On 30 January 2014 12:34, Russell Standish <[email protected]> wrote:

> On Thu, Jan 30, 2014 at 12:07:08PM +1300, LizR wrote:
> > On 30 January 2014 12:11, Russell Standish <[email protected]>
> wrote:
> >
> > > Yes. Pity the poor blighters at high school if someone tried to teach
> > > them this stuff. I remember someone once showed me the definition of
> > > continuity in year 11 (with all the upside down As and back to frount
> > > Es), and it nearly did my head in. Of course, that is part and parcel
> > > of the 2nd year introduction to analysis course :).
> > >
> >
> > My son (15) is rather keen on summing infinite series now, after I showed
> > him the -1/12 demonstration. I am wondering whether to introduce him to
> > modal logic and the other things Bruno is trying to teach me (then he can
> > do the exercises :)
> >
>
> Hard to say without knowing your son. If he's into Multiverses, then
> Kripke semantics might engage him. Goedel's theorem is nice and simple
> from provability theory. I'd probably steer clear of the AUDA, though,
> at least at first :).
>
> He's read quite a few books by Raymond Smullyan...


> The main thing is to avoid rigour, IMHO. Go for things that might be
> explainable at a cocktail party (using a serviette at most). There's
> plenty of time for rigour later, if that's his bent.
>

Yes, agreed.

Thanks!

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