Confirmation of 24 h 50 min Lunar Periodicity, Apparently Inexplicable by Classical Factors, in Precession of Allais Pendulum
- 1 Independant Researcher, Comănești, Romania
- 2 Astronomical Observatory Stefan cel Mare University, Suceava County, Romania
- 3 Independant Researcher, Epinay sur Orge, France
- 4 Department of Fundamental Sciences, University of Quebec at Chicoutimi, Saguenay, Canada
Abstract
During 36 days the motion of two pendulums, which were restarted every hour, was continuously recorded. 869 “runs” were thus made, providing each time the precession during the run, as well as other parameters of the motion. Spectral analysis of precession and ellipticity revealed a lunar component of 24 h 50 min, which can only result from an astral action, through mechanisms yet to be discovered. Indeed, an analysis was carried out of the influence of all classical perturbing factors: direct or indirect action of classical gravity, temperature, Earth’s magnetic field, etc.… None of them can explain this component, given its amplitude and phase. Its amplitude excludes also an explanation by general relativity. This is consistent with a major result that Allais claimed to have obtained during each one of the six continuous one-month-long experiments he carried out from 1954 to 1960. The numerous and very precise data provided by an automatic alidade give additional information to those gathered by Allais. All that confirms all the scientific interest that there would be to resume long-duration pendulum observations on a much more important scale: continuous observations for at least 2 years, and if possible more.
- Allais, M. (1957) Analyse harmonique des mouvements du pendule paraconique. Comptes Rendus de l’Académie des Sciences, 245, 1875-1879.
- Allais, M. (1957) Application du test de Schuster généralisé à l’analyse harmonique des azimuts du pendule paraconique. Comptes Rendus de l’Académie des Sciences, 245, 2467-2470.
- Allais, M. (1959) Détermination expérimentale de l’influence de l’anisotropie du support sur le mouvement du pendule paraconique à support anisotrope. Comptes Rendus de l’Académie des Sciences, 248, 764-767.
- Allais, M. (1959) D’etermination expérimentale de l’influence de l’inclinaison de la surface portante sur le mouvement du pendule paraconique a support anisotrope. Comptes Rendus de l’Académie des Sciences, 248, 359-362.
- Allais, M. (1957) Mouvement du pendule paraconique et éclipse totale de Soleil du 30 Juin 1954. Comptes Rendus de l’Académie des Sciences, 245, 2001-2003.
- Allais, M. (1958) Nouvelles expériences sur le pendule paraconique à support anisotrope. Comptes Rendus de l’Académie des Sciences, 247, 1428-1431.
- Allais, M. (1957) Observation des mouvements du pendule paraconique. Comptes Rendus de l’Académie des Sciences, 245, 1697-1700.
- Allais, M. (1958) Structure p’eriodique des mouvements du pendule paraconique à support anisotrope à Bougival et Saint-Germain, en juillet 1958. Comptes Rendus de l’Académie des Sciences, 247, 2284-2287.
- Allais, M. (1957) Théorie du pendule paraconique et influence lunisolaire. Comptes Rendus de l’Académie des Sciences, 245, 2170-2173.
- Allais, M. (1959) Should the Laws of Gravitation Be Reconsidered? Aero/Space Engineering, 9, 46-52.
- Allais, M. (1959) Should the Laws of Gravitation Be Reconsidered? Aero/Space Engineering, 10, 51-55.
- Allais, M. (1997) L’Anisotropie de l’Espace—La nécessaire révision de certains postulats des théories contemporaines. Editions Clément Juglar, Paris.
- Allais, M. (2019) The Anisotropy of Space—The Necessary Revision of Certain Postulates of Contemporary Theories. Editions l’Harmattan, Paris.
- Goguel, J. (1958) Observations à propos du pendule dit paraconique. Comptes Rendus de l’Académie des Sciences, 246, 2340-2342.
- Van Flandern, T. and Yang, X.S. (2003) Allais Gravity and Pendulum Effects during Solar Eclipses Explained. Physical Review D, 67, Article ID: 022002. https://doi.org/10.1103/PhysRevD.67.022002