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Generate your own Lion images with AI

Create your own images of lions, wizards, and more with our free AI image generator.

Dorothy's Emerald City Journey: An Oz Fantasy
Dorothy's Emerald City Journey: An Oz Fantasy
2 years ago

Cowardly Lion

Erstellt vor 2 years ago · 1 kommentar· 0 Likes

SDXL 1.0SDXL 1.0

#open-prompt-gang#wizard-of-oz
In the original Oz book illustrations, the Cowardly Lion walked on all four legs. In the Hollywood adaptation the character stood on two legs and walked like a human.
Using AI Art is it now time to re-illustrate the story and do some further character development...
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Kreationsübersicht von Vincent

Dorothy's Emerald City Journey: An Oz Fantasy

A vibrant scene depicts Dorothy and Toto on the yellow brick road to Oz. The artwork features the Scarecrow, Tin Man, Lion, and Emerald City in a fantasycore aesthetic with triadic colors.

Erstellt von Cobalt Blue am Jan 7, 2024 unter Verwendung des SDXL 1.0 KI-Bildgenerator-Modells.


1 Comment

An der Unterhaltung teilnehmen

Anonymous User
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It will be nice to see some of your artwork in this challenge.
2024-08-13T19:35:23.044ZReply

Creation Settings

Text-Prompts
Very happy Dorothy and Toto walking along shiny gold brick winding path leading to bright emerald green city Oz Munchkins scarecrow tin man lion flying monkeys wizard of oz
Weight: 1.5
golden ratio magnificent 8k resolution concept art art deco art nouveau bokeh by Greg Rutkowski detailed matte painting hyperdetailed intricately detailed Splash art trending on Artstation triadic colors Unreal Engine color corrected by James Gurney color graded color gradient deep color warm colors ...
Weight: 1
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
Modell
SDXL 1.0
CKPT

SDXL 1.0

Anfangsauflösung

Medium

Seitenverhältnis

16:9

Laufzeit

Long

Gesamt-Prompt-Gewicht

50%

Verfeinerungsgewicht

50%

Abtastmethode

K_DPMPP_2M