A mixing of the sequence $a_1,a_2,\dots ,a_{3n}$ is called the following sequence: $a_3,a_6,\dots ,a_{3n},a_2,a_5,\dots ,a_{3n-1},a_1,a_4,\dots ,a_{3n-2}$. Is it possible after finite amount of mixings to reach the sequence $192,191,\dots ,1$ from $1,2,\dots ,192$?