Post by twetch#21877

1NUNwL…2iDE Key · twetch

🙇‍♂️ precisely. logarithmic and exponential maps are what we see in Lie theory, though these maps can be far more general (specifically re: fibration).

it seems you can just continue to continue to group, map, repeat and continue to go higher

16SgJC…e6WS Key · twetch

I'm not really actually good at homotopy theory. I'll be honest, as soon as diagrams started looking like hexagrams with all them H-spaces I started to die a little, and there’s a reason I never got a PhD.

What the chain says
Block
634 013
Time
2020-05-08T19:01:31Z
Signer
16SgJCRH7fB5ny6wCHabmiGaa6wcbve6WS
App
twetch
Type
post
Content type
text/plain
Name in tx
twetch#21877

Fields the transaction did not carry are omitted. Open the payload to see the bytes as stored.

Signed by 16SgJCRH7fB5ny6wCHabmiGaa6wcbve6WS Verified

Replies (2)

16SgJC…e6WS Key · twetch
Replying to@16SgJC…e6WS

But thing as you mentioned exponentiation, one thing I always thought was nifty was the way Quantum mechanics really lives in some category that’s more the like the exponentiation of Hilb. Where categorical product is tensor product. Mixed states.

1NUNwL…2iDE Key · twetch
Replying to@16SgJC…e6WS

who needs a PhD? i'm actually just diving into homotopy but it seems to be quite interesting for abstract definitions of continuous maps.

that's an interesting theory. i wonder what the logarithmiation (yes) of a Hilbert space would be in this case?