Re: [HM] Is Greek mathematics the *real* thing?

Roger Cooke (cooke@emba.uvm.edu)
Tue, 3 Nov 1998 17:30:22 -0500 (EST)

On Tue, 3 Nov 1998, Daryn Lehoux wrote:

> > But it could also be true that Greek and modern mathematics are > the
> actual 'curiosity'. In fact, for example, the faith in >
> axiomatic-deductive procedures can be found in just two >
> historical-geographical 'enclaves': in ancient Greek mathematics > and
> in the last two centuries of our mathematics. > Even from Proclus to
> the XVIII century, nobody really thought useful > to 'prove' theorems:
> "rigor is for philosophers, not for mathematicians".
>
> A very good point. And one I think we can too easily lose track of: that
> if we look to history for semblances to modernity we will not be getting
> anything like the whole picture. It is arrogant to think that what is
> not like us is not 'real'.
>
> -Daryn
>
> The point is made very forcefully by Alan Cromer in "Uncommon Sense."
> The Greeks were certainly odd, and wonderful.
Roger Cooke