But waht we need is the 'translation' as to why it's true ;)

I see that homeomorphic = a one-to-one correspondence, continuous in both 
directions, between the points of two geometric figures or between two 
topological spaces. So I think that means if my SHA1 equals your SHA1 we have 
the same commit tree and DAG.

I'm guessing the sub-manifolds is about branches.

Any more suggestions?

Philip
  ----- Original Message ----- 
  From: Eric Gorr 
  To: git-users@googlegroups.com 
  Sent: Monday, June 17, 2013 2:40 AM
  Subject: [git-users] Re: Humorous description of git


  Randomly came across it again...if anyone is interested...

  https://twitter.com/tabqwerty/status/45611899953491968

  "git gets easier once you get the basic idea that branches are homeomorphic 
endofunctors mapping submanifolds of a Hilbert space."



  On Sunday, June 16, 2013 1:18:17 PM UTC-4, Eric Gorr wrote:
    Hello. Awhile ago, I came across a rather humorous description of git, but 
(a) I can't remember exactly how it went or (b) where I saw it. It described 
git a being a tesseract inside of a manifold or some such thing. Does this ring 
a bell with anyone? (I did find this http://tartley.com/?p=1267, but that isn't 
it...I believe it was part of some blog post tutorial.)




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