01-10-2014
How do you arrive at 10 for B_0 ?
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Hi,
I am new to this forum and new to awk.
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10 +
20 +
40 +
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I have a following inputfile
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i have file input
aaa ccc,45567,rterw,1
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aaa ccc,7
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I have file 1
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Hi experts, I have a tab-delimited file with one column containing values separated by a comma. I wish to duplicate the entire line for every value in that comma-delimited field.
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Hi Experts,
Please bear with me, i need help
I am learning AWk and stuck up in one issue.
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Hi Experts,
Please bear with me, i need help
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Second point : For... (12 Replies)
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Hello,
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c1,c2,c3,c4,c5
10,20,30,40,50
20,30,40,50,60
If i want to find sum only column c1, c3 and output it as c6,c7
O/p
c1,c2,c3,c4,c5,c6,c7
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LEARN ABOUT DEBIAN
math::symbolic::auxfunctions
Math::Symbolic::AuxFunctions(3pm) User Contributed Perl Documentation Math::Symbolic::AuxFunctions(3pm)
NAME
Math::Symbolic::AuxFunctions - Auxiliary functions for Math::Symbolic hierarchy
SYNOPSIS
use Math::Symbolic::AuxFunctions;
Math::Symbolic::AuxFunctions::acos($x);
# etc
DESCRIPTION
This module contains implementations of some auxiliary functions that are used within the Math::Symbolic hierarchy of modules. In
particular, this module holds all trigonometric functions used for numeric evaluation of trees by Math::Symbolic::Operator.
EXPORT
None. On purpose. If I wished this module would pollute others' namespaces, I'd have put the functions right where they're used.
TRIGONOMETRIC FUNCTIONS
tan
Computes the tangent sin(x) / cos(x).
cot
Computes the cotangent cos(x) / sin(x).
asin
Computes the arc sine asin(z) = -i log(iz + sqrt(1-z*z)). Above formula is for complex numbers.
acos
Computes the arc cosine acos(z) = -i log(z + sqrt(z*z-1)). Above formula is for complex numbers.
atan
Computes the arc tangent atan(z) = i/2 log((i+z) / (i-z)). Above formula is for complex numbers.
acot
Computes the arc cotangent ( atan( 1 / x ) ).
asinh
Computes the arc hyperbolic sine asinh(z) = log(z + sqrt(z*z+1))
acosh
Computes the arc hyperbolic cosine acosh(z) = log(z + sqrt(z*z-1)).
OTHER FUNCTIONS
binomial_coeff
Calculates the binomial coefficient n over k of its first two arguments (n, k).
Code taken from Orwant et al, "Mastering Algorithms with Perl"
bell_number
The Bell numbers are defined as follows:
B_0 = 1
B_n+1 = sum_k=0_to_n( B_k * binomial_coeff(n, k) )
This function uses memoization.
AUTHOR
Please send feedback, bug reports, and support requests to the Math::Symbolic support mailing list: math-symbolic-support at lists dot
sourceforge dot net. Please consider letting us know how you use Math::Symbolic. Thank you.
If you're interested in helping with the development or extending the module's functionality, please contact the developers' mailing list:
math-symbolic-develop at lists dot sourceforge dot net.
List of contributors:
Steffen Mueller, symbolic-module at steffen-mueller dot net
Stray Toaster, mwk at users dot sourceforge dot net
Oliver Ebenhoeh
SEE ALSO
New versions of this module can be found on http://steffen-mueller.net or CPAN. The module development takes place on Sourceforge at
http://sourceforge.net/projects/math-symbolic/
Math::Symbolic
perl v5.10.1 2011-01-01 Math::Symbolic::AuxFunctions(3pm)