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S Oct 28, 2019 at 21:00 history bounty ended CommunityBot
S Oct 28, 2019 at 21:00 history notice removed CommunityBot
S Oct 20, 2019 at 19:21 history bounty started Praphulla Koushik
S Oct 20, 2019 at 19:21 history notice added Praphulla Koushik Authoritative reference needed
Oct 20, 2019 at 3:05 comment added Praphulla Koushik @WillieWong I am reading that notes. It looks good to me :) thanks for sharing... I will ask if I have any specific questions
Oct 20, 2019 at 2:43 comment added Willie Wong You don't lose anything. Look at the notes I linked to. On the level of fibred manifolds, a connection is pretty much equivalent to a horizontal distribution (see Definitions 12 and 13). On $G$ bundles you would want the distribution to be $G$ invariant in the obvious way.
Oct 20, 2019 at 2:36 comment added Praphulla Koushik @WillieWong it is discussed in Kobayashi and Nomizu but it was not introduced in that way... so, looking for some suggestions on what I lose if I introduce in this way..
Oct 19, 2019 at 15:40 comment added Willie Wong One can certainly introduce the notion of connections (not just on principle bundles, but more generally on fibred manifolds) through lifts. I know that this is discussed in Kobayashi-Nomizu. I have some notes which may or may not be relevant for your discussion (since I don't really care about $G$ bundles there).
Oct 18, 2019 at 18:31 history edited Praphulla Koushik CC BY-SA 4.0
added 87 characters in body
Oct 18, 2019 at 18:29 comment added Praphulla Koushik I am not very sure if I have written down clearly, may be I am assuming something but didn’t mention here. I am not 100% sure if this is suitable here, but I will leave it as it is.. if users think I should move to MSE, I am ok with it,,
Oct 18, 2019 at 18:25 history asked Praphulla Koushik CC BY-SA 4.0