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    <title>Auteurs : Jean-Pierre Garnier-Malet</title>
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    <description>Publications of Auteurs Jean-Pierre Garnier-Malet</description>
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      <title>The Doubling Theory Could Explain the Homeopathy</title>
      <link>http://popups.lib.uliege.be/1373-5411/index.php?id=4533</link>
      <description>The homeopathy, proposed by Samuel Hahnemann in 1796, is based on three points : The &quot;law of similarity&quot; (if an active substance causes an illness, the same diluted substance can cure the same illness). The individualizing of the sick person and of his remedy. The choice of the dilution coming from the clinical researches. Many authors (1986, 1987, Cazin, Garborit, Chaoui, Boiron, Belon, Chemrault, Papapanayotou, 1988, Del Giudice, Preparata, Vitellio ; 1996, 1999, 2000, Conte, Berliocchi, Lasne, Vernot; ...) try to explain the problem of the dilution into the water. But any homeopathic model give us a complete clinical, chemical and physical explanation. However, the new idea of temporal openings of the Doubling Theory (1998, 1999, Garnier-Malet) brings a new explanation of principle of dilution.  </description>
      <pubDate>Mon, 14 Oct 2024 10:21:44 +0200</pubDate>
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      <title>The Three Time Flows of Any Quantum or Cosmic Particle</title>
      <link>http://popups.lib.uliege.be/1373-5411/index.php?id=1307</link>
      <description>In quantum and relativist mechanics, the time flow seems to have a basic place. The &quot;doubling theory&quot; (Garnier-Malet, 1998,1999, 2000) gives rise to a new interpretation of any quantum or cosmic particle of our Universe by this concept of time flows in horizons of events. This notion of horizons of particles is fundamental as much as the notion of time flows. Always present in quantum mechanics, these horizons, limiting interactions and observations of their internal particles, are also a physical reality in the Universe. In fact, in all physical phenomena (as well subatomic as cosmological) stroboscopic time flows. alternating temporal holes and windows. May explain different current observations and paradoxes. </description>
      <pubDate>Wed, 10 Jul 2024 10:42:20 +0200</pubDate>
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      <title>Geometrical Model of Anticipatory Embedded Systems</title>
      <link>http://popups.lib.uliege.be/1373-5411/index.php?id=857</link>
      <description>I have defined (Garnier-Malet, 1997) the fundamental movement of doubling which transforms any initial system into anticipatory (Rosen, 1985) embedded (Dubois, 1996 and 1997) systems. I have demonstrated that six levels of embedding are necessary in the initial system which is the zero level during its transformation. Each level has its observer. With scalings of transformation' s-spaces and times, each level is a zero level. During the doubling transformation the initial observer cannot observe the other observers. But, at the end of the transformation which is always the beginning of another transformation, the initial and the third observers, then the third and the sixth observers, exchange their space's and time's perception.·These exchanges are the only way for the initial observer to know and anticipate the consequences of an experience of embedded systems before having time to realise it in the initial system and, above all, without modifying this initial space. The perception's exchange·of the observers must be the consequences of this necessity at the end of the transformation. These exchanges imply three speeds of doubling which I have calculated. They are necessary at the end to juxtapose the six embedded levels in the initial system which must be necessarily one ten-dimensional space. We shall see that this implication is as fundamental as the movement of doubling. </description>
      <pubDate>Mon, 01 Jul 2024 14:02:38 +0200</pubDate>
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      <title>The Doubling Theory</title>
      <link>http://popups.lib.uliege.be/1373-5411/index.php?id=743</link>
      <description>This communication is the continuation of two papers (Garnier-Malet, 1998, 1999) which proposed a new model with several essential distinctive features. First, the observations are consequences of the universal principle of horizons and virtual motions of a system of spaces' horizons, which limits observations and interactions. Then, time is stroboscopic with periodical times of observation or interaction and periodical times of non-observation or non-observable interaction. This theoretical model dispose of basic notions and principles, however it never disposes of the existing laws. It introduces a set of periodical motions of embedded horizons, which would be fundamental for physics, as well for quantum mechanics as for relativistic mechanics. An application to the solar system (Garnier-Malet J.P., 1998) gave us the understanding of the physical reality of this geometry. It allowed us to explain in another way Kepler's three laws and the motion of planetary libration. lt also allowed us to rediscover the condition of the relativity theory in the solar system (the precessional motion of Mercury's orbit). This new model implies one solar cycle (24 840 years), which is going now to end (2017). Above all, it causes a junction between our solar system and the speed of light, which I could calculate in a theorical way. It gives me now the capability to propound a new theorem, which is already verified by two important astronomic observations. </description>
      <pubDate>Mon, 01 Jul 2024 09:51:21 +0200</pubDate>
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      <title>Modelling and Computing of Anticipatory Embedded System : Application to the Solar System (Speed of Light)</title>
      <link>http://popups.lib.uliege.be/1373-5411/index.php?id=412</link>
      <description>In this paper, I expose a new idea based on a fundamental movement of doubling in the three-dimensional space. The resulting theory and equation allow us to understand the constitution of any micro or macroscopic system (atomic, molecular, solar, galactic,...) that is always an anticipatory system. An application to the solar system justifies the theory and explains the whys and wherefores of the speed of light. </description>
      <pubDate>Thu, 27 Jun 2024 10:31:49 +0200</pubDate>
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