| bio | website | |
|---|---|---|
| location | Rocky Mount, NC | |
| age | ||
| visits | member for | 1 year |
| seen | yesterday | |
| stats | profile views | 226 |
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Jun 4 |
awarded | Yearling |
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Dec 27 |
comment |
Consider the sequence 01110100… Look for DeBruijn sequences or Huffman code. |
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Dec 23 |
comment |
Can the n-string sphere braid group embed in to the (n+1)-string sphere braid group? Oh, I see, it is not the usual braid group, but on the sphere. |
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Dec 23 |
comment |
Can the n-string sphere braid group embed in to the (n+1)-string sphere braid group? What if you add n+1 strand so that there is no interaction with the n-braid? |
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Dec 21 |
comment |
Interesting GRE problem There is a root between 74 and 75. |
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Dec 19 |
comment |
Axiomatic characterization of the rational numbers Smallest field containing the natural numbers. |
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Dec 18 |
comment |
Find the rotation axis and angle of a matrix As a start, find the eigenvector with eigenvalue 1. |
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Dec 16 |
comment |
Peculiar presentation of Symmetric group of degree 10 The presentation seems garbled and the obvious fix makes it the trivial group. |
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Dec 16 |
comment |
Subgroups in $S_4$ are normal or not How does the cycle structure of an element $x$ relate to the cycle structure of $axa^{-1}$? |
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Dec 12 |
comment |
Help in establishing the Cayley table of $\text{Gal}(L/\mathbb{Q})$ In this case, the Galois group is the direct product of the Galois groups of the factors. It is cyclic of order 6. |
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Dec 11 |
revised |
Find a normal extension over $\mathbb{Q}$ of degree 3 added 34 characters in body |
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Dec 10 |
answered | Find a normal extension over $\mathbb{Q}$ of degree 3 |
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Dec 10 |
comment |
Determining all intermediate fields of $X^3-3$ Subfields correspond to subgroups of the Galois group $S_3$. So you should be looking for 3 quadratic subfields, and one cubic subfield. |
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Dec 10 |
answered | What is the number of real roots of the polynomial? |
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Dec 8 |
comment |
Finitely Generated Abelian Group That is not correct, |
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Dec 4 |
answered | Arriving at a Contradiction with the Tower Law |
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Dec 3 |
comment |
If a 3x3 matrix is diagonalizable and has eigenvalues 1,2 but has 2 eigenvectors with eigenvalue 2, would we… Are the eigenvectors, with eigenvalue 2, linearly independent? |
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Dec 1 |
answered | Finding the rank of subgroups of free groups? |
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Nov 30 |
answered | What is the mathematical formula for Square Root? |
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Nov 29 |
comment |
Compact surfaces and Fundamental Groups one possibility is a torus |