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							38 lines
						
					
					
						
							937 B
						
					
					
				| \input amssym.def | |
| \input amssym | |
| \magnification=\magstep3 | |
| \hsize=17truecm | |
| \vsize=19truecm | |
| \nopagenumbers | |
| \parindent=0mm | |
| \font\eins=cmb10 scaled \magstep 3 | |
| \font\zwei=cmr12 | |
| \font\mini=cmr7 | |
| \def\frac#1#2{{{#1} \over {#2}}} | |
| \hbox{} | |
| \vfill | |
| 
 | |
| \centerline{\eins Other Applications} | |
| \bigskip\bigskip | |
| \item{$\bullet$} exp, sin, cos, log, arctan, etc. | |
| \medskip | |
| \item{$\bullet$} $\pi$ (Chudnovsky's formula, a Ramanujan type series) | |
| \medskip | |
| \item{$\bullet$} hypergeometric functions at $x \in {\Bbb Q}$ | |
| \medskip | |
| \item{$\bullet$} hypergeometric and holonomic functions at $x \in {\Bbb C}$ | |
|      [J.\ van der Hoeven] | |
| \medskip | |
| \item{$\bullet$} $\Gamma(x)$ at $x \in {\Bbb Q}$ | |
| \medskip | |
| \item{$\bullet$} Large terms of P-recursive sequences, i.e.\ $f_n$ ($n$ large) | |
|      where ${f(x) = \sum f_n x^n}$ is holonomic, | |
| \medskip | |
| \item{$\bullet$} $\zeta(k)$, $k > 1$ odd (using Cohen-Villegas-Zagier | |
|      convergence acceleration) | |
| 
 | |
| \vfill | |
| \hbox{} | |
| \eject | |
| 
 | |
| \end
 |