What is the definition of Lie group framing, in simple terms?
Is the Lie group framing of spheres a particular type of Lie group framing? (How special is the Lie group framing of spheres differed from the generality of Lie group framing?)
Examples of Lie group framing includes:
$\Omega_3^{fr}=\mathbf{Z}/{24}$ generated by a 3-sphere $S_3=SU(2)$ with the Lie group framing.
$\Omega_6^{fr}=\mathbf{Z}/{2}$ generated by $S_3 \times S_3$ with the Lie group framing.
How do we construct the explicit class of $\mathbf{Z}/{24}$ and $\mathbf{Z}/{2}$ class of Lie group framing above?