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libflattree

v1.0.1

Published

Map a binary tree to a list (c version of mafintosh/flat-tree).

Downloads

4

Readme

libflattree

Map a binary tree to a list (c version of mafintosh/flat-tree).

npm Build Status

Usage

#include <libflattree.h>

int main(void)
{
  printf("index: %ld\n", lft_index(3, 1));
  printf("parent: %ld\n", lft_parent(5));
  return 0;
}

Outputs:

index: 23
parent: 3

API

The functions below ending with a _2 takes a pre computed depth parameter. Since calculating depth is an iterative process, these functions are an optimization to avoid having to re-calculate depth.

int64_t lft_index(int64_t depth, int64_t offset);

Returns an array index for the tree element at the given depth and offset.

int64_t lft_depth(int64_t index);

Returns the depth of an element.

int64_t lft_offset(int64_t index);

Returns the relative offset of an element.

int64_t lft_offset_2(int64_t index, int64_t depth);

As above but with pre computed depth.

int64_t lft_sibling(int64_t index);

Returns the index of this elements sibling.

int64_t lft_sibling_2(int64_t index, int64_t depth);

As above but with pre computed depth.

int64_t lft_parent(int64_t index);

Returns the index of the parent element.

int64_t lft_parent_2(int64_t index, int64_t depth);

As above but with pre computed depth.

int64_t lft_left_child(int64_t index);

Returns the index of the left child. Returns -1 if index is even, i.e. if the element is a leaf.

int64_t lft_left_child_2(int64_t index, int64_t depth);

As above but with pre computed depth.

int64_t lft_right_child(int64_t index);

Returns the index of the right child. Returns -1 if index is even, i.e. if the element is a leaf.

int64_t lft_right_child_2(int64_t index, int64_t depth);

As above but with pre computed depth.

int64_t lft_left_span(int64_t index);

Returns the left spanning index in the tree index spans.

int64_t lft_left_span_2(int64_t index, int64_t depth);

As above but with pre computed depth.

int64_t lft_right_span(int64_t index);

Returns the right spanning index in the tree index spans.

int64_t lft_right_span_2(int64_t index, int64_t depth);

As above but with pre computed depth.

lft_iterator* lft_iterator_create(int64_t index);

Create an iterator starting at index.

The lft_iterator* is dynamically allocated so you need to call free() when you're done using it.

void lft_iterator_seek(lft_iterator* it, int64_t index);

Move the iterator to index.

int64_t lft_iterator_is_left(lft_iterator* it);

Returns 1 if the iterator is at a left sibling, otherwise 0.

int64_t lft_iterator_is_right(lft_iterator* it);

Returns 1 if the iterator is at a right sibling, otherwise 0.

int64_t lft_iterator_prev(lft_iterator* it);

Move the iterator to the previous item in the tree. Returns current index if offset is 0.

int64_t lft_iterator_next(lft_iterator* it);

Move the iterator to the next item in the tree.

int64_t lft_iterator_sibling(lft_iterator* it);

Move the iterator to the current sibling index.

int64_t lft_iterator_parent(lft_iterator* it);

Move the iterator to the current parent index.

int64_t lft_iterator_left_span(lft_iterator* it);

Move the iterator to the current left span index.

int64_t lft_iterator_right_span(lft_iterator* it);

Move the iterator to the current right span index.

int64_t lft_iterator_left_child(lft_iterator* it);

Move the iterator to the current left child index.

int64_t lft_iterator_right_child(lft_iterator* it);

Move the iterator to the current right child index.

Also see

License

MIT