Intersections – Poetry, Mathematics and JoAnne Growney

Emmy Noether was one of the great mathematicians of the early 20th century. Born in Bavaria in 1882, she loved dancing and initially trained to be a language teacher before opting, despite numerous obstacles, to study mathematics at university. She went on to make significant contributions in many areas of mathematics and mathematical physics, most notably in the field of abstract algebra.  

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Mathematical forms in poetry 5 – number sequences

Sometime around 1550 BC an Egyptian scribe named Ahmes noted down a method for obtaining the area of a circle, in what is the earliest recorded attempt to evaluate the number we know as 𝜋.

The history of 𝜋 (its symbol is the Greek letter pi) is fascinating, as are its many applications in poetry. To 16 digits, the expansion of 𝜋 is

𝜋 = 3.141592653589793.

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Mathematical forms in poetry 4 – Permutations

Permutations are a feature of many poetic forms: rhyme and metrical patterns, the arrangement of lines in a villanelle or pantoum, the rotation of end-words through the stanzas of a sestina. Ruth Holzer’s ‘For Dylan Thomas on His Hundredth Birthday’ is an example of a sestina by a contemporary poet, with end-words wild, skyendhillswavelove.

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Review – The Utu Sonnets by Anthony Etherin

‘Poetry is the mathematics of writing,’ John Steinbeck observed, ‘and closely kin to music.’ If we accept Steinbeck’s analogy, then Anthony Etherin’s The Utu Sonnets is the poetic equivalent of the purest of pure mathematics. In previous publications such as his 2019 collection Stray Arts (and Other Inventions) Etherin has proved himself a master of constrained writing, pushing the boundaries of form in tightly crafted palindromes, exact anagrams and dazzlingly inventive sonnets. The seven sonnets presented here are his most constrained work to date.

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Review – A Celestial Crown of Sonnets by Sam Illingworth & Stephen Paul Wren

Sometime in the 4th century BC, a Chinese astronomer named Shi Shen took it upon himself to map the stars visible in the night sky. The resulting work, containing some 800 stars, is generally considered to be the earliest star catalogue. Shi Shen’s achievements did not stop there; he also observed sunspots and wrote a number of astronomical and astrological treatises. In recognition of his contributions to astronomy, a crater on the far side of the moon has been named after him.

With my Eurocentric education I hadn’t heard of Shi Shen before reading A Celestial Crown of Sonnets, written by Sam Illingworth and Stephen Paul Wren. Each poem in this slim, beautifully produced volume focuses on an astronomer who made significant contributions to the advancement of our understanding of the universe. 

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Review: Elemental Haiku by Mary Soon Lee

Chemistry is one of those subjects that largely passed me by at school. The chemistry labs had their own distinctive, slightly nausea-inducing smell, our lab coats were stained and shapeless, and the teaching was uninspired. While it was with relief that I abandoned the subject at the age of sixteen, I’ve always recognised that my limited knowledge of chemistry is a gaping hole in my scientific education.

I was therefore intrigued when I chanced across Mary Soon Lee’s collection Elemental Haiku, honouring ‘the periodic table/ three lines at a time’. Could I improve my understanding of chemistry through reading poetry? And how does one convey the essential attributes of an element in three lines totalling seventeen syllables? In her foreword, Lee explains her choice of form as well as her objectives:

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Mathematical forms in poetry 3 – Reflection Symmetry

Reflection symmetry, where one half of a shape is a mirror image of the other, is a characteristic of many naturally occurring phenomena: a bird on the wing, the reflection of snow-dusted mountains in the still water of a loch, the hexagonal form of a snowflake. Our own bodies have approximate reflection symmetry.

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Review: Edge by Katrina Porteous

Katrina Porteous is a poet based in Northumberland, England, who focuses ‘on the theme of ‘nature’ in its widest sense, and ‘place’ in its deepest.’ This has led her to consider some of the profound questions that have concerned philosophers, religious thinkers, scientists and writers for millennia: What is the nature of matter? What is reality? How did the Universe come into existence? What is ‘out there’, beyond the confines of our planet Earth?

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Mathematical forms in poetry 1: the Fibonacci poem

The Fibonacci sequence crops up in many different contexts in both nature and mathematics. Starting with 0 and 1, each number in the sequence is the sum of the two preceding numbers, giving

0,   1,   1,   2,   3,   5,   8,   13,   21,   34, …

and so on. The sequence is named after the Italian mathematician Leonardo Pisano, whose nickname was Fibonacci. 

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