There are between 3 to 6 holes in breadYUM!!!!
brEad 3 holes
BrEad 4 holes
Bread 5 holes
BRead 6 holes
There are between 3 to 6 holes in breadYUM!!!!
Is it? I thought two spaces are topologically equivalent if one can be deformed into the other without ripping / cutting the surface.A straw is topologically equivalent to a donut. A donut has one hole. Therefore the straw has one hole.
I thought Topology was something that only existed in topologists' minds. What a pleasant, if not somewhat worrying surprise.Is it? I thought two spaces are topologically equivalent if one can be deformed into the other without ripping / cutting the surface.A straw is topologically equivalent to a donut. A donut has one hole. Therefore the straw has one hole.
Yes, that's the right definition.Is it? I thought two spaces are topologically equivalent if one can be deformed into the other without ripping / cutting the surface.A straw is topologically equivalent to a donut. A donut has one hole. Therefore the straw has one hole.
I only have homeomorphic dreams.I thought Topology was something that only existed in topologists' minds. What a pleasant, if not somewhat worrying surprise.Is it? I thought two spaces are topologically equivalent if one can be deformed into the other without ripping / cutting the surface.A straw is topologically equivalent to a donut. A donut has one hole. Therefore the straw has one hole.
So you self-identify as a topologist?I only have homeomorphic dreams.I thought Topology was something that only existed in topologists' minds. What a pleasant, if not somewhat worrying surprise.
Is it? I thought two spaces are topologically equivalent if one can be deformed into the other without ripping / cutting the surface.
I did topology at undergrad level from Cambridge PhD student of W. V. D. Hodge. But not my forte.That is a very category theory like question.
But no, not at all. It's fascinating, like so many other things in maths and physics, but I have no talent for it/them.
What about automorphism, homomophism and diffeomorphisms?I only have homeomorphic dreams.I thought Topology was something that only existed in topologists' minds. What a pleasant, if not somewhat worrying surprise.
Is it? I thought two spaces are topologically equivalent if one can be deformed into the other without ripping / cutting the surface.
That is a very category theory like question.
But no, not at all. It's fascinating, like so many other things in maths and physics, but I have no talent for it/them.
Have you heard about the 10,000 hours theory?That is a very category theory like question.
But no, not at all. It's fascinating, like so many other things in maths and physics, but I have no talent for it/them.
Haven't heard about it so looked it up. I think it works for certain "mechanical" activities only. I don't even have the 10,000 hours (yet): my manager expects me to be at work every day, and after work:Have you heard about the 10,000 hours theory?That is a very category theory like question.
But no, not at all. It's fascinating, like so many other things in maths and physics, but I have no talent for it/them.
(Why is an ellipsis popping up at the end of my posts? Some forum bug?)
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