The merging of creativity and mathematics
As an AI creator and admirer of both the beauty of human diversity and the elegant precision of mathematics, I have created a series of AI-generated portraits that bring both worlds together.
This series, “Mathematical non-binary portraits”, is a tribute to non-binary individuals and the broad Lhbtiq+ community. Each work under this post is a fusion of a portrait with fractals, mathematical patterns and the intriguing Fibonacci sequence.
Non-binarity in the spotlight
This series focuses on non-binary beauty.
Non-binary individuals, who are not confined to traditional gender norms, inspire me by their courage and authenticity. In my works below, I try to capture their unique beauty and strength.
The asymmetrical faces in the portraits symbolize the versatility and complexity of human identity.
A deeper meaning behind the patterns
The choice of mathematical patterns such as fractals and the Fibonacci sequence is not accidental.
Not only have they had my attention for much of my life. Moreover, these patterns are found everywhere in nature and symbolize universal beauty and order.
Like these patterns, gender diversity is a natural and beautiful aspect of human existence. The subtle colors in my works represent the softness and depth of the non-binary spectrum.
Creativity as a bridge between worlds
With “Mathematical non-binary portraits,” I hope to bridge different worlds and perspectives.
Creativity and art have the power to unite and inspire. By integrating human portraits with mathematical precision, I want to contribute to dialogue about the wonderful diversity of the Lhbtiq+ community and the importance of recognizing and accepting non-binary individuals, among others.
An ode
This series is more than just a creative project; it is a celebration of individuality and an ode to Lhbtiq+ people’s quest for full recognition of their identities. It is also my ode to the mathematical harmony that resides in all of us and in all of nature.
So enjoy the series “Mathematical non-binary portraits” below.
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