Constructing the Tian Character Matrix

Given an odd integer \(N\), your task is to construct an \(N \times N\) matrix representing a "Tian Character" (田字) pattern. The pattern follows these rules:

• The matrix has \(N\) rows and \(N\) columns. In each row, the first and last characters are always a vertical bar \(|\).
• For the first and last rows, all characters between the first and last (i.e. columns \(2\) to \(N-1\)) are a hyphen \(-\).
• In the middle row (i.e. row \(\frac{N+1}{2}\)), the characters in columns \(2\) to \(\frac{N-1}{2}\) and columns \(\frac{N+3}{2}\) to \(N-1\) are hyphens \(-\).
• In the middle column (i.e. column \(\frac{N+1}{2}\)), the characters in rows \(2\) to \(\frac{N-1}{2}\) and rows \(\frac{N+3}{2}\) to \(N-1\) are vertical bars \(|\).
• All other positions are filled with the lowercase letter \(x\).

For example, when \(N = 5\), the matrix is:

|---|
|x|x|
|-x-|
|x|x|
|---|

You need to print the matrix according to the above pattern.

inputFormat

The input consists of a single line containing an odd integer \(N\) (where \(N \ge 3\)).

outputFormat

Output the generated \(N \times N\) matrix. Each row should be printed on a separate line.

sample

3

|-|
|x|
|-|