Complete Works of Major Mathematicians (English)

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Discussion Overview

The discussion revolves around the availability of English translations of the complete works of major mathematicians, including Cauchy, Lagrange, Euler, Gauss, the Bernoullis, and Riemann. Participants express their interest in accessing these original works, which are primarily published in the mathematicians' native languages, and explore the challenges associated with finding English versions.

Discussion Character

  • Exploratory
  • Debate/contested
  • Meta-discussion

Main Points Raised

  • One participant expresses a strong interest in reading the original works of famous mathematicians but notes the difficulty in finding English translations.
  • Another participant suggests "God Created the Integers" as a compilation that may be of interest.
  • Concerns are raised about the limited number of high-level academic texts being translated into other languages, with historical works often remaining in their original languages, such as Latin.
  • Some participants argue that while the scientific content of these works is often re-presented in modern texts, there is still value in reading the originals for mathematical understanding.
  • It is noted that Euler produced a vast amount of work, while Riemann published significantly less, which may affect the availability of detailed analyses in modern texts.
  • One participant reflects on the challenge of finding detailed analyses of specific topics, such as the catenary, in modern literature compared to the original works.

Areas of Agreement / Disagreement

Participants generally agree on the value of original works but express differing views on the availability of translations and the necessity of reading these texts. The discussion remains unresolved regarding the extent of available English translations and their accessibility.

Contextual Notes

Participants acknowledge that many original works are published in languages other than English, and the discussion highlights the potential limitations in accessing these texts due to language barriers.

McSketch
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I am very interested in reading the original works of some famous mathematicians, such as:

Cauchy
Lagrange
Euler
Gauss
The Bernoullis
Riemann
etc.

I have found the their respective works have been collected in volumes (for example, Cauchy has 27 volumes!) but they are all in their native language. I am an English only speaker :(.

I have tried (in vain) to find English translations of the complete works of these (and other) major mathematicians. If anyone has any idea of how I can find them, or if they even exist - I would greatly appreciate your input!

Thanks!
 
Mathematics news on Phys.org
Try "God Created the Integers", a compilation with a foreword by Hawking.
 
McSketch said:
I am very interested in reading the original works of some famous mathematicians, such as:

Cauchy
Lagrange
Euler
Gauss
The Bernoullis
Riemann
etc.

I have found the their respective works have been collected in volumes (for example, Cauchy has 27 volumes!) but they are all in their native language. I am an English only speaker :(.

I have tried (in vain) to find English translations of the complete works of these (and other) major mathematicians. If anyone has any idea of how I can find them, or if they even exist - I would greatly appreciate your input!

Thanks!

It's not that many high-level, abstruse academic texts that are re-published in other languages than the original one. (Gauss, Bernoulli and Euler wrote much in Latin, and I think much of their work remain in that shape).

Reason:
The scientific content is (comparatively) swiftly squeezed out of it, and re-presented in other persons' work in their languages.
Thus, only a handful of dedicated historians of science find much reason to read the originals.
 
arildno said:
Reason:
The scientific content is (comparatively) swiftly squeezed out of it, and re-presented in other persons' work in their languages.
Thus, only a handful of dedicated historians of science find much reason to read the originals.

Still, I believe one could benefit mathematically from reading original works, something for which Mathwonk on this forum is a vocal proponent. So there might be much reason for the common mathematician to be interested in reading them, apart from historical interest.

Some of these mathematicians produced vast amounts of articles however. I think Euler have produced the most, but Riemann much less if I remember correctly what Mathwonk said some time ago.
 
Last edited:
@Dragonfall
Have it and have read it. It was such a tease! I need more! =)

@arildno
I do agree with you very much - but for example, I can't remember which Bernoulli did work on the catenary - but it is hard to find a very detailed analysis of hanging chains an so forth in modern texts - and I know he wrote much on this topic.

@Jarle
Yes, Euler wrote a vast amount (like 45 quarto volumes IIRC), Cauchy 27 volumes, and Riemann published very little but what he did publish was amazing =).

I suppose it's time to start learning French again ;(
 

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