meta user
network profile
| bio | website | |
|---|---|---|
| location | ||
| age | ||
| visits | member for | 1 year, 2 months |
| seen | yesterday | |
| stats | profile views | 728 |
|
Feb 15 |
comment |
The Group of points on the Elliptic curve $y^2=x^3+1$ over $\mathbb{F}_5$ oh CHrist! I forgot about that, thanks. |
|
Feb 15 |
comment |
The Group of points on the Elliptic curve $y^2=x^3+1$ over $\mathbb{F}_5$ Yah Wikipedia's is a bit different. Mine's coming from Rational Points on Elliptic Curves by Silverman. But no matter what $(4,0)+(2,2)$ equals, the fact that $(0,1)+(0,1)=(0,1)$ is already nonsense. |
|
Feb 15 |
revised |
The Group of points on the Elliptic curve $y^2=x^3+1$ over $\mathbb{F}_5$ added 4 characters in body |
|
Feb 15 |
comment |
The Group of points on the Elliptic curve $y^2=x^3+1$ over $\mathbb{F}_5$ Well I just checked again that $2(0,1)=(0,1)$. |
|
Feb 15 |
asked | The Group of points on the Elliptic curve $y^2=x^3+1$ over $\mathbb{F}_5$ |
|
Feb 15 |
comment |
Using the Residue Theorem for a contour integral along the Riemann sphere oh ok I get it. |
|
Feb 15 |
comment |
Using the Residue Theorem for a contour integral along the Riemann sphere But are you just substituting $\frac{1}{z}$ in for $x$? Because I get $\frac{z}{z^2+1}$. |
|
Feb 15 |
comment |
Using the Residue Theorem for a contour integral along the Riemann sphere I don't have any background in Riemann surfaces, could you explain your change of coordinates? I can't make sense of it. |
|
Feb 15 |
comment |
Using the Residue Theorem for a contour integral along the Riemann sphere Ya I've been looking for a good example to try that out, but haven't found one yet. |
|
Feb 15 |
comment |
Using the Residue Theorem for a contour integral along the Riemann sphere Ah I see good point. |
|
Feb 15 |
comment |
Using the Residue Theorem for a contour integral along the Riemann sphere Forgive my ignorance but why do we have to split it into two limits? I'm thinking of $\int_{-t}^{t}\frac{x}{x^2+1}dx$ as a specific number dependent on $t$. And that specific number is always zero for every $t$. |
|
Feb 15 |
comment |
Using the Residue Theorem for a contour integral along the Riemann sphere I'm not sure I quite understand what you mean by we don't know which is larger, can we not just define it to be: $\lim_{t\rightarrow\infty}\int_{-t}^{t}\frac{x}{x^2+1}dx$, which equals zero. |
|
Feb 15 |
comment |
Using the Residue Theorem for a contour integral along the Riemann sphere By your first statement do you just mean that we generally don't consider double sided improper integrals defined if a single side does not converge? |
|
Feb 15 |
comment |
Using the Residue Theorem for a contour integral along the Riemann sphere You're probably right Berci. |
|
Feb 15 |
comment |
Using the Residue Theorem for a contour integral along the Riemann sphere If anything I feel I'm interpreting the concept of a closed curve along the Riemann Sphere incorrectly. |
|
Feb 15 |
comment |
Using the Residue Theorem for a contour integral along the Riemann sphere Well not for sure, it's possible I calculated the residue incorrectly. |
|
Feb 15 |
revised |
Using the Residue Theorem for a contour integral along the Riemann sphere added 1 characters in body |
|
Feb 15 |
asked | Using the Residue Theorem for a contour integral along the Riemann sphere |
|
Feb 2 |
comment |
The Process of Choosing Projective Axes to Put an Elliptic Curve into Weierstrass Normal Form it's 5 o'clock, do you know where your children are? |
|
Jan 30 |
accepted | Proving a group isomorphism from $(S,+)$ to $(S,+')$ |
