When I was a child, my friends and I enjoyed crafting and playing with paper fortune-tellers, a form of origami made with square paper folded in a sequence of triangles.
The illustration below is of my fortune teller poem Seasons and Landscapes in two dimensions. You can download a PDF version to print out and fold into shape here. Folding instructions are given here (or here if you prefer a video version).
This poem was inspired by M. C. Escher’s lithograph Ascending and Descending (1960), which depicts figures on a staircase that appears to rise – or descend – in a continuous loop. This impossible construction is named the Penrose stairs, after Lionel and Roger Penrose.
The poem can in principle be read from almost any starting point, and in any direction.
‘We imagine we are climbing: every step is about 20 cm high, terribly exhausting and where does it get us? Nowhere; we don’t get one step further or higher.’
M. C. Escher, On Ascending and Descending, 1960.
Triangles, my new poetry collection, is now available to purchase directly from Penteract Press, who ship all over the world.
Billy Mills has generously written a review, which you can read here: https://ellipticalmovements.wordpress.com/2023/10/26/recent-reading-october-2023/
You can order a copy at this link: https://penteractpress.com/store/triangles
There may be poets who can sit in front of their computer or notebook and spontaneously compose a poem, but I am not one of them. Generally, my poems have a long gestation. I tend to mull them over while doing other things: gardening, walking, cleaning the bathrooms. Crocheting.
Continue reading‘Can machines think?’
Alan Turing posed this question in his seminal 1950 paper ‘Computing Machinery and Intelligence’ that laid the foundations for research into artificial intelligence. Turing’s life and work provide the inspiration for Machinations, a poetic collaboration between Kinneson Lalor and JP Seabright published by Trickhouse Press. Fiercely intelligent, dazzlingly inventive and profoundly insightful, Machinations does justice not only to the depth, breadth and creative genius of Turing’s intellectual achievements but also to the complex layers of his personality.
I asked Kinneson and JP how the book came into being, their experience of working together and what informed their creative choices.
Continue readingThe Golden Ratio, denoted by the Greek letter phi, is an irrational number that has intrigued mathematicians and artists through the centuries, featuring in geometry, number theory, physics, biology, painting, architecture, music and other disciplines. Its value to 20 digits is
Continue readingSqueezed awkwardly between the round completeness of 10 and factored convenience of 12, 11 is the odd one out. We don’t have 11 fingers or toes; we never buy 11 rolls, or eggs, or long-stemmed roses for our lover. In binary notation its digits become the three of us, on our terrace with coffee and scones in the sunlight and birdsong of June, while the radio plays Test Match Special and 11 extends its parallel arms towards the unbounded sky.
This is a square poem: there are 11 syllables per line and 11 lines.
It was first published in The Book of Penteract.
A thin slime trail meanders over the gravel to my flowerbeds, where hostas that I had tended so carefully have been reduced to tattered shreds. A robin perches among panicles of lilac as you approach with buttered scones and coffee. Light slants through leaves, glistens the slime trail silver. Everything contributes to the dazzle of this day – even snails. This Fibonacci poem was first published in The Fib Review Issue #41
Sometime during the fourth century, in northwest China, a woman named Su Hui picked up her silk thread and embarked on an embroidery project. The result was an extraordinary work of visual poetry – a grid of 29 x 29 characters, shuttle-woven on brocade to form a palindrome poem that would become known as Xuanji Tu, or the ‘Star Gauge’.
Continue readingIn his 1982 book ‘The Fractal Geometry of Nature’ the mathematician Benoit Mandelbrot explored ‘irregular and fragmented patterns around us’ that ‘tend to be scaling, implying that the degree of their irregularity and/or fragmentation is identical at all scales.’
He called this family of shapes fractals, from the Latin adjective fractus, meaning fragmented or irregular. Such objects, Mandelbrot noted, are present in nature as well as in a wide range of fields.
Continue reading