Blocking Crosses

Consider a flat rectangular field consisting of $r \times c$ squares. A cross is a figure consisting of five squares: a center squares and its four neighbors, horizontal and vertical.

A placement of crosses on the field is a collection of crosses which satisfies the following conditions:

• Each cross lies entirely inside the field.
• No two crosses have a common square.

A placement is blocking when additional conditions are satisfied:

• There is no place on the field such that a new cross can be added there, and the collection of crosses remains a placement.
• There is no cross on the field which can be moved as a whole, one square to the right, left, up, or down, so that the collection of crosses remains a placement.

Given the dimensions of the field, find any blocking placement of crosses on it.

The first line of input contains two integers $r$ and $c$: the number of rows and columns on the field ($10 \le r, c \le 100$).

Print $r$ lines, each containing $c$ characters: any placement of crosses which satisfies all the conditions. Empty squares are denoted by "." (dot, ASCII code 46). Centers of crosses are denoted by "+" (plus, ASCII code 43), horizontal parts by "-" (minus, ASCII code 45), and vertical parts by "|" (vertical line, ASCII code 124).