Summary

Portrait of James Clerk Maxwell James Clerk Maxwell On a Dynamical Top, for exhibiting the phenomena of the motion of a system of invariable form about a fixed point…

I therefore conclude that the earth has been for a long time revolving about an axis very near to the axis of figure, if not coinciding with it. The cause of this near coincidence is either the original softness of the earth, or the present fluidity of its interior. The axes of the earth are so nearly equal, that a considerable elevation of a tract of country might produce a deviation of the principal axis within the limits of observation, and the only cause which would restore the uniform motion, would be the action of a fluid which would gradually diminish the oscillations of latitude.
Source: Gutenberg

Portrait of James Clerk Maxwell James Clerk Maxwell On a Dynamical Top, for exhibiting the phenomena of the motion of a system of invariable form about a fixed point…

The theory of the rotation of a rigid system is strictly deduced from the elementary laws of motion, but the complexity of the motion of the particles of a body freely rotating renders the subject so intricate, that it has never been thoroughly understood by any but the most expert mathematicians. Many who have mastered the lunar theory have come to erroneous conclusions on this subject; and even Newton has chosen to deduce the disturbance of the earth’s axis from his theory of the motion of the nodes of a free orbit, rather than attack the problem of the rotation of a solid body.
Source: Gutenberg

Portrait of James Clerk Maxwell James Clerk Maxwell On a Dynamical Top, for exhibiting the phenomena of the motion of a system of invariable form about a fixed point…

Let us suppose that the principal axis is that of greatest moment of inertia, and that we have made it coincide with the axle of the instrument. Let us also suppose that the moments of inertia about the other axes are equal, and very little less than that about the axle. Let the top be spun about the axle and then receive a disturbance which causes it to spin about some other axis. The instantaneous axis will not remain at rest either in space or in the body. In space it will describe a right cone, completing a revolution in somewhat less than the time of revolution of the top.
Source: Gutenberg

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