An ideal circuit consists of an inductor of inductance \(L\) connected in a closed loop with a capacitor of capacitance \(C\). At time \(t = 0\), the capacitor holds an initial charge \(Q_0\) and the current in the circuit is zero. The circuit is analyzed for progressively smaller values of inductance while the initial charge \(Q_0\) and capacitance \(C\) are held constant. In the limit as \(L \to 0^+\), what happens to the maximum discharge rate of the capacitor, \(\left|\dfrac{dq}{dt}\right|_{\max}\), and the maximum energy stored in the magnetic field of the inductor, \(U_{L,\max}\)?