Find the Perfect Book on Archimedes for You

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    Archimedes Book
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Discussion Overview

The discussion revolves around finding suitable books on Archimedes that balance explanations of his ideas at a pre-calculus level with biographical information. Participants express their preferences and concerns regarding the accessibility of the material available.

Discussion Character

  • Exploratory, Debate/contested, Conceptual clarification

Main Points Raised

  • One participant seeks a book that explains Archimedes' ideas in a way that is accessible to someone with a pre-calculus background, along with biographical details.
  • Another participant recommends a specific book, suggesting that alternatives are inadequate and that Greek mathematics may be challenging for beginners.
  • A different participant expresses concern about the complexity of the material, citing a specific excerpt that seems difficult to understand.
  • One participant argues that learning Greek mathematics is unnecessary, as its concepts have been integrated into modern mathematics, suggesting a focus on historical context instead.

Areas of Agreement / Disagreement

Participants do not reach a consensus on the best approach to learning about Archimedes, with differing opinions on the necessity of understanding Greek mathematics and the accessibility of available resources.

Contextual Notes

Some participants express uncertainty about the difficulty of the material and the relevance of Greek mathematics to modern studies, indicating a potential gap in assumptions about the audience's background knowledge.

kenewbie
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I'm looking for a book containing both his ideas explained at a pre-calc level as well as some biographical information.

What I have been able to dig up on amazon looks unappealing.

Any suggestions?

k
 
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I was afraid of that. Page after page of written accounts of geometry sounds too difficult to be honest.

"There are in a plane some limited curved lines, which are either wholly on the side of the straight lines, joining their limits or have nothing on the other side. So, I call "concave in the same direction" such a line, in which, if any two points whatever being taken, the straight lines between the two points either all fall on the same side of the line, or some fall on the same side and some on the line itself, but none on the other side."

I just don't have it in me to learn from stuff like that.

k
 
You don't need to learn Greek math. Its been incorporated into modern analytic geometry and calculus. Look to Greek only for historical reasons.
 

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