Difference between revisions of "User:Alec/Things not to forget"
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** Investigate the arbitrary and countably infinite cases. I suspect the product of groups drops to the direct sum of the groups. | ** Investigate the arbitrary and countably infinite cases. I suspect the product of groups drops to the direct sum of the groups. | ||
* An {{M|\epsilon}}-{{M|\delta}} form of [[continuity]] is missing. | * An {{M|\epsilon}}-{{M|\delta}} form of [[continuity]] is missing. | ||
| + | * Partial orderings are to total orderings what partial function is to total function. That's where the partial comes from! | ||
Revision as of 06:28, 20 July 2016
- Ensure a sigma-algebra is at the forefront of the readers' minds when dealing with measures and such @ Alec (talk) 17:45, 8 April 2016 (UTC)
- Isotonic - define a special case of monotonic where the relation is facing the same way Alec (talk) 08:44, 9 April 2016 (UTC)
- Possibly sorted now. See Talk:Monotonic Alec (talk) 21:19, 9 April 2016 (UTC)
- User:Alec/Things not to forget/Order theory notes Alec (talk) 20:48, 9 April 2016 (UTC)
- Greater than or equal to - I made a (non-destructive) mistake in the proof, meaning my result is too concrete (as opposed to abstract). Don't forget to fix Alec (talk) 21:19, 9 April 2016 (UTC)
- Work on Ordered pair (lacks references) and
- Work on Cardinality (incomplete, not marked as stub....)
- Create some notion of urgency with regards to requiring references or proofs. Also maybe tag "low-hanging fruit" (easy proofs) so a new-comer has something they can do.
- Add that new Order Theory book.
- Bounded (ordering)
- The fundamental group of the product of a finite number of topological spaces is the product of the fundamental groups of each
- Investigate the arbitrary and countably infinite cases. I suspect the product of groups drops to the direct sum of the groups.
- An [ilmath]\epsilon[/ilmath]-[ilmath]\delta[/ilmath] form of continuity is missing.
- Partial orderings are to total orderings what partial function is to total function. That's where the partial comes from!
