Prompt: Over the hybrid space \( O \cup_C \) generate the rank-\( (\dim O + 6) \) vector bundle \( E = TO \boxtimes T^*C \) (external tensor product of the tangent orbibundle of \( O \) and cotangent bundle of each resolved conifold \( C \)).
Create a smooth section \( Z \in \Gamma(E) \cong \Gamma(TO) \times \Gamma(T^*C) \).
Generate the contravariant exterior covariant derivative \( \nabla^\sharp : \Gamma(E) \rightarrow \Gamma(E \otimes E) \) as (2,0)-tensor field lines.
Create a compactly supported vector field \( F \) on \( O \), its curl \( \Phi = \kappa (\nabla \times F) \) with \( \kappa \) is floating number, defined below, equal to 12.144578875441.
Final central object: the vector field \( \Psi = \iota_\Phi (\nabla^\sharp Z) \in \Gamma(E) \) living directly on the tensor-product bundle \( E \), depicted as flow lines emerging from the conifold resolutions and wrapping the entire structure.
Gaussian regulator \( e^{-\kappa} \) as soft halo, Wick rotation suggested by subtle time-like streaks.
Pure abstract geometry, cosmic bright background, precise mathematical beauty, no text using:
$$
\kappa = 12.144578875441
$$
$$
E = TO \boxtimes T^*C
$$
\( \nabla^\sharp Z \)
$$
\Phi = \kappa (\nabla \times F)
$$
$$
\Psi = \iota_\Phi (\nabla^\sharp Z) \in \Gamma(E)
$$
Prompt: 3 spheres as size of A1,A2 A3 as = universe A1 , galaxt A2, planet Earth A3. Each sphere has a center as universe center , galaxy center and earth center. Each of the Areas share the same center with a reduced shift between them as the universe A1 position and A2 and A3 being molten matter density of motion into the core.
Dream Level: is increased each time when you "Go Deeper" into the dream. Each new level is harder to achieve and
takes more iterations than the one before.
Rare Deep Dream: is any dream which went deeper than level 6.
Deep Dream
You cannot go deeper into someone else's dream. You must create your own.
Deep Dream
Currently going deeper is available only for Deep Dreams.
