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Mar 24 at 22:09 history edited LSpice CC BY-SA 4.0
Capitalise title, while this is on the front page
Feb 15, 2020 at 16:57 answer added Daniel Luckhardt timeline score: 3
May 6, 2015 at 6:45 comment added Jochen Wengenroth @TomekKania You are of course right. Replying to Benjamin's comment I though of Hilbert spaces.
May 5, 2015 at 20:00 comment added Tomasz Kania Yes, I meant Schauder basis too.
May 5, 2015 at 19:37 comment added Benjamin I really only meant separability, a Schauder basis was the basis to which I was referring. I don't think the existence of a Hamel basis will affect my application, but we'll see.
May 5, 2015 at 19:34 comment added Tomasz Kania @Jochen Wengenroth, a separable Banach space need not have a basis so strictly speaking these two things are not equivalent :-)
May 5, 2015 at 19:21 answer added Alexander Schmeding timeline score: 3
May 5, 2015 at 14:17 comment added Benjamin Ok, that's clear and you are of course correct, thanks.
May 5, 2015 at 7:34 comment added Jochen Wengenroth I meant no countable Hamel basis, of course you can have a countable Schauder basis. I believe, that "x-dimensional" usually refers to Hamel bases. Having a countable Schauder basis is equivalent to separability.
May 4, 2015 at 14:53 comment added Benjamin What about separable Hilbert spaces?
May 4, 2015 at 6:58 comment added Jochen Wengenroth There are no countable dimensional Banach spaces.
Apr 30, 2015 at 19:05 vote accept Benjamin
Apr 30, 2015 at 18:16 answer added Pedro Lauridsen Ribeiro timeline score: 7
Apr 30, 2015 at 17:38 history asked Benjamin CC BY-SA 3.0