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 Composition, bullet notation and the general role of categories MphLee Fellow Posts: 184 Threads: 19 Joined: May 2013 05/19/2021, 12:25 AM Thank you very much for these last posts. Only now it is starting to make sense and only now I can begin to appreciate version of the analogy you were proposing (in the light on the Jabotinsky connection of my last thread). One day I'll give you a worthy reply on this. The answer is yes btw... Quote:The second analogy comes from something you're saying about superfunctions. Which I think might help. Correct me if I'm wrong, but I think it might be what you are driving at Yes... I was years ahead of myself and now you are able to read perfectly what I was driving at (mostly unconsciously) because you were already there. MathStackExchange account:MphLee Fundamental Law $(\sigma+1)0=\sigma (\sigma+1)$ « Next Oldest | Next Newest »

 Messages In This Thread Composition, bullet notation and the general role of categories - by MphLee - 02/02/2021, 01:44 AM RE: Composition, bullet notation and the general role of categories - by JmsNxn - 02/02/2021, 04:49 AM RE: Composition, bullet notation and the general role of categories - by MphLee - 02/02/2021, 09:13 AM RE: Composition, bullet notation and the general role of categories - by JmsNxn - 02/02/2021, 08:57 AM RE: Composition, bullet notation and the general role of categories - by MphLee - 02/02/2021, 09:27 AM RE: Composition, bullet notation and the general role of categories - by JmsNxn - 02/04/2021, 03:25 AM RE: Composition, bullet notation and the general role of categories - by MphLee - 02/04/2021, 11:12 AM RE: Composition, bullet notation and the general role of categories - by JmsNxn - 02/06/2021, 12:01 AM RE: Composition, bullet notation and the general role of categories - by MphLee - 05/19/2021, 12:25 AM

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