Re: help showing something is the infimim of a set
- From: fishfry <BLOCKSPAMfishfry@xxxxxxxxxxxxxxxx>
- Date: Thu, 25 Sep 2008 11:47:28 -0700
In article <gbcar0$j9g$1@xxxxxxxx>, rabbits77 <rabbits77@xxxxxxxxxxx>
wrote:
If set A is a subset of the Reals and x_0 is the minimal number in A,
then inf A=x_0.
If A is the set of positive reals, what is the "minimal number in A?"
ok, well, x_0 is clearly a lower bound of A..
If there exists any x < x_0 than it is not in the set...
Yeah, but this one seems tricky. What should I do to show that
this is the infimum?
- References:
- help showing something is the infimim of a set
- From: rabbits77
- help showing something is the infimim of a set
- Prev by Date: Re: Generating a Matrix of Random values with a specified Correlation
- Next by Date: Solution for Funds of Optical Waveguides
- Previous by thread: Re: help showing something is the infimim of a set
- Next by thread: Complex analysis with converges uniformly.
- Index(es):