Tag: polymath

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Polyartist Colette

It is a complex task to do justice to a polyartist like Colette. The curators of the exhibition “Les mondes de Colette” (BNF 2025) Bouvard, Dimerman, Le Bras do a great job to present the biography of Colette, the writer, journalist, dancer in music halls, model (for Matisse) and entrepreneur in all facets of her activities. The role model of an emancipated women as early as the 1910s, 1920s and 1930s. The struggle of women artists in the early years of the 20th century to make a living from art is well documented already. To make a living of writing has always been a challenge if you do cherish your independence and liberty of expression. Versatility in artistic production is one escape route. Colette made a strength of this in diving into different forms of art and professional activities close to the artistic and creative world. In a quite unique way, she became her own muse for her own artistic work; and a character and inspiration exploring many facets of live. The economic misfortune experienced her parents became a source and force of inspiration.
Contrary to the expectations of the market of arts and literature, she did not feel like sticking to just one activity. Her most lasting achievements, probably, were her literary accomplishments for most people, although Matisse immortalized her in his specific style of abstraction.
Polyartists just like Polymaths, make more comprehensive contributions to our experiences.
(Image:Lithographie by Henri Matisse of Colette, exhibition Colette at BNF 2025).

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On Complexity

The famous quote from Marc Bloch on complexity with reference to history states that history is always more complex than a single perspective or interpretation suggests. Therefore, it is advisable to consider several perspectives on the same subject and, maybe, add another one. In maths the term complexity is probably primarily understood in the sense of complex numbers that go well beyond the arithmetic of counting. Many dimensions of a complex problem might, first of all, necessitate a thick description of the problem to then identify (scientific) disciplines that might contribute to disentangle the intermingled lot. Most of the time it is assumed that a single discipline could resolve the issue, but as in the example from Marc Bloch on complexity in historical research, different perspectives like the cubist art movement practiced a complex approach to painting and depicting a figure. Accept complexity as the rule rather than the exception and here we are in the middle of today. Unfortunately, too many people want to escape from the complexity around us by pretending to have easy answers to complex issues. (Image: Le Penseur by Rodin, background paintings by Monet, Berlin Alte Nationalgalerie, 2024)

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Invent

The nice thing about mathematics is that it asks you to invent new ways of thinking. Numbers, percentages, Venn-Diagramms, infinite series etc. have accompanied us at school. The story is far from finished. Under www.spektrum.de there is a nice introduction to the new theory of numbers, called “condensed mathematics“.  Their lecture notes (pdf-file) are a tough read. My take home message simply is, the invention of new approaches to old problems, providing more general answers and/or unifying different fields are particularly rewarding. Maths is a fascinating discipline. You study abstract problems, hardly anybody else has had so far, but you are not considered strange as for example some artists at times. Imagine your new world in music, painting or the arts in more general terms or try to become a mathematician. Finding ways to communicate about your predilection and invention is the next challenge. Many scientist, inventors or artists found very few people to talk to about their new stuff. The internet and social media have changed this. Persons with interests or findings beyond the mainstream find colleagues in other parts of the world. Lighthouses from far away become visible through this. Navigation of other possible worlds turns into reality. These specialisations might turn out to be generalisations. The stretch between indepth knowledge and the polymath approach shall accompany us for a long time. Unified theories in several fields are indeed a step to be able to have an oversight about several, but not all fields. Polymaths probably start with condensed maths to move on to other fields of imagination. There is always a risk to get stuck somewhere on the road in a topological space.