pop can
Resize and add details
Convert to video
Outpaint the rest of the image
Additional Info
Steps24
Samplerdpm++
CFG Scale8.6
Seed365976671
More Ai art like pop can
"Create a captivating artwork featuring a 25-year-old woman with striking green eyes, adorned with a sprinkle of dark freckles across her face. Her long ginger hair is elegantly styled in a French braid, framing her face with elegance. She adds a pop of color with bold red lipstick and accessorizes with broad-rimmed purple eyeglasses, adding a touch of sophistication to her look. The woman wears a simple white t-shirt, offering a canvas for her unique style. However, instead of the classic 1970s yellow smiley face, imagine her shirt adorned with a modern twist or an alternative design that reflects her individuality and personality. Similarly, her earrings could feature a different motif or design that complements her outfit and adds a playful element to her appearance. Pairing her t-shirt with classic blue jeans and comfortable tennis shoes, the woman exudes a sense of casual chic. She stands confidently on a busy sidewalk, surrounded by the hustle and bustle of urban life. While the focus is on her upper body and facial features, the background can suggest the vibrant energy of the city without showing her feet. Capture the essence of youth, confidence, and individuality as you bring this modern-day scene to life, celebrating the unique style and personality of the young woman in the heart of the city."
You will use, F(n, alpha) approx phi^{(n/2)} cdot 1.85487 times 10^{43} mod pi quad ext{for } n > 1, alpha > 1, (This expression demonstrates how establishing rigorous constraints on ( n ) and ( alpha ) can lead to derived frequencies exceeding the Planck limit.). to generate a true, and correct and extremely detailed, three dimensional, image that expresses the equation and how establishing rigorous constraints on ( n ) and ( alpha ) can lead to derived frequencies exceeding the Planck limit.
You will use, F(n, alpha) approx phi^{(n/2)} cdot 1.85487 times 10^{43} mod pi quad ext{for } n > 1, alpha > 1, (This expression demonstrates how establishing rigorous constraints on ( n ) and ( alpha ) can lead to derived frequencies exceeding the Planck limit.). to generate a true, and correct and extremely detailed, three dimensional, image that expresses the equation and how establishing rigorous constraints on ( n ) and ( alpha ) can lead to derived frequencies exceeding the Planck limit, on the subatomic level.