
The Structure of Space: Einstein’s Vision of a Finite, Boundless Universe
In this final episode of Season 3 of The Dead Scientists, we explore Einstein’s revolutionary insights into the structure of space and the universe, building on his general theory of relativity. Einst...
15 Joulu 202411min

Gravitation Redefined: Einstein’s General Theory of Relativity
In this episode of The Dead Scientists, we explore Albert Einstein’s revolutionary general theory of relativity as a solution to the problem of gravitation. Einstein begins by showing how a gravitatio...
15 Joulu 202416min

Refining Relativity: Gaussian Coordinates and the Flexibility of Nature
In this episode of The Dead Scientists, we delve into Einstein’s refinement of the general principle of relativity, a revolutionary idea that extends beyond the constraints of special relativity. Eins...
15 Joulu 202413min

Space-Time Continua: From Euclidean to Relativistic Frameworks
In this episode of The Dead Scientists, we explore the evolution of the space-time continuum in Einstein’s theories of relativity. Starting with special relativity, Einstein explains how the four-dime...
15 Joulu 202415min

Exploring Continua: From Euclidean to Gaussian Coordinates with Einstein
In this episode of The Dead Scientists, we explore Einstein’s insights into Euclidean and non-Euclidean geometries and their implications for understanding the nature of continua. Einstein begins with...
28 Marras 202410min

Spacetime on a Rotating Disc: Challenges in General Relativity
In this episode of The Dead Scientists, we delve into Einstein’s exploration of general relativity on a rotating disc, where the usual definitions of space and time begin to break down. Einstein inves...
28 Marras 20248min

Beyond Privileged Frames: Einstein’s General Theory of Relativity
In this episode of The Dead Scientists, we examine Einstein’s critique of classical mechanics and special relativity, focusing on their reliance on privileged reference frames. Using the analogy of tw...
27 Marras 20248min














