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Abstract Mandelbulb Fractal Icon with Geometric Equations
Abstract Mandelbulb Fractal Icon with Geometric Equations
2 months ago

Render using no text utilizing graphically the QFT Lagrangian \( \mathcal{L}(x) = -\bar{\phi} \phi + \lambda (\bar{\phi} \phi)^2 + (i \bar{\...

Created 2 months ago · 3 comments· 0 likes

Atomix XL v4 Lightning

Vincent's Avatar
Creation Summary by Vincent

Abstract Mandelbulb Fractal Icon with Geometric Equations

This image showcases abstract digital art featuring a central, rotating Mandelbulb fractal icon. Intricate geometric equations and hyperbolic functions define its form, set against a backdrop of box patterns and gradients with vibrant HSB colors and an ethereal glow.

Created by Boris Krumov on Oct 24, 2025 using the Atomix XL v4 Lightning AI image generator model.


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Brilliant!

2025-10-29T13:38:40.686ZReply
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Creation Settings

Text Prompts
Render using no text utilizing graphically the QFT Lagrangian \( \mathcal{L}(x) = -\bar{\phi} \phi + \lambda (\bar{\phi} \phi)^2 + (i \bar{\psi} \gamma^\mu \psi)^2 - \frac{1}{4} F_{\mu\nu} F^{\mu\nu} + e j^\mu A_\mu \), where \( F_{\mu\nu} = \partial_\mu A_\nu - \partial_\nu A_\mu \), \( j^\mu = \bar{\psi} ...
Weight: 1
Model
Atomix XL v4 Lightning
CKPT

Atomix XL v4 Lightning

Initial Resolution

Medium

Aspect Ratio

1:1

Runtime

Long

Overall Prompt Weight

100%

Noise Weight

48%

Start Image
Render using no text utilizing graphically the QFT Lagrangian \( \mathcal{L}(x) = -\bar{\phi} \phi + \lambda (\bar{\phi} \phi)^2 + (i \bar{\...

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