Re: topology and compact sets
From: William Elliot (marsh_at_privacy.net)
Date: 03/16/05
- Next message: Snis Pilbor: "advice for proving things about the tensor product of vectors?"
- Previous message: John Schutkeker: "Re: Origins of Analysis"
- In reply to: Zdislav V. Kovarik: "Re: topology and compact sets"
- Messages sorted by: [ date ] [ thread ]
Date: Wed, 16 Mar 2005 15:05:36 -0800
On Wed, 16 Mar 2005, Zdislav V. Kovarik wrote:
> On Wed, 16 Mar 2005, Dave Rusin wrote:
>> Igor Khavkine <igor.kh@gmail.com> wrote:
>>
>>> Is your set {x in X : f(x) leq c} open or closed?
>>
>> The teacher in me insists that you phrase your hint something like,
>>> Is your set {x in X : f(x) leq c} open? Or closed? Or... ?
>>
>> No sense reinforcing a common misunderstanding.
>
> Is the set ajar?...:-)=
>
I suppose it could be if it isn't in a door space.
By ajar do you mean semi-closed or preclosed?
Is regular closed set locked shut? ;-)
- Next message: Snis Pilbor: "advice for proving things about the tensor product of vectors?"
- Previous message: John Schutkeker: "Re: Origins of Analysis"
- In reply to: Zdislav V. Kovarik: "Re: topology and compact sets"
- Messages sorted by: [ date ] [ thread ]
Relevant Pages
|