I am looking for examples of scientific breakthroughs that have been made within the confines of a prison cell.
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3$\begingroup$ Do mathematical breakthroughs count? $\endgroup$– SuperbestJun 10, 2015 at 3:33
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$\begingroup$ @Superbest yes maths count. $\endgroup$– Franck DernoncourtJun 10, 2015 at 5:31
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3$\begingroup$ From hsm.stackexchange.com/questions/322/… Mulutin Milankovic was a First World War prisoner of war at the time of this discovery. He eponymously discovered the Milankovich cycles which cause cyclic climate variation due to factors such as precession of the earths axis and the elliptical nature of its orbit. $\endgroup$– BraytonOct 5, 2016 at 5:18
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$\begingroup$ Not exactly during jail time but Lev Landau was extracted from a Soviet prison with the condition that he solved the problem describing superfluidity, which he did in less than a year. $\endgroup$– MauricioSep 5, 2021 at 10:01
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1$\begingroup$ See Chandler Davis, here: mathoverflow.net/a/384267/454 I don't know what was the paper in question, whether it was a "breakthrough". $\endgroup$– Gerald EdgarSep 7, 2022 at 21:30
8 Answers
Andre Weil's work on zeta functions of algebraic curves over finite fields.
Andre Weil was one of the most famous mathematicians of the last century. He also was a pacifist, and when WWII approached, he left France to visit....Soviet Union:-) After Soviet Union, he visited Finland... just few days before Soviet Union attacked it. He was arrested by the Finns, as a Soviet spy with the nickname "Bourbaki". It did not help his case that he had a full suitcase of papers signed "Nicolas Bourbaki", and written in some mysterious code. In view of the quick Russian offense they decided to execute him by shooting...
Fortunately for Weil, the great Finnish mathematician Nevanlinna (who was socializing with highest Finnish officials) met the security chief in a party. The security chief told Nevanlinna that they caught a Russian spy whose name is Andre Weil, and this guy says that he knows Professor Nevanlinna personally! Nevanlinna confirmed that Weil is a harmless mathematician. And recommended to deport him to France.
So Weil was deported to his native country and put to prison as a deserter.... He spent his time in prison until the Germans defeated France and released him (as a French deserter. Probably they did not notice that he was also a Jew).
Anyway, after many adventures, Weil made his way to the US. In his memoirs he says that the work that he did in the French prison was his best. And that at a later age he even considered, instead of writing a grant application, to ask to put him to a prison... perhaps he would do a work of similar quality:-)
All this is from Weil's memoirs "The apprenticeship of a mathematician", Translated from the 1991 French original by Jennifer Gage. Birkhäuser Verlag, Basel, 1992.
The work he did in prison was truly revolutionary.
The French mathematician André Weil was imprisoned for failure to report for duty for a spell in 1940. It is said that "While in jail for six months at Rouen, he proved the Riemann hypothesis for curves over finite fields." Nowlan. He is said to have sent a 14 page letter to his sister from prison with some groundbreaking ideas on "Analogy in Mathematics". That letter is reprinted in the AMS article A 1940 Letter of André Weil on Analogy in Mathematics (trans. Krieger) with some introduction. Some more discussion on the contents and importance of this letter are here. Sources and stories abound online, and they largely seem to corroborate.
That seems to be a real solid example. I found several lesser examples of great scientific works, or accounts of Mathematicians and Scientists either writing something great or continuing with some great work. While these may not fit the request as straightforward as the Weil story, I believe they are worth noting nonetheless:
It is said about Galois that "During his imprisonment, he continued developing his mathematical ideas." Galois.
Galileo wrote what is said to be his greatest work Two New Sciences Galileo while in prison.
Bertrand Russell wrote Introduction to Mathematical Philosophy while in prison Russell.
Jean Leray is said to have done seminal work on topology while in prison.
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3$\begingroup$ Galileo was not really in prison. This was a sort of "home arrest", but he was in no way confined. It is not clear when exactly Galois did his work, while in prison or not. Leray was in a POW concentration camp, and indeed did some work there. $\endgroup$ Nov 8, 2014 at 19:51
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4$\begingroup$ Galileo was indeed not in a jail cell. He was under house arrest. I will call that confinement to his house. If I were confined to my house (for the rest of my life) I would personally feel confined. Call that a weaker example. As for Galois, it is true that we do not know exactly what specific work he did while in prison, just that he did work. He was pretty young, and I suspect he did something interesting. Call that another weaker example. Nice anecdotes at any rate. $\endgroup$ Nov 8, 2014 at 19:55
Another famous and really unique case was Andre Bloch, another great French mathematician of 20-s century. He was drafted to WW I when he was a student (or maybe just graduated). He was severely wounded at his head (he fell from an artillery observation tower when it was hit). After a hospital and a honorable discharge he lived with his relatives. One morning he killed all of them during the breakfast (his uncle, aunt and several more relatives). It was decided that a war hero should not stand a trial during the war and he was confined in a mental asylum for the rest of his life. He died in his asylum in 1948.
During his stay in the asylum he worked and published many papers which revolutionized the subject of Complex Analysis. He is still remembered for the "Bloch's Principle", "Bloch Constant," "Bloch functions" and "Bloch's conjecture" (see Wikipedia).
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1$\begingroup$ Why is it that you're against Wikipedia here but okay with it here? $\endgroup$– HDE 226868 ♦Nov 8, 2014 at 21:56
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4$\begingroup$ I am not against referring to Wikipedia. I am only against copying and pasting from it. Everyone can look at Wikipedia herself, if you tell what to look for. $\endgroup$ Nov 8, 2014 at 23:30
A fairly comprehensive treatment of Jean Leray's work as a prisoner of war can be found in this paper.
Among the citations you can see the rather famous Course d’algèbre topologique enseigné en captivité ("A course in algebraic topology taught in prison").
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1$\begingroup$ I think you mean "prisoner of war" instead of "prisoner of work." $\endgroup$– JRNJan 21, 2015 at 4:46
I'm going to interpret "jail" and "prison" as including house arrest and concentration camps.
Ibn al-Haytham wrote his Book of Optics (in seven volumes) while under house arrest. He
was kept under house arrest [by Fatimid Caliph al-Hakim] from 1011 until al-Hakim's death in 1021. During this time, he wrote his influential Book of Optics and continued to write further treatises on astronomy, geometry, number theory, optics and natural philosophy.
Jakow Trachtenberg created the Trachtenberg System for quick mental arithmetic calculation while in a concentration camp.
After the Russian Revolutions of 1917, Trachtenberg fled to Germany where he became critical of Nazi policies. He was imprisoned in a Nazi concentration camp during World War II. He developed his system of mental arithmetic during his imprisonment.
Jean-Victor Poncelet was a prisoner of war in Russia in the years 1812–1814, and wrote Traité des propriétés projectives des figures there. This was an important work in projective geometry. More info on http://en.wikipedia.org/wiki/Jean-Victor_Poncelet
Jean Leray, a French mathematician, was a prisoner-of-war in Edelbach, Austria from 1940-45. He concealed his expertise in differential equations for fear he might be put in the service of the Nazi war work and hence concentrated on more theoretical topics, in this case, algebraic topology. His work was innovative in sheaf theory and laid the foundations for what is known as spectral sequences.
The Leray spectral sequence is named in his honour and was actually introduced by him in 1946. Today, it's now seen as a special case of the Grothendieck spectral sequence and which shows its seminal importance. It is important in the study of cohomology and sheaf theory was a strong motivation for Topos theory.
As a Jew, Hungarian mathematician Pál Turán was forced to work in a brick factory during WW2. He asked a problem now known as Turán's brick factory problem which is considered as creation of a new field in combinatorics and graph theory: Extremal combinatorics.