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I am quite interested in the origins of our modern way of understanding analysis. I know that Augustin-Louis Cauchy was one of pioneers regarding a rigorous foundation towards real and complex analysis and further he is one of my personal favorite mathematician. Therefore I would like to study his original works. The book I am specially interested in is called "Cours d'analyse de l'École royale polytechnique". It is not hard to find these notes in French (they are linked on the Wikipedia page of Cauchy for example) but hence I am not capable of reading and understanding French this does not help me at all. Honestly speaking I have no clue how to search for a translation, which source I can trust and so on.

Therefore I would ask first of all if you are aware of a complete English translation? I am rather sure that something similiar to this exists hence the importance of Cauchy and his work within the history of analysis is crucial. Furthermore could you provide a source where I could - in the best case - directly download the whole papers for example in form of a PDF or - in the worst case - where I could at least buy a PDF or printed version?

Thanks in advance!

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    $\begingroup$ There seems to be a 2009 Springer translation by Bradley and Sandifer, linked by en.wikipedia.org/wiki/Cours_d%27Analyse $\endgroup$ – kimchi lover Oct 13 '18 at 15:03
  • $\begingroup$ I am very surprised that someone cared to translate it. In general, if you want to study history of mathematics seriously (from primary sources) you should learn the principal European languages. $\endgroup$ – Alexandre Eremenko Oct 13 '18 at 15:23
  • $\begingroup$ @AlexandreEremenko Is it like this in general? I thought that - since English is the language of science today - at least the important papers were translated to English. $\endgroup$ – mrtaurho Oct 13 '18 at 15:28
  • $\begingroup$ @MauroALLEGRANZA this is the same as kimchi lover already linked but nevertheless thanks. $\endgroup$ – mrtaurho Oct 13 '18 at 20:53
  • $\begingroup$ @mrtaurho: yes. I would say that less than 1% of important classical (19 century) work in mathematics is translated into English from German and French, even less from Italian and Russian. Also often these translations are inadequate. $\endgroup$ – Alexandre Eremenko Oct 14 '18 at 4:12
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As others have pointed out, there seems to be a 2009 Springer translation by Bradley and Sandifer, linked by a different Wikipedia article

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