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binary_search_tree.rb
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127 lines (102 loc) · 2.35 KB
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class BinaryTree
attr_reader :root, :search_path
def initialize(root_value)
@root = Node.new(root_value)
@search_path = []
end
def insert(value, node = @root)
if value > node.value
insert_right(node, value)
else
insert_left(node, value)
end
end
# Binary search
def search(num)
stack = []
stack << @root
@search_path.clear
while stack.size > 0
node = stack.shift
@search_path << node
return node if node.value == num
return false if node.left.nil? && node.right.nil?
if num < node.value
stack << node.left
else
stack << node.right
end
end
end
def delete(value)
return unless search(value)
if (children = @search_path.last.left || @search_path.last.right)
# One children
update_parent_node(value, children)
else
# Leaf node
update_parent_node(value)
end
@search_path.last.value = nil
end
def in_order(focus_node = @root, values = [])
unless focus_node.nil?
in_order(focus_node.left, values)
values << focus_node.value
in_order(focus_node.right, values)
end
values
end
# Also know as level order in binary tree parlance
def breadth_first
queue = []
values = []
queue << @root
while queue.size > 0
node = queue.shift
queue << node.left unless node.left.nil?
queue << node.right unless node.right.nil?
values << node.value
end
values
end
# Also know as pre-order traversal in binary tree parlance
def depth_first(node = @root, values = [])
if node
values << node.value
depth_first(node.left, values)
depth_first(node.right, values)
end
values
end
private
def insert_left(node, value)
if node.left.nil?
node.left = Node.new(value)
else
insert(value, node.left)
end
end
def insert_right(node, value)
if node.right.nil?
node.right = Node.new(value)
else
insert(value, node.right)
end
end
def update_parent_node(search_value, new_value = nil)
if @search_path[-2].left == search_value
@search_path[-2].left = new_value
else
@search_path[-2].right = new_value
end
end
end
class Node
attr_accessor :value, :left, :right
def initialize(value)
@value = value
@left = nil
@right = nil
end
end