The general equation is \( \\[15pt]
{(^xa)^{^{y}a}=(^{y+1}a)^{^{x-1}a}} \)
Because \( \\[20pt]
{(^xa)^{^{y}a}\,=\,(a^{^{x-1}a})^{^{y}a}}\,=\,a^{^{x-1}a.\,^{y}a}\,=\,(a^{^{y}a})^{^{x-1}a}\,=\,(^{y+1}a)^{^{x-1}a } \)
It is somewhat trivial.
{(^xa)^{^{y}a}=(^{y+1}a)^{^{x-1}a}} \)
Because \( \\[20pt]
{(^xa)^{^{y}a}\,=\,(a^{^{x-1}a})^{^{y}a}}\,=\,a^{^{x-1}a.\,^{y}a}\,=\,(a^{^{y}a})^{^{x-1}a}\,=\,(^{y+1}a)^{^{x-1}a } \)
It is somewhat trivial.
I have the result, but I do not yet know how to get it.

