On the forefront this year for sure, #IWD2023, March 8th. Two fronts actually. Two shows in Victoria (Canada) and my dueling inspiration, a game of tag with Jason Panda on Instagram. The first instance, a show at the Victoria Arts Council, I wrote about in a previous post. A juried show with the IWD premise celebrated for the whole of March, workshops, talks, conversations, panel discussions and of course, the artwork. And a showing of four tessellations at the Eckankar Centre, two blocks away.
Jason Panda? We became aware of our common passion for tessellations, a few years back, on social media. He is an excellent tessellation artist and a Canadian too. Ya.
Pentagonal Derivative #Tessellations: just a short fancy way of saying that I used a grid built up of pentagons to come up with these two designs. It was quite a blast and a struggle last year (it’s not yet a complete project) to re-create all of the ways that a surface (plane) can be equally divided using pentagons. Continue reading →
Most of us learn the easy/best way. Look at the masters, follow their path and learn all that we can from them. Replicate their artwork. It is a long process, especially without any direction or assistance from a teacher. This is where I’m at right now — copying / learning from the pentagon symmetry system seekers: Reinhardt, Kershner, James, Rice, Stein, Mann, McLoud, and Von Derau. As I did for a while, copying M.C. Escher’s tessellations, decades ago, although I no longer need MCE inspiration to create a tessellation. Continue reading →
My Pentagon Challenge is keeping me busy. I am plowing my way through all of the pentagonal tiling types. Quite a few of them are built within either a perfect hexagon, or one that has been distorted beyond recognition. I am finding some interesting rules of symmetry I had not yet encountered. Wrapping my noggin around new concepts. Many of these symmetry types are skew-able, not only scale-able. Also, many of the anchor point for division lines inside hexagons are variable in their location, as long as the variable is kept constant for each pentagonal unit. Continue reading →
Another challenge showing up on my desk, compliments of Woodpecker Carving. Hussein posted a beautiful Islamic geometric design, displaying the use of pentagons. But wait I thought, aren’t pentagons impossible to tile using the original seventeen symmetry groups? Or so I thought. I had seen intriguing examples of pentagonal tiles over the years, but I was still obsessed with M.C. Escher type nested shapes – and will always be. Continue reading →