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-1 -1 -1 0 0 0 0 0 0 0.0 0.0 0.0 0.0 1.0 1.0 1.0 1.0 152 251 152 1.0 0 0 0 0.0 -1 -1 0 1442 0 28 3 12 #"#lang racket" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 7 #"require" 0 0 24 3 2 #" (" 0 0 14 3 3 #"lib" 0 0 24 3 1 #" " 0 0 19 3 10 #"\"trace.ss\"" 0 0 24 3 2 #"))" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 2 #" (" 0 0 14 3 15 #"stream-zip-with" 0 0 24 3 1 #" " 0 0 14 3 1 #"f" 0 0 24 3 1 #" " 0 0 28 3 1 #"." 0 0 24 3 1 #" " 0 0 14 3 10 #"argstreams" 0 0 24 3 2 #") " 0 0 17 3 78 (5 78 ;; merge pe oricâte argumente, nu se poate copia în loc de funcția din lab5 ) 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 14 3 2 #"if" 0 0 24 3 2 #" (" 0 0 14 3 13 #"stream-empty?" 0 0 24 3 2 #" (" 0 0 14 3 3 #"car" 0 0 24 3 1 #" " 0 0 14 3 10 #"argstreams" 0 0 24 3 2 #"))" 0 0 24 29 1 #"\n" 0 0 24 3 6 #" " 0 0 14 3 12 #"empty-stream" 0 0 24 29 1 #"\n" 0 0 24 3 6 #" " 0 0 17 3 54 #";; un flux cu (f first1 first2 ... firstn) si apel rec" 0 0 24 29 1 #"\n" 0 0 24 3 7 #" (" 0 0 14 3 11 #"stream-cons" 0 0 24 3 2 #" (" 0 0 14 3 5 #"apply" 0 0 24 3 1 #" " 0 0 14 3 1 #"f" 0 0 24 3 2 #" (" 0 0 14 3 3 #"map" 0 0 24 3 1 #" " 0 0 14 3 12 #"stream-first" 0 0 24 3 1 #" " 0 0 14 3 10 #"argstreams" 0 0 24 3 2 #"))" 0 0 24 29 1 #"\n" 0 0 24 3 20 #" (" 0 0 14 3 5 #"apply" 0 0 24 3 1 #" " 0 0 14 3 15 #"stream-zip-with" 0 0 24 3 1 #" " 0 0 14 3 1 #"f" 0 0 24 3 2 #" (" 0 0 14 3 3 #"map" 0 0 24 3 1 #" " 0 0 14 3 11 #"stream-rest" 0 0 24 3 1 #" " 0 0 14 3 10 #"argstreams" 0 0 24 3 5 #")))))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 40 #";---------------------- Grafuri infinite" 0 0 24 29 1 #"\n" 0 0 17 3 55 (6 55 ;---------------------- fără întârzierea evaluării ) 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 6 #"define" 0 0 17 3 2 #" g" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 3 #" (" 0 0 17 3 6 #"letrec" 0 0 17 3 3 #" ((" 0 0 17 3 1 #"a" 0 0 17 3 2 #" (" 0 0 17 3 4 #"list" 0 0 17 3 1 #" " 0 0 17 3 1 #"'" 0 0 17 3 1 #"a" 0 0 17 3 1 #" " 0 0 17 3 1 #"a" 0 0 17 3 1 #" " 0 0 17 3 4 #"b)) " 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 12 #" (" 0 0 17 3 1 #"b" 0 0 17 3 2 #" (" 0 0 17 3 4 #"list" 0 0 17 3 1 #" " 0 0 17 3 1 #"'" 0 0 17 3 1 #"b" 0 0 17 3 1 #" " 0 0 17 3 1 #"b" 0 0 17 3 1 #" " 0 0 17 3 4 #"a)))" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 4 #" " 0 0 17 3 3 #"a))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 45 #";---------------------- \303\256nt\303\242rziere cu \316\273 ()" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 6 #"define" 0 0 17 3 1 #" " 0 0 17 3 7 #"counter" 0 0 17 3 1 #" " 0 0 17 3 2 #"0)" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 6 #"define" 0 0 17 3 3 #" g1" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 3 #" (" 0 0 17 3 6 #"letrec" 0 0 17 3 3 #" ((" 0 0 17 3 1 #"a" 0 0 17 3 2 #" (" 0 0 17 3 5 #"\316\273 ()" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 17 #" (" 0 0 17 3 4 #"set!" 0 0 17 3 1 #" " 0 0 17 3 7 #"counter" 0 0 17 3 2 #" (" 0 0 17 3 4 #"add1" 0 0 17 3 1 #" " 0 0 17 3 9 #"counter))" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 17 #" (" 0 0 17 3 4 #"list" 0 0 17 3 1 #" " 0 0 17 3 1 #"'" 0 0 17 3 1 #"a" 0 0 17 3 1 #" " 0 0 17 3 1 #"a" 0 0 17 3 1 #" " 0 0 17 3 4 #"b)))" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 12 #" (" 0 0 17 3 1 #"b" 0 0 17 3 2 #" (" 0 0 17 3 2 #"\316\273" 0 0 17 3 5 #" () (" 0 0 17 3 4 #"list" 0 0 17 3 1 #" " 0 0 17 3 1 #"'" 0 0 17 3 1 #"b" 0 0 17 3 1 #" " 0 0 17 3 1 #"b" 0 0 17 3 1 #" " 0 0 17 3 5 #"a))))" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 5 #" (" 0 0 17 3 4 #"a)))" 0 0 24 29 1 #"\n" 0 0 17 3 3 #";g1" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 6 #"define" 0 0 17 3 1 #" " 0 0 17 3 3 #"key" 0 0 17 3 1 #" " 0 0 17 3 6 #"first)" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 6 #"define" 0 0 17 3 2 #" (" 0 0 17 3 2 #"ls" 0 0 17 3 1 #" " 0 0 17 3 4 #"node" 0 0 17 3 4 #") ((" 0 0 17 3 6 #"second" 0 0 17 3 1 #" " 0 0 17 3 7 #"node)))" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 6 #"define" 0 0 17 3 2 #" (" 0 0 17 3 2 #"rs" 0 0 17 3 1 #" " 0 0 17 3 4 #"node" 0 0 17 3 4 #") ((" 0 0 17 3 5 #"third" 0 0 17 3 1 #" " 0 0 17 3 8 #"node))) " 0 0 24 29 1 #"\n" 0 0 17 3 3 #";g1" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 6 #"equal?" 0 0 17 3 1 #" " 0 0 17 3 2 #"g1" 0 0 17 3 2 #" (" 0 0 17 3 2 #"ls" 0 0 17 3 1 #" " 0 0 17 3 4 #"g1))" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 3 #"eq?" 0 0 17 3 1 #" " 0 0 17 3 2 #"g1" 0 0 17 3 2 #" (" 0 0 17 3 2 #"ls" 0 0 17 3 1 #" " 0 0 17 3 4 #"g1))" 0 0 24 29 1 #"\n" 0 0 17 3 8 #";counter" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 45 #";---------------------- \303\256nt\303\242rziere cu delay" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 6 #"define" 0 0 17 3 1 #" " 0 0 17 3 1 #"c" 0 0 17 3 1 #" " 0 0 17 3 2 #"0)" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 6 #"define" 0 0 17 3 3 #" g2" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 3 #" (" 0 0 17 3 6 #"letrec" 0 0 17 3 3 #" ((" 0 0 17 3 1 #"a" 0 0 17 3 7 #" (delay" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 17 #" (" 0 0 17 3 4 #"set!" 0 0 17 3 1 #" " 0 0 17 3 1 #"c" 0 0 17 3 2 #" (" 0 0 17 3 4 #"add1" 0 0 17 3 1 #" " 0 0 17 3 3 #"c))" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 17 #" (" 0 0 17 3 4 #"list" 0 0 17 3 1 #" " 0 0 17 3 1 #"'" 0 0 17 3 1 #"a" 0 0 17 3 1 #" " 0 0 17 3 1 #"a" 0 0 17 3 1 #" " 0 0 17 3 4 #"b)))" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 12 #" (" 0 0 17 3 1 #"b" 0 0 17 3 2 #" (" 0 0 17 3 5 #"delay" 0 0 17 3 2 #" (" 0 0 17 3 4 #"list" 0 0 17 3 1 #" " 0 0 17 3 1 #"'" 0 0 17 3 1 #"b" 0 0 17 3 1 #" " 0 0 17 3 1 #"b" 0 0 17 3 1 #" " 0 0 17 3 5 #"a))))" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 5 #" (" 0 0 17 3 5 #"force" 0 0 17 3 1 #" " 0 0 17 3 4 #"a)))" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 6 #"define" 0 0 17 3 1 #" " 0 0 17 3 3 #"key" 0 0 17 3 1 #" " 0 0 17 3 6 #"first)" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 6 #"define" 0 0 17 3 2 #" (" 0 0 17 3 2 #"ls" 0 0 17 3 1 #" " 0 0 17 3 4 #"node" 0 0 17 3 3 #") (" 0 0 17 3 5 #"force" 0 0 17 3 2 #" (" 0 0 17 3 6 #"second" 0 0 17 3 1 #" " 0 0 17 3 7 #"node)))" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 6 #"define" 0 0 17 3 2 #" (" 0 0 17 3 2 #"rs" 0 0 17 3 1 #" " 0 0 17 3 4 #"node" 0 0 17 3 3 #") (" 0 0 17 3 5 #"force" 0 0 17 3 2 #" (" 0 0 17 3 5 #"third" 0 0 17 3 1 #" " 0 0 17 3 7 #"node)))" 0 0 24 29 1 #"\n" 0 0 17 3 3 #";g2" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 6 #"equal?" 0 0 17 3 1 #" " 0 0 17 3 2 #"g2" 0 0 17 3 2 #" (" 0 0 17 3 2 #"ls" 0 0 17 3 1 #" " 0 0 17 3 4 #"g2))" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 3 #"eq?" 0 0 17 3 1 #" " 0 0 17 3 2 #"g2" 0 0 17 3 2 #" (" 0 0 17 3 2 #"ls" 0 0 17 3 1 #" " 0 0 17 3 4 #"g2))" 0 0 24 29 1 #"\n" 0 0 17 3 2 #";c" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 7 #"(define" 0 0 17 3 1 #" " 0 0 17 3 1 #"a" 0 0 17 3 1 #" " 0 0 17 3 2 #"5)" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 6 #"define" 0 0 17 3 1 #" " 0 0 17 3 4 #"prom" 0 0 17 3 2 #" (" 0 0 17 3 5 #"delay" 0 0 17 3 2 #" (" 0 0 17 3 1 #"*" 0 0 17 3 1 #" " 0 0 17 3 1 #"a" 0 0 17 3 1 #" " 0 0 17 3 4 #"a)))" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 5 #"force" 0 0 17 3 1 #" " 0 0 17 3 5 #"prom)" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 4 #"set!" 0 0 17 3 1 #" " 0 0 17 3 1 #"a" 0 0 17 3 1 #" " 0 0 17 3 2 #"7)" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 17 3 1 #"(" 0 0 17 3 5 #"force" 0 0 17 3 1 #" " 0 0 17 3 5 #"prom)" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 58 (7 58 ;---------------------- Fluxuri = eleganță + eficiență ) 0 0 24 29 1 #"\n" 0 0 17 3 14 #";---elegan\310\233\304\203" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 2 #" (" 0 0 14 3 8 #"interval" 0 0 24 3 1 #" " 0 0 14 3 1 #"a" 0 0 24 3 1 #" " 0 0 14 3 1 #"b" 0 0 24 3 1 #")" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 14 3 2 #"if" 0 0 24 3 2 #" (" 0 0 14 3 1 #">" 0 0 24 3 1 #" " 0 0 14 3 1 #"a" 0 0 24 3 1 #" " 0 0 14 3 1 #"b" 0 0 24 3 1 #")" 0 0 24 29 1 #"\n" 0 0 24 3 6 #" " 0 0 21 3 1 #"'" 0 0 24 3 2 #"()" 0 0 24 29 1 #"\n" 0 0 24 3 7 #" (" 0 0 14 3 4 #"cons" 0 0 24 3 1 #" " 0 0 14 3 1 #"a" 0 0 24 3 2 #" (" 0 0 14 3 8 #"interval" 0 0 24 3 2 #" (" 0 0 14 3 4 #"add1" 0 0 24 3 1 #" " 0 0 14 3 1 #"a" 0 0 24 3 2 #") " 0 0 14 3 1 #"b" 0 0 24 3 4 #"))))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 52 #"; interval [2 .. sqrt n] -> filter divizori -> null?" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 2 #" (" 0 0 14 3 6 #"prime?" 0 0 24 3 1 #" " 0 0 14 3 1 #"n" 0 0 24 3 1 #")" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 14 3 5 #"null?" 0 0 24 3 2 #" (" 0 0 14 3 6 #"filter" 0 0 24 3 2 #" (" 0 0 15 3 2 #"\316\273" 0 0 24 3 2 #" (" 0 0 14 3 1 #"d" 0 0 24 3 3 #") (" 0 0 14 3 5 #"zero?" 0 0 24 3 2 #" (" 0 0 14 3 6 #"modulo" 0 0 24 3 1 #" " 0 0 14 3 1 #"n" 0 0 24 3 1 #" " 0 0 14 3 1 #"d" 0 0 24 3 3 #")))" 0 0 24 29 1 #"\n" 0 0 24 3 18 #" (" 0 0 14 3 8 #"interval" 0 0 24 3 1 #" " 0 0 21 3 1 #"2" 0 0 24 3 2 #" (" 0 0 14 3 4 #"sqrt" 0 0 24 3 1 #" " 0 0 14 3 1 #"n" 0 0 24 3 5 #")))))" 0 0 24 29 1 #"\n" 0 0 24 3 2 #" " 0 0 24 29 1 #"\n" 0 0 17 3 2 #";(" 0 0 17 3 6 #"filter" 0 0 17 3 1 #" " 0 0 17 3 6 #"prime?" 0 0 17 3 2 #" (" 0 0 17 3 5 #"range" 0 0 17 3 1 #" " 0 0 17 3 1 #"2" 0 0 17 3 1 #" " 0 0 17 3 4 #"15))" 0 0 24 29 1 #"\n" 0 0 17 3 2 #";(" 0 0 17 3 6 #"prime?" 0 0 17 3 1 #" " 0 0 17 3 16 #"100000000000000)" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 15 #";---eficien\310\233\304\203" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 2 #" (" 0 0 14 3 11 #"ugly-prime?" 0 0 24 3 1 #" " 0 0 14 3 1 #"n" 0 0 24 3 1 #")" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 15 3 3 #"let" 0 0 24 3 1 #" " 0 0 14 3 4 #"loop" 0 0 24 3 3 #" ((" 0 0 14 3 3 #"div" 0 0 24 3 1 #" " 0 0 21 3 1 #"2" 0 0 24 3 2 #"))" 0 0 24 29 1 #"\n" 0 0 24 3 5 #" (" 0 0 15 3 4 #"cond" 0 0 24 3 3 #" ((" 0 0 14 3 1 #">" 0 0 24 3 2 #" (" 0 0 14 3 3 #"sqr" 0 0 24 3 1 #" " 0 0 14 3 3 #"div" 0 0 24 3 2 #") " 0 0 14 3 1 #"n" 0 0 24 3 2 #") " 0 0 21 3 2 #"#t" 0 0 24 3 1 #")" 0 0 24 29 1 #"\n" 0 0 24 3 12 #" ((" 0 0 14 3 5 #"zero?" 0 0 24 3 2 #" (" 0 0 14 3 6 #"modulo" 0 0 24 3 1 #" " 0 0 14 3 1 #"n" 0 0 24 3 1 #" " 0 0 14 3 3 #"div" 0 0 24 3 3 #")) " 0 0 21 3 2 #"#f" 0 0 24 3 1 #")" 0 0 24 29 1 #"\n" 0 0 24 3 11 #" (" 0 0 14 3 4 #"else" 0 0 24 3 2 #" (" 0 0 14 3 4 #"loop" 0 0 24 3 2 #" (" 0 0 14 3 4 #"add1" 0 0 24 3 1 #" " 0 0 14 3 3 #"div" 0 0 24 3 6 #"))))))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 34 #";(filter ugly-prime? (range 2 15))" 0 0 24 29 1 #"\n" 0 0 17 3 2 #";(" 0 0 17 3 11 #"ugly-prime?" 0 0 17 3 1 #" " 0 0 17 3 16 #"100000000000000)" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 28 #";---elegan\310\233\304\203 + eficien\310\233\304\203" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 2 #" (" 0 0 14 3 15 #"interval-stream" 0 0 24 3 1 #" " 0 0 14 3 1 #"a" 0 0 24 3 1 #" " 0 0 14 3 1 #"b" 0 0 24 3 1 #")" 0 0 24 29 1 #"\n" 0 0 24 3 2 #" " 0 0 17 3 2 #";(" 0 0 17 3 7 #"display" 0 0 17 3 1 #" " 0 0 17 3 5 #"\"i: \"" 0 0 17 3 3 #") (" 0 0 17 3 7 #"display" 0 0 17 3 1 #" " 0 0 17 3 1 #"a" 0 0 17 3 3 #") (" 0 0 17 3 8 #"newline)" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 14 3 2 #"if" 0 0 24 3 2 #" (" 0 0 14 3 1 #">" 0 0 24 3 1 #" " 0 0 14 3 1 #"a" 0 0 24 3 1 #" " 0 0 14 3 1 #"b" 0 0 24 3 1 #")" 0 0 24 29 1 #"\n" 0 0 24 3 6 #" " 0 0 14 3 12 #"empty-stream" 0 0 24 29 1 #"\n" 0 0 24 3 7 #" (" 0 0 14 3 11 #"stream-cons" 0 0 24 3 1 #" " 0 0 14 3 1 #"a" 0 0 24 3 2 #" (" 0 0 14 3 15 #"interval-stream" 0 0 24 3 2 #" (" 0 0 14 3 4 #"add1" 0 0 24 3 1 #" " 0 0 14 3 1 #"a" 0 0 24 3 2 #") " 0 0 14 3 1 #"b" 0 0 24 3 4 #"))))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 52 #"; interval [2 .. sqrt n] -> filter divizori -> null?" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 2 #" (" 0 0 14 3 13 #"prime-stream?" 0 0 24 3 1 #" " 0 0 14 3 1 #"n" 0 0 24 3 1 #")" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 14 3 13 #"stream-empty?" 0 0 24 3 2 #" (" 0 0 14 3 7 #"stream-" 0 0 14 3 6 #"filter" 0 0 24 3 2 #" (" 0 0 15 3 2 #"\316\273" 0 0 24 3 2 #" (" 0 0 14 3 1 #"d" 0 0 24 3 3 #") (" 0 0 14 3 3 #"and" 0 0 24 3 2 #" (" 0 0 14 3 5 #"zero?" 0 0 24 3 2 #" (" 0 0 14 3 6 #"modulo" 0 0 24 3 1 #" " 0 0 14 3 1 #"n" 0 0 24 3 1 #" " 0 0 14 3 1 #"d" 0 0 24 3 2 #"))" 0 0 24 29 1 #"\n" 0 0 24 3 44 #" " 0 0 17 3 2 #";(" 0 0 17 3 7 #"display" 0 0 17 3 1 #" " 0 0 17 3 5 #"\"f: \"" 0 0 17 3 3 #") (" 0 0 17 3 7 #"display" 0 0 17 3 1 #" " 0 0 17 3 1 #"d" 0 0 17 3 3 #") (" 0 0 17 3 8 #"newline)" 0 0 24 29 1 #"\n" 0 0 24 3 46 #" ))" 0 0 24 29 1 #"\n" 0 0 24 3 33 #" (" 0 0 14 3 15 #"interval-stream" 0 0 24 3 1 #" " 0 0 21 3 1 #"2" 0 0 24 3 2 #" (" 0 0 14 3 4 #"sqrt" 0 0 24 3 1 #" " 0 0 14 3 1 #"n" 0 0 24 3 5 #")))))" 0 0 24 29 1 #"\n" 0 0 17 3 2 #";(" 0 0 17 3 13 #"prime-stream?" 0 0 17 3 1 #" " 0 0 17 3 4 #"115)" 0 0 24 29 1 #"\n" 0 0 17 3 2 #";(" 0 0 17 3 7 #"filter " 0 0 17 3 13 #"prime-stream?" 0 0 17 3 2 #" (" 0 0 17 3 5 #"range" 0 0 17 3 1 #" " 0 0 17 3 1 #"2" 0 0 17 3 1 #" " 0 0 17 3 4 #"15))" 0 0 24 29 1 #"\n" 0 0 17 3 2 #";(" 0 0 17 3 13 #"prime-stream?" 0 0 17 3 1 #" " 0 0 17 3 28 #"100000000000000000000000000)" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 64 (8 64 ;; funcție de afișare ca listă a primelor n elemente din flux ) 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 2 #" (" 0 0 14 3 11 #"stream-take" 0 0 24 3 1 #" " 0 0 14 3 1 #"s" 0 0 24 3 1 #" " 0 0 14 3 1 #"n" 0 0 24 3 1 #")" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 15 3 4 #"cond" 0 0 24 3 3 #" ((" 0 0 14 3 5 #"zero?" 0 0 24 3 1 #" " 0 0 14 3 1 #"n" 0 0 24 3 2 #") " 0 0 21 3 1 #"'" 0 0 24 3 3 #"())" 0 0 24 29 1 #"\n" 0 0 24 3 10 #" ((" 0 0 14 3 13 #"stream-empty?" 0 0 24 3 1 #" " 0 0 14 3 1 #"s" 0 0 24 3 2 #") " 0 0 21 3 1 #"'" 0 0 24 3 3 #"())" 0 0 24 29 1 #"\n" 0 0 24 3 9 #" (" 0 0 14 3 4 #"else" 0 0 24 3 2 #" (" 0 0 14 3 4 #"cons" 0 0 24 3 2 #" (" 0 0 14 3 12 #"stream-first" 0 0 24 3 1 #" " 0 0 14 3 1 #"s" 0 0 24 3 1 #")" 0 0 24 29 1 #"\n" 0 0 24 3 21 #" (" 0 0 14 3 11 #"stream-take" 0 0 24 3 2 #" (" 0 0 14 3 11 #"stream-rest" 0 0 24 3 1 #" " 0 0 14 3 1 #"s" 0 0 24 3 3 #") (" 0 0 14 3 1 #"-" 0 0 24 3 1 #" " 0 0 14 3 1 #"n" 0 0 24 3 1 #" " 0 0 21 3 1 #"1" 0 0 24 3 6 #"))))))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 49 #";---------------------- Fluxuri definite explicit" 0 0 24 29 1 #"\n" 0 0 17 3 12 #";---naturals" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 1 #" " 0 0 14 3 8 #"naturals" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 15 3 3 #"let" 0 0 24 3 1 #" " 0 0 14 3 4 #"loop" 0 0 24 3 3 #" ((" 0 0 14 3 1 #"n" 0 0 24 3 1 #" " 0 0 21 3 1 #"0" 0 0 24 3 2 #"))" 0 0 24 29 1 #"\n" 0 0 24 3 5 #" (" 0 0 14 3 11 #"stream-cons" 0 0 24 3 1 #" " 0 0 14 3 1 #"n" 0 0 24 3 2 #" (" 0 0 14 3 4 #"loop" 0 0 24 3 2 #" (" 0 0 14 3 4 #"add1" 0 0 24 3 1 #" " 0 0 14 3 1 #"n" 0 0 24 3 5 #")))))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 9 #";naturals" 0 0 24 29 1 #"\n" 0 0 17 3 14 #";(stream-first" 0 0 17 3 1 #" " 0 0 17 3 9 #"naturals)" 0 0 24 29 1 #"\n" 0 0 17 3 13 #";(stream-take" 0 0 17 3 1 #" " 0 0 17 3 8 #"naturals" 0 0 17 3 1 #" " 0 0 17 3 3 #"10)" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 14 #";---factorials" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 1 #" " 0 0 14 3 10 #"factorials" 0 0 24 3 11 #" " 0 0 17 3 46 (9 46 ; n = numărul cu care urmează să înmulțim ) 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 15 3 3 #"let" 0 0 24 3 1 #" " 0 0 14 3 4 #"loop" 0 0 24 3 3 #" ((" 0 0 14 3 1 #"n" 0 0 24 3 1 #" " 0 0 21 3 1 #"1" 0 0 24 3 3 #") (" 0 0 14 3 4 #"fact" 0 0 24 3 1 #" " 0 0 21 3 1 #"1" 0 0 24 3 3 #")) " 0 0 17 3 27 #"; fact = factorialul curent" 0 0 24 29 1 #"\n" 0 0 24 3 5 #" (" 0 0 14 3 11 #"stream-cons" 0 0 24 3 1 #" " 0 0 14 3 4 #"fact" 0 0 24 3 2 #" (" 0 0 14 3 4 #"loop" 0 0 24 3 2 #" (" 0 0 14 3 4 #"add1" 0 0 24 3 1 #" " 0 0 14 3 1 #"n" 0 0 24 3 3 #") (" 0 0 14 3 1 #"*" 0 0 24 3 1 #" " 0 0 14 3 1 #"n" 0 0 24 3 1 #" " 0 0 14 3 4 #"fact" 0 0 24 3 5 #")))))" 0 0 24 29 1 #"\n" 0 0 17 3 98 (10 98 ;loop 1 1 -> 1 . loop 2 1 -> 1 . 1 . loop 3 2 -> 1 . 1 . 2 . loop 4 6 -> 1 . 1 . 2 . 6 . loop 5 24 ) 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 11 #";factorials" 0 0 24 29 1 #"\n" 0 0 17 3 28 #";(stream-take factorials 10)" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 62 (11 62 ;; Exercițiu: implementare explicită pentru fluxul Fibonacci ) 0 0 24 29 1 #"\n" 0 0 17 3 44 #";---fibonacci: 0 1 1 2 3 5 8 13 21 34 55 ..." 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 1 #" " 0 0 14 3 9 #"fibonacci" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 15 3 3 #"let" 0 0 24 3 1 #" " 0 0 14 3 4 #"loop" 0 0 24 3 3 #" ((" 0 0 14 3 1 #"a" 0 0 24 3 1 #" " 0 0 21 3 1 #"0" 0 0 24 3 3 #") (" 0 0 14 3 1 #"b" 0 0 24 3 1 #" " 0 0 21 3 1 #"1" 0 0 24 3 2 #"))" 0 0 24 29 1 #"\n" 0 0 24 3 5 #" (" 0 0 14 3 11 #"stream-cons" 0 0 24 3 1 #" " 0 0 14 3 1 #"a" 0 0 24 3 2 #" (" 0 0 14 3 4 #"loop" 0 0 24 3 1 #" " 0 0 14 3 1 #"b" 0 0 24 3 2 #" (" 0 0 14 3 1 #"+" 0 0 24 3 1 #" " 0 0 14 3 1 #"a" 0 0 24 3 1 #" " 0 0 14 3 1 #"b" 0 0 24 3 5 #")))))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 13 #";(stream-take" 0 0 17 3 10 #" fibonacci" 0 0 17 3 1 #" " 0 0 17 3 3 #"10)" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 49 #";---------------------- Fluxuri definite implicit" 0 0 24 29 1 #"\n" 0 0 17 3 8 #";---ones" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 1 #" " 0 0 14 3 4 #"ones" 0 0 24 3 2 #" (" 0 0 14 3 11 #"stream-cons" 0 0 24 3 1 #" " 0 0 21 3 1 #"1" 0 0 24 3 1 #" " 0 0 14 3 4 #"ones" 0 0 24 3 2 #"))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 5 #";ones" 0 0 24 29 1 #"\n" 0 0 17 3 2 #";(" 0 0 17 3 11 #"stream-take" 0 0 17 3 5 #" ones" 0 0 17 3 1 #" " 0 0 17 3 3 #"10)" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 12 #";---naturals" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 1 #" " 0 0 14 3 9 #"naturals-" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 14 3 11 #"stream-cons" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" " 0 0 21 3 1 #"0" 0 0 24 29 1 #"\n" 0 0 24 3 4 #" (" 0 0 14 3 15 #"stream-zip-with" 0 0 24 3 1 #" " 0 0 14 3 1 #"+" 0 0 24 29 1 #"\n" 0 0 24 3 20 #" " 0 0 14 3 4 #"ones" 0 0 24 29 1 #"\n" 0 0 24 3 20 #" " 0 0 14 3 9 #"naturals-" 0 0 24 3 3 #")))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 22 #"; 1 1 1 1 1 1 1 1 1 1" 0 0 24 29 1 #"\n" 0 0 17 3 10 #"; 0 1 2 3" 0 0 24 29 1 #"\n" 0 0 17 3 21 #";--------------------" 0 0 24 29 1 #"\n" 0 0 17 3 8 #";0 1 2 3" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 1 #" " 0 0 14 3 10 #"naturals--" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 14 3 11 #"stream-cons" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" " 0 0 21 3 1 #"0" 0 0 24 29 1 #"\n" 0 0 24 3 4 #" (" 0 0 14 3 10 #"stream-map" 0 0 24 3 1 #" " 0 0 14 3 4 #"add1" 0 0 24 3 1 #" " 0 0 14 3 10 #"naturals--" 0 0 24 3 3 #")))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 36 #"; 0 1 ; naturals--" 0 0 24 29 1 #"\n" 0 0 17 3 26 #"; 1 2 ; " 0 0 17 3 1 #"(" 0 0 17 3 10 #"stream-map" 0 0 17 3 1 #" " 0 0 17 3 4 #"add1" 0 0 17 3 13 #" naturals--) " 0 0 24 29 1 #"\n" 0 0 17 3 21 #";--------------------" 0 0 24 29 1 #"\n" 0 0 17 3 6 #";0 1 2" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 10 #";naturals-" 0 0 24 29 1 #"\n" 0 0 17 3 28 #";(stream-take naturals-- 10)" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 62 (12 62 ;; Exercițiu: implementare implicită pentru fluxul Fibonacci ) 0 0 24 29 1 #"\n" 0 0 17 3 13 #";---fibonacci" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 1 #" " 0 0 14 3 10 #"fibonacci-" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 14 3 11 #"stream-cons" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" " 0 0 21 3 1 #"0" 0 0 24 29 1 #"\n" 0 0 24 3 4 #" (" 0 0 14 3 11 #"stream-cons" 0 0 24 29 1 #"\n" 0 0 24 3 4 #" " 0 0 21 3 1 #"1" 0 0 24 29 1 #"\n" 0 0 24 3 5 #" (" 0 0 14 3 15 #"stream-zip-with" 0 0 24 3 1 #" " 0 0 14 3 1 #"+" 0 0 24 29 1 #"\n" 0 0 24 3 21 #" " 0 0 14 3 10 #"fibonacci-" 0 0 24 29 1 #"\n" 0 0 24 3 22 #" (" 0 0 14 3 11 #"stream-rest" 0 0 24 3 1 #" " 0 0 14 3 10 #"fibonacci-" 0 0 24 3 5 #")))))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 11 #";fibonacci-" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 14 3 4 #"time" 0 0 24 3 2 #" (" 0 0 14 3 4 #"drop" 0 0 24 3 2 #" (" 0 0 14 3 11 #"stream-take" 0 0 24 3 1 #" " 0 0 14 3 10 #"fibonacci-" 0 0 24 3 1 #" " 0 0 21 3 2 #"31" 0 0 24 3 2 #") " 0 0 21 3 2 #"30" 0 0 24 3 2 #"))" 0 0 24 29 1 #"\n" 0 0 17 3 2 #";(" 0 0 17 3 11 #"stream-take" 0 0 17 3 11 #" fibonacci-" 0 0 17 3 1 #" " 0 0 17 3 3 #"10)" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 49 #";; Exerci\310\233ii: mai multe implement\304\203ri implicite:" 0 0 24 29 1 #"\n" 0 0 17 3 9 #";---evens" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 1 #" " 0 0 14 3 5 #"evens" 0 0 24 29 1 #"\n" 0 0 24 3 2 #" " 0 0 17 3 2 #";(" 0 0 17 3 11 #"stream-cons" 0 0 17 3 1 #" " 0 0 17 3 1 #"0" 0 0 17 3 2 #" (" 0 0 17 3 10 #"stream-map" 0 0 17 3 3 #" ((" 0 0 17 3 5 #"curry" 0 0 17 3 1 #" " 0 0 17 3 1 #"+" 0 0 17 3 2 #") " 0 0 17 3 1 #"2" 0 0 17 3 2 #") " 0 0 17 3 8 #"evens)))" 0 0 17 3 7 #";cu map" 0 0 24 29 1 #"\n" 0 0 24 3 2 #" " 0 0 17 3 2 #";(" 0 0 17 3 13 #"stream-map ((" 0 0 17 3 5 #"curry" 0 0 17 3 1 #" " 0 0 17 3 1 #"*" 0 0 17 3 2 #") " 0 0 17 3 1 #"2" 0 0 17 3 2 #") " 0 0 17 3 10 #"naturals))" 0 0 17 3 7 #";cu map" 0 0 24 29 1 #"\n" 0 0 24 3 2 #" " 0 0 17 3 2 #";(" 0 0 17 3 13 #"stream-filter" 0 0 17 3 1 #" " 0 0 17 3 5 #"even?" 0 0 17 3 1 #" " 0 0 17 3 10 #"naturals))" 0 0 17 3 10 #";cu filter" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 14 3 15 #"stream-zip-with" 0 0 24 3 1 #" " 0 0 14 3 1 #"+" 0 0 24 3 1 #" " 0 0 14 3 8 #"naturals" 0 0 24 3 1 #" " 0 0 14 3 8 #"naturals" 0 0 24 3 2 #"))" 0 0 17 3 7 #";cu zip" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 2 #";(" 0 0 17 3 11 #"stream-take" 0 0 17 3 6 #" evens" 0 0 17 3 1 #" " 0 0 17 3 3 #"10)" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 15 #";---powers-of-2" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 1 #" " 0 0 14 3 11 #"powers-of-2" 0 0 24 29 1 #"\n" 0 0 24 3 2 #" " 0 0 17 3 2 #";(" 0 0 17 3 11 #"stream-cons" 0 0 17 3 1 #" " 0 0 17 3 1 #"1" 0 0 17 3 2 #" (" 0 0 17 3 10 #"stream-map" 0 0 17 3 3 #" ((" 0 0 17 3 5 #"curry" 0 0 17 3 1 #" " 0 0 17 3 1 #"*" 0 0 17 3 2 #") " 0 0 17 3 1 #"2" 0 0 17 3 2 #") " 0 0 17 3 14 #"powers-of-2)))" 0 0 17 3 7 #";cu map" 0 0 24 29 1 #"\n" 0 0 24 3 2 #" " 0 0 17 3 2 #";(" 0 0 17 3 15 #"stream-zip-with" 0 0 17 3 1 #" " 0 0 17 3 4 #"expt" 0 0 17 3 2 #" (" 0 0 17 3 7 #"stream-" 0 0 17 3 3 #"map" 0 0 17 3 1 #" " 0 0 17 3 4 #"add1" 0 0 17 3 1 #" " 0 0 17 3 4 #"ones" 0 0 17 3 2 #") " 0 0 17 3 10 #"naturals))" 0 0 17 3 7 #";cu zip" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 14 3 11 #"stream-cons" 0 0 24 3 1 #" " 0 0 21 3 1 #"1" 0 0 24 3 2 #" (" 0 0 14 3 15 #"stream-zip-with" 0 0 24 3 1 #" " 0 0 14 3 1 #"+" 0 0 24 3 1 #" " 0 0 14 3 11 #"powers-of-2" 0 0 24 3 1 #" " 0 0 14 3 11 #"powers-of-2" 0 0 24 3 3 #")))" 0 0 17 3 7 #";cu zip" 0 0 24 29 1 #"\n" 0 0 24 3 32 #" " 0 0 24 29 1 #"\n" 0 0 17 3 2 #";(" 0 0 17 3 11 #"stream-take" 0 0 17 3 12 #" powers-of-2" 0 0 17 3 1 #" " 0 0 17 3 3 #"10)" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 8 #";---1/n!" 0 0 24 29 1 #"\n" 0 0 17 3 30 #";; \303\256n func\310\233ie de el \303\256nsu\310\231i" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 1 #" " 0 0 14 3 9 #"rev-facts" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 14 3 11 #"stream-cons" 0 0 24 3 1 #" " 0 0 21 3 1 #"1" 0 0 24 29 1 #"\n" 0 0 24 3 16 #" (" 0 0 14 3 15 #"stream-zip-with" 0 0 24 3 1 #" " 0 0 14 3 1 #"/" 0 0 24 29 1 #"\n" 0 0 24 3 32 #" " 0 0 14 3 9 #"rev-facts" 0 0 24 29 1 #"\n" 0 0 24 3 33 #" (" 0 0 14 3 11 #"stream-rest" 0 0 24 3 1 #" " 0 0 14 3 8 #"naturals" 0 0 24 3 4 #"))))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 4 #"; 1" 0 0 17 3 3 #" 1 " 0 8 10 17 4 #"1/2\0" 3 #"#e\0" 6 #"mixed\0" 2 #"1\0" 0 0 17 3 1 #" " 0 8 10 17 4 #"1/6\0" 3 #"#e\0" 6 #"mixed\0" 2 #"1\0" 0 0 17 3 1 #" " 0 8 10 17 5 #"1/24\0" 3 #"#e\0" 6 #"mixed\0" 2 #"1\0" 0 0 17 3 1 #" " 0 8 10 17 6 #"1/120\0" 3 #"#e\0" 6 #"mixed\0" 2 #"1\0" 0 0 17 3 1 #" " 0 8 10 17 6 #"1/720\0" 3 #"#e\0" 6 #"mixed\0" 2 #"1\0" 0 0 17 3 1 #" " 0 8 10 17 7 #"1/5040\0" 3 #"#e\0" 6 #"mixed\0" 2 #"1\0" 0 0 17 3 13 #" ; rev-facts" 0 0 24 29 1 #"\n" 0 0 17 3 43 #"; 1 2 3 4 5 6 7 ; rest naturals" 0 0 24 29 1 #"\n" 0 0 17 3 25 #";------------------------" 0 0 24 29 1 #"\n" 0 0 17 3 3 #";1 " 0 0 17 3 2 #"1 " 0 8 10 17 4 #"1/2\0" 3 #"#e\0" 6 #"mixed\0" 2 #"1\0" 0 0 17 3 1 #" " 0 8 10 17 4 #"1/6\0" 3 #"#e\0" 6 #"mixed\0" 2 #"1\0" 0 0 17 3 1 #" " 0 8 10 17 5 #"1/24\0" 3 #"#e\0" 6 #"mixed\0" 2 #"1\0" 0 0 17 3 1 #" " 0 8 10 17 6 #"1/120\0" 3 #"#e\0" 6 #"mixed\0" 2 #"1\0" 0 0 17 3 1 #" " 0 8 10 17 6 #"1/720\0" 3 #"#e\0" 6 #"mixed\0" 2 #"1\0" 0 0 17 3 1 #" " 0 8 10 17 7 #"1/5040\0" 3 #"#e\0" 6 #"mixed\0" 2 #"1\0" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 14 3 11 #"stream-take" 0 0 24 3 1 #" " 0 0 14 3 9 #"rev-facts" 0 0 24 3 1 #" " 0 0 21 3 2 #"10" 0 0 24 3 1 #")" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 18 #";---sume par\310\233iale" 0 0 24 29 1 #"\n" 0 0 17 3 30 #";; \303\256n func\310\233ie de el \303\256nsu\310\231i" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 2 #" (" 0 0 14 3 9 #"part-sums" 0 0 24 3 1 #" " 0 0 14 3 1 #"s" 0 0 24 3 2 #") " 0 0 17 3 56 #"; ineficient pt c\304\203 (part-sums s) se calculeaz\304\203 din nou" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 14 3 11 #"stream-cons" 0 0 24 3 1 #" " 0 0 21 3 2 #"0." 0 0 24 3 5 #" " 0 0 17 3 56 #"; (inclusiv por\310\233iunile deja calculate) de fiecare dat\304\203" 0 0 24 29 1 #"\n" 0 0 24 3 16 #" (" 0 0 14 3 15 #"stream-zip-with" 0 0 24 3 1 #" " 0 0 14 3 1 #"+" 0 0 24 29 1 #"\n" 0 0 24 3 32 #" " 0 0 14 3 1 #"s" 0 0 24 29 1 #"\n" 0 0 24 3 33 #" (" 0 0 14 3 9 #"part-sums" 0 0 24 3 1 #" " 0 0 14 3 1 #"s" 0 0 24 3 4 #"))))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 73 (13 73 ; 0 1 2 3 4 5 - fluxul căruia vrem să îi facem sumele parțiale ) 0 0 24 29 1 #"\n" 0 0 17 3 61 #"; 0 0 1 3 6 10 - suma de primele 0, 1, 2, 3... elemente" 0 0 24 29 1 #"\n" 0 0 17 3 20 #";-------------------" 0 0 24 29 1 #"\n" 0 0 17 3 1 #";" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 30 #"; pt a observa (in)eficien\310\233a:" 0 0 24 29 1 #"\n" 0 0 17 3 2 #";(" 0 0 17 3 4 #"time" 0 0 17 3 2 #" (" 0 0 17 3 4 #"drop" 0 0 17 3 13 #" (stream-take" 0 0 17 3 2 #" (" 0 0 17 3 9 #"part-sums" 0 0 17 3 1 #" " 0 0 17 3 9 #"rev-facts" 0 0 17 3 2 #") " 0 0 17 3 3 #"900" 0 0 17 3 2 #") " 0 0 17 3 5 #"899))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 2 #" (" 0 0 14 3 10 #"part-sums-" 0 0 24 3 1 #" " 0 0 14 3 1 #"s" 0 0 24 3 2 #") " 0 0 17 3 10 #"; eficient" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 15 3 6 #"letrec" 0 0 24 3 3 #" ((" 0 0 14 3 4 #"sums" 0 0 24 3 2 #" (" 0 0 14 3 11 #"stream-cons" 0 0 24 3 1 #" " 0 0 21 3 2 #"0." 0 0 24 29 1 #"\n" 0 0 24 3 31 #" (" 0 0 14 3 15 #"stream-zip-with" 0 0 24 3 1 #" " 0 0 14 3 1 #"+" 0 0 24 29 1 #"\n" 0 0 24 3 47 #" " 0 0 14 3 1 #"s" 0 0 24 29 1 #"\n" 0 0 24 3 47 #" " 0 0 14 3 4 #"sums" 0 0 24 3 4 #"))))" 0 0 24 29 1 #"\n" 0 0 24 3 4 #" " 0 0 14 3 4 #"sums" 0 0 24 3 2 #"))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 2 #";(" 0 0 17 3 4 #"time" 0 0 17 3 2 #" (" 0 0 17 3 4 #"drop" 0 0 17 3 13 #" (stream-take" 0 0 17 3 2 #" (" 0 0 17 3 10 #"part-sums-" 0 0 17 3 1 #" " 0 0 17 3 9 #"rev-facts" 0 0 17 3 2 #") " 0 0 17 3 4 #"1000" 0 0 17 3 2 #") " 0 0 17 3 5 #"999))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 17 3 45 #";---------------------- Ciurul lui Eratostene" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 2 #" (" 0 0 14 3 5 #"sieve" 0 0 24 3 1 #" " 0 0 14 3 1 #"s" 0 0 24 3 1 #")" 0 0 24 29 1 #"\n" 0 0 24 3 3 #" (" 0 0 15 3 3 #"let" 0 0 24 3 3 #" ((" 0 0 14 3 1 #"p" 0 0 24 3 2 #" (" 0 0 14 3 12 #"stream-first" 0 0 24 3 1 #" " 0 0 14 3 1 #"s" 0 0 24 3 3 #")))" 0 0 24 29 1 #"\n" 0 0 24 3 5 #" (" 0 0 14 3 11 #"stream-cons" 0 0 24 29 1 #"\n" 0 0 24 3 5 #" " 0 0 14 3 1 #"p" 0 0 24 29 1 #"\n" 0 0 24 3 6 #" (" 0 0 14 3 5 #"sieve" 0 0 24 3 2 #" (" 0 0 14 3 13 #"stream-filter" 0 0 24 3 2 #" (" 0 0 15 3 2 #"\316\273" 0 0 24 3 2 #" (" 0 0 14 3 1 #"n" 0 0 24 3 3 #") (" 0 0 14 3 1 #">" 0 0 24 3 2 #" (" 0 0 14 3 6 #"modulo" 0 0 24 3 1 #" " 0 0 14 3 1 #"n" 0 0 24 3 1 #" " 0 0 14 3 1 #"p" 0 0 24 3 2 #") " 0 0 21 3 1 #"0" 0 0 24 3 4 #")) (" 0 0 14 3 11 #"stream-rest" 0 0 24 3 1 #" " 0 0 14 3 1 #"s" 0 0 24 3 6 #"))))))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 15 3 6 #"define" 0 0 24 3 1 #" " 0 0 14 3 6 #"primes" 0 0 24 3 2 #" (" 0 0 14 3 5 #"sieve" 0 0 24 3 2 #" (" 0 0 14 3 11 #"stream-rest" 0 0 24 3 2 #" (" 0 0 14 3 11 #"stream-rest" 0 0 24 3 1 #" " 0 0 14 3 8 #"naturals" 0 0 24 3 4 #"))))" 0 0 24 29 1 #"\n" 0 0 24 29 1 #"\n" 0 0 24 3 1 #"(" 0 0 14 3 11 #"stream-take" 0 0 24 3 1 #" " 0 0 14 3 6 #"primes" 0 0 24 3 1 #" " 0 0 21 3 2 #"20" 0 0 24 3 1 #")" 0 0