samedi, décembre 15, 2007

Principles of the analysis in physical science.

Considering that ignorance, neglect and contempt that the physical sciences are, are the main causes of misery scientists and corruption of ideas, I have resolved to set in a solemn declaration of principles' analysis in physics, indestructible and universal human rights. Accordingly, I acknowledge and declare, in the presence of all, and under the auspices of the Enlightenment to the following principles:

First principle:

The analysis in physical science is the daughter of pure logic. In this way it will be recognized as physical science that what belongs to science, as practiced by teaching CNAM errors on the measure, as part of the sophistries science that we are given by Pierre-Simon Laplace Paul and Janet. Namely, as we explained and demonstrated by Laplace in -Essai philosophical about probabilités- that titles generate blind beliefs that are perpetuated from generation to generation and that they do zero place in physical science. Namely, as we explained and demonstrated Janet Paul in -Traité Elementary philosophie- that the sophistries that can be classified into nine types are égarements of reflection. In the example sophistry, which is to judge the credibility of an analysis in physical science by using the correct spelling. This is a fallacy because the two sciences are not linked in a manner absolute.

The second principle:

We must learn to recognize and distinguish the benefits of instinct and how to communicate ideas and concepts of the Enlightenment replace the instinct. In other words, we recognize three major historical periods in science, the first is the one presented by Aristotle, who gets lost in the bottom of ages up to Descartes. It observes the world in a way that continues but lacks the mathematical tools that will allow it to the model. The second is that which is practiced today proposed by Descartes, which perceives the world in a discontinuous manner. Although this technique based on the instinct is very powerful because it gives us the essential tools of communication, it gives us a technique that allows us to classify benchmarks. But this technique has a large defect, as does almost point allow us to model, and when the model is possible, so it is restricted to very simple case rare in the wild in physical science that it is difficult to make a real credit. The third is that which was presented by the philosophers of the Enlightenment that appears on time, when lavoisier, poincaré or many other scholars french we have a new discovery in physical science, but if I do not always recognized. The third historical period suggest that we n'analysions point physical phenomena with the help of so-called universal units, but we are studying physical phenomena according to their shapes and influences that produce them, the units are reserved for the end of the analysis so that they can communicate. In such a description of the systems are reversible and their hystérésys.

The third principle:

As part of the third period in history physical science, that of thinking, we recognize a number dimensionless appointed -jo- which is the value that gives the characteristic shape variations. In other words, I present since 1993 that each form of valve, each enzyme, each factor influencing a change, can be identified by using a dimensionless number named jo. The third principle says that we n'analysons more physical systems with an external database called universal, but we are analyzing physical systems with the help of concepts like a light scatter appointed -tau- which gives this delay particular form of s bottom of the measured curves, as the value named -jo- which represents the hallmark of the factor influencing the change, as the k-value, which represents the maximum value of the subject studied and that makes it easier to retain benefits the communication provided by Descartes. The laws made by the third period of history in science are quite different physical laws Cartesian and even incompatible, but they find their validity in the number of applications that we find in physical science named -régulation-

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