answers | votes newest prove $\sin( )\sin( )\sin( )\cdots\sin(n)$ converges as $n o\infty$ [duplicate] dec ' the series $\sum_{n= }^\infty\sin(n)\cdot\sin( /n)$ [duplicate] dec ' convergence of series $\sum_{n= }^\infty\sin(n)\cdot\sin( /n)$ [closed] dec ' polynomials over q. irreducible hours ago badges...
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powers of $r$, so this symmetric extension is then also smooth.) whether this yields a good approximation of course strongly depends on the range and resolution of the $r$ values compared to the range and structure of $ ho$. share | cite | improve this answer answered feb at : joriki joriki k gold badges...
$\endgroup$ add a comment | answer active oldest votes $egingroup$ there are more: $$a+b+c=(a+b)+c=a+(b+c)=(b+a)+c=b+(a+c)=(a+c)+b=$$ $$=a+(c+b)=(c+a)+b=c+(a+b)=(b+c)+a=$$ $$=b+(c+a)=(c+b)+a=c+(b+a).$$ share | cite | improve this answer answered hour ago michael rozenberg michael rozenberg k gold badges...
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