Number And Its Algebra Syllabus of Lectures On the Theory of Number And Its Al

Cover Number And Its Algebra Syllabus of Lectures On the Theory of Number And Its Al
Number And Its Algebra Syllabus of Lectures On the Theory of Number And Its Al
Arthur Lefevre
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We have seen (§ 188) the two-dimensional nature of complex number, and the infinite variety of ways in which it may vary continuously from a -\- hi to c -f di, because the protomonic and neomonic parts may vary independently.
In order that x -\- yl shall become zero, x and y must vanish simultaneously. Por, li x -\- yi = 0, ic = — yi, and hence cc = and y = 0, — else would a protomonic number equal a neomonic, Avhich is impossible except both be zero. (Vide § 183. ) On the other hand, if either
... x or y becomes infinite, x -{- yi=cc. (FicZe§198).
120 NUMBER AND ITS ALGEBRA.
194. Li a -\- bi = G -\- di, then a = c and b = d.
For, subtracting c -f- di from each member of the given equation, a — c-\-(b — d)i = 0; therefore, by Section 193, d — c = and b — d ^= ; that is, a = c and b = d.
Of course, since x + (— y) = x — (+ y) ox x — y {% 120), the preceding formula inckides all combinations as a, b, c, and d are positive or negative ; e. G. , if a -f bi = c — di, a = c, b = — d.


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