Pundori Kalan, 256-bit computing, Landmann & Eureka Sound
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1 changed files with 264 additions and 265 deletions
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@ -1,69 +1,67 @@
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#lang racket
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(module group-scheduling racket
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(provide (all-defined-out))
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(provide (all-defined-out))
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(require racklog
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control
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math)
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;;logics
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(define %has-met %empty-rel) ;; collection of meetings...
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(define %t0 %empty-rel) ;; tentative collection...
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(require racklog
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control
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math)
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;;logics
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(define %has-met %empty-rel) ;; collection of meetings...
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(define %t0 %empty-rel) ;; tentative collection...
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(define (meeting p1 p2)
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(define (meeting p1 p2)
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(%assert! %has-met () ((p1 p2)))
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(%assert! %has-met () ((p2 p1))))
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;; various meetings...
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;; e.g. (combinations '(p1 p2 p3 p4 p5) 4)
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;; various meetings...
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;; e.g. (combinations '(p1 p2 p3 p4 p5) 4)
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(define (meeting-2 p1 p2)
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(meeting p1 p2))
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(define (meeting-2 p1 p2)
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(meeting p1 p2))
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(define (meeting-3 p1 p2 p3)
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(meeting p1 p2)
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(meeting p1 p3)
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(meeting p2 p3))
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(define (meeting-3 p1 p2 p3)
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(meeting p1 p2)
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(meeting p1 p3)
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(meeting p2 p3))
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(define (meeting-4 p1 p2 p3 p4)
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(meeting-3 p1 p2 p3)
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(meeting-3 p1 p2 p4)
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(meeting-3 p1 p3 p4)
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(meeting-3 p2 p3 p4))
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(define (meeting-4 p1 p2 p3 p4)
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(meeting-3 p1 p2 p3)
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(meeting-3 p1 p2 p4)
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(meeting-3 p1 p3 p4)
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(meeting-3 p2 p3 p4))
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(define (meeting-5 p1 p2 p3 p4 p5)
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(meeting-4 p1 p2 p3 p4)
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(meeting-4 p1 p2 p3 p5)
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(meeting-4 p1 p2 p4 p5)
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(meeting-4 p1 p3 p4 p5)
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(meeting-4 p2 p3 p4 p5))
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(define (meeting-5 p1 p2 p3 p4 p5)
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(meeting-4 p1 p2 p3 p4)
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(meeting-4 p1 p2 p3 p5)
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(meeting-4 p1 p2 p4 p5)
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(meeting-4 p1 p3 p4 p5)
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(meeting-4 p2 p3 p4 p5))
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;; assume everyone has "met" themselves
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(define (start-meetings group)
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(map (lambda (x) (meeting x x)) group)
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(printf "starting with group: ~a~n~n" group))
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;; assume everyone has "met" themselves
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(define (start-meetings group)
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(map (lambda (x) (meeting x x)) group)
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(printf "starting with group: ~a~n~n" group))
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(define (reset-meetings group)
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(printf "resetting.~n")
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(set! %has-met %empty-rel)
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(start-meetings group))
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(define (reset-meetings group)
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(printf "resetting.~n")
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(set! %has-met %empty-rel)
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(start-meetings group))
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(define (have-they-met? x y)
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(if (%which () (%has-met x y)) #t #f))
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(define (have-they-met? x y)
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(if (%which () (%has-met x y)) #t #f))
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(define (all-meetings x)
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(%find-all (who) (%has-met x who)))
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(define (all-meetings x)
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(%find-all (who) (%has-met x who)))
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;; make some pairs from a group
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(define (make-new-2 group)
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(cond
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((empty? group) '())
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((> 4 (length group)) (list group))
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(else
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;; make some pairs from a group
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(define (make-new-2 group)
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(cond
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((empty? group) '())
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((> 4 (length group)) (list group))
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(else
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(let* ((p1 (car (shuffle group)))
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(p2 (findf (lambda (x)
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(not (have-they-met? p1 x))) (remove p1 group))))
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(make-new-2 (shuffle (remove* (list p1 p2) group)))))
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'())))))
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;; make some triples from a group
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(define (make-new-3 group)
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(cond
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((empty? group) '())
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((> 4 (length group)) (list group))
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(else
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;; make some triples from a group
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(define (make-new-3 group)
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(cond
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((empty? group) '())
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((> 4 (length group)) (list group))
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(else
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(let* ((p1 (car (shuffle group)))
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(p2 (findf (lambda (x)
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(not (have-they-met? p1 x))) (remove p1 group)))
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(p3 (findf (lambda (x)
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(and (not (have-they-met? p1 x))
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(not (have-they-met? p2 x)))) (remove* (list p1 p2) group))))
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(and (not (have-they-met? p1 x))
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(not (have-they-met? p2 x)))) (remove* (list p1 p2) group))))
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(if (and p1 p2 p3)
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(begin (meeting-3 p1 p2 p3)
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(cons (list p1 p2 p3)
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(make-new-3 (shuffle (remove* (list p1 p2 p3) group)))))
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'())))))
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;; make some quads from a group
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(define (make-new-4 group)
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(cond
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((empty? group) '())
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((> 4 (length group)) (list group))
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(else
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;; make some quads from a group
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(define (make-new-4 group)
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(cond
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((empty? group) '())
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((> 4 (length group)) (list group))
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(else
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(let* ((p1 (car (shuffle group)))
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(p2 (findf (lambda (x)
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(not (have-they-met? p1 x))) (remove p1 group)))
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(p3 (findf (lambda (x)
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(and (not (have-they-met? p1 x))
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(not (have-they-met? p2 x)))) (remove* (list p1 p2) group)))
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(and (not (have-they-met? p1 x))
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(not (have-they-met? p2 x)))) (remove* (list p1 p2) group)))
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(p4 (findf (lambda (x)
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(and (not (have-they-met? p1 x))
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(not (have-they-met? p2 x))
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'())))))
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;; make some fivefiold from a group
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(define (make-new-5 group)
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(cond
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((empty? group) '())
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((> 5 (length group)) (list group))
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(else
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;; make some fivefiold from a group
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(define (make-new-5 group)
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(cond
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((empty? group) '())
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((> 5 (length group)) (list group))
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(else
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(let* ((p1 (car (shuffle group)))
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(p2 (findf (lambda (x)
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(not (have-they-met? p1 x))) (remove p1 group)))
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(p3 (findf (lambda (x)
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(and (not (have-they-met? p1 x))
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(not (have-they-met? p2 x)))) (remove* (list p1 p2) group)))
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(and (not (have-they-met? p1 x))
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(not (have-they-met? p2 x)))) (remove* (list p1 p2) group)))
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(p4 (findf (lambda (x)
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(and (not (have-they-met? p1 x))
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(not (have-they-met? p2 x))
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'())))))
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;; brute repetitor
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;; keep trying until something "complete" is output
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;; determined by matching length as condition (TBC)
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;; brute repetitor
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;; keep trying until something "complete" is output
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;; determined by matching length as condition (TBC)
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(define escape-counter 100)
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(define escape-counter 100)
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(define (decrement-escape)
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(set! escape-counter (- escape-counter 1)))
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(define (decrement-escape)
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(set! escape-counter (- escape-counter 1)))
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(define (reset-escape)
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(define (reset-escape)
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(set! escape-counter 100))
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(define (ensure-new-5 group)
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(decrement-escape)
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(if (eq? 0 escape-counter)
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(begin
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(reset-escape)
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(printf "escaped from loopland...~n")
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'())
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(let ((t0 %has-met))
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(let ((c (make-new-5 group)))
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(if (eq? (length group) (length (flatten c)))
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c
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(begin
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(set! %has-met t0)
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(ensure-new-5 group)))))))
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(define (ensure-new-5 group)
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(decrement-escape)
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(if (eq? 0 escape-counter)
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(begin
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(reset-escape)
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(printf "escaped from loopland...~n")
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'())
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(let ((t0 %has-met))
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(let ((c (make-new-5 group)))
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(if (eq? (length group) (length (flatten c)))
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c
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(begin
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(set! %has-met t0)
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(ensure-new-5 group)))))))
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(define (ensure-new-4 group)
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(decrement-escape)
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(if (eq? 0 escape-counter)
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(begin
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(reset-escape)
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(printf "escaped from loopland...~n")
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'())
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(let ((t0 %has-met))
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(let ((c (make-new-4 group)))
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(if (eq? (length group) (length (flatten c)))
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c
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(begin
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(set! %has-met t0)
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(ensure-new-4 group)))))))
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(define (ensure-new-4 group)
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(decrement-escape)
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(if (eq? 0 escape-counter)
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(begin
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(reset-escape)
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(printf "escaped from loopland...~n")
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'())
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(let ((t0 %has-met))
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(let ((c (make-new-4 group)))
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(if (eq? (length group) (length (flatten c)))
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c
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(begin
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(set! %has-met t0)
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(ensure-new-4 group)))))))
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(define (check-group group)
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(printf "group is ~s long. repeats? ~a~n~s~n"
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(length (flatten group))
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(check-duplicates (flatten group))
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(sort (flatten group) string<?)))
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(define (check-group group)
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(printf "group is ~s long. repeats? ~a~n~s~n"
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(length (flatten group))
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(check-duplicates (flatten group))
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(sort (flatten group) string<?)))
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;; etc etc+
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;; etc etc+
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(define (group-pairs l0)
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(let ((l (shuffle l0)))
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(when (> (remainder (length l) 2) 0)
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(printf "there will be ~a leftover.\n" (remainder (length l) 2)))
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(if (empty? l) '()
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(if (= 1 (length l)) (cons l '())
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(cons (list (first l) (second l)) (group-pairs (list-tail l 2)))))))
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(define (group-pairs l0)
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(let ((l (shuffle l0)))
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(when (> (remainder (length l) 2) 0)
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(printf "there will be ~a leftover.\n" (remainder (length l) 2)))
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(if (empty? l) '()
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(if (= 1 (length l)) (cons l '())
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(cons (list (first l) (second l)) (group-pairs (list-tail l 2)))))))
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(define (group-threes l0)
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(let ((l (shuffle l0)))
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(when (> (remainder (length l) 3) 0)
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(printf "there will be ~a leftover.\n" (remainder (length l) 3)))
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(case (length l)
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((0) '())
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((1) (cons l '()))
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((2) (cons (list (first l) (second l)) '()))
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(else (cons (list (first l) (second l) (third l))
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(group-threes (list-tail l 3)))))))
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(define (group-threes l0)
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(let ((l (shuffle l0)))
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(when (> (remainder (length l) 3) 0)
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(printf "there will be ~a leftover.\n" (remainder (length l) 3)))
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(case (length l)
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((0) '())
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((1) (cons l '()))
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((2) (cons (list (first l) (second l)) '()))
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(else (cons (list (first l) (second l) (third l))
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(group-threes (list-tail l 3)))))))
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(define (group-fours l0)
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(let ((l (shuffle l0)))
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(when (> (remainder (length l) 4) 0)
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(printf "there will be ~a leftover.\n" (remainder (length l) 4)))
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(case (length l)
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((0) '())
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((1) (cons l '()))
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((2) (cons (list (first l) (second l)) '()))
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((3) (cons (list (first l) (second l) (third l)) '()))
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(else (cons (list (first l) (second l) (third l) (fourth l))
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(group-fours (list-tail l 4)))))))
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(define (group-fours l0)
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(let ((l (shuffle l0)))
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(when (> (remainder (length l) 4) 0)
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(printf "there will be ~a leftover.\n" (remainder (length l) 4)))
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(case (length l)
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((0) '())
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((1) (cons l '()))
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((2) (cons (list (first l) (second l)) '()))
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((3) (cons (list (first l) (second l) (third l)) '()))
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(else (cons (list (first l) (second l) (third l) (fourth l))
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(group-fours (list-tail l 4)))))))
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;;; pairs
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(define (select-pairs-acc p1 p2 l)
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(if (empty? l) '()
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(if (have-they-met? (list p1 p2))
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(select-pairs-acc p1 (car l) (remove p2 l))
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(begin
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;(printf "adding: ~a and ~a from ~a\n" p1 p2 l)
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(meeting-2 p1 p2)
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(cons (list p1 p2) (select-pairs (remove* (list p1 p2) l)))))))
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(define (select-pairs-acc p1 p2 l)
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(if (empty? l) '()
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(if (have-they-met? (list p1 p2))
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(select-pairs-acc p1 (car l) (remove p2 l))
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(begin
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;(printf "adding: ~a and ~a from ~a\n" p1 p2 l)
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(meeting-2 p1 p2)
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(cons (list p1 p2) (select-pairs (remove* (list p1 p2) l)))))))
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(define (select-pairs l)
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(if (< (length l) 1) '()
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(let ((p1 (car l))
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(p2 (car (shuffle l))))
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;(printf "possibly: ~a and ~a from ~a\n" p1 p2 l)
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(select-pairs-acc p1 p2 l))))
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(define (select-pairs l)
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(if (< (length l) 1) '()
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(let ((p1 (car l))
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(p2 (car (shuffle l))))
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;(printf "possibly: ~a and ~a from ~a\n" p1 p2 l)
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(select-pairs-acc p1 p2 l))))
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;;; triples
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(define (select-3fold-acc p1 p2 p3 l)
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(if (empty? l) '()
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(cond
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((have-they-met? (list p1 p2))
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(select-3fold-acc p1 (car l) p3 (remove p2 l)))
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((have-they-met? (list p1 p3))
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(select-3fold-acc p1 p2 (car l) (remove p3 l)))
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((have-they-met? (list p2 p3))
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(select-3fold-acc p1 p2 (car l) (remove p3 l)))
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(else (begin
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;(printf "adding: ~a, ~a and ~a from ~a\n" p1 p2 p3 l)
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(meeting-3 p1 p2 p3)
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(cons (list p1 p2 p3) (select-3fold (remove* (list p1 p2 p3) l))))))))
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(define (select-3fold-acc p1 p2 p3 l)
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(if (empty? l) '()
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(cond
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((have-they-met? (list p1 p2))
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(select-3fold-acc p1 (car l) p3 (remove p2 l)))
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((have-they-met? (list p1 p3))
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(select-3fold-acc p1 p2 (car l) (remove p3 l)))
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((have-they-met? (list p2 p3))
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(select-3fold-acc p1 p2 (car l) (remove p3 l)))
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(else (begin
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;(printf "adding: ~a, ~a and ~a from ~a\n" p1 p2 p3 l)
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(meeting-3 p1 p2 p3)
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(cons (list p1 p2 p3) (select-3fold (remove* (list p1 p2 p3) l))))))))
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(define (select-3fold l)
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(if (< (length l) 1) '()
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(let ((p1 (car l))
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(p2 (car (shuffle l))) ;; maybe duplicate
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(p3 (car (shuffle l)))) ;; maybe duplicate
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;(printf "possibly: ~a and ~a from ~a\n" p1 p2 l)
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(select-3fold-acc p1 p2 p3 l))))
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(define (select-3fold l)
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(if (< (length l) 1) '()
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(let ((p1 (car l))
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(p2 (car (shuffle l))) ;; maybe duplicate
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(p3 (car (shuffle l)))) ;; maybe duplicate
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;(printf "possibly: ~a and ~a from ~a\n" p1 p2 l)
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(select-3fold-acc p1 p2 p3 l))))
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||||
|
||||
;;; fours
|
||||
|
||||
(define (select-4fold-acc p1 p2 p3 p4 l)
|
||||
(if (empty? l) '()
|
||||
(cond
|
||||
((have-they-met? (list p1 p2 p3 p4))
|
||||
(select-4fold-acc p1 (car l) p2 p3 (remove p2 l)))
|
||||
((have-they-met? (list p1 p3))
|
||||
(select-4fold-acc p1 p2 (car l) (remove p3 l)))
|
||||
((have-they-met? (list p2 p3))
|
||||
(select-4fold-acc p1 p2 (car l) (remove p3 l)))
|
||||
(else (begin
|
||||
;(printf "adding: ~a, ~a and ~a from ~a\n" p1 p2 p3 l)
|
||||
(meeting-4 p1 p2 p3 p4)
|
||||
(cons (list p1 p2 p3 p4) (select-3fold (remove* (list p1 p2 p3) l))))))))
|
||||
(define (select-4fold-acc p1 p2 p3 p4 l)
|
||||
(if (empty? l) '()
|
||||
(cond
|
||||
((have-they-met? (list p1 p2 p3 p4))
|
||||
(select-4fold-acc p1 (car l) p2 p3 (remove p2 l)))
|
||||
((have-they-met? (list p1 p3))
|
||||
(select-4fold-acc p1 p2 (car l) (remove p3 l)))
|
||||
((have-they-met? (list p2 p3))
|
||||
(select-4fold-acc p1 p2 (car l) (remove p3 l)))
|
||||
(else (begin
|
||||
;(printf "adding: ~a, ~a and ~a from ~a\n" p1 p2 p3 l)
|
||||
(meeting-4 p1 p2 p3 p4)
|
||||
(cons (list p1 p2 p3 p4) (select-3fold (remove* (list p1 p2 p3) l))))))))
|
||||
|
||||
|
||||
(define (select-4fold l)
|
||||
(if (< (length l) 1) '()
|
||||
(let ((p1 (car l))
|
||||
(p2 (car (shuffle l))) ;; maybe duplicate
|
||||
(p3 (car (shuffle l))) ;; maybe duplicate
|
||||
(p4 (car (shuffle l)))) ;; maybe duplicate
|
||||
;(printf "possibly: ~a and ~a from ~a\n" p1 p2 l)
|
||||
(select-4fold-acc p1 p2 p3 p4 l))))
|
||||
|
||||
(define (select-4fold l)
|
||||
(if (< (length l) 1) '()
|
||||
(let ((p1 (car l))
|
||||
(p2 (car (shuffle l))) ;; maybe duplicate
|
||||
(p3 (car (shuffle l))) ;; maybe duplicate
|
||||
(p4 (car (shuffle l)))) ;; maybe duplicate
|
||||
;(printf "possibly: ~a and ~a from ~a\n" p1 p2 l)
|
||||
(select-4fold-acc p1 p2 p3 p4 l))))
|
||||
|
||||
|
||||
;; printing and/or output
|
||||
;; printing and/or output
|
||||
|
||||
(define (print-combinations g n)
|
||||
(printf "There are ~a combinations of ~a. \n~a\n\n"
|
||||
(binomial (length g) n)
|
||||
n
|
||||
(when (>= 120 (binomial (length g) n))
|
||||
(combinations g n))))
|
||||
(define (print-combinations g n)
|
||||
(printf "There are ~a combinations of ~a. \n~a\n\n"
|
||||
(binomial (length g) n)
|
||||
n
|
||||
(when (>= 120 (binomial (length g) n))
|
||||
(combinations g n))))
|
||||
|
||||
(define (cross-chatter n r1 r2 r3) ;; n = group size, r = num of rounds (at n=2,3,4)
|
||||
(let ((m0 (- n 1)))
|
||||
(printf "Each person needs to meet ~a other people, " m0)
|
||||
(if (<= m0 (+ r1 (* r2 2) (* r3 3)))
|
||||
(printf "which is possible.~n~n")
|
||||
(printf "which is impossible with this arrangement.~n~n"))))
|
||||
(define (cross-chatter n r1 r2 r3) ;; n = group size, r = num of rounds (at n=2,3,4)
|
||||
(let ((m0 (- n 1)))
|
||||
(printf "Each person needs to meet ~a other people, " m0)
|
||||
(if (<= m0 (+ r1 (* r2 2) (* r3 3)))
|
||||
(printf "which is possible.~n~n")
|
||||
(printf "which is impossible with this arrangement.~n~n"))))
|
||||
|
||||
(define (print-test-rounds l n1 n2 n3)
|
||||
(printf "There are ~a people (binomial ~a)\n" (length l) (binomial (length l) 2))
|
||||
(printf "in ~a rounds of 2, there can be ~s distinct groupings\n" n1 (* n1 (/ (length l) 2)))
|
||||
(printf "in ~a rounds of 3, there can be ~s distinct groupings\n" n2 (* n2 (/ (length l) 3)))
|
||||
(printf "in ~a rounds of 4, there can be ~s distinct groupings\n" n3 (* n3 (/ (length l) 4)))
|
||||
(cross-chatter (length l) n1 n2 n3))
|
||||
(define (print-test-rounds l n1 n2 n3)
|
||||
(printf "There are ~a people (binomial ~a)\n" (length l) (binomial (length l) 2))
|
||||
(printf "in ~a rounds of 2, there can be ~s distinct groupings\n" n1 (* n1 (/ (length l) 2)))
|
||||
(printf "in ~a rounds of 3, there can be ~s distinct groupings\n" n2 (* n2 (/ (length l) 3)))
|
||||
(printf "in ~a rounds of 4, there can be ~s distinct groupings\n" n3 (* n3 (/ (length l) 4)))
|
||||
(cross-chatter (length l) n1 n2 n3))
|
||||
|
||||
|
||||
(define (print-pairs l)
|
||||
(printf "\nnext round, in pairs.\n")
|
||||
(for ((p0 (select-pairs l)))
|
||||
(printf "meeting: ~a and ~a\n" (car p0) (second p0))))
|
||||
(define (print-pairs l)
|
||||
(printf "\nnext round, in pairs.\n")
|
||||
(for ((p0 (select-pairs l)))
|
||||
(printf "meeting: ~a and ~a\n" (car p0) (second p0))))
|
||||
|
||||
(define (print-3fold l)
|
||||
(printf "\nnext round, groups of 3.\n")
|
||||
(for ((p0 (select-3fold l)))
|
||||
(printf "meeting: ~a, ~a and ~a\n" (car p0) (second p0) (third p0))))
|
||||
(define (print-3fold l)
|
||||
(printf "\nnext round, groups of 3.\n")
|
||||
(for ((p0 (select-3fold l)))
|
||||
(printf "meeting: ~a, ~a and ~a\n" (car p0) (second p0) (third p0))))
|
||||
|
||||
;; print and/or ceate subgroups
|
||||
(define (print-rounds-of-2 group n)
|
||||
(dotimes (x n)
|
||||
(printf "next round [2:~a]~n" (+ x 1))
|
||||
(map (lambda (pair)
|
||||
(printf "pair: ~a & ~a~n" (first pair) (second pair)))
|
||||
(make-new-2 group))
|
||||
(printf "~n")))
|
||||
;; print and/or ceate subgroups
|
||||
(define (print-rounds-of-2 group n)
|
||||
(dotimes (x n)
|
||||
(printf "next round [2:~a]~n" (+ x 1))
|
||||
(map (lambda (pair)
|
||||
(printf "pair: ~a & ~a~n" (first pair) (second pair)))
|
||||
(make-new-2 group))
|
||||
(printf "~n")))
|
||||
|
||||
(define (print-rounds-of-3 group n)
|
||||
(dotimes (x n)
|
||||
(printf "next round [3:~a]~n" (+ x 1))
|
||||
(for-each (lambda (g0)
|
||||
(printf "3fold: ~a, ~a & ~a~n"
|
||||
(if g0 (first g0) "?")
|
||||
(if (< 1 (length g0)) (second g0) "?")
|
||||
(if (< 2 (length g0)) (third g0) "?")))
|
||||
(make-new-3 group))
|
||||
(printf "~n")))
|
||||
(define (print-rounds-of-3 group n)
|
||||
(dotimes (x n)
|
||||
(printf "next round [3:~a]~n" (+ x 1))
|
||||
(for-each (lambda (g0)
|
||||
(printf "3fold: ~a, ~a & ~a~n"
|
||||
(if g0 (first g0) "?")
|
||||
(if (< 1 (length g0)) (second g0) "?")
|
||||
(if (< 2 (length g0)) (third g0) "?")))
|
||||
(make-new-3 group))
|
||||
(printf "~n")))
|
||||
|
||||
(define (print-rounds-of-4 group n)
|
||||
(dotimes (x n)
|
||||
(printf "next round [4:~a]~n" (+ x 1))
|
||||
(for-each (lambda (g0)
|
||||
(printf "4fold: ~a, ~a, ~a & ~a~n"
|
||||
(if g0 (first g0) "?")
|
||||
(if (< 1 (length g0)) (second g0) "?")
|
||||
(if (< 2 (length g0)) (third g0) "?")
|
||||
(if (< 3 (length g0)) (fourth g0) "?")
|
||||
))
|
||||
(make-new-4 group))
|
||||
(printf "~n")))
|
||||
(define (print-rounds-of-4 group n)
|
||||
(dotimes (x n)
|
||||
(printf "next round [4:~a]~n" (+ x 1))
|
||||
(for-each (lambda (g0)
|
||||
(printf "4fold: ~a, ~a, ~a & ~a~n"
|
||||
(if g0 (first g0) "?")
|
||||
(if (< 1 (length g0)) (second g0) "?")
|
||||
(if (< 2 (length g0)) (third g0) "?")
|
||||
(if (< 3 (length g0)) (fourth g0) "?")
|
||||
))
|
||||
(make-new-4 group))
|
||||
(printf "~n")))
|
||||
|
||||
|
||||
(define (print-all-meetings group)
|
||||
(printf "Meetings so far:~n")
|
||||
(for-each (lambda (p0)
|
||||
(printf "~a has met ~a~n"
|
||||
p0 (drop (map (lambda (p1) (cdar p1))
|
||||
(all-meetings p0)) 2)))
|
||||
group)
|
||||
(printf "~n"))
|
||||
(define (print-all-meetings group)
|
||||
(printf "Meetings so far:~n")
|
||||
(for-each (lambda (p0)
|
||||
(printf "~a has met ~a~n"
|
||||
p0 (drop (map (lambda (p1) (cdar p1))
|
||||
(all-meetings p0)) 2)))
|
||||
group)
|
||||
(printf "~n"))
|
||||
|
||||
)
|
||||
|
||||
)
|
||||
|
|
Loading…
Reference in a new issue