=> Published Books Introduction... nary with respect to the inner real levels. This is easily expressed in terms of the hyperbolic split-complex numbers, that characterize the Relativistic Lorentzian Symmetry. This will have deep implications because space-time has become naturally quantized in a way that explains and unite ...
=> DUALITY OF TIME - 1.3.1 Formation of Dimensions... that makes space-time geometry genuinely discrete and complex, otherwise if we consider all the dimensions to be coexisting together it will be continuous and real. This will therefore have deep implications on the various fields of mathematics, such as geometry and number theory, because ...
=> DUALITY OF TIME - 5.2 Dynamic Creation and Aether... with respect to the inner time, and thus easily expressed in terms of Euclidean geometry by using hyperbolic split-complex numbers, as explained further in section 2.2. This will also have deep implications on the various fields of mathematics, such as geometry and number theory, because ...
=> DUALITY OF TIME - Introduction: The Secret of Time... e is zero or infinite, and in this latter case it is also equivalent to zero but on a higher level of the inner time that is creating the dimensions of space. Therefore, this will also have deep implications on the various fields of mathematics, such as geometry and number theory, because ...
=> The Single Monad Model of the Cosmos and Duality of Time Theory... y with respect to the inner real levels . This is easily expressed in terms of the hyperbolic split-complex numbers , that characterize the Relativistic Lorentzian Symmetry . This will have deep implications because space-time has become naturally quantized in a way that explains and unite ...
=> TIME CHEST - 3.3.2 The Dynamic Creation of Dimensions... e outward time genuinely imaginary with respect to the inner time, and thus easily expressed in terms of Euclidean geometry by using hyperbolic split-complex numbers H . This will also have deep implications on the various fields of mathematics, such as geometry and number theory, because ...
=> TIME CHEST - 3.1 The Duality of Time Postulate... e is zero or infinite, and in this latter case it is also equivalent to zero but on a higher level of the inner time that is creating the dimensions of space. Therefore, this will also have deep implications on the various fields of mathematics, such as geometry and number theory, because ...
=> TIME CHEST - 2.2.3 Temporality and Absolute Simultaneity... that makes space-time geometry genuinely discrete and complex, otherwise if we consider all the dimensions to be coexisting together it will be continuous and real. This will therefore have deep implications on the various fields of mathematics, such as geometry and number theory, because ...
=> The Single Monad Model of the Cosmos Book Series... nary with respect to the inner real levels. This is easily expressed in terms of the hyperbolic split-complex numbers, that characterize the Relativistic Lorentzian Symmetry. This will have deep implications because space-time has become naturally quantized in a way that explains and unite ...
=> The Duality of Time Theory... y with respect to the inner real levels . This is easily expressed in terms of the hyperbolic split-complex numbers , that characterize the Relativistic Lorentzian Symmetry . This will have deep implications because space-time has become naturally quantized in a way that explains and unite ...
=> DUALITY OF TIME - 3.4.4.8 Schroedinger’s Cat... sness with it, and this may affect its continuing spontaneous evolution. This revolutionary connection that results from the reality of the indivisible oneness of the Universe has extremely deep implications that will be discussed in chapter VI. Read Other Books: The Single M ...
The science of Time is a noble science, that reveals the secret of Eternity. Only the Elites of Sages may ever come to know this secret. It is called the First Age, or the Age of ages, from which time is emerging.
