class Concurrent::Collection::RubyNonConcurrentPriorityQueue
@!macro internal_implementation_note
@!visibility private
@!macro priority_queue
def self.from_list(list, opts = {})
def self.from_list(list, opts = {}) queue = new(opts) list.each{|item| queue << item } queue end
def clear
def clear @queue = [nil] @length = 0 true end
def delete(item)
def delete(item) return false if empty? original_length = @length k = 1 while k <= @length if @queue[k] == item swap(k, @length) @length -= 1 sink(k) || swim(k) @queue.pop else k += 1 end end @length != original_length end
def empty?
def empty? size == 0 end
def include?(item)
def include?(item) @queue.include?(item) end
def initialize(opts = {})
def initialize(opts = {}) order = opts.fetch(:order, :max) @comparator = [:min, :low].include?(order) ? -1 : 1 clear end
def length
def length @length end
def ordered?(x, y)
-
(Boolean)
- true if the two elements are in the correct priority order
Parameters:
-
y
(Integer
) -- the second index from which to retrieve a comparable value -
x
(Integer
) -- the first index from which to retrieve a comparable value
def ordered?(x, y) (@queue[x] <=> @queue[y]) == @comparator end
def peek
def peek empty? ? nil : @queue[1] end
def pop
def pop return nil if empty? max = @queue[1] swap(1, @length) @length -= 1 sink(1) @queue.pop max end
def push(item)
def push(item) raise ArgumentError.new('cannot enqueue nil') if item.nil? @length += 1 @queue << item swim(@length) true end
def sink(k)
-
k
(Integer
) -- the index at which to start the percolation
def sink(k) success = false while (j = (2 * k)) <= @length do j += 1 if j < @length && ! ordered?(j, j+1) break if ordered?(k, j) swap(k, j) success = true k = j end success end
def swap(x, y)
-
y
(Integer
) -- the second index to swap -
x
(Integer
) -- the first index to swap
def swap(x, y) temp = @queue[x] @queue[x] = @queue[y] @queue[y] = temp end
def swim(k)
-
k
(Integer
) -- the index at which to start the percolation
def swim(k) success = false while k > 1 && ! ordered?(k/2, k) do swap(k, k/2) k = k/2 success = true end success end