At the Namomo Camp, a cute volunteer celebrates her birthday. Wowo buys her a huge cake. (The cake is so big that it has a 3D coordinate system inside.) There are

cuboid shaped pieces of chocolates
in the cake. The

-th (

) chocolate consists of all points
%7D)
such that

.

are

arrays of integers. Chocolates may overlap or touch each other.
The volunteer wants to distribute the cake to the campers of the Namomo Camp. To show off his knife skill, Wowo decides to cut the cake into pieces by exactly

cuts such that:
1. The first cut is a plane whose equation is

for some integer

decided by Wowo.
2. The second cut is a plane whose equation is

for some integer

decided by Wowo.
3. The third cut is a plane whose equation is

for some integer

decided by Wowo.
4. Each chocolate is
touched by at least one cut (i.e. each cuboid has a nonempty intersection with at least one plane).
Decide whether Wowo can cut the cake under the rules. If the answer is yes, output any possible solution.