||||||
|
; return value
|
||||||
|
'(list x y z w)))))
|
||||||
|
|
||||||
|
(define (trace instructions input)
|
||||||
|
(let loop [(already '())
|
||||||
|
(instructions instructions)]
|
||||||
|
(unless (null? instructions)
|
||||||
|
(printf "~20a: ~a~%"
|
||||||
|
(car instructions)
|
||||||
|
(interpret-with-input (cons (car instructions)
|
||||||
|
(reverse already))
|
||||||
|
input))
|
||||||
|
(loop (cons (car instructions) already)
|
||||||
|
(cdr instructions)))))
|
||||||
|
|
||||||
|
(define (biggest-valid-MONAD instructions)
|
||||||
|
0) ; no idea what x, y, z and w mean...
|
||||||
|
|
||||||
|
(let [(instructions (load-instructions "input"))]
|
||||||
|
(printf "part 1: ~% Biggest valid MONAD: ~a~%"
|
||||||
|
(biggest-valid-MONAD instructions)))
|
||||||
252
24-arithmetic-logic-unit/input
Normal file
252
24-arithmetic-logic-unit/input
Normal file
@@ -0,0 +1,252 @@
|
|||||||
|
inp w
|
||||||
|
mul x 0
|
||||||
|
add x z
|
||||||
|
mod x 26
|
||||||
|
div z 1
|
||||||
|
add x 12
|
||||||
|
eql x w
|
||||||
|
eql x 0
|
||||||
|
mul y 0
|
||||||
|
add y 25
|
||||||
|
mul y x
|
||||||
|
add y 1
|
||||||
|
mul z y
|
||||||
|
mul y 0
|
||||||
|
add y w
|
||||||
|
add y 15
|
||||||
|
mul y x
|
||||||
|
add z y
|
||||||
|
inp w
|
||||||
|
mul x 0
|
||||||
|
add x z
|
||||||
|
mod x 26
|
||||||
|
div z 1
|
||||||
|
add x 14
|
||||||
|
eql x w
|
||||||
|
eql x 0
|
||||||
|
mul y 0
|
||||||
|
add y 25
|
||||||
|
mul y x
|
||||||
|
add y 1
|
||||||
|
mul z y
|
||||||
|
mul y 0
|
||||||
|
add y w
|
||||||
|
add y 12
|
||||||
|
mul y x
|
||||||
|
add z y
|
||||||
|
inp w
|
||||||
|
mul x 0
|
||||||
|
add x z
|
||||||
|
mod x 26
|
||||||
|
div z 1
|
||||||
|
add x 11
|
||||||
|
eql x w
|
||||||
|
eql x 0
|
||||||
|
mul y 0
|
||||||
|
add y 25
|
||||||
|
mul y x
|
||||||
|
add y 1
|
||||||
|
mul z y
|
||||||
|
mul y 0
|
||||||
|
add y w
|
||||||
|
add y 15
|
||||||
|
mul y x
|
||||||
|
add z y
|
||||||
|
inp w
|
||||||
|
mul x 0
|
||||||
|
add x z
|
||||||
|
mod x 26
|
||||||
|
div z 26
|
||||||
|
add x -9
|
||||||
|
eql x w
|
||||||
|
eql x 0
|
||||||
|
mul y 0
|
||||||
|
add y 25
|
||||||
|
mul y x
|
||||||
|
add y 1
|
||||||
|
mul z y
|
||||||
|
mul y 0
|
||||||
|
add y w
|
||||||
|
add y 12
|
||||||
|
mul y x
|
||||||
|
add z y
|
||||||
|
inp w
|
||||||
|
mul x 0
|
||||||
|
add x z
|
||||||
|
mod x 26
|
||||||
|
div z 26
|
||||||
|
add x -7
|
||||||
|
eql x w
|
||||||
|
eql x 0
|
||||||
|
mul y 0
|
||||||
|
add y 25
|
||||||
|
mul y x
|
||||||
|
add y 1
|
||||||
|
mul z y
|
||||||
|
mul y 0
|
||||||
|
add y w
|
||||||
|
add y 15
|
||||||
|
mul y x
|
||||||
|
add z y
|
||||||
|
inp w
|
||||||
|
mul x 0
|
||||||
|
add x z
|
||||||
|
mod x 26
|
||||||
|
div z 1
|
||||||
|
add x 11
|
||||||
|
eql x w
|
||||||
|
eql x 0
|
||||||
|
mul y 0
|
||||||
|
add y 25
|
||||||
|
mul y x
|
||||||
|
add y 1
|
||||||
|
mul z y
|
||||||
|
mul y 0
|
||||||
|
add y w
|
||||||
|
add y 2
|
||||||
|
mul y x
|
||||||
|
add z y
|
||||||
|
inp w
|
||||||
|
mul x 0
|
||||||
|
add x z
|
||||||
|
mod x 26
|
||||||
|
div z 26
|
||||||
|
add x -1
|
||||||
|
eql x w
|
||||||
|
eql x 0
|
||||||
|
mul y 0
|
||||||
|
add y 25
|
||||||
|
mul y x
|
||||||
|
add y 1
|
||||||
|
mul z y
|
||||||
|
mul y 0
|
||||||
|
add y w
|
||||||
|
add y 11
|
||||||
|
mul y x
|
||||||
|
add z y
|
||||||
|
inp w
|
||||||
|
mul x 0
|
||||||
|
add x z
|
||||||
|
mod x 26
|
||||||
|
div z 26
|
||||||
|
add x -16
|
||||||
|
eql x w
|
||||||
|
eql x 0
|
||||||
|
mul y 0
|
||||||
|
add y 25
|
||||||
|
mul y x
|
||||||
|
add y 1
|
||||||
|
mul z y
|
||||||
|
mul y 0
|
||||||
|
add y w
|
||||||
|
add y 15
|
||||||
|
mul y x
|
||||||
|
add z y
|
||||||
|
inp w
|
||||||
|
mul x 0
|
||||||
|
add x z
|
||||||
|
mod x 26
|
||||||
|
div z 1
|
||||||
|
add x 11
|
||||||
|
eql x w
|
||||||
|
eql x 0
|
||||||
|
mul y 0
|
||||||
|
add y 25
|
||||||
|
mul y x
|
||||||
|
add y 1
|
||||||
|
mul z y
|
||||||
|
mul y 0
|
||||||
|
add y w
|
||||||
|
add y 10
|
||||||
|
mul y x
|
||||||
|
add z y
|
||||||
|
inp w
|
||||||
|
mul x 0
|
||||||
|
add x z
|
||||||
|
mod x 26
|
||||||
|
div z 26
|
||||||
|
add x -15
|
||||||
|
eql x w
|
||||||
|
eql x 0
|
||||||
|
mul y 0
|
||||||
|
add y 25
|
||||||
|
mul y x
|
||||||
|
add y 1
|
||||||
|
mul z y
|
||||||
|
mul y 0
|
||||||
|
add y w
|
||||||
|
add y 2
|
||||||
|
mul y x
|
||||||
|
add z y
|
||||||
|
inp w
|
||||||
|
mul x 0
|
||||||
|
add x z
|
||||||
|
mod x 26
|
||||||
|
div z 1
|
||||||
|
add x 10
|
||||||
|
eql x w
|
||||||
|
eql x 0
|
||||||
|
mul y 0
|
||||||
|
add y 25
|
||||||
|
mul y x
|
||||||
|
add y 1
|
||||||
|
mul z y
|
||||||
|
mul y 0
|
||||||
|
add y w
|
||||||
|
add y 0
|
||||||
|
mul y x
|
||||||
|
add z y
|
||||||
|
inp w
|
||||||
|
mul x 0
|
||||||
|
add x z
|
||||||
|
mod x 26
|
||||||
|
div z 1
|
||||||
|
add x 12
|
||||||
|
eql x w
|
||||||
|
eql x 0
|
||||||
|
mul y 0
|
||||||
|
add y 25
|
||||||
|
mul y x
|
||||||
|
add y 1
|
||||||
|
mul z y
|
||||||
|
mul y 0
|
||||||
|
add y w
|
||||||
|
add y 0
|
||||||
|
mul y x
|
||||||
|
add z y
|
||||||
|
inp w
|
||||||
|
mul x 0
|
||||||
|
add x z
|
||||||
|
mod x 26
|
||||||
|
div z 26
|
||||||
|
add x -4
|
||||||
|
eql x w
|
||||||
|
eql x 0
|
||||||
|
mul y 0
|
||||||
|
add y 25
|
||||||
|
mul y x
|
||||||
|
add y 1
|
||||||
|
mul z y
|
||||||
|
mul y 0
|
||||||
|
add y w
|
||||||
|
add y 15
|
||||||
|
mul y x
|
||||||
|
add z y
|
||||||
|
inp w
|
||||||
|
mul x 0
|
||||||
|
add x z
|
||||||
|
mod x 26
|
||||||
|
div z 26
|
||||||
|
add x 0
|
||||||
|
eql x w
|
||||||
|
eql x 0
|
||||||
|
mul y 0
|
||||||
|
add y 25
|
||||||
|
mul y x
|
||||||
|
add y 1
|
||||||
|
mul z y
|
||||||
|
mul y 0
|
||||||
|
add y w
|
||||||
|
add y 15
|
||||||
|
mul y x
|
||||||
|
add z y
|
||||||
128
common.scm
Normal file
128
common.scm
Normal file
@@ -0,0 +1,128 @@
|
|||||||
|
(import (srfi :43)) ; vector extensions
|
||||||
|
|
||||||
|
; get list of lines from a file
|
||||||
|
(define (get-lines file)
|
||||||
|
(let loop [(lines '())]
|
||||||
|
(if (eof-object? (peek-char file))
|
||||||
|
lines
|
||||||
|
(loop (cons (get-line file) lines)))))
|
||||||
|
|
||||||
|
; reads a numnber from input
|
||||||
|
; also consumes the next non-number character in the file!
|
||||||
|
(define (get-number file)
|
||||||
|
(let [(sign 1)]
|
||||||
|
(let loop [(index 0) (n 0)]
|
||||||
|
(let [(c (get-char file))]
|
||||||
|
(cond
|
||||||
|
[(char-numeric? c)
|
||||||
|
(loop (+ index 1) (+ (char->number c) (* n 10)))]
|
||||||
|
[(and (char=? c #\-)
|
||||||
|
(= index 0))
|
||||||
|
(set! sign -1)
|
||||||
|
(loop 1 n)]
|
||||||
|
[else (* sign n)])))))
|
||||||
|
|
||||||
|
; returns a list of numbers parsed from the first line of the file,
|
||||||
|
; separated by commas
|
||||||
|
(define (read-comma-separated-numbers file)
|
||||||
|
(let loop [(draws '()) (n 0)]
|
||||||
|
(let [(c (get-char file))]
|
||||||
|
(cond
|
||||||
|
[(char=? c #\,) (loop (cons n draws) 0)]
|
||||||
|
[(char-whitespace? c) (reverse (cons n draws))]
|
||||||
|
[else (loop draws (+ (* n 10) (char->number c)))]))))
|
||||||
|
|
||||||
|
; returns numbers 0 to 9 from ascii character
|
||||||
|
(define (char->number c)
|
||||||
|
(- (char->integer c) 48)) ; 48 is ASCII's number zero
|
||||||
|
|
||||||
|
(define-record-type matrix (fields width height data))
|
||||||
|
|
||||||
|
; builds a matrix record from the given 2D vector
|
||||||
|
; vectors inside data vector are expected to all be the same length
|
||||||
|
(define (matrix-from-data data)
|
||||||
|
(make-matrix
|
||||||
|
(vector-length (vector-ref data 0))
|
||||||
|
(vector-length data)
|
||||||
|
data))
|
||||||
|
|
||||||
|
; returns a matrix object of given dimensions full of zeroes
|
||||||
|
(define (filled-matrix width height filler)
|
||||||
|
(matrix-from-data
|
||||||
|
(do [(i 0 (+ i 1))
|
||||||
|
(v '() (cons (make-vector width filler) v))]
|
||||||
|
((>= i height) (list->vector v)) '())))
|
||||||
|
|
||||||
|
; returns value at x,y coordinates in matrix
|
||||||
|
; if coordinate is out of bounds, returns default
|
||||||
|
(define (matrix-get matrix x y default)
|
||||||
|
(if (or (< x 0)
|
||||||
|
(< y 0)
|
||||||
|
(>= x (matrix-width matrix))
|
||||||
|
(>= y (matrix-height matrix)))
|
||||||
|
default
|
||||||
|
(vector-ref (vector-ref (matrix-data matrix) y) x)))
|
||||||
|
|
||||||
|
; set value at x,y in matrix with given one
|
||||||
|
; if coordinate is out of bounds, nothing happens
|
||||||
|
(define (matrix-set! matrix x y value)
|
||||||
|
(when (and (>= x 0)
|
||||||
|
(>= y 0)
|
||||||
|
(< x (matrix-width matrix))
|
||||||
|
(< y (matrix-height matrix)))
|
||||||
|
(vector-set! (vector-ref (matrix-data matrix) y) x value)))
|
||||||
|
|
||||||
|
; print matrix line by line to console
|
||||||
|
; each line will be displayed as a scheme-vector
|
||||||
|
(define (matrix-print matrix)
|
||||||
|
(let y-loop [(y 0)]
|
||||||
|
(printf "~a~%" (vector-ref (matrix-data matrix) y))
|
||||||
|
(when (< y (- (matrix-height matrix) 1))
|
||||||
|
(y-loop (+ y 1)))))
|
||||||
|
|
||||||
|
; parse 0-9 numerical data from file and return a matrix
|
||||||
|
(define (load-matrix file)
|
||||||
|
(let y-loop [(heightmap '())]
|
||||||
|
(let x-loop [(line '())]
|
||||||
|
(let [(c (get-char file))]
|
||||||
|
(cond
|
||||||
|
[(eof-object? c)
|
||||||
|
(matrix-from-data (reverse-list->vector heightmap))]
|
||||||
|
[(char-whitespace? c)
|
||||||
|
(y-loop (cons (reverse-list->vector line) heightmap))]
|
||||||
|
[(char-numeric? c)
|
||||||
|
(x-loop (cons (char->number c) line))])))))
|
||||||
|
|
||||||
|
; matrix visitor
|
||||||
|
; calls function with all coordinates of matrix and value at corresponding point
|
||||||
|
; value returned by function is set at the visiting coordinate
|
||||||
|
(define (update-matrix! matrix function)
|
||||||
|
(let [(data (matrix-data matrix))
|
||||||
|
(width-1 (- (matrix-width matrix) 1))
|
||||||
|
(height-1 (- (matrix-height matrix) 1))]
|
||||||
|
(let y-loop [(y 0)]
|
||||||
|
(let x-loop [(x 0)]
|
||||||
|
(let [(value (vector-ref (vector-ref data y) x))]
|
||||||
|
(vector-set! (vector-ref data y) x
|
||||||
|
(function x y value))
|
||||||
|
(when (< x width-1)
|
||||||
|
(x-loop (+ x 1)))))
|
||||||
|
(when (< y height-1)
|
||||||
|
(y-loop (+ y 1))))))
|
||||||
|
|
||||||
|
; increase by 1 value at x,y in given matrix
|
||||||
|
; return that value too
|
||||||
|
(define (matrix-inc! matrix x y)
|
||||||
|
(let [(v (+ 1 (matrix-get matrix x y 0)))]
|
||||||
|
(matrix-set! matrix x y v)
|
||||||
|
v))
|
||||||
|
|
||||||
|
; sum all values of matrix
|
||||||
|
(define (matrix-sum matrix)
|
||||||
|
(vector-fold
|
||||||
|
(lambda (y sum line)
|
||||||
|
(+ sum
|
||||||
|
(vector-fold
|
||||||
|
(lambda (x sum value) (+ sum value))
|
||||||
|
0 line)))
|
||||||
|
0 (matrix-data matrix)))
|
||||||
Reference in New Issue
Block a user