DUALITY OF TIME:
Complex-Time Geometry and Perpetual Creation of Space
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2.14 Leibniz and Monadology
Gottfried Leibniz (1646-1716 AD) was a prominent German philosopher and mathematician. He developed differential and integral calculus independently of Newton. Along with Descartes and Spinoza (1632-1677 AD), Leibniz was one of the advocates of rationalism, and he contributed to modern logic and analytic philosophy. However, his best distinguished contribution to metaphysics is his theory of monads, as exposited in his short book: Monadologie.
Leibniz tried to reconcile the doctrine of the Atomists with the scholastic theory of matter and form. He also wished to avoid both the extreme mechanism of Descartes, who taught that all matter is inert, and the monism of Spinoza, who taught that there is but one substance, God. Descartes defined substance in terms of independent existence, and Spinoza was merely inferring what was implicitly contained in Descartes’ definition when he concluded that therefore there is only one substance, the supremely independent Being, who is God.
... Space Transcendence Read this short concise exploration of the Duality of Time Postulate: DoT: The Duality of Time Postulate and Its Consequences on General Relativity and Quantum Mechanics ...
... ot be found without further assumptions to simplify the analysis. Various solutions are tailored to model many gravitational phenomena, such as rotating black holes, expanding Universe, and GRAVITATIONAL WAVES . The derivation of Einstein’s equations from an action allows for easy un ...
... ensor. However, exact solutions can not be found without further assumptions to simplify the analysis. Various solutions are tailored to model many gravitational phenomena, such as rotating BLACK HOLES , expanding Universe, and gravitational waves. The derivation of Einstein’s equati ...
... ensor. However, exact solutions can not be found without further assumptions to simplify the analysis. Various solutions are tailored to model many gravitational phenomena, such as rotating BLACK HOLE s, expanding Universe, and gravitational waves. The derivation of Einstein’s equati ...
... rotating black holes, expanding Universe, and gravitational waves. The derivation of Einstein’s equations from an action allows for easy unification of General Relativity with other CLASSICAL FIELD theories, such as Maxwell theory of Electromagnetism, which are also formulated in t ...
... c second-rank tensor that is a function of the metric . This relationship between the Einstein tensor and the metric tensor allows the equations to be written as a set of non-linear partial DIFFERENTIAL EQUATIONS , whose solutions are the components of the metric tensor. However, exact solu ...
... nt, which makes it possible to include fermionic matter fields with non-integral spin. The Einstein equations in the presence of matter are given by adding the matter action to the Einstein-Hilbert action. Read Other Books: The Single Monad Model of the Cosmos: Ibn Arabi's Vi ...
... tein tensor and the metric tensor allows the equations to be written as a set of non-linear partial differential equations, whose solutions are the components of the metric tensor. However, EXACT SOLUTION s can not be found without further assumptions to simplify the analysis. Various solut ...
... he process, the derivation from an action identifies a natural candidate for the source term coupling the metric to matter fields. Moreover, the action allows for the easy identification of CONSERVED QUANTITIES through Noether’s theorem by studying the symmetries of the action. In G ...
... symmetric second-rank tensor that is a function of the metric . This relationship between the Einstein tensor and the metric tensor allows the equations to be written as a set of non-linear PARTIAL DIFFERENTIAL equations, whose solutions are the components of the metric tensor. However, ex ...
... ll discuss it further in section 9.21. The constants and , on the right side of the equation, are Newton’s gravitational constant, and the speed of light in vacuum, respectively. The LEFT SIDE of the equation is usually defined as Einstein tensor: , which is a symmetric second-rank ...
... black holes, expanding Universe, and gravitational waves. The derivation of Einstein’s equations from an action allows for easy unification of General Relativity with other classical FIELD THEORIES , such as Maxwell theory of Electromagnetism, which are also formulated in terms of an ...
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.
