Around √2: presentation,
publications
Climate change: presentation,
publications
Models of exponential population growth
before Malthus: presentation,
publications
The pigeonhole principle:
presentation, publication
List of
publications by subjects
Around √2 (publications)
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)
A summary of my work on this subject will be soon available
in English. In the meantime, you may read the
French version.
Climate change (publications)
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)
A summary of my work on this subject will be soon
available in English. In the meantime, you may read the
French
version.
Models
of exponential population growth before
Malthus (publications)
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)
A summary of my work on this subject will be soon available
in English. In the meantime, you may read the
French
version.
The
pigeonhole principle (publication)
![](data:image/jpeg;base64,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)
A summary of my work on this subject will be soon available
in English. In the meantime, you may read the
French
version.
List of publications by
subjects (see here the full list of my
publications)
Around √2 (presentation)
Benoît
Rittaud, "Le Fabuleux destin de √2", Gazette
de la Société mathématique de France 107
(January 2006), 28-37.
Benoît Rittaud,
Le Fabuleux destin de √2, Le Pommier (2006).
Benoît Rittaud,
"À un mathématicien inconnu !", in Regards
sur les textes fondateurs de la science, Cassini
(2011).
Climate change
(presentation)
Benoît Rittaud,
Le Mythe climatique, Seuil (2010).
Benoît Rittaud,
"Climat, politique, pseudosciences", Actes des
3${}^e$ rencontres internationales Jules Verne
(2011).
Benoît Rittaud,
"Un point de vue sceptique sur la thèse
'carbocentriste'", Science et pseudo-sciences
291 (July 2010), 43-47 .
Models
of exponential population growth
before Malthus (presentation)
Benoît Rittaud &
Jean-Marc Rohrbasser, Les modèles de croissance de
population jusqu'au XVIII${}^e$ siècle, une archéologie
des suites à croissance exponentielle, Éditions de
l'INED (to appear).
Benoît Rittaud, "Les
utopies exponentielles", Actes des 4${}^e$ rencontres
internationales Jules Verne (2013) (to
appear).
The pigeonhole principle
(presentation)
Albrecht Heeffer
& Benoît Rittaud, "The Pigeonhole principle, two
centuries before Dirichlet", The Mathematical
Intelligencer 36 n°2 (June 2014), 27-29.
To display mathematics formulas and
symbols, this web page uses ASCIIMathML.js.