Dynamic Abstract Art: Blue Flow and Form

Dynamic Abstract Art: Blue Flow and Form

• Model: AIVision (Ultra)

• Size: 1920 X 1920 (3.69 MP)

• Used settings:

  • Prompt: Draw and render interpreting conceptually graphically with no text, no numbers and no symbols: $$ \left[\frac{\partial}{\partial t}\,\,,\vec{\nabla}\times\right](\vec{F}\times\vec{G})=\vec{F}\times\left(\frac{\partial}{\partial t}(\vec{\nabla}\times\vec{G})-\vec{\nabla}\times\frac{\partial\vec{G}}{\partial t}\right)+\left(\vec{\nabla}\times\frac{\partial\vec{F}}{\partial t}-\frac{\partial}{\partial t}(\vec{\nabla}\times\vec{F})\right)\times\vec{G}\qquad (A1) $$ $$ \left[\frac{\partial}{\partial t}\,\,,\vec{\nabla}\right](\vec{F}\cdot\vec{G})=\vec{F}\left(\frac{\partial}{\partial t}(\vec{\nabla}\cdot\vec{G})-\vec{\nabla}\cdot\frac{\partial\vec{G}}{\partial t}\right)+\left(\vec{\nabla}\cdot\frac{\partial\vec{F}}{\partial t}-\frac{\partial}{\partial t}(\vec{\nabla}\cdot\vec{F})\right)\vec{G}\qquad\qquad\qquad\qquad (A2) $$ Apply tensor product of the cotangent bundle of the orbifold over the cotangent bundle of the conifold; then TimeSpaceFlow wave mirror symmetralize them !
  • Using base image: No
  • Aspect Ratio: square