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" That magnitude which has a greater ratio than another has unto the same magnitude, is the greater of the two : and that magnitude to which the same has a greater ratio than it has unto another . magnitude, is the less of the two. "
Uniplanar Algebra: Being Part I of a Propædeutic to the Higher Mathematical ... - 10 페이지
저자: Irving Stringham - 1893 - 141 페이지
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The Elements of Euclid: The Errors, by which Theon, Or Others, Have Long Ago ...

Robert Simson - 1762 - 488 페이지
...X. THEOR. \-*V^> 'T'HAT magnitude which has a greater ratio than ano- s« N. ther has unto the fame magnitude is the greater of the two. and that magnitude to which the fame has a greater ratio than it has unto another magnitude is the leffer of the two. Let A have to...
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The Elements of Euclid, Viz: The Errors, by which Theon, Or Others, Have ...

Robert Simson - 1775 - 534 페이지
...Book V. PRO PX t HEO R. magnitude which has a greater ratio than an- see N. other has unto the fame magnitude is the greater of the two : And that magnitude to which the fame has a greater ratio than ij has unto another magnitude is the Icflerof the two. •THHAT 1 othe...
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The First Six Books: Together with the Eleventh and Twelfth

Euclid - 1781 - 552 페이지
...V. PRO PX THEO R. THAI' magnitude which has a greater ratio than an- See N. other has unto the fame magnitude is the greater ' of the two : And that magnitude to which the fame has a greater ratio than it has unto another magnitude is the leffer of the two. v Let A have...
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Elements of Geometry;: Containing the First Six Books of Euclid, with Two ...

Euclid, John Playfair - 1795 - 462 페이지
...= B. PROP. PRO PX THEO R. '"THAT magnitude which has a greater ratio than another has unto the fame magnitude is the greater of the two : And that magnitude to which the fame has a greater ratio than it has unto another magnitude is the lefler of the two. If the ratio...
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The Elements of Mathematical Analysis, Abridged: For the Use of Students ...

Nicolas Vilant - 1798 - 196 페이지
...they are equal. PROPOSITION X. That magnitude which has a greater ratio than another has unto the fame magnitude, is the greater of the two ; and that magnitude to which the fame has a greater ratio than it has unto another magnitude, is the lefs of die two. Becaufe. A : С...
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The Elements of Euclid: Viz. the First Six Books, with the Eleventh and ...

Alexander Ingram - 1799 - 374 페이지
...; which is impoffible. Therefore A is equal to B. Wherefore, &c. Q^ED PROP. BooKV. PROP. X. THEOR. THAT magnitude which has a greater ratio than another has to the fame magnitude, is the greater of the two : and that magnitude to which the fame has a greater ratio...
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Elements of Geometry;: Containing the First Six Books of Euclid, with a ...

John Playfair, Euclid - 1804 - 468 페이지
...by inverfion h, A : C : : B : C ; and therefore by the firft cafe, A— B. PROP. PH OP. X. THE OR. THAT magnitude, which has a greater ratio than another has to the fame magnitude, is the greateft of the two : And that magnitude, to which the fame has a greater ratio...
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The Elements of Euclid: The Errors, by which Theon, Or Others, Have Long Ago ...

Robert Simson - 1806 - 546 페이지
...&c. QED BookV. PROP. X. THEOR. THAT magnitude which has a greater ratio than See N. another has unto the same magnitude is the greater of the two : and...to which the same has a greater ratio than it has unto another magnitude, is the lesser of the two. Let A have to C a greater ratio than B has to C :...
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The Elements of Euclid: Viz. the First Six Books, Together with the Eleventh ...

Euclides - 1816 - 588 페이지
...which, &c. QED PROP. X. THEOR. THAT magnitude which has a greater ratio than See N. another has unto the same magnitude, is the greater of the two : And...to which the same has a greater ratio than it has unto another magnitude, is the lesser of the two. Let A have to C a greater ratio than B has to C ;...
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Elements of Geometry: Containing the First Six Books of Euclid, with a ...

John Playfair - 1819 - 350 페이지
...For by inversion (A. 5,) A : C : : B : C ; and therefore by the first case, A = B. PROP. X. THEOR. That magnitude, which has a greater ratio than another has to the same magnitude, is the greatest of the two : And that magnitude, to which the same has a greater ratio than it has to another...
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