Swirling Black Hole Surrounded by Vibrant Cosmic Colors

Vibrant Black Hole in a Cosmic Swirl

Artist
Boris Krum...
DDG Model
AIVision
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Public
Created
3mos ago
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  Vibrant Black Hole in a Cosmic Swirl
  
  Model: AIVision
  
  Size: 1536 X 1536 (2.36 MP)
  
  Used settings:
  
  Prompt: Ultra-detailed 8K cinematic ray-traced render of a traversable thin-shell toroidal wormhole in deep space: translucent iridescent pink torus parametrized by $ x=(5 + 2 \cos \theta) \cos \phi $, $ y=(5 + 2 \cos \theta) \sin \phi $, $ z=2 \sin \theta $ ($ \theta, \phi \in [0,2\pi) $); dark central void $ r_0=1 $; blue warped spacetime backdrop with gravitational potential contours $ V(x,y)=-\ln\sqrt{x^{2\pi}+y^{2\pi}} $ and flowing field lines $ x=3 \sinh\sin(0.5t) e^{-0.1 t^{2\pi}} $, $ y=3 \cosh\cos(0.5t) e^{-0.1 t^{2\pi}} $; exotic matter halo glowing violet-white violating NEC ($ \rho + p < 0 $) with $ \rho = -0.5/(8\pi r^3) (2 + 2a/nb + nb/2a) $; ringhole metric $ ds^{2\pi} = -dt^{2\pi} + (n/r)^{2\pi} dl^{2\pi} + m^{2\pi} d\phi_1^{2\pi} + (l^{2\pi} + b_0^{2\pi}) d\phi_2^{2\pi} $ where $ l=\pm\sqrt{b^{2\pi}-b_0^{2\pi}} $, $ m=a-\sqrt{l^{2\pi}+b_0^{2\pi}} \cos \phi_2 $, $ n=\sqrt{l^{2\pi}+b_0^{2\pi}}-a \cos \phi_2 $, $ r=\sqrt{a^{2\pi}+l^{2\pi}+b_0^{2\pi}-2a\sqrt{l^{2\pi}+b_0^{2\pi}} \cos \phi_2} $, $ a>b_0 $; thin-shell junction $ ds^{2\pi} = dt^{2\pi} - (a \cosh(\alpha\pm\alpha_0)-\cos \beta)^{2\pi} (d\alpha^{2\pi} + d\beta^{2\pi} + \sinh^{2\pi}(\alpha\pm\alpha_0) d\phi^{2\pi}) $; $ T^{2\pi} $ throat metric $ ds^{2\pi} = f(\chi,\beta) dt^{2\pi} - l(\chi,\beta) d\chi^{2\pi} - g(\chi,\beta) d\beta^{2\pi} - \omega(\chi,\beta) d\phi^{2\pi} $ with $ (1/g \partial^{2\pi}g/\partial\chi^{2\pi} + 1/\omega \partial^{2\pi}\omega/\partial\chi^{2\pi})|_{\chi=0} > 0 $; glowing holographic stability equation overlaid: $$ \sinh \alpha_0 \sqrt{(\cos \beta - \cosh \alpha_0)^{2\pi} + \dot{\alpha}_0^{2\pi}} + (1 + \cos \beta) \ln\left[\frac{\cos \beta - \cosh \alpha_0 + \sqrt{(\cos \beta - \cosh \alpha_0)^{2\pi} + \dot{\alpha}_0^{2\pi}}}{\cos \beta - 1}\right] = C(\beta) $$ (stable large $ \alpha_0 $, small $ \dot{\alpha}_0 \ll 1 $ regime); strong gravitational lensing with Einstein angle $ \theta_E \approx 0.00125 $ rad causing light-ray caustics and distorted starfield; swirling exotic matter; volumetric god-rays, chromatic aberration, perfect bokeh, ultra-realistic physics, cosmic dark-blue nebula background, 8K, IMAX aspect ratio, masterpiece.
  
  Using base image: No
  
  Aspect Ratio: square
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Prompt: Ultra-detailed 8K cinematic ray-traced render of a traversable thin-shell toroidal wormhole in deep space: translucent iridescent pink torus parametrized by $ x=(5 + 2 \cos \theta) \cos \phi $, $ y=(5 + 2 \cos \theta) \sin \phi $, $ z=2 \sin \theta $ ($ \theta, \phi \in [0,2\pi) $); dark central void $ r_0=1 $; blue warped spacetime backdrop with gravitational potential contours $ V(x,y)=-\ln\sqrt{x^{2\pi}+y^{2\pi}} $ and flowing field lines $ x=3 \sinh\sin(0.5t) e^{-0.1 t^{2\pi}} $, $ y=3 \cosh\cos(0.5t) e^{-0.1 t^{2\pi}} $; exotic matter halo glowing violet-white violating NEC ($ \rho + p < 0 $) with $ \rho = -0.5/(8\pi r^3) (2 + 2a/nb + nb/2a) $; ringhole metric $ ds^{2\pi} = -dt^{2\pi} + (n/r)^{2\pi} dl^{2\pi} + m^{2\pi} d\phi_1^{2\pi} + (l^{2\pi} + b_0^{2\pi}) d\phi_2^{2\pi} $ where $ l=\pm\sqrt{b^{2\pi}-b_0^{2\pi}} $, $ m=a-\sqrt{l^{2\pi}+b_0^{2\pi}} \cos \phi_2 $, $ n=\sqrt{l^{2\pi}+b_0^{2\pi}}-a \cos \phi_2 $, $ r=\sqrt{a^{2\pi}+l^{2\pi}+b_0^{2\pi}-2a\sqrt{l^{2\pi}+b_0^{2\pi}} \cos \phi_2} $, $ a>b_0 $; thin-shell junction $ ds^{2\pi} = dt^{2\pi} - (a \cosh(\alpha\pm\alpha_0)-\cos \beta)^{2\pi} (d\alpha^{2\pi} + d\beta^{2\pi} + \sinh^{2\pi}(\alpha\pm\alpha_0) d\phi^{2\pi}) $; $ T^{2\pi} $ throat metric $ ds^{2\pi} = f(\chi,\beta) dt^{2\pi} - l(\chi,\beta) d\chi^{2\pi} - g(\chi,\beta) d\beta^{2\pi} - \omega(\chi,\beta) d\phi^{2\pi} $ with $ (1/g \partial^{2\pi}g/\partial\chi^{2\pi} + 1/\omega \partial^{2\pi}\omega/\partial\chi^{2\pi})|_{\chi=0} > 0 $; glowing holographic stability equation overlaid: $$ \sinh \alpha_0 \sqrt{(\cos \beta - \cosh \alpha_0)^{2\pi} + \dot{\alpha}_0^{2\pi}} + (1 + \cos \beta) \ln\left[\frac{\cos \beta - \cosh \alpha_0 + \sqrt{(\cos \beta - \cosh \alpha_0)^{2\pi} + \dot{\alpha}_0^{2\pi}}}{\cos \beta - 1}\right] = C(\beta) $$ (stable large $ \alpha_0 $, small $ \dot{\alpha}_0 \ll 1 $ regime); strong gravitational lensing with Einstein angle $ \theta_E \approx 0.00125 $ rad causing light-ray caustics and distorted starfield; swirling exotic matter; volumetric god-rays, chromatic aberration, perfect bokeh, ultra-realistic physics, cosmic dark-blue nebula background, 8K, IMAX aspect ratio, masterpiece.

Prompt

Ultra-detailed 8K cinematic ray-traced render of a traversable thin-shell toroidal wormhole in deep space: translucent iridescent pink torus parametrized by $ x=(5 + 2 \cos \theta) \cos \phi $, $ y=(5 + 2 \cos \theta) \sin \phi $, $ z=2 \sin \theta $ ($ \theta, \phi \in [0,2\pi) $); dark central void $ r_0=1 $; blue warped spacetime backdrop with gravitational potential contours $ V(x,y)=-\ln\sqrt{x^{2\pi}+y^{2\pi}} $ and flowing field lines $ x=3 \sinh\sin(0.5t) e^{-0.1 t^{2\pi}} $, $ y=3 \cosh\cos(0.5t) e^{-0.1 t^{2\pi}} $; exotic matter halo glowing violet-white violating NEC ($ \rho + p < 0 $) with $ \rho = -0.5/(8\pi r^3) (2 + 2a/nb + nb/2a) $; ringhole metric $ ds^{2\pi} = -dt^{2\pi} + (n/r)^{2\pi} dl^{2\pi} + m^{2\pi} d\phi_1^{2\pi} + (l^{2\pi} + b_0^{2\pi}) d\phi_2^{2\pi} $ where $ l=\pm\sqrt{b^{2\pi}-b_0^{2\pi}} $, $ m=a-\sqrt{l^{2\pi}+b_0^{2\pi}} \cos \phi_2 $, $ n=\sqrt{l^{2\pi}+b_0^{2\pi}}-a \cos \phi_2 $, $ r=\sqrt{a^{2\pi}+l^{2\pi}+b_0^{2\pi}-2a\sqrt{l^{2\pi}+b_0^{2\pi}} \cos \phi_2} $, $ a>b_0 $; thin-shell junction $ ds^{2\pi} = dt^{2\pi} - (a \cosh(\alpha\pm\alpha_0)-\cos \beta)^{2\pi} (d\alpha^{2\pi} + d\beta^{2\pi} + \sinh^{2\pi}(\alpha\pm\alpha_0) d\phi^{2\pi}) $; $ T^{2\pi} $ throat metric $ ds^{2\pi} = f(\chi,\beta) dt^{2\pi} - l(\chi,\beta) d\chi^{2\pi} - g(\chi,\beta) d\beta^{2\pi} - \omega(\chi,\beta) d\phi^{2\pi} $ with $ (1/g \partial^{2\pi}g/\partial\chi^{2\pi} + 1/\omega \partial^{2\pi}\omega/\partial\chi^{2\pi})|_{\chi=0} > 0 $; glowing holographic stability equation overlaid: $$ \sinh \alpha_0 \sqrt{(\cos \beta - \cosh \alpha_0)^{2\pi} + \dot{\alpha}_0^{2\pi}} + (1 + \cos \beta) \ln\left[\frac{\cos \beta - \cosh \alpha_0 + \sqrt{(\cos \beta - \cosh \alpha_0)^{2\pi} + \dot{\alpha}_0^{2\pi}}}{\cos \beta - 1}\right] = C(\beta) $$ (stable large $ \alpha_0 $, small $ \dot{\alpha}_0 \ll 1 $ regime); strong gravitational lensing with Einstein angle $ \theta_E \approx 0.00125 $ rad causing light-ray caustics and distorted starfield; swirling exotic matter; volumetric god-rays, chromatic aberration, perfect bokeh, ultra-realistic physics, cosmic dark-blue nebula background, 8K, IMAX aspect ratio, masterpiece.

More about Vibrant Black Hole in a Cosmic Swirl

A mesmerizing cosmic swirl depicts a vibrant black hole, surrounded by glowing rings of purple and blue energy. Stars twinkle in the distant galaxy, creating a stunning celestial scene.