This document discusses a paper that proposes the Conservation of Hartley-Shannon Information plays the same role in discrete systems as the Conservation of Energy does in physical systems. The paper shows that the symmetry of scale-invariance, power-laws and the Conservation of H-S Information are related and lead to the prediction that component sizes in software asymptote to a scale-free power-law distribution. This prediction is validated on over 100 million lines of code in seven programming languages, independently of how the software was produced or its stage of development. The theory also implies that average component size depends only on its unique alphabet, not on what package it appears in, as demonstrated on additional datasets.

1. GLOBALSOFT TECHNOLOGIES
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Conservation of Information: Software's Hidden Clockwork
Abstract
In this paper it is proposed that the Conservation of Hartley-Shannon
Information (hereafter contracted to H-S Information) plays the same role in
discrete systems as the Conservation of Energy does in physical systems. In
particular, using a variation approach, it is shown that the symmetry of scale-invariance,
power-laws and the Conservation of H-S Information are
intimately related and lead to the prediction that the component sizes of any
software system assembled from components made from discrete tokens
always asymptote to a scale-free power-law distribution in the unique
alphabet of tokens used to construct each component. This is then validated to
a very high degree of significance on some 100 million lines of software in
seven different programming languages independently of how the software
was produced, what it does, who produced it or what stage of maturity it has
reached. A further implication of the theory presented here is that the average
size of components depends only on their unique alphabet, independently of
the package they appear in. This too is demonstrated on the main dataset and
also on 24 additional Fortran 90 packages.

2. Existing system:
In particular, using a variation approach, it is shown that the symmetry
of scale-invariance, power-laws and the Conservation of H-S Information are
intimately related and lead to the prediction that the component sizes of any
software system assembled from components made from discrete tokens
always asymptote to a scale-free power-law distribution in the unique
alphabet of tokens used to construct each component.
Proposed system:
In this paper it is proposed that the Conservation of Hartley-Shannon
Information (hereafter contracted to H-S Information) plays the same role in
discrete systems as the Conservation of Energy does in physical systems.This
is then validated to a very high degree of significance on some 100 million
lines of software in seven different programming languages independently of
how the software was produced, what it does, who produced it or what stage
of maturity it has reached. A further implication of the theory presented here
is that the average size of components depends only on their unique alphabet,
independently of the package they appear in. This too is demonstrated on the
main dataset and also on 24 additional Fortran 90 packages.
SYSTEM CONFIGURATION:-
HARDWARE CONFIGURATION:-
 Processor - Pentium –IV
 Speed - 1.1 Ghz
 RAM - 256 MB(min)

3.  Hard Disk - 20 GB
 Key Board - Standard Windows Keyboard
 Mouse - Two or Three Button Mouse
 Monitor - SVGA
SOFTWARE CONFIGURATION:-
 Operating System : Windows XP
 Programming Language : JAVA
 Java Version : JDK 1.6 & above.