# Problem One

## Introduction

The "Endianness" of a number depends on where you write the
most significant digit. In the decimal system, the number
3025 has the most significant digit on the left (the 3 standing
for three thousand). This is called “Big-Endian”.

“Little-Endian” is the exact opposite, i.e., the most significant digit would be written on the
right. For example, the number above would be written as 5203 in Little-Endian.

## Input File - one.in

On each line, you will be presented with 2 integers, **b** and **N**.
Input terminates when **b** ≤ 1.
Otherwise, **b** ≤ 65536, and 0 ≤ **N** < 2^{31}.

### Sample Input File

10 3025
2 5
256 16777217
1 69

## Output Requirements - System.out (terminal output)

For each case, you will determine whether the number **N**, written in base
**b** would look the
**same** or **different** in Big-Endian as in Little-Endian. Match the sample
output format below.

### Sample Output

different
same
same