Hello World!

You are given a positive integer $N$. Assign one digit to each of the seven letters d, e, h, l, o, r, w so that the addition below holds.

$\text{hello} + \text{world} = N$

Here hello is the five digit number whose digits from the most significant one are h, e, l, l, o, and world is the five digit number whose digits from the most significant one are w, o, r, l, d. The digits assigned to the seven letters are pairwise different, and the leading digits h and w cannot be 0.

The first line contains a positive integer $N$. $N$ fits in the range of a 32 bit signed integer.

If no assignment satisfies the equation, print No Answer.

Otherwise take the assignment whose hello is smallest and print four lines. Let $L$ be the number of digits of $N$ and let $W = L + 2$.

1. On the first line print hello right aligned in a field of width $W$.
2. On the second line print +, then world right aligned in a field of width $W - 1$.
3. On the third line print the character - exactly $W$ times.
4. On the fourth line print $N$ right aligned in a field of width $W$.

Right aligned means the number is padded on the left with spaces until it reaches the given width.