[6e3ae00] | 1 | #ifndef AVL_TREE_H |
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| 2 | #define AVL_TREE_H |
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| 3 | |
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| 4 | extern "C" { |
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| 5 | #define NULL 0 |
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| 6 | #define assert(cond) if (! (cond)) { printf("Assertion failed: (%s) at %s:%d\n", #cond, __FILE__, __LINE__); abort(); } |
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| 7 | } |
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| 8 | |
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| 9 | // #include <types.h> |
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| 10 | // #include <lib.h> |
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| 11 | |
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| 12 | trait Comparable(otype T) { |
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| 13 | int ?<?(T, T); |
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| 14 | }; |
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| 15 | |
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| 16 | forall(otype T | Comparable(T)) |
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| 17 | int ?==?(T t1, T t2); |
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| 18 | |
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| 19 | forall(otype T | Comparable(T)) |
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| 20 | int ?>?(T t1, T t2); |
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| 21 | |
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[627f585] | 22 | // xxx - unbound type variable problems when trying to use new instead of create |
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| 23 | // forall( otype T, ttype Params | { void ?{}(T *, Params); } ) T * new( Params p ); |
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| 24 | |
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[6e3ae00] | 25 | forall(dtype T | { void ^?{}(T *); }) |
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| 26 | void delete(T * x); |
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| 27 | |
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| 28 | // To-do: properly use height or balance factor |
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| 29 | // Right now I'm recomputing the height for each |
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| 30 | // node multiple times. It's Theta-log(n), but still.. |
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| 31 | |
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| 32 | // Balanced Binary Search Tree of void pointers; almost an AVL tree - |
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| 33 | // just needs to make use of the balance factor properly |
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| 34 | // Operations: |
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| 35 | // ?{}, ^?{} |
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| 36 | // create - allocate a new tree. Just a wrapper around malloc which also calls the tree constructor. |
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| 37 | // find - search through the tree for the given key; return the associated value |
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| 38 | // empty - return true if the tree is empty |
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| 39 | // insert - insert node with key and value pair. Returns 0 on success |
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| 40 | // remove - remove node with the given key, returns 0 on success, 1 on failure |
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| 41 | // copy - deep copy of a tree |
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| 42 | // for_each - applies the given function to every data element in the tree |
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| 43 | // assumes that a non-zero return value is an error, will return |
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| 44 | // the error code from func |
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| 45 | |
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| 46 | // temporary: need forward decl to get around typedef problem |
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| 47 | forall(otype K | Comparable(K), otype V) |
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| 48 | struct tree; |
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| 49 | |
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| 50 | forall(otype K | Comparable(K), otype V) |
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| 51 | struct tree { |
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| 52 | K key; |
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| 53 | V value; |
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| 54 | tree(K, V) * parent; |
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| 55 | tree(K, V) * left; |
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| 56 | tree(K, V) * right; |
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| 57 | int balance; |
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| 58 | }; |
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| 59 | |
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| 60 | forall(otype K | Comparable(K), otype V) |
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| 61 | void ?{}(tree(K, V) *t, K key, V value); |
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| 62 | |
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| 63 | forall(otype K | Comparable(K), otype V) |
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| 64 | void ^?{}(tree(K, V) * t); |
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| 65 | |
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| 66 | forall(otype K | Comparable(K), otype V) |
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| 67 | tree(K, V) * create(K key, V value); |
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| 68 | |
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| 69 | forall(otype K | Comparable(K), otype V) |
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| 70 | V * find(tree(K, V) * t, K key); |
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| 71 | |
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| 72 | forall(otype K | Comparable(K), otype V) |
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| 73 | int empty(tree(K, V) * t); |
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| 74 | |
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| 75 | // returns the root of the tree |
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| 76 | forall(otype K | Comparable(K), otype V) |
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| 77 | int insert(tree(K, V) ** t, K key, V value); |
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| 78 | |
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| 79 | forall(otype K | Comparable(K), otype V) |
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| 80 | int remove(tree(K, V) ** t, K key); |
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| 81 | |
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| 82 | forall(otype K | Comparable(K), otype V) |
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| 83 | void copy(tree(K, V) * src, tree(K, V) ** ret); |
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| 84 | |
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| 85 | forall(otype K | Comparable(K), otype V) |
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| 86 | void for_each(tree(K, V) * t, void (*func)(V)); |
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| 87 | |
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| 88 | // // Helper function to print trees |
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| 89 | // forall(otype K | Comparable(K), otype V) |
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| 90 | // void printTree(tree * t, int level){ |
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| 91 | // if (empty(t)){ |
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| 92 | // return; |
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| 93 | // } |
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| 94 | |
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| 95 | // printTree(t->left, level+1); |
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| 96 | // printf("key: %d, value: %s, level: %d\n", t->key, t->value, level); |
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| 97 | // printTree(t->right, level+1); |
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| 98 | // } |
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| 99 | |
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| 100 | // // inorder traversal of t |
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| 101 | // // prints each key, followed by the value |
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| 102 | // forall(otype K | Comparable(K), otype V) |
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| 103 | // void printTree(tree(K, V) * t){ |
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| 104 | // printTree(t, 0); |
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| 105 | // } |
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| 106 | |
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| 107 | |
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| 108 | #endif |
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