
What material is used for the Circle Limit I print?
RedKalion prints are crafted on 4mm (0.15") high-grade acrylic. This material provides a sleek, vibrant finish that enhances the detail of M.C. Escher’s work while offering superior durability compared to standard glass or paper prints.
How do I install my M.C. Escher acrylic print?
Each print comes with a comprehensive hanging kit, including screws and hardware. The acrylic features four pre-drilled holes (14mm from the edge) with 15mm screw heads, ensuring a secure and effortless mounting process on any wall.
Will the background of the Circle Limit I print be transparent?
While the acrylic substrate can support transparency, we default transparent backgrounds to a clean, crisp white. This ensures the geometric complexity of Escher’s fish motifs is presented with the highest possible visual impact and contrast.
Is this museum-quality print durable?
Yes. Our acrylic prints are designed for longevity. The 4mm thickness provides structural rigidity, while the UV-resistant printing process protects the artwork from fading, ensuring it remains a vibrant centerpiece in your home for years.
What is the shipping and handling process for 70x100 cm prints?
RedKalion uses specialized protective packaging for large-format prints to prevent scratches or breakage. Each order is handled with professional care and includes tracking, ensuring your Maurits Cornelis Escher print arrives in pristine, gallery-ready condition.
What is the significance of the repeating fish in Circle Limit I?
In Circle Limit I, the fish symbolize the concept of infinity. Escher used hyperbolic geometry to show how shapes can repeat infinitely while getting smaller, representing a 'boundary-less' universe within the confines of a circular frame.
Did M.C. Escher collaborate with mathematicians for this series?
Escher was inspired by the work of geometer H.S.M. Coxeter. Although Escher didn't consider himself a mathematician, his 'Circle Limit' series is a perfect visual application of complex mathematical principles regarding non-Euclidean symmetry and space.
