Adolphe Quetelet

Adolphe Quételet

1796 (Ghent, Belgium) – 1874 (Brussels)

Quetelet, an active internationalist, maintained strong links with scientists in several countries. Among these were Babbage, Whewell, Wheatstone, Faraday, Herschel and Airy in Britain, Ampère, Le Verrier and Hachette in France, Gauss, Goethe and Encke in Germany and de la Rive in Switzerland (many contributing to a journal he edited). He studied with Arago, Fourier and Laplace in France, also meeting Poisson, Fresnel and Humboldt. He helped Babbage, Malthus and Whewell establish a Statistical Society, and influenced Nightingale. Marx, living at the same time in Brussels, drew on his work; whether they met is unknown.

Richard Price

1723 (Llangeinor, Wales) – 1791 (Newington Green, England)

Wollstonecraft (among the congregation at Price’s chapel), Godwin, Blake, Priestley, Franklin and Johnson were all members of the same radical-dissenting circle on the outskirts of London. Priestley took over Price’s ministry, and read his funeral oration — their often-oppositional views only seemed to strengthen their friendship. Price got some of his friend Bayes’ work on probability posthumously published – his own work was foundational for insurance and pensions business. Franklin corresponded with him about hot-air balloons and population-growth, and got him to advise Congress on finance; Condorcet, Turgot, Smith (who did not respect his abilities), and Hume (who visited), also all corresponded.

Ada Lovelace

1815 (London) – 1852 (London)

Lovelace (Byron’s daughter, though he abandoned her as a baby) was brought up to prefer mathematics to poetry. Her role in early computing is complicated; she was uniquely perceptive about the far-reaching implications of Babbage’s work. She was a close ally of his (he called her an ‘enchantress of numbers’), strongly supportive of him (even when treading on each others’ toes), and deeply involved in propagating his achievements. Somerville, a family friend and neighbour, taught and mentored her, as did de Morgan. She also worked with Wheatstone, another family friend. Faraday, fearing for his health, declined her request to help her.

André-Marie Ampère

1775 (Lyon, France) – 1836 (Marseille)

Stendhal, Jussieu and Ampère were all regulars at Cuvier’s salon. Fresnel was a close friend and collaborator, and lived in Ampère’s house for 5 years. Other close friends included the critic Sainte-Beuve, and Arago, who in his absence authorised Ampère to continue an experiment with immediate success; Arago was as a result compelled to accept Ampère’s theory of electromagnetic induction. Davy and Faraday (a respected opponent) visited together, while Humboldt, Mérimée, Babbage, the de la Rives, Jussieu, Pictet, Quetelet and Young were among his other correspondents. He taught Cauchy, who later collaborated with him, and Carnot.

Jean Nicolas Pierre Hachette

1769 (Mézières, France) – 1834 (Paris)

Hachette had been taught by Monge in Mézières. As a young man, he sent some papers on applied geometry to Monge, leading to an appointment alongside him, teaching descriptive geometry to students who included Poisson, Arago and Fresnel. Hachette had previously fought against the Austrian army with Guyton de Morveau (in the first battle to employ aerial surveillance). As Monge’s one-time protégé, his notable advancement of the subject included the continuation of Monge’s work. Faraday and Davy visited him during their two-year European journey, Faraday maintaining the connection back in London.

Adrien-Marie Legendre

1752 (Paris or Toulouse, France) – 1833 (Paris)

He was recommended by d’Alembert for his post at the École Militaire, where Laplace was a colleague. Condorcet encouraged him to write what became the standard textbook on geometry for the next century, succeeding Euclid’s ‘Elements’. Germain wrote to him about number theory, their ensuing correspondence amounting to a collaboration. He encouraged Cauchy’s geometrical work and praised Jacobi’s advances with elliptical functions. Abel described him as “extremely amiable, but unfortunately as old as the stones”, while Poisson said that his very modest colleague only wanted to be spoken about in respect of his work.

Charles Babbage

1791 (London) – 1871 (London)

Babbage and John Herschel became friends as students, and stayed close colleagues for life. With Peacock and Whewell they started a society at Cambridge to counter the poor maths teaching there. Babbage discussed geothermal ideas with Lyell, map-making with Humboldt (who invited Gauss to meet Babbage over breakfast), wrote to Davy about a calculating engine, and influenced both Darwin and Mill. Among his huge circle of friends and correspondents were Dickens, Stowe, Ruskin and Mendelssohn; Cameron, Martineau and Somerville; Nasmyth, Brunel, Boole and de Morgan; and scientists from Ampère to Le Verrier.

Évariste Galois

1811 (Bourg-La-Reine, France) – 1832 (Paris)

Cauchy received from Galois, still in his teens, a memoir on equation theory, and was impressed enough to suggest he send it to Fourier so it could be considered for a prize. However Fourier died and the moment was lost. Poisson later invited Galois to send a copy to him, but found it unclear, and by the time Galois received the response, he was in prison for revolutionary activities (and died very soon after, after a duel and in unclear circumstances).

Étienne-Louis Malus

Étienne Malus

1775 (Paris) – 1812 (Paris)

Monge taught Malus before the 18-year-old was expelled for political reasons; Fourier taught him at the École Polytechnique; all three joined Napoleon’s army in Egypt as scientific advisors, Malus going on to Syria where he contracted the plague that eventually killed him. He was a member of Berthollet and Laplace’s Société d’Arcueil, along with Humboldt, Biot, Gay-Lussac and Poisson. He encouraged Cauchy in his geometrical work, and corresponded with Young on wave theory. Arago, whose work was closely related, wrote Malus’ biography, and continued his scientific investigations after his early death.

Urbain Le Verrier

1811 (Saint-Lô, France) – 1877 (Paris)

Arago taught Le Verrier, and encouraged the mathematical research that led to his prediction of Neptune’s existence. Le Verrier wrote to Galle, who found the planet after an hour’s observation. Adams had reached the same mathematical conclusion earlier but without publishing the results; public controversy over who was first did not stop Le Verrier and Adams becoming good friends. Arago proposed the new planet be named ‘Leverrier’ (sic) before ‘Neptune’ prevailed, Airy having done what he could to dissuade Le Verrier from the idea, which was in fact his own. Babbage was among Le Verrier’s correspondents.