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<p>clarifies the Latin term momentum in the work Prologi sive sermones. Here is a Latin to English translation as given by <a href="page.php?w=Marshall_Clagett">Marshall Clagett</a>:</p>

<p><blockquote>"[...] equal weights at unequal distances do not weigh equally, but unequal weights [at these unequal distances may] weigh equally. For a weight suspended at a greater distance is heavier, as is obvious in a <a href="page.php?w=Steelyard_balance">balance</a>. Therefore, there exists a certain third kind of power or third difference of magnitude--one that differs from both body and weight--and this they call <b>moment</b>. Therefore, a body acquires weight from both quantity [i.e., size] and quality [i.e., material], but a weight receives its moment from the distance at which it is suspended. Therefore, when distances are reciprocally proportional to weights, the moments [of the weights] are equal, as <a href="page.php?w=Archimedes">Archimedes</a> demonstrated in <a href="page.php?w=On_the_Equilibrium_of_Planes">The Book on Equal Moments</a>. Therefore, weights or [rather] moments like other continuous quantities, are joined at some common terminus, that is, at something common to both of them like the center of weight, or at a point of equilibrium. Now the <a href="page.php?w=center_of_gravity">center of gravity</a> in any weight is that point which, no matter how often or whenever the body is suspended, always inclines perpendicularly toward the universal center.</blockquote></p><p>
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