Overflowing with Sweetness

Macaron, ripening deliciously in the refrigerator, got bored and came up with a new number system. Macaron named it the cake number and defined it as follows.

• A cake number is an ordered triple of three natural numbers x, y, z. (A natural number means an integer greater than or equal to 1.)
• A cake number a can be written as (a.x, a.y, a.z).

Macaron also defined a new equality sign "=" for comparing cake numbers.

• For cake numbers a and b, a = b means the following.
• a.x = b.x, a.y = b.y, and a.z = b.z all hold at the same time.

That is not all. Unlike ordinary numbers, cake numbers allow a very peculiar operation. The operation is named 🍰 and is defined as follows!

a 🍰 b = (a.z + b.x, a.y × b.y, a.x + b.z)

Uckje, the president of SCCC, decided to make a problem using cake numbers. Solve the problem to make Macaron and Uckje happy! The problem Uckje made is as follows.

Given cake numbers a and c, compute a cake number b that satisfies the following.

a 🍰 b = c

a and c are given so that b always exists uniquely.

The first line gives the natural numbers a.x, a.y, a.z that make up cake number a, in that order. (1 ≤ a.x, a.y, a.z ≤ 100)

The second line gives the natural numbers c.x, c.y, c.z that make up cake number c, in that order. (1 ≤ c.x, c.y, c.z ≤ 100)

Print b.x, b.y, b.z that satisfy the conditions of the problem, in that order, separated by a single space.

b satisfies 1 ≤ b.x, b.y, b.z ≤ 100 and always exists uniquely.