There is a basic principal that you cannot average averages. The overall result for the benchmark should be calculated by dviding the sum of the target results by the sum of the baseline results. This is not the same as dividing the sum of the index results by 6. Changing the way this is calculated will give a more mathematically valid way of comparing performance from one host to the other.
Hi there can anyone help me to spot my mistake and please explain why it appears
My code :
#!/usr/bin/gawk -f
BEGIN { bytes =0}
{ temp=$(grep "datafeed\.php" | cut -d" " -f8)
bytes += temp}
END { printf "Number of bytes: %d\n", bytes }
when I am running ./q411 an411
an411:
... (6 Replies)
Hi,
I needed space on a FS, and when I've added the space on the filesystem, I did it trough the regular smitty fs inteface and not with smitty cl_lvm.
Can someone help me to repair the situat before a faileover happen ?
Thanks for your help,:mad: (13 Replies)
Hi,
Is there a precompiled binary for Solaris 8 available?
I need to bench mark our Oracle server,
as we are upgrading from SFv880 to SFv890.
Both are fully loaded.
I can't find a sun machine that I can compile the software on.
Tks
JohnHo (0 Replies)
I work in a computer company which sells computer configurations and parts of them. And I want to give a choice to customers. If they want to buy a PC with Linux installed, not Windows. But I find difficult to test the Graphic Cards in Linux OS. I have searched the web and I didn't found any... (2 Replies)
MINTEGRATE(1) User Commands MINTEGRATE(1)NAME
mintegrate - evaluate average/sum/integral/derivative of 1-d numerical data
SYNOPSIS
mintegrate [OPTION]... [FILE]
DESCRIPTION
mintegrate is a program to compute averages, sums, integrals or derivatives of numerical 1-d data in situations where ultimate numerical
precision is not needed.
OPTIONS -a compute mean value (arithmetic average) and standard deviation
-c compute integral on closed x-data interval; In case that dx is not specified by the '-d' flag, the data are supposed to be from an
irregular x-grid, and dx is computed separately for every x-interval. The integral is computed by the trapezoidal rule.
-d <float>
compute integral on open x-data interval with the specified dx; Can be used also in combination with '-D' and '-c'.
-D compute difference btw. numbers or derivative of the y-data; In the default scenario where x- and y-data column are same, the dif-
ference btw. the current and the previous data value will be output. In this case when '-d' is defined as 0, the x-data value will
be print out in front of the calculated difference. If x-and the y-column are different and if the x-data resolution is not defined
or it is !=0, then the derivative of the y-data is calculated. When the x-data resolution is constant, specify it explicitly by '-d'
to achieve a higher numerical precision by a 'leapfrog' algorithm.
-x <int>
x-data column (default is 1). If 0, the x-range is an index;
-y <int>
y-data column, where y=f(x) (default is 1)
-r x_0:x_1
x-data range to consider
-s print out accumulated y_i sums: x_i versus accumulated f(x_i); In the case of a closed integral you have to specify also the x-data
resolution dx (see '-d' above).
-S compute the accumulated y_i-sums and add it to the output
-p <str>
print format of the result ("%.10g" is default)
-t <str>
output text in front of the result (invalid with '-s' or '-S'); A blank can be printed by using a double underscore character '__'.
-T run a self-test that the program is working correctly
-V print version number
--version
output version and license message
--help|-H
display help
-h display short help (options summary)
If none of the options '-a', '-D', '-d', or '-c' is used, then the sum of the provided data will be computed. Empty lines or lines starting
with '#' are skipped.
This program is perfectly suitable as a basic tool for initial data analysis and will meet the expected accuracy of a numerical solution
for the most demanding computer users and professionals. Yet be aware that, although the computations are carried with double floating pre-
cision, the computational techniques used for evaluating an integral or a standard deviation are analytically low-order approximations, and
thus not intended to be used for numerical computations in engineering or mathematical sciences for cases where an ultimate numerical pre-
cision is a must. For deeper understanding of the topic see http://en.wikipedia.org/wiki/Numerical_analysis.
COPYRIGHT
Copyright (C) 1997, 2001, 2006-2007, 2009, 2011-2012 Dimitar Ivanov
License: GNU GPL version 3 or later <http://gnu.org/licenses/gpl.html>
This is free software: you are free to change and redistribute it. There is NO WARRANTY, to the extent permitted by law.
mintegrate 2.2.1 February 2012 MINTEGRATE(1)