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Curva di Peano - 1991 By Bruno Munari Pack of 10 Post Cards | Bruno Munari Post Cards | A6 (10.5 x 14.8 cm) - 4.1 x 5.8 inches

Curva di Peano - 1991 By Bruno Munari Pack of 10 Post Cards | Bruno Munari Post Cards | A6 (10.5 x 14.8 cm) - 4.1 x 5.8 inches

Regular price $35.99 USD
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Bruno Munari's 'Curva di Peano - 1991': A Masterpiece of Algorithmic Art Reimagined as Archival Postcards

Experience the conceptual brilliance of Bruno Munari's 'Curva di Peano - 1991' with this exquisite pack of 10 flat postcards. Munari, a titan of Italian graphic design and visual art, explored the fascinating intersection of mathematics and art, and this piece is a testament to his innovative spirit. Originally conceived through algorithmic principles, the 'Curva di Peano' demonstrates a continuous, space-filling curve, a concept that captivated mathematicians and artists alike. This museum-quality reproduction brings Munari's seminal work into your hands, perfect for correspondence, framing, or collecting.

RedKalion is proud to offer these premium Bruno Munari postcards, meticulously reproduced using our advanced 12-color fine art printing technology. This process guarantees exceptional color vibrancy and depth, far surpassing standard printing methods. Each postcard boasts a smooth matte finish on substantial 200 gsm (80 lb) paper, measuring 0.26 mm (10.3 mils) in thickness, ensuring a tactile and visually appealing experience. Printed on environmentally conscious, FSC-certified paper, these A6-sized postcards (10.5 x 14.8 cm / 4.1 x 5.8 inches) are a sustainable choice for art lovers. Elevate your space with an archival masterpiece that endures.

  • Artwork: Curva di Peano - 1991
  • Artist: Bruno Munari
  • Collection: Pack of 10 Postcards
  • Size: A6 (10.5 x 14.8 cm / 4.1 x 5.8 inches)
  • Printing: 12-Color Fine Art Reproduction
  • Paper: 200 gsm (80 lb) Smooth Matte Finish, 0.26 mm (10.3 mils) thick
  • Material: FSC-certified, Eco-Friendly Paper
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Discover Unlimited Art Possibilities

At RedKalion, you can find virtually any artwork from any artist, available in a wide range of sizes to perfectly match your space.

If you didn’t find what you’re looking for, contact us at support@redkalion.com . We will source any artwork and produce it in any size and format you need, including art prints, posters, canvas, framed pieces, framed canvas, and more.


For dedicated art enthusiasts, we also offer handcrafted replicas of any artwork, carefully painted by highly skilled artists using traditional techniques.

For custom requests, contact us at support@redkalion.com .

What is 'Curva di Peano - 1991' by Bruno Munari?

'Curva di Peano - 1991' is an artwork by Bruno Munari exploring continuous, space-filling curves derived from mathematical principles. These fine art postcards offer a museum-quality reproduction of this iconic piece.

What are the dimensions of these Bruno Munari postcards?

These Bruno Munari postcards are A6 size, measuring 10.5 x 14.8 cm (4.1 x 5.8 inches). They are perfect for sending or displaying.

What is the printing quality of these reproductions?

Our postcards feature 12-color fine art printing for exceptional color vibrancy and depth, a significant upgrade from standard printing for your Bruno Munari art.

What type of paper are these postcards printed on?

They are printed on 200 gsm (80 lb) smooth matte, FSC-certified paper with a thickness of 0.26 mm (10.3 mils), ensuring archival quality and an eco-friendly choice.

How are these postcards packaged and shipped?

This product is a pack of 10 individual postcards. They are carefully packaged to ensure safe arrival, ready for your artistic endeavors.

What is the historical significance of Bruno Munari's work?

Bruno Munari was a pioneering Italian artist, designer, and writer known for his avant-garde approach to children's books, visual arts, and industrial design, bridging art and technology.

What does the 'Curva di Peano' represent in art and mathematics?

The 'Curva di Peano' is a mathematical fractal curve that fills a two-dimensional space. Munari's artistic interpretation visualizes this complex concept beautifully.