Science of disturbing a spinning top

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When a spinning top is disturbed, it temporarily deflects but returns to its original spinning axis due to the effects of gravity and torque. Gravity applies torque at right angles to the axis of spin, causing the top to precess rather than fall over. If the top is constrained, it continues to precess at the same lean; however, when free to move, it behaves like a wheel. The rotating tip shifts to align back under the center of gravity, restoring its vertical position. This interplay of forces explains the top's ability to regain its original spinning track after being disturbed.
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In case of a spinning top, why is it that when it is deflected, it again returns to it's original spinning track?
Like suppose it is spinning. And then, we disturb it by our hand. It deflects momentarily, yet, it again returns to its own spinning axis? Can you explain the reason?
 
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When disturbed, the top finds itself spinning on the lean. Gravity is therefore applying a torque. But gyroscopes respond to a torque (at right angles to the axis of spin) paradoxically: they turn at right angles to both axes, i.e. they precess.
If the point of the top were constrained, e.g. by being in a depression, the top would continue to precess at the same lean. But being free to move around, the rotating tip acts like a wheel. Without going through the calculations, I would guess that this results in the tip shifting to come back under the c.o.g., thereby restoring it to the vertical.
 
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