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Operating Systems HP-UX Downloading or purchasing HP-UX for HP Integrity rx4640 Post 303030828 by gbudny on Saturday 16th of February 2019 03:55:34 PM
Old 02-16-2019
Thanks for the answer.

I found the information that I need HPE HP -UX 11i v3, BOE, but I how no idea how the licensing works.
I was thinking about buying HPE HP -UX 11i v3, BOE, E-LTU from lambda-tek, but they have so many versions of HP-UX

£212.86 - It isn't a too expensive product for me, and I can buy it in the next few months.
However, they have more pricy versions of HPE HP -UX 11i v3, BOE on their website, and that could be more problematic.

I have to admit that I don't want to violate the license because there are some requirements.
Additionally, I saw some great applications that I can download only from the HP website, so I want to avoid any licensing issues.

I read that It depends on the number of cores in my computer, and then I have to choose what kind of version HP-UX can I install on this server.

Can you explain what kind of version of HP-UX BOE do I need for this computer?
 

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y0(3M)																	    y0(3M)

NAME
y0(), y0f(), y0l(), y0w(), y0q(), y1(), y1f(), y1l(), y1w(), y1q(), yn(), ynf(), ynl(), ynw(), ynq() - Bessel functions of the second kind SYNOPSIS
HP Integrity Server Only DESCRIPTION
and return Bessel functions of x of the second kind of orders 0 and 1 respectively. returns the Bessel function of x of the second kind of order n. and are versions of snd each takes a argument x and returns a result. and are versions of and each takes a arguement x and returns a result. and are version of and each takes an argument x and resturns an result. and are version of and each takes a argument x and returns a result. USAGE
To use these functions, compile either with the default option or with the and options. Make sure your program includes Link in the math library by specifying on the compiler or linker command line. To use (for Integrity servers) or compile also with the option. RETURN VALUE
If x is negative or zero, and return (equal to -INFINITY). If x is NaN, and return NaN. If the correct result would overflow, and return ERRORS
No errors are defined. SEE ALSO
j0(3M), math(5). M. Abramowitz and I. Stegun, (New York: Dover Publications, 1972). STANDARDS CONFORMANCE
y0(3M)
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