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Special Forums IP Networking Slow LAN FTP Transfers with FreeBSD... Post 302391541 by CyberCat on Monday 1st of February 2010 04:31:25 PM
Old 02-01-2010
Hmm, okay. Your suggestions are good, regarding the WLAN option, the router already has this (both the hub and router are very close to each other) and the two other machines are both out of range of it, unfortunately. Going wired was the original plan, but with the floor layout the way it is, there's no clean way to do it. It's basically going from one end of the building to the other, up a floor, and through 5 doors. This was why I originally used the powerline option since it was instant and clean. Maybe I just need to get a bigger WLAN antenna? I noticed that SMC offers 84mbps powerline adapters now, do you think upgrading to that would make any difference?
 

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FLOOR(3M)																 FLOOR(3M)

NAME
fabs, floor, ceil, rint - absolute value, floor, ceiling, and round-to-nearest functions SYNOPSIS
#include <math.h> double floor(x) double x; double ceil(x) double x; double fabs(x) double x; double rint(x) double x; DESCRIPTION
Fabs returns the absolute value |x|. Floor returns the largest integer no greater than x. Ceil returns the smallest integer no less than x. Rint returns the integer (represented as a double precision number) nearest x in the direction of the prevailing rounding mode. NOTES
On a VAX, rint(x) is equivalent to adding half to the magnitude and then rounding towards zero. In the default rounding mode, to nearest, on a machine that conforms to IEEE 754, rint(x) is the integer nearest x with the additional stipulation that if |rint(x)-x|=1/2 then rint(x) is even. Other rounding modes can make rint act like floor, or like ceil, or round towards zero. Another way to obtain an integer near x is to declare (in C) double x; int k; k = x; Most C compilers round x towards 0 to get the integer k, but some do otherwise. If in doubt, use floor, ceil, or rint first, whichever you intend. Also note that, if x is larger than k can accommodate, the value of k and the presence or absence of an integer overflow are hard to predict. SEE ALSO
abs(3), ieee(3M), math(3M) 4th Berkeley Distribution May 12, 1986 FLOOR(3M)
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