Four identical uniform solid disks, each of mass \(M\) and radius \(R\), are mounted on frictionless fixed axles perpendicular to the plane of each disk. External forces of magnitude \(F_0\) or \(2F_0\) act in the plane of the disks as described in the table.

Disk	Axle Location	Force Magnitude	Point of Application and Direction
1	Center	\(F_0\)	Tangent to outer edge at radius \(R\)
2	Rim	\(2F_0\)	Perpendicular to the diameter through the axle, at the opposite rim
3	Rim	\(F_0\)	Perpendicular to the diameter through the axle, at the opposite rim
4	Center	\(F_0\)	Tangent to an inner track at radius \(\dfrac{R}{2}\)

Which of the following correctly ranks the magnitudes of the initial angular accelerations \(\alpha_1\), \(\alpha_2\), \(\alpha_3\), and \(\alpha_4\) of the disks?