The Ancient-Greek Special Problems, as the Quantization Moulds of Spaces

Markos Georgallides ()
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Markos Georgallides: Larnaca (Expelled from Famagusta town occupied by the Barbaric Turks Aug-1974) , Cyprus CivilStructural Engineer (NATUA) , Athens, Greece

Scientific Review, 2015, vol. 1, issue 7, 113-134

Abstract: The Special  Problems of  E-geometry consist the , Mould Quantization , of  Euclidean Geometry in it , to become → Monad , through mould of  Space –Anti-space in itself , which is the material dipole in inner monad Structure as the Electromagnetic cycloidal field → Linearly , through mould of  Parallel Theorem  [44-45], which are the equal distances between points of parallel  and line  →  In Plane ,  through mould of  Squaring the circle [46]  , where  the two equal and perpendicular monads consist  a Plane acquiring  the common  Plane-meter  →  and in Space (volume)  , through mould of  the Duplication of  the Cube [46]  , where any  two Unequal  perpendicular monads  acquire the common  Space-meter  to be twice each other , as analytically  all methods are proved and explained . [39-41]. The Unification of Space and Energy becomes through [STPL] Geometrical Mould Mechanism of Elements , the minimum Energy-Quanta , In monads → Particles , Anti-particles , Bosons , Gravity –Force , Gravity -Field , Photons , Dark Matter , and Dark-Energy ,consisting Material Dipoles in inner monad  Structures  i.e. the Electromagnetic Cycloidal  Field of  monads. Euclid’s elements consist of assuming a small set of intuitively appealing axioms , proving many other propositions . Because nobody until [9] succeeded to prove the parallel postulate by means of pure geometric logic , many self-consistent non - Euclidean geometries have been discovered , based on Definitions , Axioms or Postulates , in order that none of them contradicts any of the other postulates . In [39]  the only Space-Energy geometry is Euclidean , agreeing with the Physical reality , on  unit AB = Segment which is The Electromagnetic field of the Quantized on AB Energy Space Vector , on the contrary to the General relativity of Space-time which is based on the rays of the non-Euclidean geometries to the limited velocity of light and Planck`s cavity . Euclidean geometry elucidated the definitions of geometry-content ,{ for Point , Segment , Straight Line , Plane , Volume, Space [S] , Anti-space [AS] , Sub-space [SS] , Cave, Space-Anti-Space Mechanism of the Six-Triple-Points-Line , that produces and transfers Points of Spaces , Anti-Spaces and Sub-Spaces in a Common Inertial Sub-Space and a cylinder ,Gravity field [MFMF] , Particles } and describes the Space-Energy beyond Plank´s length level [ Gravity Length 3,969.10 Ì„ 62 m ] , reaching the Point =  L_( v) =  e^(i.(NÏ€/2)b=10  ͞ N= - ∞) m = 0 m , which is nothing  and zero space .[43-46] -The Geometrical solution of  the Special Problems is now presented .Â

Keywords: The ancient - Greek special problems; The Quantization moulds of Euclidean geometry. (search for similar items in EconPapers)
Date: 2015
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