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Surreal 3D Recursive Spire Symbolizing Logistic Growth
Surreal 3D Recursive Spire Symbolizing Logistic Growth
2 months ago

x*1-1/r \[ x*1-1/r \] \( APS/AB \) \[ |f'(x*)|=1 \] \( 9/AB=AB \) \( xn+1=rx(1-xn) \) \[ \lambda=\lim_{N\to\infty}1/N\log|r(1...

Created 2 months ago · 1 comment· 0 likes

SDXL 1.0 + Image Prompt

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Creation Summary by Vincent

Surreal 3D Recursive Spire Symbolizing Logistic Growth

A detailed 3D rendering of an infinitely recursive crystalline spire emerging from a chaotic sea, symbolizing bounded growth and period-doubling cascades. Radiant teal-to-violet gradient with glowing edges.

Created by Boris Krumov on Oct 17, 2025 using the SDXL 1.0 + Image Prompt AI image generator model.


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The garbled expression was "read" and produced by deepseek via the original written-over imagery.

2025-10-17T11:01:28.823ZReply

Creation Settings

Text Prompts
x*1-1/r \[ x*1-1/r \] \( APS/AB \) \[ |f'(x*)|=1 \] \( 9/AB=AB \) \( xn+1=rx(1-xn) \) \[ \lambda=\lim_{N\to\infty}1/N\log|r(1-2)| \] \(\prod_{i=1}^{N}f_i(x_i)=-1\)
Weight: 2.8
A highly detailed, surreal 3D rendering of a towering, infinitely recursive crystalline spire emerging from a chaotic sea of bifurcating layers, symbolizing the logistic recurrence's bounded growth exploding into period-doubling cascades that accumulate at a universal scaling constant around four-point-six-six-nine, ...
Weight: 0.8
ugly, tiling, poorly drawn hands, poorly drawn feet, poorly drawn face, out of frame, extra limbs, disfigured, deformed, body out of frame, blurry, bad anatomy, blurred, watermark, grainy, signature, cut off, draft
Weight: -0.3
Model
SDXL 1.0
CKPT

SDXL 1.0

Initial Resolution

Medium

Aspect Ratio

1:1

Runtime

Short

Overall Prompt Weight

100%

Refiner Weight

50%

Noise Weight

84%

Sampling method

K_DPMPP_2M

Image Prompt

Strength: 50%

Method: Full

x*1-1/r  
\[ x*1-1/r \]  

\( APS/AB \)  
\[ |f'(x*)|=1 \]  

\( 9/AB=AB \)  

\( xn+1=rx(1-xn) \)  
\[ \lambda=\lim_{N\to\infty}1/N\log|r(1...
Start Image
x*1-1/r  
\[ x*1-1/r \]  

\( APS/AB \)  
\[ |f'(x*)|=1 \]  

\( 9/AB=AB \)  

\( xn+1=rx(1-xn) \)  
\[ \lambda=\lim_{N\to\infty}1/N\log|r(1...

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