Diving In Post: 14691

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Top Forums UNIX for Dummies Questions & Answers Diving In Post 14691 by LivinFree on Tuesday 5th of February 2002 05:55:54 AM

02-05-2002

Registered User

Any Intel-compatible processor should do. Actually, you can find a Unix that will run on just about any widely-used chip there is...

Like I said, if you are into the bleeding edge, you may have problems utilizing all of their features, but there is a good chance you'll find what you're looking for with Linux. Now, if you're going to drop a few hundred bucks on a bleeding edge video / sound card, you might want to check compatibility first...

But you'll find just about anything you want - Music, still graphics, video / CGI... almost all of it free for download.

LivinFree

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LEARN ABOUT MOJAVE

y1

J0(3)							   BSD Library Functions Manual 						     J0(3)

NAME

     j0, j1, jn, y0, y1, yn -- bessel functions of first and second kind

SYNOPSIS

     #include <math.h>

     double
     j0(double x);

     double
     j1(double x);

     double
     jn(int n, double x);

     double
     y0(double x);

     double
     y1(double x);

     double
     yn(int n, double x);

DESCRIPTION

     The functions j0(x) and j1(x) compute the Bessel function of the first kind of the order 0 and the order 1, respectively; the function jn(n,
     x) computes the Bessel function of the first kind of the integer order n.

     The functions y0(x) and y1(x) compute the linearly independent Bessel function of the second kind of the order 0 and the order 1, respec-
     tively, for the positive integer value x (expressed as a double); the function yn(n, x) computes the Bessel function of the second kind for
     the integer order n for the positive integer value x (expressed as a double).

SPECIAL VALUES

     j0(0) returns 1.

     j0(+-infinity) returns 0.

     j0(NaN) returns a NaN.

     j1(0) returns 0.

     j1(+infinity) returns 0.

     j1(NaN) returns a NaN.

     y0(0) , y1(0) , and yn(n, 0) all return -infinity and raise the "division-by-zero" floating-point flag.

4th Berkeley Distribution					 December 11, 2006					 4th Berkeley Distribution