문제<\/h2>
In this problem, a hex<\/em> is a six-sided board consisting of cells<\/em>: small regular hexagons. A hex of size $n<\/mi><\/mrow>n<\/math><\/span><\/span> n<\/span><\/span><\/span><\/span> has n<\/mi><\/mrow>n<\/math><\/span><\/span> n<\/span><\/span><\/span><\/span> cells on each side. Each cell contains an integer.<\/p> Consider the following operations with a hex:<\/p> " T<\/code>": reflect the hex over its vertical symmetry axis,<\/li> " R<\/code>": rotate the hex 60 degrees clockwise,<\/li> " L<\/code>": rotate the hex 60 degrees counter-clockwise.<\/li>
<\/ul> Here is an example of a hex of size n<\/mi>=<\/mo>3<\/mn><\/mrow>n = 3<\/math><\/span><\/span> n<\/span> <\/span> =<\/span> <\/span><\/span> <\/span> 3<\/span><\/span><\/span><\/span> and operations with it:<\/p> [이미지 1]<\/span><\/p> You are given a hex and a sequence of operations. Perform all the given operations in order and print the resulting hex.<\/p> 입력<\/h2> The first line contains an integer n<\/mi><\/mrow>n<\/math><\/span><\/span> n<\/span><\/span><\/span><\/span>, the size of the hex ($

Hex Operations