Real affine group
= Real affine group
{wiki=Affine_group}
The orientation-preserving real affine group acts by $x\mapsto e^ax+b$ and has multiplication $(a,b)(a',b')=(a+a',b+e^ab')$.
= Real affine group
{wiki=Affine_group}
The orientation-preserving real affine group acts by $x\mapsto e^ax+b$ and has multiplication $(a,b)(a',b')=(a+a',b+e^ab')$.