#torsion — Public Fediverse posts
Live and recent posts from across the Fediverse tagged #torsion, aggregated by home.social.
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And the process continues into successively higher dimensions.
Now comes the beautiful connection with Lie theory.
At every point along the curve, the n perpendicular frame vectors form an orthonormal frame. As the curve evolves, this entire frame rotates continuously.
Those rotations belong to the Lie group SO(n).
If we collect the frame vectors into a matrix F(s), its evolution can be written:
F′(s) = F(s) Ω(s)
Here Ω(s) is a skew-symmetric matrix:
Ωᵀ = −Ω
And skew-symmetric matrices are precisely the elements of the Lie algebra so(n).
The remarkable part is that the generalised curvatures
κ₁, κ₂, …, κₙ₋₁
appear directly inside Ω.
So we arrive at a beautiful change of viewpoint:
A geometrical curve can be understood through the evolution of a rotating frame in a Lie group, while its curvatures appear as the coefficients governing that motion in the corresponding Lie algebra.
In 3D, those quantities are curvature and torsion.
In higher dimensions, they become a hierarchy of generalised curvatures describing how a curve progressively explores additional dimensions.
Geometry, differential equations and Lie theory are different languages for describing the same motion.
#DifferentialGeometry #LieGroups #LieAlgebra #FrenetSerret #Curvature #Torsion #Geometry #Mathematics #HigherDimensions
-
And the process continues into successively higher dimensions.
Now comes the beautiful connection with Lie theory.
At every point along the curve, the n perpendicular frame vectors form an orthonormal frame. As the curve evolves, this entire frame rotates continuously.
Those rotations belong to the Lie group SO(n).
If we collect the frame vectors into a matrix F(s), its evolution can be written:
F′(s) = F(s) Ω(s)
Here Ω(s) is a skew-symmetric matrix:
Ωᵀ = −Ω
And skew-symmetric matrices are precisely the elements of the Lie algebra so(n).
The remarkable part is that the generalised curvatures
κ₁, κ₂, …, κₙ₋₁
appear directly inside Ω.
So we arrive at a beautiful change of viewpoint:
A geometrical curve can be understood through the evolution of a rotating frame in a Lie group, while its curvatures appear as the coefficients governing that motion in the corresponding Lie algebra.
In 3D, those quantities are curvature and torsion.
In higher dimensions, they become a hierarchy of generalised curvatures describing how a curve progressively explores additional dimensions.
Geometry, differential equations and Lie theory are different languages for describing the same motion.
#DifferentialGeometry #LieGroups #LieAlgebra #FrenetSerret #Curvature #Torsion #Geometry #Mathematics #HigherDimensions
-
And the process continues into successively higher dimensions.
Now comes the beautiful connection with Lie theory.
At every point along the curve, the n perpendicular frame vectors form an orthonormal frame. As the curve evolves, this entire frame rotates continuously.
Those rotations belong to the Lie group SO(n).
If we collect the frame vectors into a matrix F(s), its evolution can be written:
F′(s) = F(s) Ω(s)
Here Ω(s) is a skew-symmetric matrix:
Ωᵀ = −Ω
And skew-symmetric matrices are precisely the elements of the Lie algebra so(n).
The remarkable part is that the generalised curvatures
κ₁, κ₂, …, κₙ₋₁
appear directly inside Ω.
So we arrive at a beautiful change of viewpoint:
A geometrical curve can be understood through the evolution of a rotating frame in a Lie group, while its curvatures appear as the coefficients governing that motion in the corresponding Lie algebra.
In 3D, those quantities are curvature and torsion.
In higher dimensions, they become a hierarchy of generalised curvatures describing how a curve progressively explores additional dimensions.
Geometry, differential equations and Lie theory are different languages for describing the same motion.
#DifferentialGeometry #LieGroups #LieAlgebra #FrenetSerret #Curvature #Torsion #Geometry #Mathematics #HigherDimensions
-
And the process continues into successively higher dimensions.
Now comes the beautiful connection with Lie theory.
At every point along the curve, the n perpendicular frame vectors form an orthonormal frame. As the curve evolves, this entire frame rotates continuously.
Those rotations belong to the Lie group SO(n).
If we collect the frame vectors into a matrix F(s), its evolution can be written:
F′(s) = F(s) Ω(s)
Here Ω(s) is a skew-symmetric matrix:
Ωᵀ = −Ω
And skew-symmetric matrices are precisely the elements of the Lie algebra so(n).
The remarkable part is that the generalised curvatures
κ₁, κ₂, …, κₙ₋₁
appear directly inside Ω.
So we arrive at a beautiful change of viewpoint:
A geometrical curve can be understood through the evolution of a rotating frame in a Lie group, while its curvatures appear as the coefficients governing that motion in the corresponding Lie algebra.
In 3D, those quantities are curvature and torsion.
In higher dimensions, they become a hierarchy of generalised curvatures describing how a curve progressively explores additional dimensions.
Geometry, differential equations and Lie theory are different languages for describing the same motion.
#DifferentialGeometry #LieGroups #LieAlgebra #FrenetSerret #Curvature #Torsion #Geometry #Mathematics #HigherDimensions
-
And the process continues into successively higher dimensions.
Now comes the beautiful connection with Lie theory.
At every point along the curve, the n perpendicular frame vectors form an orthonormal frame. As the curve evolves, this entire frame rotates continuously.
Those rotations belong to the Lie group SO(n).
If we collect the frame vectors into a matrix F(s), its evolution can be written:
F′(s) = F(s) Ω(s)
Here Ω(s) is a skew-symmetric matrix:
Ωᵀ = −Ω
And skew-symmetric matrices are precisely the elements of the Lie algebra so(n).
The remarkable part is that the generalised curvatures
κ₁, κ₂, …, κₙ₋₁
appear directly inside Ω.
So we arrive at a beautiful change of viewpoint:
A geometrical curve can be understood through the evolution of a rotating frame in a Lie group, while its curvatures appear as the coefficients governing that motion in the corresponding Lie algebra.
In 3D, those quantities are curvature and torsion.
In higher dimensions, they become a hierarchy of generalised curvatures describing how a curve progressively explores additional dimensions.
Geometry, differential equations and Lie theory are different languages for describing the same motion.
#DifferentialGeometry #LieGroups #LieAlgebra #FrenetSerret #Curvature #Torsion #Geometry #Mathematics #HigherDimensions
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https://www.europesays.com/be-fr/238042/ Pourquoi les chouettes ne font-elles pas d’AVC en tournant leur tête à 270° ? #Anatomie #Artère #AVC #BE #BEFr #Belgique #Belgium #BiologieAnimale #chouette #CoupDuLapin #LesTendances #oiseaux #Rapaces #Science #ScienceAndTechnology #Sciences #SciencesEtTechnologies #Souplesse #Technologies #Technology #Torsion #TorsionDeLaTête #traumatisme #VaisseauxSanguins #VertèbreCervicale
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https://www.europesays.com/ch-fr/289871/ Pourquoi les chouettes ne font-elles pas d’AVC en tournant leur tête à 270° ? #Anatomie #Artère #AVC #BiologieAnimale #chouette #CoupDuLapin #LesTendances #Oiseaux #Rapaces #Science #ScienceAndTechnology #Sciences #SciencesEtTechnologies #Souplesse #Suisse #Technologies #Technology #Torsion #TorsionDeLaTête #Traumatisme #VaisseauxSanguins #VertèbreCervicale
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Frenet–Serret Formula ✍️
It explains how a curve reveals its hidden geometry by tracking the way it bends and twists through space. Imagine tracing the path of a roller coaster, a winding river, or the spiral of a DNA strand. At every point along the path, the curve is constantly changing direction, and the Frenet–Serret formulas provide a precise way to describe that change.
They do this by attaching a moving frame of three special directions to each point on the curve. The first points forward along the path, showing where the curve is heading. The second points inward, toward the direction of bending. The third stands perpendicular to both, capturing how the curve twists out of its plane. Together, they form a local coordinate system that travels with the curve itself.
As you move along the curve, these three directions rotate and evolve. The formulas measure this evolution using two key quantities: curvature and torsion. Curvature tells how sharply the path bends, while torsion tells how strongly it twists into three dimensions. If curvature vanishes, the path becomes straight; if torsion vanishes, the curve lies flat in a plane.
Mathematicians and physicists use the Frenet–Serret formulas to study motion, design smooth paths in engineering, understand particle trajectories, and analyze natural shapes. They transform a simple line into a rich geometric story, revealing exactly how space is being navigated at every step.
#FrenetSerretFormula #DifferentialGeometry #Geometry #Mathematics #Math #PureMathematics #AppliedMathematics #MathematicalPhysics #Physics #STEM #ScienceEducation #MathEducation #Curvature #Torsion #SpaceCurves #VectorCalculus #Calculus #LinearAlgebra #GeometricAnalysis
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Frenet–Serret Formula ✍️
It explains how a curve reveals its hidden geometry by tracking the way it bends and twists through space. Imagine tracing the path of a roller coaster, a winding river, or the spiral of a DNA strand. At every point along the path, the curve is constantly changing direction, and the Frenet–Serret formulas provide a precise way to describe that change.
They do this by attaching a moving frame of three special directions to each point on the curve. The first points forward along the path, showing where the curve is heading. The second points inward, toward the direction of bending. The third stands perpendicular to both, capturing how the curve twists out of its plane. Together, they form a local coordinate system that travels with the curve itself.
As you move along the curve, these three directions rotate and evolve. The formulas measure this evolution using two key quantities: curvature and torsion. Curvature tells how sharply the path bends, while torsion tells how strongly it twists into three dimensions. If curvature vanishes, the path becomes straight; if torsion vanishes, the curve lies flat in a plane.
Mathematicians and physicists use the Frenet–Serret formulas to study motion, design smooth paths in engineering, understand particle trajectories, and analyze natural shapes. They transform a simple line into a rich geometric story, revealing exactly how space is being navigated at every step.
#FrenetSerretFormula #DifferentialGeometry #Geometry #Mathematics #Math #PureMathematics #AppliedMathematics #MathematicalPhysics #Physics #STEM #ScienceEducation #MathEducation #Curvature #Torsion #SpaceCurves #VectorCalculus #Calculus #LinearAlgebra #GeometricAnalysis
-
Frenet–Serret Formula ✍️
It explains how a curve reveals its hidden geometry by tracking the way it bends and twists through space. Imagine tracing the path of a roller coaster, a winding river, or the spiral of a DNA strand. At every point along the path, the curve is constantly changing direction, and the Frenet–Serret formulas provide a precise way to describe that change.
They do this by attaching a moving frame of three special directions to each point on the curve. The first points forward along the path, showing where the curve is heading. The second points inward, toward the direction of bending. The third stands perpendicular to both, capturing how the curve twists out of its plane. Together, they form a local coordinate system that travels with the curve itself.
As you move along the curve, these three directions rotate and evolve. The formulas measure this evolution using two key quantities: curvature and torsion. Curvature tells how sharply the path bends, while torsion tells how strongly it twists into three dimensions. If curvature vanishes, the path becomes straight; if torsion vanishes, the curve lies flat in a plane.
Mathematicians and physicists use the Frenet–Serret formulas to study motion, design smooth paths in engineering, understand particle trajectories, and analyze natural shapes. They transform a simple line into a rich geometric story, revealing exactly how space is being navigated at every step.
#FrenetSerretFormula #DifferentialGeometry #Geometry #Mathematics #Math #PureMathematics #AppliedMathematics #MathematicalPhysics #Physics #STEM #ScienceEducation #MathEducation #Curvature #Torsion #SpaceCurves #VectorCalculus #Calculus #LinearAlgebra #GeometricAnalysis
-
Frenet–Serret Formula ✍️
It explains how a curve reveals its hidden geometry by tracking the way it bends and twists through space. Imagine tracing the path of a roller coaster, a winding river, or the spiral of a DNA strand. At every point along the path, the curve is constantly changing direction, and the Frenet–Serret formulas provide a precise way to describe that change.
They do this by attaching a moving frame of three special directions to each point on the curve. The first points forward along the path, showing where the curve is heading. The second points inward, toward the direction of bending. The third stands perpendicular to both, capturing how the curve twists out of its plane. Together, they form a local coordinate system that travels with the curve itself.
As you move along the curve, these three directions rotate and evolve. The formulas measure this evolution using two key quantities: curvature and torsion. Curvature tells how sharply the path bends, while torsion tells how strongly it twists into three dimensions. If curvature vanishes, the path becomes straight; if torsion vanishes, the curve lies flat in a plane.
Mathematicians and physicists use the Frenet–Serret formulas to study motion, design smooth paths in engineering, understand particle trajectories, and analyze natural shapes. They transform a simple line into a rich geometric story, revealing exactly how space is being navigated at every step.
#FrenetSerretFormula #DifferentialGeometry #Geometry #Mathematics #Math #PureMathematics #AppliedMathematics #MathematicalPhysics #Physics #STEM #ScienceEducation #MathEducation #Curvature #Torsion #SpaceCurves #VectorCalculus #Calculus #LinearAlgebra #GeometricAnalysis
-
Frenet–Serret Formula ✍️
It explains how a curve reveals its hidden geometry by tracking the way it bends and twists through space. Imagine tracing the path of a roller coaster, a winding river, or the spiral of a DNA strand. At every point along the path, the curve is constantly changing direction, and the Frenet–Serret formulas provide a precise way to describe that change.
They do this by attaching a moving frame of three special directions to each point on the curve. The first points forward along the path, showing where the curve is heading. The second points inward, toward the direction of bending. The third stands perpendicular to both, capturing how the curve twists out of its plane. Together, they form a local coordinate system that travels with the curve itself.
As you move along the curve, these three directions rotate and evolve. The formulas measure this evolution using two key quantities: curvature and torsion. Curvature tells how sharply the path bends, while torsion tells how strongly it twists into three dimensions. If curvature vanishes, the path becomes straight; if torsion vanishes, the curve lies flat in a plane.
Mathematicians and physicists use the Frenet–Serret formulas to study motion, design smooth paths in engineering, understand particle trajectories, and analyze natural shapes. They transform a simple line into a rich geometric story, revealing exactly how space is being navigated at every step.
#FrenetSerretFormula #DifferentialGeometry #Geometry #Mathematics #Math #PureMathematics #AppliedMathematics #MathematicalPhysics #Physics #STEM #ScienceEducation #MathEducation #Curvature #Torsion #SpaceCurves #VectorCalculus #Calculus #LinearAlgebra #GeometricAnalysis
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Première observation directe de la #torsion de l' #espace-temps près d'un #trou #noir www.techno-science.net/actualite/pr...
🌀 Première observation directe... -
Première observation directe de la #torsion de l' #espace-temps près d'un #trou #noir www.techno-science.net/actualite/pr...
🌀 Première observation directe... -
Première observation directe de la #torsion de l' #espace-temps près d'un #trou #noir www.techno-science.net/actualite/pr...
🌀 Première observation directe... -
Première observation directe de la #torsion de l' #espace-temps près d'un #trou #noir www.techno-science.net/actualite/pr...
🌀 Première observation directe... -
https://www.europesays.com/uk/653443/ A New Theory Suggests Mass May Emerge From Invisible Dimensions #CosmicExpansion #dimensions #ExtraDimensions #FourthDimension #mass #Physics #Science #spacetime #torsion #UK #UnitedKingdom
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https://www.europesays.com/ie/250207/ A New Theory Suggests Mass May Emerge From Invisible Dimensions #CosmicExpansion #dimensions #Éire #ExtraDimensions #FourthDimension #IE #Ireland #mass #Physics #Science #Spacetime #torsion
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#Snails are primarily marine #mollusks. According to current hypotheses, the #sistergroup might be #Cephalopoda plus #Scaphopoda (Link below) . One #Apomorphy, i.e. evolutionary new acquisitions of the stemspecies, is the #asymmetrical #shell that is wound in one direction, which is due to a #torsion of the #mantle and visceral sac.
The species in my #photos is #Cornu #aspersum from Italy. #biodiversity,
© #StefanFWirth Berlin 2025Reference
Sumner-Rooney et al. (2015):
https://doi.org/10.1111%2Fede.12164 -
#Snails are primarily marine #mollusks. According to current hypotheses, the #sistergroup might be #Cephalopoda plus #Scaphopoda (Link below) . One #Apomorphy, i.e. evolutionary new acquisitions of the stemspecies, is the #asymmetrical #shell that is wound in one direction, which is due to a #torsion of the #mantle and visceral sac.
The species in my #photos is #Cornu #aspersum from Italy. #biodiversity,
© #StefanFWirth Berlin 2025Reference
Sumner-Rooney et al. (2015):
https://doi.org/10.1111%2Fede.12164 -
#Snails are primarily marine #mollusks. According to current hypotheses, the #sistergroup might be #Cephalopoda plus #Scaphopoda (Link below) . One #Apomorphy, i.e. evolutionary new acquisitions of the stemspecies, is the #asymmetrical #shell that is wound in one direction, which is due to a #torsion of the #mantle and visceral sac.
The species in my #photos is #Cornu #aspersum from Italy. #biodiversity,
© #StefanFWirth Berlin 2025Reference
Sumner-Rooney et al. (2015):
https://doi.org/10.1111%2Fede.12164 -
#Snails are primarily marine #mollusks. According to current hypotheses, the #sistergroup might be #Cephalopoda plus #Scaphopoda (Link below) . One #Apomorphy, i.e. evolutionary new acquisitions of the stemspecies, is the #asymmetrical #shell that is wound in one direction, which is due to a #torsion of the #mantle and visceral sac.
The species in my #photos is #Cornu #aspersum from Italy. #biodiversity,
© #StefanFWirth Berlin 2025Reference
Sumner-Rooney et al. (2015):
https://doi.org/10.1111%2Fede.12164 -
#Snails are primarily marine #mollusks. According to current hypotheses, the #sistergroup might be #Cephalopoda plus #Scaphopoda (Link below) . One #Apomorphy, i.e. evolutionary new acquisitions of the stemspecies, is the #asymmetrical #shell that is wound in one direction, which is due to a #torsion of the #mantle and visceral sac.
The species in my #photos is #Cornu #aspersum from Italy. #biodiversity,
© #StefanFWirth Berlin 2025Reference
Sumner-Rooney et al. (2015):
https://doi.org/10.1111%2Fede.12164 -
A Unique Linear Position Sensor Using Magnetostriction https://hackaday.com/2025/02/18/a-unique-linear-position-sensor-using-magnetostriction/ #magnetostriction #magnetostrictive #Windenmann #MiscHacks #torsion #magnet #nickel #coil
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A Unique Linear Position Sensor Using Magnetostriction https://hackaday.com/2025/02/18/a-unique-linear-position-sensor-using-magnetostriction/ #magnetostriction #magnetostrictive #Windenmann #MiscHacks #torsion #magnet #nickel #coil
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A Unique Linear Position Sensor Using Magnetostriction https://hackaday.com/2025/02/18/a-unique-linear-position-sensor-using-magnetostriction/ #magnetostriction #magnetostrictive #Windenmann #MiscHacks #torsion #magnet #nickel #coil
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A Unique Linear Position Sensor Using Magnetostriction https://hackaday.com/2025/02/18/a-unique-linear-position-sensor-using-magnetostriction/ #magnetostriction #magnetostrictive #Windenmann #MiscHacks #torsion #magnet #nickel #coil
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[#TRADESHOW] 2024 The 24th China (Guangzhou) Int’l Spring #Industry #Exhibition presents different #spring #materials, #bearing #springs, #roll #bars, #pressure springs, #torsion springs, and #testing #equipment. 11.-13. May 2024. China #Import and #Export #Fair Pazhou Complex (CFC), #Guangzhou, #China.
https://cnbusinessforum.com/event/2024-the-24th-chinaguangzhou-intl-spring-industry-exhibition/ -
[#TRADESHOW] 2024 The 24th China (Guangzhou) Int’l #Spring #Industry #Exhibition presents different #spring #materials, #bearing #springs, #roll #bars, #pressure springs, #torsion springs, and #testing #equipment. 11.-13. May 2024. China #Import and #Export #Fair Pazhou Complex (CFC), #Guangzhou, #China.
https://cnbusinessforum.com/event/2024-the-24th-chinaguangzhou-intl-spring-industry-exhibition/ -
[#TRADESHOW] 2024 The 24th China (Guangzhou) Int’l Spring #Industry #Exhibition presents different #spring #materials, #bearing #springs, #roll #bars, #pressure springs, #torsion springs, and #testing #equipment. 11.-13. May 2024. China #Import and #Export #Fair Pazhou Complex (CFC), #Guangzhou, #China. https://cnbusinessforum.com/event/2024-the-24th-chinaguangzhou-intl-spring-industry-exhibition/
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[#TRADESHOW] 2024 The 24th China (Guangzhou) Int’l Spring #Industry #Exhibition presents different #spring #materials, #bearing #springs, #roll #bars, #pressure springs, #torsion springs, and #testing #equipment. 11.-13. May 2024. China #Import and #Export #Fair Pazhou Complex (CFC), #Guangzhou, #China. https://cnbusinessforum.com/event/2024-the-24th-chinaguangzhou-intl-spring-industry-exhibition/
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[#TRADESHOW] 2024 The 24th China (Guangzhou) Int’l Spring #Industry #Exhibition presents different #spring materials, #bearing #springs, #roll #bars, #pressure springs, #torsion springs, and #testing #equipment. 11.-13. May 2024. China Import and Export #Fair Pazhou Complex (CFC), #Guangzhou, #China. https://cnbusinessforum.com/event/2024-the-24th-chinaguangzhou-intl-spring-industry-exhibition/
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🔥#UAPSaucer
👽http://doi.org/10.48550/arXiv.2306.06133
🛸Azimuthal acceleration beyond #Unruh threshold of multilayer, multipass #RHED plasma & charged particle rings generate #SpaceTimeTorsion #WarpBubbles.#UFOtwitter #ufoX #uapX #NHI #AI #Plasma #Consciousness #Unruh #Truth #WarpDrive #Wormhole #TimeTravel #Torsion #Physics #Engineering
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🔥METHOD FOR GENERATING ULTRA HIGH FREQUENCY #GravitationalWaves, #Warpdrives, #Wormholes & #UAP:
👽http://doi.org/10.48550/arXiv.2306.06133
🛸Azimuthal acceleration beyond #Unruh threshold of multi-layer, multi-pass #RHED plasma & charged particle rings generate #SpaceTime #Torsion #WarpBubbles.
#UAPOrb #UAPTicTac #UAPDarkCube #UAPWarpX #Truth #WarpDrive #Wormhole #TimeTravel #Physics #UFOtwitter #ufoX #uapX -
🔥#UAPOrb #UAPTicTac #UAPDarkCube #UAPWarpX
👽http://doi.org/10.48550/arXiv.2306.06133
🛸Azimuthal acceleration beyond #Unruh threshold of multilayer, multipass #RHED plasma & charged particle rings generate #SpaceTimeTorsion #WarpBubbles.#UFOtwitter #ufoX #uapX #NHI #AI #Truth #WarpDrive #Wormhole #TimeTravel #Torsion #Physics #Engineering
-
🔥#UAPOrb #UAPTicTac #UAPDarkCube #UAPWarpX
👽http://doi.org/10.48550/arXiv.2306.06133
🛸Azimuthal acceleration beyond #Unruh threshold of multilayer, multipass #RHED plasma & charged particle rings generate #SpaceTimeTorsion #WarpBubbles.#UFOtwitter #ufoX #uapX #NHI #AI #Truth #WarpDrive #Wormhole #TimeTravel #Torsion #Physics #Engineering
-
🔥METHOD FOR GENERATING ULTRA HIGH FREQUENCY #GravitationalWaves, #Warpdrives, #Wormholes & #UAP:
👽http://doi.org/10.48550/arXiv.2306.06133
🛸Azimuthal acceleration beyond #Unruh threshold of multi-layer, multi-pass #RHED plasma & charged particle rings generate #SpaceTime #Torsion #WarpBubbles.
#UAPOrb #UAPTicTac #UAPDarkCube #UAPWarpX #Truth #WarpDrive #Wormhole #TimeTravel #Physics #UFOtwitter #ufoX #uapX -
La vache. Le sang. L'amnios. La transpiration. #MonOdeur
C'est un shoot animal, ma raison de partir sur un coup de feu.
#Velage #Torsion #RameneTaTeteConDeVeau -
La vache. Le sang. L'amnios. La transpiration. #MonOdeur
C'est un shoot animal, ma raison de partir sur un coup de feu.
#Velage #Torsion #RameneTaTeteConDeVeau -
La vache. Le sang. L'amnios. La transpiration. #MonOdeur
C'est un shoot animal, ma raison de partir sur un coup de feu.
#Velage #Torsion #RameneTaTeteConDeVeau -
La vache. Le sang. L'amnios. La transpiration. #MonOdeur
C'est un shoot animal, ma raison de partir sur un coup de feu.
#Velage #Torsion #RameneTaTeteConDeVeau -
#BrianGreene - Did The #Universe Emerge Inside a #BlackHole?
https://www.youtube.com/watch?v=_6vS20KCDPo&ab_channel=ScienceTime
#Science #Cosmology #Astronomy #Astrophysics #GR #GeneralRelativity #BlackHoles #Einstein #AlbertEinstein #BigBang #BigBangTheory #DarkMatter #DarkEnergy #Torsion #SpaceTime
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#BrianGreene - Did The #Universe Emerge Inside a #BlackHole?
https://www.youtube.com/watch?v=_6vS20KCDPo&ab_channel=ScienceTime
#Science #Cosmology #Astronomy #Astrophysics #GR #GeneralRelativity #BlackHoles #Einstein #AlbertEinstein #BigBang #BigBangTheory #DarkMatter #DarkEnergy #Torsion #SpaceTime
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#BrianGreene - Did The #Universe Emerge Inside a #BlackHole?
https://www.youtube.com/watch?v=_6vS20KCDPo&ab_channel=ScienceTime
#Science #Cosmology #Astronomy #Astrophysics #GR #GeneralRelativity #BlackHoles #Einstein #AlbertEinstein #BigBang #BigBangTheory #DarkMatter #DarkEnergy #Torsion #SpaceTime
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#BrianGreene - Did The #Universe Emerge Inside a #BlackHole?
https://www.youtube.com/watch?v=_6vS20KCDPo&ab_channel=ScienceTime
#Science #Cosmology #Astronomy #Astrophysics #GR #GeneralRelativity #BlackHoles #Einstein #AlbertEinstein #BigBang #BigBangTheory #DarkMatter #DarkEnergy #Torsion #SpaceTime
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#BrianGreene - Did The #Universe Emerge Inside a #BlackHole?
https://www.youtube.com/watch?v=_6vS20KCDPo&ab_channel=ScienceTime
#Science #Cosmology #Astronomy #Astrophysics #GR #GeneralRelativity #BlackHoles #Einstein #AlbertEinstein #BigBang #BigBangTheory #DarkMatter #DarkEnergy #Torsion #SpaceTime
