#depth

Interwoven Golden Ribbons on Dark Canvas

• Model: ChatGPT (Pro) Full

• Size: 3520 X 1980 (6.97 MP)

• Used settings:

  • Prompt: An interior perspective from within an impossible higher-dimensional structure, composed of tangled translucent filaments and layered surfaces, lit by warm amber and muted gold highlights with subtle moss-green undertones. No cosmic themes, no stars, no outer space, no recognizable objects. The geometry is intricate but not fractal in a traditional sense—non-Euclidean curves and intersecting planes that evoke earthen glass or mineral deposits without resembling any real material. Undefined, abstract, and indescribable—coherent yet alien. Earth-bound in palette, avoiding rainbow gradients, focusing on dusty, warm, neutral colors and soft reflective textures. non-representational, earth-tone palette, non-fractal detail, subtle luminosity, no cosmic elements, undefined geometry
  • Using base image: No
  • Aspect Ratio: landscape_wide

Reflective Water Droplets on Blue Surface

• Model: DaVinci2

• Size: 1152 X 864 (1.00 MP)

• Used settings:

  • Prompt: A one line drawing of a 3D surreal drawing of raindrops in white ink and with a blue background.
  • Using base image: No
  • Aspect Ratio: landscape

The Mermaid's Lair

• Model: Nano Banana 2 (Pro)

• Size: 2400 X 1792 (4.30 MP)

• Used settings:

  • Prompt: A lone, ethereal figure stands amidst an underworld Aquarius dreamscape, wielding a trident, seashell bra, mermaid tail, bathed in the dramatic chiaroscuro lighting of tenebrism. Their form emanates a soft, inner glow, accentuating the emotional intensity of the scene. Sixpack abs carved from coral. Flowing seaweed locks. Aqua slime. Beautifully colored whirlpool swirl around, rendered in a captivating blend of surrealism and airbrush techniques, with the textures of oil and acrylic paint subtly evident. Octane render adds a photorealistic depth, creating a breathtaking, matte finish that captures the sublime.\nInspired by the works of Zdzisław Beksiński, Remedios Varo, and H.R. Giger, emphasizing their mastery of otherworldly atmospheres and unsettling beauty.
  • Using base image: No
  • Aspect Ratio: landscape

Underwater Ethereal Goddess

• Model: Nano Banana 2 (Pro)

• Size: 2400 X 1792 (4.30 MP)

• Used settings:

  • Prompt: A lone, ethereal figure stands amidst an underworld Aquarius dreamscape, bathed in the dramatic chiaroscuro lighting of tenebrism. Their form emanates a soft, inner glow, accentuating the emotional intensity of the scene. Carved from coral. Flowing seaweed locks. Aqua slime. Beautifully colored whirlpool swirl around, rendered in a captivating blend of surrealism and airbrush techniques, with the textures of oil and acrylic paint subtly evident. Octane render adds a photorealistic depth, creating a breathtaking, matte finish that captures the sublime.\nInspired by the works of Zdzisław Beksiński, Remedios Varo, and H.R. Giger, emphasizing their mastery of otherworldly atmospheres and unsettling beauty.
  • Using base image: No
  • Aspect Ratio: landscape

the intellectual cosmos in watercolor keys

• Model: DaVinci2

• Size: 896 X 1328 (1.19 MP)

• Used settings:

  • Prompt: My watercolor paintings, my aesthetics I play as an organ, registers are almost countless, the manuals and pedals sampling the whole intellectual cosmos.
  • Using base image: Yes

Mesmerizing Swirling Fractal Design

• Model: DaVinci2

• Size: 1200 X 856 (1.03 MP)

• Used settings:

  • Prompt: A highly detailed, abstract 3D Mandelbrot fractal rendering resembling a Mandelbulb variant with hyperbolic deformations, featuring a central orange bulbous orb surrounded by swirling, fluid-like lobes in shades of blue, pink, and yellow with iridescent, reflective surfaces and gradient transitions. The fractal is defined iteratively in \(\mathbb{R}^3\) for a point \(\mathbf{c} = (x_0, y_0, z_0)\), starting with \(\mathbf{z}_0 = \mathbf{0}\) or \(\mathbf{z}_0 = \mathbf{c}\), and iterating \(\mathbf{z}_{k+1} = r \cdot \vec3\left( \frac{e^{\cos \theta} - e^{-\cos \theta}}{\pi} \cos \phi, \cos \theta \sin \phi, \cos \theta \right) + \vec3\left( \frac{e^{p_x} - e^{-p_x}}{\pi} p_x, \frac{e^{p_y} - e^{-p_y}}{\pi} p_y, \frac{e^{p_z} - e^{-p_z}}{\pi} p_z \right)\), where \(r = \|\mathbf{z}_k\|\), \(\theta = \arccos\left( \frac{z_k \cdot z}{r} \right)\), \(\phi = \atantwo(z_k.y, z_k.x)\), and \(\mathbf{p}\) is a vector parameter like \(\mathbf{c}\). For higher powers n (e.g., 8), scale to \(r^n\), \(n \theta\), \(n \phi\). Iteration halts if \(r > 4\) or after 50 max iterations. Render using ray marching with distance estimator \(DE(\mathbf{q}) = 0.5 \cdot \frac{\log r \cdot r}{dr}\), surface normals via gradients, Phong/PBR shading with reflections, ambient occlusion, and coloring via orbit traps or escape time mapped to hues (orange for low iterations, blue-pink gradients for higher). Apply post-processing for anti-aliasing, depth-of-field, and glow to achieve a dreamy, metallic sheen, viewed zoomed into the central orb with asymmetric swirling arms, Hyper Realistic Fractal Art, HD-Resolution, Vibrant Every Color in The Rainbow Color Palette
  • Using base image: Yes

Face in monochrome harmony

• Model: DaVinci2

• Size: 1008 X 1016 (1.02 MP)

• Used settings:

  • Prompt: The style of Rafal Olbinsky/ Beautiful surrealism
  • Using base image: Yes

Colorful Reflections Through Metal Grids

• Model: FluX

• Size: 1296 X 1728 (2.24 MP)

• Used settings:

  • Prompt:
  • Using base image: No
  • Aspect Ratio: portrait

Vibrant Fractal Mountain with Colorful Patterns

• Model: DaVinci2

• Size: 1352 X 760 (1.03 MP)

• Used settings:

  • Prompt: A highly detailed, abstract 3D Mandelbrot fractal rendering resembling a Mandelbulb variant with hyperbolic deformations, featuring a central orange bulbous orb surrounded by swirling, fluid-like lobes in shades of blue, pink, and yellow with iridescent, reflective surfaces and gradient transitions. The fractal is defined iteratively in \(\mathbb{R}^3\) for a point \(\mathbf{c} = (x_0, y_0, z_0)\), starting with \(\mathbf{z}_0 = \mathbf{0}\) or \(\mathbf{z}_0 = \mathbf{c}\), and iterating \(\mathbf{z}_{k+1} = r \cdot \vec3\left( \frac{e^{\cos \theta} - e^{-\cos \theta}}{\pi} \cos \phi, \cos \theta \sin \phi, \cos \theta \right) + \vec3\left( \frac{e^{p_x} - e^{-p_x}}{\pi} p_x, \frac{e^{p_y} - e^{-p_y}}{\pi} p_y, \frac{e^{p_z} - e^{-p_z}}{\pi} p_z \right)\), where \(r = \|\mathbf{z}_k\|\), \(\theta = \arccos\left( \frac{z_k \cdot z}{r} \right)\), \(\phi = \atantwo(z_k.y, z_k.x)\), and \(\mathbf{p}\) is a vector parameter like \(\mathbf{c}\). For higher powers n (e.g., 8), scale to \(r^n\), \(n \theta\), \(n \phi\). Iteration halts if \(r > 4\) or after 50 max iterations. Render using ray marching with distance estimator \(DE(\mathbf{q}) = 0.5 \cdot \frac{\log r \cdot r}{dr}\), surface normals via gradients, Phong/PBR shading with reflections, ambient occlusion, and coloring via orbit traps or escape time mapped to hues (orange for low iterations, blue-pink gradients for higher). Apply post-processing for anti-aliasing, depth-of-field, and glow to achieve a dreamy, metallic sheen, viewed zoomed into the central orb with asymmetric swirling arms, Hyper Realistic Fractal Art, HD-Resolution, Vibrant Every Color in The Rainbow Color Palette
  • Using base image: Yes

Dynamic Abstract Landscape

• Model: Artistic 2

• Size: 1168 X 880 (1.03 MP)

• Used settings:

  • Prompt: Abstract minimalism. Surreal artwork. def assign_to(self, user, assigned_by, action_type='assigned', notes=''): """Helper method to create a new assignment""" return NRAssignment.objects.create( not_reportable=self, action_type=action_type, from_user=assigned_by, to_user=user, notes=notes )
  • Using base image: Yes

My Mind is Swirling

• Model:

• Size: 2560 X 1440 (3.69 MP)

• Used settings:

  • Prompt:
  • Using base image: No
  • Aspect Ratio: landscape_wide

Endless Depth: Solitude on Spiral Stairs (Repetition: 127w)

• Model: DaVinci2

• Size: 1152 X 864 (1.00 MP)

• Used settings:

  • Prompt: nine inch nails downward spiral by M.C. Escher
  • Using base image: No
  • Aspect Ratio: landscape

Hypnotic Spiral Arena of Dynamic Depth

• Model: DaVinci2

• Size: 1152 X 864 (1.00 MP)

• Used settings:

  • Prompt: nine inch nails downward spiral by M.C. Escher
  • Using base image: No
  • Aspect Ratio: landscape

Lush Green Leaves on Dark Backdrop

• Model: DaVinci2

• Size: 1536 X 1536 (2.36 MP)

• Used settings:

  • Prompt: A surreal macro photography of organic and architectural elements in dark greens and blacks.
  • Using base image: No
  • Aspect Ratio: square

Vibrant Fractal Swirls in Purple and Gold

• Model: DaVinci2

• Size: 1144 X 896 (1.03 MP)

• Used settings:

  • Prompt: A highly detailed, abstract 3D Mandelbrot fractal rendering resembling a Mandelbulb variant with hyperbolic deformations, featuring a central orange bulbous orb surrounded by swirling, fluid-like lobes in shades of blue, pink, and yellow with iridescent, reflective surfaces and gradient transitions. The fractal is defined iteratively in \(\mathbb{R}^3\) for a point \(\mathbf{c} = (x_0, y_0, z_0)\), starting with \(\mathbf{z}_0 = \mathbf{0}\) or \(\mathbf{z}_0 = \mathbf{c}\), and iterating \(\mathbf{z}_{k+1} = r \cdot \vec3\left( \frac{e^{\cos \theta} - e^{-\cos \theta}}{\pi} \cos \phi, \cos \theta \sin \phi, \cos \theta \right) + \vec3\left( \frac{e^{p_x} - e^{-p_x}}{\pi} p_x, \frac{e^{p_y} - e^{-p_y}}{\pi} p_y, \frac{e^{p_z} - e^{-p_z}}{\pi} p_z \right)\), where \(r = \|\mathbf{z}_k\|\), \(\theta = \arccos\left( \frac{z_k \cdot z}{r} \right)\), \(\phi = \atantwo(z_k.y, z_k.x)\), and \(\mathbf{p}\) is a vector parameter like \(\mathbf{c}\). For higher powers n (e.g., 8), scale to \(r^n\), \(n \theta\), \(n \phi\). Iteration halts if \(r > 4\) or after 50 max iterations. Render using ray marching with distance estimator \(DE(\mathbf{q}) = 0.5 \cdot \frac{\log r \cdot r}{dr}\), surface normals via gradients, Phong/PBR shading with reflections, ambient occlusion, and coloring via orbit traps or escape time mapped to hues (orange for low iterations, blue-pink gradients for higher). Apply post-processing for anti-aliasing, depth-of-field, and glow to achieve a dreamy, metallic sheen, viewed zoomed into the central orb with asymmetric swirling arms, Hyper Realistic Fractal Art, HD-Resolution, Vibrant Every Color in The Rainbow Color Palette
  • Using base image: Yes

Swirling Colors and Fractal Patterns Delight

• Model: DaVinci2

• Size: 1208 X 848 (1.02 MP)

• Used settings:

  • Prompt: A highly detailed, abstract 3D Mandelbrot fractal rendering resembling a Mandelbulb variant with hyperbolic deformations, featuring a central orange bulbous orb surrounded by swirling, fluid-like lobes in shades of blue, pink, and yellow with iridescent, reflective surfaces and gradient transitions. The fractal is defined iteratively in \(\mathbb{R}^3\) for a point \(\mathbf{c} = (x_0, y_0, z_0)\), starting with \(\mathbf{z}_0 = \mathbf{0}\) or \(\mathbf{z}_0 = \mathbf{c}\), and iterating \(\mathbf{z}_{k+1} = r \cdot \vec3\left( \frac{e^{\cos \theta} - e^{-\cos \theta}}{\pi} \cos \phi, \cos \theta \sin \phi, \cos \theta \right) + \vec3\left( \frac{e^{p_x} - e^{-p_x}}{\pi} p_x, \frac{e^{p_y} - e^{-p_y}}{\pi} p_y, \frac{e^{p_z} - e^{-p_z}}{\pi} p_z \right)\), where \(r = \|\mathbf{z}_k\|\), \(\theta = \arccos\left( \frac{z_k \cdot z}{r} \right)\), \(\phi = \atantwo(z_k.y, z_k.x)\), and \(\mathbf{p}\) is a vector parameter like \(\mathbf{c}\). For higher powers n (e.g., 8), scale to \(r^n\), \(n \theta\), \(n \phi\). Iteration halts if \(r > 4\) or after 50 max iterations. Render using ray marching with distance estimator \(DE(\mathbf{q}) = 0.5 \cdot \frac{\log r \cdot r}{dr}\), surface normals via gradients, Phong/PBR shading with reflections, ambient occlusion, and coloring via orbit traps or escape time mapped to hues (orange for low iterations, blue-pink gradients for higher). Apply post-processing for anti-aliasing, depth-of-field, and glow to achieve a dreamy, metallic sheen, viewed zoomed into the central orb with asymmetric swirling arms, Hyper Realistic Fractal Art, HD-Resolution, Vibrant Every Color in The Rainbow Color Palette
  • Using base image: Yes

Her Eye

• Model: Artistic 2

• Size: 1664 X 1136 (1.89 MP)

• Used settings:

  • Prompt: ¯\_ (ツ)_/¯
  • Using base image: Yes

The essence of the mathemArtist way is its freedom.

• Model: DaVinci2

• Size: 880 X 1160 (1.02 MP)

• Used settings:

  • Prompt: The essence of the mathemArtist way is its freedom. From the creation of the first elements of the mathemArtist way - the forms, colors, melodies and motions - a mathemArtist creates fiction, wanders in his search to understand the mind of a mathemArtist kind.
  • Using base image: Yes

Smile into (MN's) darkness

• Model: DaVinci2

• Size: 1240 X 824 (1.02 MP)

• Used settings:

  • Prompt: Fanciful intricate surrealistic visionary art - masterpiece of Martin Němec - dramatic-to-surrealistic abstract painting with elegant flowing form with gentle curves & subtle contours from balanced harmonious dark Zen to luminous mathematically scheming act. Autumn statement piece from the collection evocatively called Smile at your Romanesque 2025 PY Fashion. Deep imagination in funky way for Martin N., so heavy that everyone will be the Speechlessguy, yes everyone - white horses too, yes geese in the bright sky too - and also everything, yes dawn under the feet of the harbor, which sails away into the distance, defying all the laws of darkness too.
  • Using base image: Yes

Mysteries of the Cosmic Void Unveiled

• Model: DaVinci2

• Size: 1152 X 864 (1.00 MP)

• Used settings:

  • Prompt: Depict in 3D an arbitrary vector field $V_a(\bfx)$ can then be expanded as \begin{equation} V_a(\bfx) = \int \frac{d^3k}{(2\pi)^3} \left[ \tilde V^L(\bfk) \Psi^{L,\bfk}_a(\bfx) + \tilde V^1(\bfk) \Psi^{1,\bfk}_a(\bfx) + \tilde V^2(\bfk) \Psi^{2,\bfk}_a(\bfx) \right], \label{eqn:vectorexpansion} \end{equation} in terms of Fourier expansion coefficients, \begin{eqnarray} \tilde V^L(\bfk) = \int \, d^3x\, V^a(\bfx) \left[\Psi^{L,\bfk}_a(\bfx)\right]^* = -\int\, d^3x\,\left[\Psi^{\bfk}(\bfx) \right]^* \frac{1}{k} \nabla^a V_a(\bfx), \nn \\ \tilde V^1(\bfk) = \int \, d^3x\, V^a(\bfx) \left[\Psi^{1,\bfk}_a(\bfx)\right]^* = \int\, d^3x\, \left[\Psi^{\bfk}(\bfx) \right]^* \frac{1}{| \bfk \times \hatz |} \epsilon_{abc} \hat z^a \nabla^b V^c(\bfx), \nn \\ \tilde V^2(\bfk) = \int \, d^3x\, V^a(\bfx) \left[\Psi^{2,\bfk}_a(\bfx)\right]^* = \int\, d^3x\, \left[\Psi^{\bfk}(\bfx)\right]^* \frac{-i}{k| \bfk \times \hatz |} \hat{z}^a (\nabla_a \nabla_b - g_{ab} \nabla^2) V^b(\bfx). \end{eqnarray}
  • Using base image: No
  • Aspect Ratio: landscape