Originally posted by loseyourname You know, there's actually an eyeball up above the other faces on the left side of the sky as well.
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Puzzle for Advanced Mathematicians.
Let A be a finite set of real numbers. Show that there exists a non-zero integer n, such that each member of n. A has an integer within distance < 0.0001 from it.
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Look I can copy and paste to show off as well, and I also don't know the answer to this one. What happens if someone asks me for a confirmation of the answer they got? Well I'll just say they are right, regardless of the accuracy
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Originally posted by anileve Puzzle for Advanced Mathematicians.
Let A be a finite set of real numbers. Show that there exists a non-zero integer n, such that each member of n. A has an integer within distance < 0.0001 from it.
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Look I can copy and paste to show off as well, and I also don't know the answer to this one. What happens if someone asks me for a confirmation of the answer they got? Well I'll just say they are right, regardless of the accuracyThe test of a first-rate intelligence is the ability to hold two opposing ideas in mind at the same time and still retain the ability to function. -- F. Scott Fitzgerald
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Originally posted by anileve Puzzle for Advanced Mathematicians.
Let A be a finite set of real numbers. Show that there exists a non-zero integer n, such that each member of n. A has an integer within distance < 0.0001 from it.
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Look I can copy and paste to show off as well, and I also don't know the answer to this one. What happens if someone asks me for a confirmation of the answer they got? Well I'll just say they are right, regardless of the accuracy
If I were to take a shot, I would say:
1/(nA10^5)
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Originally posted by PASAMONSTER Find an (efficient) algorithm, which given a set of vectors in Rn spanning a lattice, finds a minimal (in size) set of vectors that span the same lattice.this post = teh win.
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Originally posted by SeapahnI don't get it
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