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Education > Math Undergrad > Re: connected s...
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Re: connected space

by David C. Ullrich <dullrich@[EMAIL PROTECTED] > May 6, 2008 at 04:40 AM

On Tue, 6 May 2008 01:00:37 -0700, William Elliot
<marsh@[EMAIL PROTECTED]
> wrote:

>On Mon, 5 May 2008, David C. Ullrich wrote:
>
>> >Theorem.
>> >	Connected and locally path connected S ==> S path connected.
>> >Use the chain rule.
>>
>> What do you mean by "chain rule"?
>>
>See my May 5th reply to amu in the thread "topology" of this news group.

A curious reply coming from someone who throws a fit if he needs
an Up button to make sense of a post.

>> (The phrase "chain rule" usually refers to the theorem/technique
>> for differentiating a function defined as the composition of
>> two functions...)
>>
>Not so when we's talking topology.
>
>A chain is a linear ordered subset of an ordered set.
>
>Riddle of the day.  Why won't that chain rule work on chains?

Better question: Why don't you simply answer the question:
What do you mean by "chain rule" here?

(And whatever it is you mean, is "chain rule" standard
terminology for it or something you just made up?)


David C. Ullrich
 




 11 Posts in Topic:
connected space
amu <amu786la@[EMAIL P  2008-05-04 16:25:27 
Re: connected space
The World Wide Wade <a  2008-05-04 19:32:18 
Re: connected space
amu <amu786la@[EMAIL P  2008-05-04 23:49:57 
Re: connected space
David C. Ullrich <dull  2008-05-05 06:10:35 
Re: connected space
William Elliot <marsh@  2008-05-04 22:43:52 
Re: connected space
David C. Ullrich <dull  2008-05-05 06:11:50 
Re: connected space
hagman <google@[EMAIL   2008-05-04 22:45:13 
Re: connected space
amu <amu786la@[EMAIL P  2008-05-05 11:53:54 
Re: connected space
hagman <google@[EMAIL   2008-05-07 02:34:08 
Re: connected space
William Elliot <marsh@  2008-05-06 01:00:37 
Re: connected space
David C. Ullrich <dull  2008-05-06 04:40:16 

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