User:Jshflynn

Process
(This is intended only to make sense to myself)

Set up:


 * $(A)$ Put music on Firefox.


 * $(B)$ Put a stub list on the second screen.

Process:


 * $(1)$ Fill in next from last time.


 * $(2)$ Use as previous of first feed of current.


 * $(3)$ Add to sources.


 * $(3)(a)$ If page does not exist, then add categories, leave stub, make note in stub list.


 * $(4)$ Add to Hungerford guide.


 * $(5)$ Fill out stubs.


 * $(6)$ Put Hungerford guide on the second screen. Follow through (prev)...(next) chain making sure it lines up.

--Jshflynn (talk) 19:43, 27 July 2013 (UTC)

Book: A. G. Howson; A Handbook of Terms used in Algebra and Analysis; 1972
User:Jshflynn/Howson Handbook

Book: Thomas W. Hungerford; Algebra; 1974
User:Jshflynn/Hungerford Algebra

Book: George F. Simmons; Introduction to Topology and Modern Analysis; 1983
User:Jshflynn/Simmons Topology and Analysis

WIP List
To be done:

Multiplicative Monoid of Integers


 * Already up: Integer Multiplication forms Commutative Monoid. &mdash; Lord_Farin (talk) 18:52, 25 July 2013 (UTC)


 * Okay. Please delete it or implement a redirect. --Jshflynn (talk) 19:41, 25 July 2013 (UTC)


 * Can you not? Implement a redirect, I mean? --prime mover (talk) 21:38, 25 July 2013 (UTC)


 * Done. --Jshflynn (talk) 14:34, 26 July 2013 (UTC)

Definition:Meaningful Product


 * Done. --Jshflynn (talk) 19:41, 25 July 2013 (UTC)

Definition:Standard n Product


 * Done. --Jshflynn (talk) 19:41, 25 July 2013 (UTC)

Composite of Monomorphisms


 * Done. --Jshflynn (talk) 14:34, 26 July 2013 (UTC)

Composite of Endomorphisms


 * Done. --Jshflynn (talk) 14:34, 26 July 2013 (UTC)

Composite of Automorphisms


 * Done. --Jshflynn (talk) 14:34, 26 July 2013 (UTC)

Definition:Canonical Epimorphism


 * Done. --Jshflynn (talk) 14:34, 26 July 2013 (UTC)

Inversion Mapping is Automorphism for Abelian Group


 * Done. --Jshflynn (talk) 14:34, 26 July 2013 (UTC)

Order of Additive Group of Integers Modulo m

Group of Rationals Modulo One Relation is Congruence Relation

Group of Rationals Modulo One is Group is Group

Canonical Epimorphism is Epimorphism

Archive
Welcome to the archive. Unfortunately there are no staff here so note down landmarks and try not to get lost :)

User:Jshflynn/archive/preJuly2013

User:Jshflynn/archive/preMarch2013