Theory of Information Growth

A gambler demon replacing Maxwell's demon at work in Maxwell's original thought experiment could, with the help of luck and at no cost of computation, violate the second law of thermodynamics, but even if that demon didn't need information in gambling, the demon would still, as with all other machines and technologies are eventually formed, regardless of all the physical parts that make them up from information and the efficiency of Demon's gambling is proportional to the level of structural information that makes him and which it turns out and through this paper that it is not possible to reach the optimal level of structural information required to meet the maximum working efficiency of the machine and thus the demon continues in work and overcome entropy as suchIn this paper, I presented a more profound solution than the previous solutions to Maxwell's demon paradox – which are circular solutions that reconstruct the paradox with some restrictive assumptions to confiscate certain working conditions on demon in order to fit the already challenged answer: they did not seriously solve the paradox, but rather solved the re-proposed version of Demon's work in the original thought experiment –, in conceptually abstract and not technically limited, by proposing a new theory of information that unifies between information and the laws of physics, which I shown through that information is like the most other thing in the universe subject to the laws of nature and thermodynamics as well, and that the amount of information that can be possessed is proportional to the level of organization only in the universe, and that it cannot exceed it to include disorder as well, which I found that this proposed theory has very important results in solving one of the biggest economic problems faced by contemporary human civilization, which is the productivity paradox in economic science