† parabolismn.

Origin: A borrowing from Latin. Etymon: Latin parabolismus.

Etymology: < post-classical Latin parabolismus (F. Viète 1591) < Hellenistic Greek παραβολή parabola n. in sense ‘division’ + classical Latin -ismus -ism suffix. N.E.D. (1904) indicates the stress as paˈrabolism.

Mathematics. Obsolete.

The reduction of an equation by dividing it by the coefficient of the unknown quantity of highest degree; an equation which has been reduced in this way.

ΘΚΠ

the world > relative properties > number > algebra > [noun] > expression > equation > simplification of

parabolism1699

extermination1753

elimination1798

rationalization1831

1699 W. King Dialogues of Dead 38 To what end have we Studied? What becomes of our Decimals, Sexagesimals, Algorithms of Fractions, Parabolisms, Hypobybasms, Paralelopipeds, and Zenzes?

1702 J. Raphson Math. Dict. Parabolism, is the Division of the Terms of an Equation by the known Quantity (when there happens to be one) that is involved or multiplied into the first Term. Thus the following Equation axx + 2abx = bcc will be reduced to this xx + 2bx = ^bcc/ _a.

This entry has been updated (OED Third Edition, June 2005; most recently modified version published online December 2019).

单词	parabolism
释义	† parabolismn. Origin: A borrowing from Latin. Etymon: Latin parabolismus. Etymology: < post-classical Latin parabolismus (F. Viète 1591) < Hellenistic Greek παραβολή parabola n. in sense ‘division’ + classical Latin -ismus -ism suffix. N.E.D. (1904) indicates the stress as paˈrabolism. Mathematics. Obsolete. The reduction of an equation by dividing it by the coefficient of the unknown quantity of highest degree; an equation which has been reduced in this way. ΘΚΠ the world > relative properties > number > algebra > [noun] > expression > equation > simplification of parabolism1699 extermination1753 elimination1798 rationalization1831 1699 W. King Dialogues of Dead 38 To what end have we Studied? What becomes of our Decimals, Sexagesimals, Algorithms of Fractions, Parabolisms, Hypobybasms, Paralelopipeds, and Zenzes? 1702 J. Raphson Math. Dict. Parabolism, is the Division of the Terms of an Equation by the known Quantity (when there happens to be one) that is involved or multiplied into the first Term. Thus the following Equation axx + 2abx = bcc will be reduced to this xx + 2bx = ^bcc/ _a. This entry has been updated (OED Third Edition, June 2005; most recently modified version published online December 2019). < n.1699
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