In article
<f886122d-f072-443f-b090-174343722b5a@[EMAIL PROTECTED]
>,
"Mr. R" <acceleratedfocus@[EMAIL PROTECTED]
> wrote:
> On Apr 13, 8:42 pm, Barb Knox <s...@[EMAIL PROTECTED]
> wrote:
> > In article
> > <69ef1078-e90f-4638-83b2-7f08d43bd...@[EMAIL PROTECTED]
>,
> > "Mr. R" <acceleratedfo...@[EMAIL PROTECTED]
> wrote:
> >
> > > Hello all,
> >
> > > I know there are continuous functions that are not differentiable,
and
> > > am wondering a few of things.
> > > 1. Is there a common/popular example that is most often
referenced?
> > > If so, what is it called?
> >
> > abs(x)
> >
> > > 2. Is there a name for this category of functions?
> >
> > You mean other than "continuous but not differentiable"?
> >
> > > 3. Is there a process in which these scary jagged functions may be
> > > constructed?
> >
>
> Sorry, I wasn't very clear. I'm looking for the class of functions
> that are continuous everywhere and differentiable nowhere.
> Does this class of functions possess a name, an archetype, and a
> process of construction?
<http://www.google.com/search?q=nowhere-differentiable>
> Thanks again,
--
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