Mr. GALLATIN said, the resolution under consideration went to direct the PRESIDENT to apply to all those States, by whom, as far as can be known from the official documents heretofore transmitted, all or any of the amendments at any time proposed by Congress still remained to be ratified. There could be no occasion to make the inquiry with respect to all these amendments, unless it were taken for granted that none of them had yet been ratified. He was, therefore, of opinion, with the gentleman from Virginia, that such an application would be very improper, as bringing the ten last amendments into doubt, which he believed to be as much a part of the constitution as any other article in it; he also thought them a very valuable part, and not to be trifled with. But, upon what ground, said Mr. G., do the advocates of this report prove that 11 is not three-fourths of 14? The idea was so novel that he could scarcely understand what principle they adopted in order to create a doubt on their minds on this subject. To him the position that 11 was more than three-fourths of fourteen appeared to be one of those self-evident axioms which hardly admit of a proof. The principle on which the doubt arose must be so very nice, so abstract, that he did not know whether he was capable of comprehending it. Anxious as he was to avoid saying any thing which might be construed as misstatement, he would, however, attempt to analyze what he conceived to be the ground of the gentleman from South Carolina, (Mr. HARPER.) It appeared to him that that gentleman thought three-fourths in itself was not a fraction of the unit, was not a number conveying to the mind the simple idea of a fraction; but that it was a compound of fractions, and that the only way by which the idea of three-fourths could be conceived was by a decomposition. Because the idea of three-fourths was by our numerical arithmetic expressed by the two figures 3/4, that gentleman was unable to conceive what it meant except by decomposition, by dividing the unit into four equal parts and multiplying the result by 3. And if that idea of three-fourths had happened to be expressed by the fraction nine-twelfths, (which was the same thing as three-fourths,) that gentleman could not have conceived it except by dividing in the first place the unit into twelve parts and then multiplying the result by nine. In fact he denied the existence of any number, part of a unit, except as it consisted of an aggregate of such parts as the unit could exactly be divided into.