




"""simple docstring"""



from __future__ import annotations






class 				snake_case__     :


 def __init__(				self  ,						lowerCamelCase		):
        __a     				=  data
        __a     				=  None
        __a     				=  None



def 					_lowerCamelCase(					a							):  # In Order traversal of the tree
       if tree:
              display(tree.left							)
              print(tree.data							)
              display(tree.right							)



def 					_lowerCamelCase(					a							):
       return 1 + max(depth_of_tree(tree.left							) ,  depth_of_tree(tree.right							)							) if tree else 0



def 					_lowerCamelCase(					a							):
       if not tree:
              return True
       if tree.left and tree.right:
              return is_full_binary_tree(tree.left							) and is_full_binary_tree(tree.right							)
       else:
              return not tree.left and not tree.right



def 					_lowerCamelCase(					):  # Main function for testing.
       __a     				=  Node(1							)
       __a     				=  Node(2							)
       __a     				=  Node(3							)
       __a     				=  Node(4							)
       __a     				=  Node(5							)
       __a     				=  Node(6							)
       __a     				=  Node(7							)
       __a     				=  Node(8							)
       __a     				=  Node(9							)

       print(is_full_binary_tree(a							)							)
       print(depth_of_tree(a							)							)
       print("Tree is: "							)
       display(a							)


if __name__ == "__main__":
   main()

"""simple docstring"""



import math



def 					_lowerCamelCase(					a							):
       __a     				=  []
       __a     				=  2
       __a     				=  int(math.sqrt(a							)							)  # Size of every segment
       __a     				=  [True] * (end + 1)
       __a     				=  []

       while start <= end:
              if temp[start] is True:
                     in_prime.append(a							)
                     for i in range(start * start ,  end + 1 ,  a							):
                            __a     				=  False
              start += 1
       prime += in_prime

       __a     				=  end + 1
       __a     				=  min(2 * end ,  a							)

       while low <= n:
              __a     				=  [True] * (high - low + 1)
              for each in in_prime:
                     __a     				=  math.floor(low / each							) * each
                     if t < low:
                            t += each

                     for j in range(a ,  high + 1 ,  a							):
                            __a     				=  False

              for j in range(len(a							)							):
                     if temp[j] is True:
                            prime.append(j + low							)

              __a     				=  high + 1
              __a     				=  min(high + end ,  a							)

       return prime




print(sieve(10**6))
