/sci/ - Science & Math » Thread #13935143

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Anonymous Tue 07 Dec 16:52:32 2021 No.13935143 View Reply Original Report

Quoted By: >>13937780 >>13938247 >>13938250

Should I read Lee or Tu for a more rigorous and detailed treatment of manifolds than is typically given in a Riemannian geometry class?

Anonymous

Anonymous Tue 07 Dec 2021 16:54:48 No.13935149 Report

Quoted By: >>13937096

i studied your mom's fiber bundles last night

Anonymous

Anonymous Wed 08 Dec 2021 01:20:46 No.13937096 Report

Quoted By:

>>13935149
Her first homotopy group is the same as $S^1$. Not surprising since they're both holes

Anonymous

Anonymous Wed 08 Dec 2021 05:09:26 No.13937780 Report

Quoted By:

>>13935143
Tu is more computational and shorter, lee is longer and covers more ground. Both will teach you all you need to know about manifolds to go into further differential geometry.

Anonymous

Anonymous Wed 08 Dec 2021 08:21:57 No.13938115 Report

Quoted By:

Start with Kobayashi&Nomizu

Anonymous

Anonymous Wed 08 Dec 2021 09:40:00 No.13938247 Report

Quoted By:

>>13935143
Tu
Lee is too detailed to be read from cover to cover

Anonymous

Anonymous Wed 08 Dec 2021 09:41:28 No.13938250 Report

Quoted By: >>13938269

>>13935143
Bott and Tu is considered something of a masterpiece

Anonymous

Anonymous Wed 08 Dec 2021 09:52:37 No.13938269 Report

Quoted By:

>>13938250
not the book he's talking about

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