WXME0108 ## 
#|
   This file is in PLT Scheme editor format.
   Most likely, it was created by saving a program in DrScheme,
   and it probably contains a program with non-text elements (such
   as pictures, comment boxes, or test-cases boxes).
   Open this file in DrScheme to read its content.
                 www.plt-scheme.org
|#
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0 0 8 3 13 #"same-initials"
0 0 4 3 1 #" "
0 0 8 3 2 #"as"
0 0 4 3 1 #" "
0 0 8 3 2 #"bs"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 2 #"  "
0 0 16 3 1 #"("
0 0 9 3 4 #"cond"
0 0 4 29 1 #"\n"
0 0 4 3 4 #"    "
0 0 16 3 2 #"[("
0 0 8 3 3 #"and"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 6 #"empty?"
0 0 4 3 1 #" "
0 0 8 3 2 #"as"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 6 #"empty?"
0 0 4 3 1 #" "
0 0 8 3 2 #"bs"
0 0 16 3 2 #"))"
0 0 4 3 1 #" "
0 0 8 3 4 #"true"
0 0 16 3 1 #"]"
0 0 4 29 1 #"\n"
0 0 4 3 4 #"    "
0 0 16 3 2 #"[("
0 0 8 3 3 #"and"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 6 #"empty?"
0 0 4 3 1 #" "
0 0 8 3 2 #"as"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 5 #"cons?"
0 0 4 3 1 #" "
0 0 8 3 2 #"bs"
0 0 16 3 2 #"))"
0 0 4 3 1 #" "
0 0 8 3 5 #"false"
0 0 16 3 1 #"]"
0 0 4 29 1 #"\n"
0 0 4 3 4 #"    "
0 0 16 3 2 #"[("
0 0 8 3 3 #"and"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 5 #"cons?"
0 0 4 3 1 #" "
0 0 8 3 2 #"as"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 6 #"empty?"
0 0 4 3 1 #" "
0 0 8 3 2 #"bs"
0 0 16 3 2 #"))"
0 0 4 3 1 #" "
0 0 8 3 5 #"false"
0 0 16 3 1 #"]"
0 0 4 29 1 #"\n"
0 0 4 3 4 #"    "
0 0 16 3 2 #"[("
0 0 8 3 3 #"and"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 5 #"cons?"
0 0 4 3 1 #" "
0 0 8 3 2 #"as"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 5 #"cons?"
0 0 4 3 1 #" "
0 0 8 3 2 #"bs"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 3 5 #"     "
0 0 16 3 1 #"("
0 0 8 3 3 #"and"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 12 #"same-initial"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 5 #"first"
0 0 4 3 1 #" "
0 0 8 3 2 #"as"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 5 #"first"
0 0 4 3 1 #" "
0 0 8 3 2 #"bs"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 3 10 #"          "
0 0 16 3 1 #"("
0 0 8 3 13 #"same-initials"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"rest"
0 0 4 3 1 #" "
0 0 8 3 2 #"as"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"rest"
0 0 4 3 1 #" "
0 0 8 3 2 #"bs"
0 0 16 3 6 #")))]))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 42 #";; same-initial : String String -> Boolean"
0 0 4 29 1 #"\n"
0 0 11 3 58
#";; Reports whether two strings start with the same letter."
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 9 3 6 #"define"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 12 #"same-initial"
0 0 4 3 1 #" "
0 0 8 3 1 #"a"
0 0 4 3 1 #" "
0 0 8 3 1 #"b"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 2 #"  "
0 0 16 3 1 #"("
0 0 8 3 6 #"char=?"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 10 #"string-ref"
0 0 4 3 1 #" "
0 0 8 3 1 #"a"
0 0 4 3 1 #" "
0 0 14 3 1 #"0"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 10 #"string-ref"
0 0 4 3 1 #" "
0 0 8 3 1 #"b"
0 0 4 3 1 #" "
0 0 14 3 1 #"0"
0 0 16 3 3 #")))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 12 #"same-initial"
0 0 4 3 1 #" "
0 0 13 3 11 #"\"Professor\""
0 0 4 3 1 #" "
0 0 13 3 8 #"\"Proulx\""
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 4 #"true"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 12 #"same-initial"
0 0 4 3 1 #" "
0 0 13 3 4 #"\"TA\""
0 0 4 3 1 #" "
0 0 13 3 6 #"\"Carl\""
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"false"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 13 #"same-initials"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 4 #"true"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 13 #"same-initials"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 13 3 5 #"\"foo\""
0 0 4 3 1 #" "
0 0 13 3 5 #"\"bar\""
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 13 3 8 #"\"foobar\""
0 0 16 3 2 #"))"
0 0 4 3 1 #" "
0 0 8 3 5 #"false"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 13 #"same-initials"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 13 3 8 #"\"foobie\""
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 13 3 8 #"\"foobie\""
0 0 4 3 1 #" "
0 0 13 3 8 #"\"bletch\""
0 0 16 3 2 #"))"
0 0 4 3 1 #" "
0 0 8 3 5 #"false"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 13 #"same-initials"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 13 3 5 #"\"one\""
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 13 3 5 #"\"two\""
0 0 16 3 2 #"))"
0 0 4 3 1 #" "
0 0 8 3 5 #"false"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 13 #"same-initials"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 13 3 4 #"\"at\""
0 0 4 3 1 #" "
0 0 13 3 5 #"\"bat\""
0 0 4 3 1 #" "
0 0 13 3 5 #"\"cat\""
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 13 3 4 #"\"an\""
0 0 4 3 1 #" "
0 0 13 3 5 #"\"ban\""
0 0 4 3 1 #" "
0 0 13 3 5 #"\"can\""
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 3 14 #"              "
0 0 8 3 4 #"true"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 23 #";; PART 2: Complex Data"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 2 #"#|"
0 0 11 29 1 #"\n"
0 0 11 3 12 #"Problem 1.2:"
0 0 11 29 1 #"\n"
0 0 11 3 72
(
 #"Use the data definition for SearchTree below to write the program s"
 #"earch"
) 0 0 11 29 1 #"\n"
0 0 11 3 74
(
 #"which consumes a search tree and a key and produces the list of all"
 #" values"
) 0 0 11 29 1 #"\n"
0 0 11 3 37 #"associated with that key in the tree."
0 0 11 29 1 #"\n"
0 0 11 3 2 #"|#"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 31 #";; A SearchTree (ST) is one of:"
0 0 4 29 1 #"\n"
0 0 11 3 10 #";; - empty"
0 0 4 29 1 #"\n"
0 0 11 3 39 #";; - (make-search-tree ST Key Value ST)"
0 0 4 29 1 #"\n"
0 0 11 3 42 #";; A Key is a Number; a Value is a String."
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 9 3 13 #"define-struct"
0 0 4 3 1 #" "
0 0 8 3 11 #"search-tree"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"left"
0 0 4 3 1 #" "
0 0 8 3 3 #"key"
0 0 4 3 1 #" "
0 0 8 3 5 #"value"
0 0 4 3 1 #" "
0 0 8 3 5 #"right"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 9 3 6 #"define"
0 0 4 3 1 #" "
0 0 8 3 6 #"ST-one"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 16 #"make-search-tree"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 4 3 1 #" "
0 0 14 3 1 #"1"
0 0 4 3 1 #" "
0 0 13 3 5 #"\"one\""
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 9 3 6 #"define"
0 0 4 3 1 #" "
0 0 8 3 6 #"ST-uno"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 16 #"make-search-tree"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 4 3 1 #" "
0 0 14 3 1 #"1"
0 0 4 3 1 #" "
0 0 13 3 5 #"\"uno\""
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 9 3 6 #"define"
0 0 4 3 1 #" "
0 0 8 3 11 #"ST-multiple"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 16 #"make-search-tree"
0 0 4 3 1 #" "
0 0 8 3 6 #"ST-one"
0 0 4 3 1 #" "
0 0 14 3 1 #"2"
0 0 4 3 1 #" "
0 0 13 3 6 #"\"zwei\""
0 0 4 3 1 #" "
0 0 8 3 6 #"ST-uno"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 1 #"#"
0 0 11 3 1 #"|"
0 0 11 29 1 #"\n"
0 0 11 3 34 #";; process-search-tree : ST -> ???"
0 0 11 29 1 #"\n"
0 0 11 3 40 #";; Template for processing search trees."
0 0 11 29 1 #"\n"
0 0 11 3 1 #"("
0 0 11 3 6 #"define"
0 0 11 3 1 #" "
0 0 11 3 1 #"("
0 0 11 3 19 #"process-search-tree"
0 0 11 3 1 #" "
0 0 11 3 2 #"st"
0 0 11 3 1 #")"
0 0 11 29 1 #"\n"
0 0 11 3 3 #"  ("
0 0 11 3 4 #"cond"
0 0 11 29 1 #"\n"
0 0 11 3 4 #"    "
0 0 11 3 2 #"[("
0 0 11 3 6 #"empty?"
0 0 11 3 1 #" "
0 0 11 3 2 #"st"
0 0 11 3 1 #")"
0 0 11 3 1 #" "
0 0 11 3 3 #"..."
0 0 11 3 1 #"]"
0 0 11 29 1 #"\n"
0 0 11 3 4 #"    "
0 0 11 3 2 #"[("
0 0 11 3 12 #"search-tree?"
0 0 11 3 1 #" "
0 0 11 3 2 #"st"
0 0 11 3 1 #")"
0 0 11 29 1 #"\n"
0 0 11 3 5 #"     "
0 0 11 3 3 #"..."
0 0 11 3 1 #" "
0 0 11 3 1 #"("
0 0 11 3 19 #"process-search-tree"
0 0 11 3 1 #" "
0 0 11 3 1 #"("
0 0 11 3 16 #"search-tree-left"
0 0 11 3 1 #" "
0 0 11 3 2 #"st"
0 0 11 3 2 #"))"
0 0 11 3 1 #" "
0 0 11 3 3 #"..."
0 0 11 29 1 #"\n"
0 0 11 3 5 #"     "
0 0 11 3 3 #"..."
0 0 11 3 1 #" "
0 0 11 3 1 #"("
0 0 11 3 15 #"search-tree-key"
0 0 11 3 1 #" "
0 0 11 3 2 #"st"
0 0 11 3 1 #")"
0 0 11 3 1 #" "
0 0 11 3 3 #"..."
0 0 11 3 1 #" "
0 0 11 3 1 #"("
0 0 11 3 17 #"search-tree-value"
0 0 11 3 1 #" "
0 0 11 3 2 #"st"
0 0 11 3 1 #")"
0 0 11 3 1 #" "
0 0 11 3 3 #"..."
0 0 11 29 1 #"\n"
0 0 11 3 5 #"     "
0 0 11 3 3 #"..."
0 0 11 3 1 #" "
0 0 11 3 1 #"("
0 0 11 3 19 #"process-search-tree"
0 0 11 3 1 #" "
0 0 11 3 1 #"("
0 0 11 3 17 #"search-tree-right"
0 0 11 3 1 #" "
0 0 11 3 2 #"st"
0 0 11 3 2 #"))"
0 0 11 3 1 #" "
0 0 11 3 3 #"..."
0 0 11 3 3 #"]))"
0 0 11 29 1 #"\n"
0 0 11 3 2 #"|#"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 36 #";; search : Key ST -> [Listof Value]"
0 0 4 29 1 #"\n"
0 0 11 3 57 #";; Finds all values in the Search Tree for the given Key."
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 9 3 6 #"define"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 6 #"search"
0 0 4 3 1 #" "
0 0 8 3 1 #"k"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 2 #"  "
0 0 16 3 1 #"("
0 0 9 3 4 #"cond"
0 0 4 29 1 #"\n"
0 0 4 3 4 #"    "
0 0 16 3 2 #"[("
0 0 8 3 6 #"empty?"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #"]"
0 0 4 29 1 #"\n"
0 0 4 3 4 #"    "
0 0 16 3 2 #"[("
0 0 8 3 12 #"search-tree?"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 5 #"     "
0 0 16 3 1 #"("
0 0 8 3 6 #"append"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 6 #"search"
0 0 4 3 1 #" "
0 0 8 3 1 #"k"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 16 #"search-tree-left"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 3 13 #"             "
0 0 16 3 1 #"("
0 0 8 3 2 #"if"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 1 #"="
0 0 4 3 1 #" "
0 0 8 3 1 #"k"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 15 #"search-tree-key"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 3 17 #"                 "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 17 #"search-tree-value"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 3 17 #"                 "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 13 #"             "
0 0 16 3 1 #"("
0 0 8 3 6 #"search"
0 0 4 3 1 #" "
0 0 8 3 1 #"k"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 17 #"search-tree-right"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 6 #")))]))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 6 #"search"
0 0 4 3 1 #" "
0 0 14 3 1 #"1"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 6 #"search"
0 0 4 3 1 #" "
0 0 14 3 1 #"1"
0 0 4 3 1 #" "
0 0 8 3 6 #"ST-one"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 13 3 5 #"\"one\""
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 6 #"search"
0 0 4 3 1 #" "
0 0 14 3 1 #"2"
0 0 4 3 1 #" "
0 0 8 3 6 #"ST-one"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 6 #"search"
0 0 4 3 1 #" "
0 0 14 3 1 #"1"
0 0 4 3 1 #" "
0 0 8 3 11 #"ST-multiple"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 13 3 5 #"\"one\""
0 0 4 3 1 #" "
0 0 13 3 5 #"\"uno\""
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 33 #";; PART 3: Designing Abstractions"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 1 #"#"
0 0 11 3 1 #"|"
0 0 11 29 1 #"\n"
0 0 11 3 12 #"Problem 3.1:"
0 0 11 29 1 #"\n"
0 0 11 3 68
#"Design the function search-even that produces all values from a tree"
0 0 11 29 1 #"\n"
0 0 11 3 29 #"that have even-numbered keys."
0 0 11 29 1 #"\n"
0 0 11 3 2 #"|#"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 37 #";; search-even : ST -> [Listof Value]"
0 0 4 29 1 #"\n"
0 0 11 3 52 #";; Produces all values from the tree with even keys."
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 9 3 6 #"define"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 11 #"search-even"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 2 #"  "
0 0 16 3 1 #"("
0 0 9 3 4 #"cond"
0 0 4 29 1 #"\n"
0 0 4 3 4 #"    "
0 0 16 3 2 #"[("
0 0 8 3 6 #"empty?"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #"]"
0 0 4 29 1 #"\n"
0 0 4 3 4 #"    "
0 0 16 3 2 #"[("
0 0 8 3 12 #"search-tree?"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 5 #"     "
0 0 16 3 1 #"("
0 0 8 3 6 #"append"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 11 #"search-even"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 16 #"search-tree-left"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 3 13 #"             "
0 0 16 3 1 #"("
0 0 8 3 2 #"if"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 5 #"even?"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 15 #"search-tree-key"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 3 17 #"                 "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 17 #"search-tree-value"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 3 17 #"                 "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 13 #"             "
0 0 16 3 1 #"("
0 0 8 3 11 #"search-even"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 17 #"search-tree-right"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 6 #")))]))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 11 #"search-even"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 11 #"search-even"
0 0 4 3 1 #" "
0 0 8 3 6 #"ST-uno"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 11 #"search-even"
0 0 4 3 1 #" "
0 0 8 3 11 #"ST-multiple"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 13 3 6 #"\"zwei\""
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 1 #"#"
0 0 11 3 1 #"|"
0 0 11 29 1 #"\n"
0 0 11 3 12 #"Problem 3.2:"
0 0 11 29 1 #"\n"
0 0 11 3 68
#"Design the function search-long that produces all values from a tree"
0 0 11 29 1 #"\n"
0 0 11 3 34 #"that are longer than 3 characters."
0 0 11 29 1 #"\n"
0 0 11 3 2 #"|#"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 37 #";; search-long : ST -> [Listof Value]"
0 0 4 29 1 #"\n"
0 0 11 3 57 #";; Produces all values from the tree of length 4 or more."
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 9 3 6 #"define"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 11 #"search-long"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 2 #"  "
0 0 16 3 1 #"("
0 0 9 3 4 #"cond"
0 0 4 29 1 #"\n"
0 0 4 3 4 #"    "
0 0 16 3 2 #"[("
0 0 8 3 6 #"empty?"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #"]"
0 0 4 29 1 #"\n"
0 0 4 3 4 #"    "
0 0 16 3 2 #"[("
0 0 8 3 12 #"search-tree?"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 5 #"     "
0 0 16 3 1 #"("
0 0 8 3 6 #"append"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 11 #"search-long"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 16 #"search-tree-left"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 3 13 #"             "
0 0 16 3 1 #"("
0 0 8 3 2 #"if"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 2 #">="
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 13 #"string-length"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 17 #"search-tree-value"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 2 #"))"
0 0 4 3 1 #" "
0 0 14 3 1 #"4"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 17 #"                 "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 17 #"search-tree-value"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 3 17 #"                 "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 13 #"             "
0 0 16 3 1 #"("
0 0 8 3 11 #"search-long"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 17 #"search-tree-right"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 6 #")))]))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 11 #"search-long"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 11 #"search-long"
0 0 4 3 1 #" "
0 0 8 3 6 #"ST-one"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 11 #"search-long"
0 0 4 3 1 #" "
0 0 8 3 11 #"ST-multiple"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 13 3 6 #"\"zwei\""
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 1 #"#"
0 0 11 3 1 #"|"
0 0 11 29 1 #"\n"
0 0 11 3 4 #"NOTE"
0 0 11 3 1 #" "
0 0 11 3 3 #"FOR"
0 0 11 3 1 #" "
0 0 11 3 12 #"ABSTRACTION:"
0 0 11 29 1 #"\n"
0 0 11 3 4 #"Only"
0 0 11 3 1 #" "
0 0 11 3 3 #"the"
0 0 11 3 1 #" "
0 0 11 3 5 #"first"
0 0 11 3 1 #" "
0 0 11 3 4 #"line"
0 0 11 3 1 #" "
0 0 11 3 2 #"of"
0 0 11 3 1 #" "
0 0 11 3 3 #"the"
0 0 11 3 1 #" "
0 0 11 3 4 #"\"if\""
0 0 11 3 1 #" "
0 0 11 3 7 #"differs"
0 0 11 3 1 #" "
0 0 11 3 7 #"between"
0 0 11 3 1 #" "
0 0 11 3 11 #"search-even"
0 0 11 3 1 #" "
0 0 11 3 3 #"and"
0 0 11 3 1 #" "
0 0 11 3 12 #"search-long."
0 0 11 29 1 #"\n"
0 0 11 3 3 #"One"
0 0 11 3 1 #" "
0 0 11 3 5 #"tests"
0 0 11 3 1 #" "
0 0 11 3 1 #"("
0 0 11 3 17 #"search-tree-value"
0 0 11 3 1 #" "
0 0 11 3 2 #"st"
0 0 11 3 1 #")"
0 0 11 3 1 #" "
0 0 11 3 5 #"while"
0 0 11 3 1 #" "
0 0 11 3 3 #"the"
0 0 11 3 1 #" "
0 0 11 3 5 #"other"
0 0 11 3 1 #" "
0 0 11 3 5 #"tests"
0 0 11 3 1 #" "
0 0 11 3 1 #"("
0 0 11 3 15 #"search-tree-key"
0 0 11 3 1 #" "
0 0 11 3 2 #"st"
0 0 11 3 1 #")"
0 0 11 3 1 #"."
0 0 11 29 1 #"\n"
0 0 11 3 3 #"See"
0 0 11 3 1 #" "
0 0 11 3 3 #"the"
0 0 11 3 1 #" "
0 0 11 3 8 #"solution"
0 0 11 3 1 #" "
0 0 11 3 6 #"below:"
0 0 11 29 1 #"\n"
0 0 11 3 2 #"|#"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 1 #"#"
0 0 11 3 1 #"|"
0 0 11 29 1 #"\n"
0 0 11 3 12 #"Problem 3.3:"
0 0 11 29 1 #"\n"
0 0 11 3 78
(
 #"Design the function search-by that abstracts over search-even and s"
 #"earch-long."
) 0 0 11 29 1 #"\n"
0 0 11 3 70
(
 #"Redefine (and test) search-even and search-long in terms of search-"
 #"by."
) 0 0 11 29 1 #"\n"
0 0 11 3 2 #"|#"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 58
(
 #";; search-by : ST [Key Value -> Boolean] -> [Listof Value"
 #"]"
) 0 0 4 29 1 #"\n"
0 0 11 3 57 #";; Produces all values from the tree whose key/value pair"
0 0 4 29 1 #"\n"
0 0 11 3 27 #";; satisfies the predicate."
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 9 3 6 #"define"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 9 #"search-by"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 4 3 1 #" "
0 0 8 3 9 #"predicate"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 2 #"  "
0 0 16 3 1 #"("
0 0 9 3 4 #"cond"
0 0 4 29 1 #"\n"
0 0 4 3 4 #"    "
0 0 16 3 2 #"[("
0 0 8 3 6 #"empty?"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #"]"
0 0 4 29 1 #"\n"
0 0 4 3 4 #"    "
0 0 16 3 2 #"[("
0 0 8 3 12 #"search-tree?"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 5 #"     "
0 0 16 3 1 #"("
0 0 8 3 6 #"append"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 9 #"search-by"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 16 #"search-tree-left"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 9 #"predicate"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 13 #"             "
0 0 16 3 1 #"("
0 0 8 3 2 #"if"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 9 #"predicate"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 15 #"search-tree-key"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 28 #"                            "
0 0 16 3 1 #"("
0 0 8 3 17 #"search-tree-value"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 3 17 #"                 "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 17 #"search-tree-value"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 3 17 #"                 "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 13 #"             "
0 0 16 3 1 #"("
0 0 8 3 9 #"search-by"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 17 #"search-tree-right"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 9 #"predicate"
0 0 16 3 5 #"))]))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 40 #";; search-by-even : ST -> [Listof Value]"
0 0 4 29 1 #"\n"
0 0 11 3 52 #";; Produces all values from the tree with even keys."
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 9 3 6 #"define"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 14 #"search-by-even"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 2 #"  "
0 0 16 3 1 #"("
0 0 9 3 5 #"local"
0 0 4 3 1 #" "
0 0 16 3 2 #"[("
0 0 9 3 6 #"define"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 9 #"even-key?"
0 0 4 3 1 #" "
0 0 8 3 3 #"key"
0 0 4 3 1 #" "
0 0 8 3 5 #"value"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 5 #"even?"
0 0 4 3 1 #" "
0 0 8 3 3 #"key"
0 0 16 3 3 #"))]"
0 0 4 29 1 #"\n"
0 0 4 3 4 #"    "
0 0 16 3 1 #"("
0 0 8 3 9 #"search-by"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 4 3 1 #" "
0 0 8 3 9 #"even-key?"
0 0 16 3 3 #")))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 40 #";; search-by-long : ST -> [Listof Value]"
0 0 4 29 1 #"\n"
0 0 11 3 57 #";; Produces all values from the tree of length 4 or more."
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 9 3 6 #"define"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 14 #"search-by-long"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 2 #"  "
0 0 16 3 1 #"("
0 0 9 3 5 #"local"
0 0 4 3 1 #" "
0 0 16 3 2 #"[("
0 0 9 3 6 #"define"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 11 #"long-value?"
0 0 4 3 1 #" "
0 0 8 3 3 #"key"
0 0 4 3 1 #" "
0 0 8 3 5 #"value"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 2 #">="
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 13 #"string-length"
0 0 4 3 1 #" "
0 0 8 3 5 #"value"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 14 3 1 #"4"
0 0 16 3 3 #"))]"
0 0 4 29 1 #"\n"
0 0 4 3 4 #"    "
0 0 16 3 1 #"("
0 0 8 3 9 #"search-by"
0 0 4 3 1 #" "
0 0 8 3 2 #"st"
0 0 4 3 1 #" "
0 0 8 3 11 #"long-value?"
0 0 16 3 3 #")))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 14 #"search-by-even"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 14 #"search-by-even"
0 0 4 3 1 #" "
0 0 8 3 6 #"ST-uno"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 14 #"search-by-even"
0 0 4 3 1 #" "
0 0 8 3 11 #"ST-multiple"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 13 3 6 #"\"zwei\""
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 14 #"search-by-long"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 14 #"search-by-long"
0 0 4 3 1 #" "
0 0 8 3 6 #"ST-one"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 14 #"search-by-long"
0 0 4 3 1 #" "
0 0 8 3 11 #"ST-multiple"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 13 3 6 #"\"zwei\""
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 29 #";; PART 4: Using Abstractions"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 1 #"#"
0 0 11 3 1 #"|"
0 0 11 29 1 #"\n"
0 0 11 3 12 #"Problem 4.1:"
0 0 11 29 1 #"\n"
0 0 11 3 75
(
 #"Use a loop to design the function negate-all which produces the opp"
 #"osite of"
) 0 0 11 29 1 #"\n"
0 0 11 3 79
(
 #"each number in a list (negatives become positives; positives become"
 #" negatives)."
) 0 0 11 29 1 #"\n"
0 0 11 3 2 #"|#"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 50 #";; negate-all : [Listof Number] -> [Listof Number]"
0 0 4 29 1 #"\n"
0 0 11 3 40 #";; Produces the opposite of each number."
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 9 3 6 #"define"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 10 #"negate-all"
0 0 4 3 1 #" "
0 0 8 3 7 #"numbers"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 2 #"  "
0 0 16 3 1 #"("
0 0 9 3 5 #"local"
0 0 4 3 1 #" "
0 0 16 3 2 #"[("
0 0 9 3 6 #"define"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 10 #"negate-one"
0 0 4 3 1 #" "
0 0 8 3 1 #"x"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 1 #"*"
0 0 4 3 1 #" "
0 0 14 3 2 #"-1"
0 0 4 3 1 #" "
0 0 8 3 1 #"x"
0 0 16 3 3 #"))]"
0 0 4 29 1 #"\n"
0 0 4 3 4 #"    "
0 0 16 3 1 #"("
0 0 8 3 3 #"map"
0 0 4 3 1 #" "
0 0 8 3 10 #"negate-one"
0 0 4 3 1 #" "
0 0 8 3 7 #"numbers"
0 0 16 3 3 #")))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 10 #"negate-all"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 10 #"negate-all"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 14 3 1 #"4"
0 0 16 3 2 #"))"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 14 3 2 #"-4"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 10 #"negate-all"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 14 3 1 #"7"
0 0 4 3 1 #" "
0 0 14 3 2 #"18"
0 0 4 3 1 #" "
0 0 14 3 2 #"-3"
0 0 4 3 1 #" "
0 0 14 3 1 #"0"
0 0 4 3 1 #" "
0 0 14 3 1 #"4"
0 0 16 3 2 #"))"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 14 3 2 #"-7"
0 0 4 3 1 #" "
0 0 14 3 3 #"-18"
0 0 4 3 1 #" "
0 0 14 3 1 #"3"
0 0 4 3 1 #" "
0 0 14 3 1 #"0"
0 0 4 3 1 #" "
0 0 14 3 2 #"-4"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 1 #"#"
0 0 11 3 1 #"|"
0 0 11 29 1 #"\n"
0 0 11 3 12 #"Problem 4.2:"
0 0 11 29 1 #"\n"
0 0 11 3 77
(
 #"Use a loop to design the function multiplication-table which consum"
 #"es numbers"
) 0 0 11 29 1 #"\n"
0 0 11 3 75
(
 #"x and y and produces a listof lists representing the multiplication"
 #" of each"
) 0 0 11 29 1 #"\n"
0 0 11 3 25 #"pair from 1 * 1 to x * y."
0 0 11 29 1 #"\n"
0 0 11 3 2 #"|#"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 61
(
 #";; multiplication-table : Nat Nat -> [Listof [Listof Number"
 #"]]"
) 0 0 4 29 1 #"\n"
0 0 11 3 70
(
 #";; Produces a multiplication table for every pair from 1 * 1 to x *"
 #" y."
) 0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 9 3 6 #"define"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 20 #"multiplication-table"
0 0 4 3 1 #" "
0 0 8 3 1 #"x"
0 0 4 3 1 #" "
0 0 8 3 1 #"y"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 2 #"  "
0 0 16 3 1 #"("
0 0 8 3 10 #"build-list"
0 0 4 3 1 #" "
0 0 8 3 1 #"y"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 9 3 6 #"lambda"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 1 #"j"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 10 #"build-list"
0 0 4 3 1 #" "
0 0 8 3 1 #"x"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 9 3 6 #"lambda"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 1 #"i"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 1 #"*"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"add1"
0 0 4 3 1 #" "
0 0 8 3 1 #"i"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"add1"
0 0 4 3 1 #" "
0 0 8 3 1 #"j"
0 0 16 3 7 #")))))))"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 20 #"multiplication-table"
0 0 4 3 1 #" "
0 0 14 3 1 #"6"
0 0 4 3 1 #" "
0 0 14 3 1 #"0"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 20 #"multiplication-table"
0 0 4 3 1 #" "
0 0 14 3 1 #"0"
0 0 4 3 1 #" "
0 0 14 3 1 #"5"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 4 3 1 #" "
0 0 8 3 5 #"empty"
0 0 16 3 2 #"))"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 8 3 12 #"check-expect"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 20 #"multiplication-table"
0 0 4 3 1 #" "
0 0 14 3 1 #"6"
0 0 4 3 1 #" "
0 0 14 3 1 #"5"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 14 #"              "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 14 3 1 #"1"
0 0 4 3 1 #" "
0 0 14 3 1 #"2"
0 0 4 3 1 #" "
0 0 14 3 1 #"3"
0 0 4 3 1 #" "
0 0 14 3 1 #"4"
0 0 4 3 1 #" "
0 0 14 3 1 #"5"
0 0 4 3 1 #" "
0 0 14 3 1 #"6"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 20 #"                    "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 14 3 1 #"2"
0 0 4 3 1 #" "
0 0 14 3 1 #"4"
0 0 4 3 1 #" "
0 0 14 3 1 #"6"
0 0 4 3 1 #" "
0 0 14 3 1 #"8"
0 0 4 3 1 #" "
0 0 14 3 2 #"10"
0 0 4 3 1 #" "
0 0 14 3 2 #"12"
0 0 16 3 1 #")"
0 0 4 29 1 #"\n"
0 0 4 3 20 #"                    "
0 0 16 3 1 #"("
0 0 8 3 4 #"list"
0 0 4 3 1 #" "
0 0 14 3 1 #"3"
0 0 4 3 1 #" "
0 0 14 3 1 #"6"
0 0 4 3 1 #" "
0 0 14 3 1 #"9"
0 0 4 3 1 #" "
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0 0 4 29 1 #"\n"
0 0 11 3 23 #";; PART 5: Accumulators"
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0 0 4 29 1 #"\n"
0 0 11 3 1 #"#"
0 0 11 3 1 #"|"
0 0 11 29 1 #"\n"
0 0 11 3 12 #"Problem 5.1:"
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0 0 11 3 76
(
 #"Use the below data definition for Variables and Terms to design the"
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) 0 0 11 29 1 #"\n"
0 0 11 3 61
#"free-vars that produces the list of free Variables in a Term."
0 0 11 29 1 #"\n"
0 0 11 3 61
#"A free Variable is one that is not inside a function binding."
0 0 11 29 1 #"\n"
0 0 11 3 52 #"(See the provided test cases to see how this works.)"
0 0 11 29 1 #"\n"
0 0 11 3 2 #"|#"
0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 32 #";; A Variable (Var) is a Symbol."
0 0 4 29 1 #"\n"
0 0 11 3 20 #";; A Term is one of:"
0 0 4 29 1 #"\n"
0 0 11 3 11 #";; - Number"
0 0 4 29 1 #"\n"
0 0 11 3 8 #";; - Var"
0 0 4 29 1 #"\n"
0 0 11 3 34 #";; - (make-function Variable Term)"
0 0 4 29 1 #"\n"
0 0 11 3 28 #";; - (make-invoke Term Term)"
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 9 3 13 #"define-struct"
0 0 4 3 1 #" "
0 0 8 3 8 #"function"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 4 #"bind"
0 0 4 3 1 #" "
0 0 8 3 4 #"body"
0 0 16 3 2 #"))"
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0 0 16 3 1 #"("
0 0 9 3 13 #"define-struct"
0 0 4 3 1 #" "
0 0 8 3 6 #"invoke"
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0 0 16 3 1 #"("
0 0 8 3 8 #"operator"
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0 0 8 3 7 #"operand"
0 0 16 3 2 #"))"
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0 0 4 29 1 #"\n"
0 0 11 3 35 #";; free-vars : Term -> [Listof Var]"
0 0 4 29 1 #"\n"
0 0 11 3 51 #";; Reports the list of free variables in a program."
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0 0 11 3 50 #";; A free variable is one not bound by a function."
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0 0 16 3 1 #"("
0 0 9 3 6 #"define"
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0 0 16 3 1 #"("
0 0 8 3 9 #"free-vars"
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0 0 4 3 2 #"  "
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0 0 8 3 5 #"empty"
0 0 16 3 2 #"))"
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0 0 4 29 1 #"\n"
0 0 11 3 52 #";; free-vars/env : Term [Listof Var] -> [Listof Var]"
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0 0 11 3 51 #";; Reports the list of free variables in a program,"
0 0 4 29 1 #"\n"
0 0 11 3 46 #";; excluding any variables in the environment."
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0 0 16 3 1 #"("
0 0 9 3 6 #"define"
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0 0 16 3 1 #"("
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0 0 4 3 4 #"    "
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0 0 8 3 4 #"term"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 2 #"if"
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0 0 16 3 1 #"("
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0 0 8 3 4 #"term"
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0 0 8 3 5 #"empty"
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0 0 16 3 1 #"("
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0 0 4 3 5 #"     "
0 0 16 3 1 #"("
0 0 8 3 13 #"free-vars/env"
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0 0 16 3 1 #"("
0 0 8 3 13 #"function-body"
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0 0 8 3 4 #"term"
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0 0 4 3 1 #" "
0 0 16 3 1 #"("
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0 0 8 3 3 #"env"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 13 #"function-bind"
0 0 4 3 1 #" "
0 0 8 3 4 #"term"
0 0 16 3 4 #")))]"
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0 0 4 3 4 #"    "
0 0 16 3 2 #"[("
0 0 8 3 7 #"invoke?"
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0 0 4 3 5 #"     "
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0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 13 #"free-vars/env"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
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0 0 8 3 4 #"term"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
0 0 8 3 3 #"env"
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0 0 4 3 17 #"                 "
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0 0 16 3 1 #"("
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0 0 8 3 3 #"env"
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0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 46 #";; vars-include? : [Listof Var] Var -> Boolean"
0 0 4 29 1 #"\n"
0 0 11 3 50 #";; Reports whether the list includes the variable."
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0 0 16 3 1 #"("
0 0 9 3 6 #"define"
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0 0 16 3 1 #"("
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0 0 8 3 1 #"v"
0 0 16 3 1 #")"
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0 0 4 3 2 #"  "
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0 0 9 3 5 #"local"
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0 0 8 3 2 #"v*"
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0 0 8 3 1 #"v"
0 0 16 3 3 #"))]"
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0 0 4 3 4 #"    "
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0 0 8 3 5 #"ormap"
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0 0 4 29 1 #"\n"
0 0 4 29 1 #"\n"
0 0 11 3 46 #";; vars-add : [Listof Var] Var -> [Listof Var]"
0 0 4 29 1 #"\n"
0 0 11 3 31 #";; Adds a variable to the list."
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 9 3 6 #"define"
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0 0 16 3 1 #"("
0 0 8 3 8 #"vars-add"
0 0 4 3 1 #" "
0 0 8 3 2 #"vs"
0 0 4 3 1 #" "
0 0 8 3 1 #"v"
0 0 16 3 1 #")"
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0 0 4 3 2 #"  "
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0 0 8 3 2 #"if"
0 0 4 3 1 #" "
0 0 16 3 1 #"("
0 0 8 3 13 #"vars-include?"
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0 0 8 3 2 #"vs"
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0 0 8 3 1 #"v"
0 0 16 3 1 #")"
0 0 4 3 1 #" "
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0 0 8 3 4 #"cons"
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0 0 4 29 1 #"\n"
0 0 11 3 57
(
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) 0 0 4 29 1 #"\n"
0 0 11 3 51 #";; Creates a list of all variables in either input."
0 0 4 29 1 #"\n"
0 0 16 3 1 #"("
0 0 9 3 6 #"define"
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0 0 11 3 31 #";; PART 6: Generative Recursion"
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0 0 4 29 1 #"\n"
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0 0 11 3 12 #"Problem 6.1:"
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0 0 11 3 7 #"program"
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0 0 11 3 1 #"a"
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0 0 11 3 4 #"Koch"
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0 0 11 3 9 #"arbitrary"
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0 0 11 3 6 #"depth."
0 0 11 29 1 #"\n"
0 0 11 3 31 #"Depths 0, 1, and 2 shown below:"
0 0 11 29 1 #"\n"
0 12 00000000004 11 127069
(
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