Check the Calendar!

Miss M and Mister N live on the planet Bitaculandia, where a year consists of $12$ months, and each month — of $30$ days. They recently discovered that some people could have been born on the same day, even though their birthdates are different. This is possible due to the change from the Bytulian calendar to the Bitulian calendar. All countries of Bitaculandia switched from one calendar to the other in very different years, so some birthdates of different residents who were born on the same day may differ. For example, the date of March $15$th in the Bytulian calendar corresponds to March $28$ in the Bitulian calendar, that is, a difference of $13$ days forward.

Now Miss M and Mister N want to find out if they were not born on the same day if Mister N's birthdate is recorded according to the Bytulian calendar, and Miss M's — according to the Bitulian calendar. Help them with this!

Input

The first line contains two integers $d_1$ and $m_1$ ($1\le d_1\le 30$, $1\le m_1\le 12$) — the day and month according to the Bytulian calendar.

The second line contains two integers $d_2$ and $m_2$ ($1\le d_2\le 30$, $1\le m_2\le 12$) — the day and month according to the Bitulian calendar.

It is guaranteed that the date according to the Bytulian calendar is not later than the date according to the Bitulian calendar.

Output

Print "Same birthday!", if both dates denote the same day, and "Not the same" otherwise.

Examples