Die Feldgleichungen der Gravitation
Article
Domain Context
Physics
Citation
Einstein, Albert. (1915). Die Feldgleichungen der Gravitation. Sitzungsberichte der Preussischen Akademie der Wissenschaften zu Berlin. pp. 844–847.
Why this reference is included
Einstein’s 1915 Die Feldgleichungen der Gravitation, published in Sitzungsberichte der Preussischen Akademie der Wissenschaften zu Berlin, is one of the program’s working technical references. Cited 10 times across Book V (Categorical Macrocosm), Part 2, Chapter The τ-Einstein Equation: Boundary-Character Equality; Book V (Categorical Macrocosm), Part 2, Chapter The τ-Schwarzschild Readout: Torus Vacuum; Book V (Categorical Macrocosm), Part 6, Chapter Black Hole Birth as Global Topological Event, and in 3 further chapters.
Cited in
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Book V — Categorical Macrocosm Part 2Chapter The τ-Einstein Equation: Boundary-Character Equality
Chart Shadow: G_μν = (8π G/c^4) T_μνEinstein Equations Recovered The orthodox Einstein field equations are the most-tested equation of gravitational physics
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Book V — Categorical Macrocosm Part 2Chapter The τ-Einstein Equation: Boundary-Character Equality
The orthodox Einstein field equations G_μν = (8π G/c^4) T_μν are recovered as the chart shadow of this boundary identity under the local readout functors of Chapter
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Book V — Categorical Macrocosm Part 2Chapter The τ-Schwarzschild Readout: Torus Vacuum
The τ-Schwarzschild Readout: Torus Vacuum In 1916, Karl Schwarzschild found the first exact solution of Einstein's field equations : the vacuum metric surrounding a spherically symmetric, non-rotating mass
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Book V — Categorical Macrocosm Part 6Chapter Black Hole Birth as Global Topological Event
Classical Black Holes and Their Problems The Schwarzschild solution (1916) describes the simplest black hole: a static, spherically symmetric, vacuum solution of the Einstein field equations
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Book V — Categorical Macrocosm Part 7Chapter The Correspondence Map: τ³ leftrightarrow Orthodox Physics
Gravitational dynamics (Schwarzschild , Kerr , gravitational waves ), since the τ-Einstein identity reduces to the Einstein field equation in the chart limit
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Book V — Categorical Macrocosm Part 7Chapter General Relativity as Emergent Geometry
Classical tests. Mercury's perihelion precession (Einstein, 1915) : 43.0'' per century, explained by the Schwarzschild metric without any adjustable parameter
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Book V — Categorical Macrocosm Part 7Chapter General Relativity as Emergent Geometry
Einstein's identification of gravity with spacetime curvature (1915) unified the concepts of space, time, and matter in a single geometric framework
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Book V — Categorical Macrocosm Part 7Chapter General Relativity as Emergent Geometry
GR is arguably the most successful single-equation theory in physics : G_μν + Λ g_μν = (8π G / c^4) T_μν accounts for all gravitational phenomena from laboratory scales to the Hubble radius
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Book V — Categorical Macrocosm Part 7Chapter The Dark Sector Dissolved
Classical tests. Mercury's perihelion precession (Einstein, 1915) : 43.0'' per century, explained by the Schwarzschild metric without adjustable parameters
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Book V — Categorical Macrocosm Part 7Chapter The Dark Sector Dissolved
The τ-Einstein Identity vs. the Einstein Equation The central equation of GR is the Einstein field equation : G_μν + Λ g_μν = 8π Gc^4 T_μν