Estimating the size of solutions of a diophantine equation
A. Is there natural numbers $a,b,c$ such that $\frac{a}{b+c} + \frac{b}{a+c} + \frac{c}{a+b}$ is equal to an odd natural number ? (I do not know any such numbers). B. Suppose that $\frac{a}{b+c} + \frac{b}{a+c} + \frac{c}{a+b}$ is equal to an even natural number ($a,b,c $ are still natural numbers) then is there any way to estimate the minimum of $a,b $ and $c$ ? The smallest solution that I know
1
リリース、障害情報などのサービスのお知らせ
最新の人気エントリーの配信
処理を実行中です
j次のブックマーク
k前のブックマーク
lあとで読む
eコメント一覧を開く
oページを開く
Proofs of Bott periodicity
Manifold of probability measures: connections between two types of metrics
Motivations for the study of dual connections
Zeroes of the Alexander polynomial for achiral knots
C*-algebras, foliations and dynamical systems
Geodesic convexity and the Geometric Hessian
Todd polynomials
Hirzebruch's motivation of the Todd class
equivalence of Grothendieck-style versus Cech-style sheaf cohomology
how does one understand GRR? (Grothendieck Riemann Roch)
