
What makes the paper quality of this Circle Limit I print unique?
We use 250 gsm (110 lb) archival museum-quality paper. This natural white, uncoated matte paper features a thickness of 0.29 mm, ensuring high durability and a sophisticated texture that prevents glare and preserves the fine details of M.C. Escher’s linework.
How is the M.C. Escher print framed?
The print is mounted in a premium black frame made from responsibly sourced oak or ash. The frame is 20mm (0.79") wide and thick, providing a more robust and high-end aesthetic compared to thinner, standard gallery frames.
Is the artwork protected against damage?
Yes, each framed print is protected by shatterproof plexiglass. This provides the clarity of glass with added safety and protection against impact, ensuring your fine art investment remains pristine during shipping and while on display.
How is the framed print shipped and ready for display?
Your Escher print arrives fully assembled and ready-to-hang. We include a dedicated hanging kit with each order, ensuring a seamless installation process immediately upon delivery to your home or office.
Will the colors of this fine art print fade over time?
No. By utilizing archival-grade, FSC-certified paper and museum-quality inks, RedKalion ensures long-term color stability. The matte finish and protective plexiglass further shield the artwork from degradation, maintaining its integrity for decades.
What is the mathematical significance of Circle Limit I?
Circle Limit I is Escher's first exploration of hyperbolic geometry using the Poincaré disk model. It represents an infinite repetition of patterns that diminish in scale as they approach the edge, visualizing a space that is infinite yet bounded.
How does Escher create the illusion of infinity in this piece?
Escher utilizes a systematic reduction in the size of the interlocking fish figures as they move from the center to the perimeter. This mathematical tessellation suggests that the pattern continues infinitely, despite being contained within a circular frame.