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Academic literature on the topic 'Mathematicians as poets'

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Published: 25 July 2024

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Journal articles on the topic "Mathematicians as poets"

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Wolcott, F. Luke. "When Mathematicians Speak, What Do Poets and Musicians Hear?" Mathematical Intelligencer 39, no. 4 (November 22, 2017): 57–61. http://dx.doi.org/10.1007/s00283-017-9747-5.

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Nettle, Daniel. "Schizotypy and mental health amongst poets, visual artists, and mathematicians." Journal of Research in Personality 40, no. 6 (December 2006): 876–90. http://dx.doi.org/10.1016/j.jrp.2005.09.004.

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Subbulakshmi, S. "Thirugnana Sambandhar - A Mathematician." Shanlax International Journal of Arts, Science and Humanities 9, no. 1 (July 1, 2021): 136–40. http://dx.doi.org/10.34293/sijash.v9i1.3991.

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India has been the Land of notable poets whose exemplary works are world renowned. One such great poet is Thirugnana Sambandhar. He is a saint, poet, philosopher, composer who belongs to 7th Century. He was born in Seerkaazhi of Tamilnadu. He had coined many Special Geometrical poetic structures like Thiru ezhukkootrirukkai (poem with mathematical Triangular Pattern), Maalai Maatru (a poem with palindromic Structure), Mozhi Maatru (a poem in which the meaning of the poem can be observed by a systematic Chane of words), Gomuthri (Flow of the poem in such a way it forms a wave line), Chakramaatru (a poem which is constructed in a circular form ). By the above mentioned amazing structure He has no parallels in the worlds poetry Thirugnana Sambandhar is the epitome of Tamil Literature has penned down many such extraordinary poems. A Mathematician is one who uses an extensive knowledge of Mathematics in their work. Mathematicians are concerned with numbers, data, quantity, structure, space,models and change. Here in this poetic form Thiruezhukkootrirukkai Thirugnana Sambandhar had used numbers in a brilliant way to form a Triangle. This is called “Chitrakavi” in Tamil. By analyzing the whole poem we will get a geometrical structure. In this Thiruezhukkootrirukkai Thirugnana Sambandhar has constructed the words in such a way to form a symmetrical triangle. These triangle is arranged in a perfect mathematical calculation. This can be analysed through the law of binomial co- efficient. This is analysed and proved in this paper. Thirugnana Sambandhar belongs to 7th Century whereas the Scientist and Mathematician Pascal who discovered the law of Bi-nomial co-efficient belongs to 17th century. Other than this Mathematical diagram of triangle this poem has Palindromic numbers which add more beauty to this structure which is also a mathematical calculation. By constructing this amazing poetic structure Thirugnana Sambandhar proves beyond doubt that he is a “Mathematician” of India of the 7th Century itself who had applied the law of triangle earlier.
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Philo, John-Mark. "English and Scottish Scholars at the Library of Gian Vincenzo Pinelli (1565–1601)." Renaissance and Reformation 42, no. 2 (October 24, 2019): 51–80. http://dx.doi.org/10.7202/1065125ar.

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Throughout the second half of the sixteenth century, the scholar and collector Gian Vincenzo Pinelli (1535–1601) welcomed poets, mathematicians, antiquarians, and astronomers from every corner of Europe to his vast private library in Padua. These scholars left their mark on Pinelli’s collection, annotating his manuscripts, trading texts, and even making contributions of their very own to his library. This article considers the English and Scottish scholars who visited Pinelli’s collection and the works they gifted to Pinelli. These manuscripts, now preserved at the Biblioteca Ambrosiana, Milan, include an impressive breadth of material, ranging from treatises on England’s schism with Rome to verse commemorating the deaths of fellow scholar–poets. Pinelli, it emerges, was not only hosting scholars from England and Scotland, but also gathering reports, discourses, and what was in many cases highly sensitive intelligence on both nations. These manuscripts thus bear witness to the importance of the Italian private library to the transmission of both ideas and physical texts across the Continent, shining new light on a literary culture that was able to cross and transcend national boundaries.
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Philo, John-Mark. "English and Scottish Scholars at the Library of Gian Vincenzo Pinelli (1565–1601)." Renaissance and Reformation 42, no. 2 (August 22, 2019): 51–80. http://dx.doi.org/10.33137/rr.v42i2.32980.

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Throughout the second half of the sixteenth century, the scholar and collector Gian Vincenzo Pinelli (1535–1601) welcomed poets, mathematicians, antiquarians, and astronomers from every corner of Europe to his vast private library in Padua. These scholars left their mark on Pinelli’s collection, annotating his manuscripts, trading texts, and even making contributions of their very own to his library. This article considers the English and Scottish scholars who visited Pinelli’s collection and the works they gifted to Pinelli. These manuscripts, now preserved at the Biblioteca Ambrosiana, Milan, include an impressive breadth of material, ranging from treatises on England’s schism with Rome to verse commemorating the deaths of fellow scholar–poets. Pinelli, it emerges, was not only hosting scholars from England and Scotland, but also gathering reports, discourses, and what was in many cases highly sensitive intelligence on both nations. These manuscripts thus bear witness to the importance of the Italian private library to the transmission of both ideas and physical texts across the Continent, shining new light on a literary culture that was able to cross and transcend national boundaries.
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6

Cedeño, Hugo Romeo Cedeño, and Telly Yarita Macías Zambrano. "Analysis of Latin American literature through a mathematical lens." International journal of social sciences 4, no. 1 (May 18, 2021): 141–47. http://dx.doi.org/10.31295/ijss.v4n1.1524.

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Several of the most influential Latin American writers were interested in the sciences. Moreover, a handful showed an affinity to mathematics since childhood, eventually following careers as physicists, engineers, and mathematicians before turning their attention to the arts. In the end, they became novelists, essayists, and poets, who made significant contributions to their field. There is a large amount of existent traditional literature analysis research on Latin American authors. In the last sixteen years, research has shifted to include a focus on the connection between math and literature. However, this research focuses on interpreting the ideas of the universally acclaimed writer Jorge Luis Borges, studying his scientific thinking through his works, and demonstrating the writings included both basic and advanced math concepts even though he lacked a formal mathematical and scientific formation. Currently, there is a gap in the research that ignores the influential Latin American authors who were also prolific in mathematics. As a math and engineering student, I am interested in studying the work of Latin American writers with academic backgrounds in STEM fields--specifically mathematics. I intend to examine the writings of Ernesto Sabato, Guillermo Martinez, and Nicanor Parra for explicit math terminology and concepts.
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Gimsa, Andreas. "Symmetries in the Mathematical and Physical Description of Nature." International Journal of Scientific Research and Management 8, `11 (November 26, 2020): 36–48. http://dx.doi.org/10.18535/ijsrm/v8i11.aa01.

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Symmetries play an essential role in nature. Symmetrical structures are generally perceived as beautiful. Mathematicians and also physicists even regard symmetries in the equations for the mathematical and physical description of the world as an indication of their correctness. The British mathematician Godfrey Harold Hardy [1.] writes: "The mathematician's patterns, like the painter's or the poet's must be beautiful; the ideas like the colours or the words, must fit together in a harmonious way. Beauty is the first test: there is no permanent place in the world for ugly mathematics.“ A very interesting example of symmetries in physics has been provided by Emmy Noether, who found that certain system characteristics are preserved during changes (transformations). Emmy Noether derived the propositions of conservation of energy, momentum and angular momentum from the invariance (immutability) of the laws of nature during transformation of time, place and direction. These symmetries and their conservation laws form the foundation of physics. In this publication, further essential symmetries are to be investigated, which relate in particular to the symmetry of energy and information and their effects.
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Longrigg, James. "Anatomy in Alexandria in the Third Century B.C." British Journal for the History of Science 21, no. 4 (December 1988): 455–88. http://dx.doi.org/10.1017/s000708740002536x.

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The most striking advances in the knowledge of human anatomy and physiology that the world had ever known—or was to know until the seventeenth century A.D.—took place in Hellenistic Alexandria. The city was founded in 331 B.C. by Alexander the Great. After the tatter's death in 323 B.C. and the subsequent dissolution of his empire, it became the capital of one of his generals, Ptolemy, son of Lagus, who established the Ptolemaic dynasty there. The first Ptolemy, subsequently named Soter (the Saviour), and his son Ptolemy Philadelphus (who succeeded him in 285 B.C.), became immensely enriched by their exploitation of Egypt and raised the city to a position of great wealth and magnificence. Anxious to enhance both their own reputation and the prestige of the kingdom, they sought to rival the cultural and scientific achievements not only of other Hellenistic rulers but even of Athens herself. Their patronage of the arts and sciences, coupled with their establishment of the Museum (an institute for literary studies and scientific research as well as a temple of the Muses), together with the Library, made the city the centre of Hellenistic culture. Philosophers, mathematicians, astronomers, artists, poets and physicians were all encouraged to come and work there.
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Yeon, Kim So, and Chung Eun-Gwi. "Six Poems from Kim So Yeon's Mathematician's Morning (2013)." Azalea: Journal of Korean Literature & Culture 13, no. 1 (2020): 147–56. http://dx.doi.org/10.1353/aza.2020.0007.

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Abrams, Lowell. "Mathematical Rigor From Within." Journal of Humanistic Mathematics 11, no. 2 (July 2021): 477–84. http://dx.doi.org/10.5642/jhummath.202102.29.

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There is a certain feel that is unique to the rarefied context of rigorous mathematics. These poems constitute an exploration of my experience of mathematical rigor when I am in the midst of exercising my skills as a research mathematician.
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Books on the topic "Mathematicians as poets"

1

Daniels, Keith Allen. Satan is a mathematician: Poems of the weird, surreal, and fantastic. San Francisco: Anamnesis Press, 1998.

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Lurdes, Ferraz Maria de, Rodrigues José-Francisco, Saraiva Luís, and Cunha, José Anastácio da, 1744-1787., eds. Anastácio da Cunha, 1744-1787: O matemático e o poeta. [Lisbon]: Impr. Nacional-Casa da Moeda, 1990.

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Koff, Joyce, Gary Carnow, and Beverly Ellman. STEM Through the Months - Spring Edition: For Budding Scientists, Engineers, Mathematicians, Makers and Poets. CreateSpace Independent Publishing Platform, 2016.

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Markus, Julia. Lady Byron and Her Daughters. Norton & Company, Incorporated, W. W., 2015.

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Markus, Julia. Lady Byron & her daughters. 2015.

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Seymour, Miranda. In Byron's Wake. Pegasus Books, 2018.

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In Byron's wake: The turbulent lives of Byron's wife and daughter: Annabella Milbanke and Ada Lovelace. Pegasus Books, 2018.

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Van Tuerenhout, Dirk. The Aztecs. ABC-CLIO, 2005. http://dx.doi.org/10.5040/9798400616082.

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How did a bedraggled band of nomads manage to evolve into a Mesoamerican superpower in such a brief time? This volume looks at the essential elements in the Aztecs' rise, fall, and enduring influence. A wealth of new archaeological findings and interpretations has sparked a richer understanding of the Aztecs, dispelling many myths.The Aztecs: New Perspectiveslooks at evidence from ancient, colonial, and modern times to present a contemporary, well-rounded portrait of this Mesoamerican culture. Like no other volume, it examines daily Aztec life both at, and away from, the seats of power, revealing the Aztecs to be accomplished farmers, astronomers, mathematicians, and poets—as well as ruthless warriors and tireless builders of empire. The Aztecsranges from the mysterious origins of the Aztlan tribe to the glory years of empire and ultimate defeat. But the story doesn't end there. To present the most complete picture possible, the author goes to the most fascinating source available—the living ancestors who keep the Aztec language and many aspects of their ancient worldview alive. There is no better volume for exploring the realities of Aztec life as it was, and as it influences our world today.
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Muir-Wood, Robert. This Volcanic Isle. Oxford University PressOxford, 2024. http://dx.doi.org/10.1093/oso/9780198871620.001.0001.

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Abstract This Volcanic Isle: The Violent Processes that Forged the British Landscape tells the story of the tectonic and volcanic processes that have formed the British Isles and Ireland since the era of the dinosaurs. The original Albion, which was raised out of the Chalk Sea around 65 million years ago, was a Honshu-sized, densely forested island surrounded by chalk cliffs, with two lines of great volcanoes, which became the site of two trial ‘spreading ridge’ plate boundaries. As southern England became the foothills of the great Pyrenees mountain range and tectonics short-circuited between the Alpine and Norwegian Sea plate boundaries, Devon’s Sticklepath Fault saw several kilometres of displacement and thousands of major earthquakes. While exploring the forging of the British landscape, there are diversions to visit materials formed along the way, from the sarsens used to construct Stonehenge to the Olympic curling stones harvested from a remote Scottish island. Our tour of the evidence also sees several appearances from Charles Darwin in the less familiar role as a geologist, the science-poet Alfred Lord Tennyson, and the mathematician who made a fractal icon out of the west coast of Britain: Benoit Mandelbrot.
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Furukawa Roppa: Acharaka jinsei. Tōkyō: Nihon Tosho Sentā, 1997.

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Book chapters on the topic "Mathematicians as poets"

1

Hansen, Chad. "Laozi: Language and Society." In A Daoist Theory of Chinese Thought, 196–230. Oxford University PressNew York, NY, 2000. http://dx.doi.org/10.1093/oso/9780195134193.003.0006.

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Abstract An interpretation, like an explanatory scientific theory, explains some aspect of the world. We use interpretive theories when we want to explain some language—whether the language of dolphins, aliens from space, poets, philosophers, mathematicians, or mothers. To understand some principles of interpretation let us suppose we came on the following text carved on the walls of a cave:
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Anderson, Judith H. "Connecting the Cultural Dots." In Light and Death. Fordham University Press, 2017. http://dx.doi.org/10.5422/fordham/9780823272778.003.0005.

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This chapter engages the history and structure of analogical figuration. It enables a theorized broadening of concerns from negation to construction, sin and death to life and light, and puts poetry and religion under the same canopy of creativity as science. Analogy, alternatively named proportion, is equally familiar to mathematicians, scientists, and poets. The theorized roots of analogy are Aristotelian—a subcategory of metaphor with a basis in mathematics. Early modern analogy has drawn the attention of contemporary scholars from many disciplines—historians of science, rhetoric, literature, philosophy, and religion—but often in isolation from one another. Instead, my argument emphasizes the bond among disciplines in their use of analogy for exploration, experiment, and discovery. It also addresses continuity and change between early modern and ancient uses of analogy and frames them with modern ones. Science and rhetoric are two of its major foci.
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"About the Mathematicians Appearing in the Poems." In Strange Attractors, 242–49. A K Peters/CRC Press, 2008. http://dx.doi.org/10.1201/b10586-8.

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Goldbloom Bloch, William. "Mirror. Lens. Puzzle Box. Metaphor." In The Oxford Handbook of Jorge Luis Borges, C34P1—C34N5. Oxford University Press, 2023. http://dx.doi.org/10.1093/oxfordhb/9780197535271.013.34.

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Abstract Jorge Luis Borges, a brilliant autodidact, was a philosophic essayist, poet, literary theorist, and writer of remarkable short stories that contributed to the founding of a unique brand of scientific and mathematical magical realism. He was neither a scientist nor a mathematician, yet his short stories have inspired scientists and mathematicians—practitioners—in four distinct intertwined ways. First, his work acts as a mirror: many of the characters find themselves in a crisis of profound despair when confronted with the fundamental unknowability of the universe or imaginative representations thereof. Practitioners find ample opportunity to empathize! Second, the stories act as lens into interesting subjects and substantial ideas for practitioners to focus on. Third, many practitioners are drawn to intricate puzzles for recreation; Borges’s short stories appeal to that sensibility. Finally, the stories serve as bridges from practitioners to other audiences by providing a rich store of striking metaphors.
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Thonemann, Peter. "4. Eratosthenes and the system of the world." In The Hellenistic Age: A Very Short Introduction, 57–73. Oxford University Press, 2018. http://dx.doi.org/10.1093/actrade/9780198746041.003.0004.

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Few aspects of the Hellenistic world have captivated the modern imagination so much as the Museum and Library of Ptolemaic Alexandria, a dedicated institution of learning and research, populated by librarians, poets, and scholars, and munificently endowed by an enlightened Ptolemaic state. The 3rd and 2nd centuries bc saw spectacular developments in the fields of mathematics, geography, the natural sciences, humanistic scholarship, and poetry. The most impressive figure associated with the Museum was the mathematician, astronomer, chronographer, literary critic, and poet Eratosthenes of Cyrene (c.276–194 bc). ‘Eratosthenes and the system of the world’ outlines the work of Eratosthenes; his contemporary, Archimedes of Syracuse (c.287–212 bc); and the philosophical ‘schools’ of Hellenistic Athens.
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Bleakley, Chris. "Needles in Haystacks." In Poems That Solve Puzzles, 93–116. Oxford University Press, 2020. http://dx.doi.org/10.1093/oso/9780198853732.003.0006.

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Chapter 6 examines one of the greatest unsolved challenges in mathematics - the problem of finding the best solution from a large number of possibilities. The Traveling Salesman Problem requires that the shortest tour of a group of cities is determined. Surprisingly, the only way to guarantee finding the shortest tour is to measure the length of all possible tours. Exhaustive search such as this is very slow. For centuries, mathematicians have sought to find fast algorithms for solving combinatorial search problems. The most famous was invented by Edsger Dijkstra in 1956. Dijkstra’s algorithm finds the shortest route between cities on a roadmap and is now used in all satellite navigation apps. The Gale-Shapley algorithm solves the problem of matching pairs of items according to user preferences. John Holland took the radical step of accelerating combinatorial search by mimicking natural evolution in a computer.
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D'Agostino, Susan. "Consider the less traveled path, because of the Jordan Curve Theorem." In How to Free Your Inner Mathematician, 179–86. Oxford University Press, 2020. http://dx.doi.org/10.1093/oso/9780198843597.003.0031.

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“Consider the less traveled path, because of the Jordan Curve Theorem” offers a basic introduction to simple, closed curves and explains why the theorem asserting that every simple closed curve in the plane separates the plane into an “inside” and an “outside” is best appreciated when considering pathological curves. A pathological curve, such as a space-filling curve or the Koch snowflake, is one that lacks features of so-called well-behaved curves. The discussion is enhanced by numerous hand-drawn sketches and a reference to “The Road Not Taken” by poet Robert Frost. Mathematics students and enthusiasts are encouraged to consider the less traveled path in mathematical and life pursuits. At the chapter’s end, readers may check their understanding by working on a problem. A solution is provided.
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Bleakley, Chris. "Ever-Expanding Circles." In Poems That Solve Puzzles, 25–38. Oxford University Press, 2020. http://dx.doi.org/10.1093/oso/9780198853732.003.0002.

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Chapter 2 looks at the development of algorithms for estimating the value of Pi and analysing waveforms. Early estimates for Pi – the ratio of a circle’s circumference to its diameter – were produced in Babylonia. The ancient Greek mathematian, Archimedes, produced improved estimates by means of a clever algorithm which used polygons to approximate the dimensions of a circle. Later, the Chinese mathematician Zu Chongzhi and his son used a similar method to produce an estimate that would stand as the most accurate for 900 years. With the decline of ancient Greece, Persia took on the mantel of leadership in mathematics from the 8th to 11th centuries. Al-Khawrzmi’s texts ultimately propagated knowledge of algorithms to the West. In 18th century France, Joseph Fourier proposed that waveforms could be decomposed into their constituent simple harmonics. The resulting algorithm became the key to signal analysis in today’s electronic communication systems.
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Goldstein, David. "Abraham Ibn Ezra." In Hebrew Poems from Spain, 121–30. Liverpool University Press, 2007. http://dx.doi.org/10.3828/liverpool/9781904113669.003.0010.

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This chapter examines the poetry of Abraham Ibn Ezra. Abraham ben Meir Ibn Ezra was born in Tudela. His birth may be dated in 1092, and it is possible that he met Judah ha-Levi in Southern Spain some time before they both left that country in 1140. Abraham Ibn Ezra did not set out for Palestine, but journeyed first to Rome. Subsequently, one sees him in Lucca, Pisa, Mantua, Béziers, Narbonne, Bordeaux, Angers, Rouen, and London. In all these places, he endeavoured to bring the culture of the Spanish Jews to those living in Italy, France, and England, and it is primarily due to him that schools of poetry began to flourish in Italy and Provence, which took the Spanish achievement as their model. He was a master of many skills — a mathematician, astronomer, grammarian, and philosopher, as well as a fine expounder of the Biblical text. In contradistinction to many contemporary Jewish thinkers, he was a firm believer in astrology. Ultimately, his humour and satire bring a new note into the poetry of the Spanish school of Hebrew poets. This must be seen against the background of his religious humility before the Creator, which is expressed in some of his finest work.
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Morgan, Edwin. "Poetry and Virtual Realities." In Contemporary Poetry and Contemporary Science, 27–47. Oxford University PressOxford, 2006. http://dx.doi.org/10.1093/oso/9780199258123.003.0004.

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Abstract Links between poetry and science, far from being rare and strange, are actually quite hard to avoid, if one takes the whole history of poetry into account. Well-known names line up to be considered: Lucretius, Dante, Milton, Goethe, Shelley, Leopardi, to which you might add Omar Khayyàm, famous in the West as a poet but more famous in his own country of Persia as a mathematician and astronomer, and Virgil, whose Georgics is a fine poem but at the same time a manual of agriculture and animal husbandry, written by an author who was not a dilettante but himself a farmer. Virgil’s overall title of the four-part poem, Georgicon, can be translated as ‘works of earth’: poet, farmer, and poem are all a part of nature and the understanding of nature and the transformation of nature. This poem looks back to Lucretius (whom Virgil admired) in being didactic.
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Conference papers on the topic "Mathematicians as poets"

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He, Xi, and Yu Sun. "An Intelligent Mobile Application to Assist in Mathematics Learning and Discussions using Advanced Sortings for Multiple Platforms." In 12th International Conference on Software Engineering & Trends. Academy & Industry Research Collaboration Center, 2024. http://dx.doi.org/10.5121/csit.2024.140808.

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There is a growing need for a modern platform for learning and discussing mathematics. With the development of mobile technology, mathematicians worldwide can communicate easily with each other. This paper develops an application using simple AI and data structure to build a social network for everyone to learn and appreciate math with likeminded people. We use Firebase as a backend service provider for Authentication and cloud storage with blocking posts and comments feature. The app is great for math lovers worldwide, with our experiments showing that the mean time for a complete browsing section is approximately 14.545 milliseconds and a median of 13.8 milliseconds across regions. In addition, our built-in blocking mechanism will ensure that people can feel the inclusivity and openness that allows math ideas to freely flow without fear or prejudice. For this application, we took reliability, usability, and openness into consideration. The application aims to be an open platform for every math lover and encourage people to look at math more interactively.
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