Testing Testing
Thanks to the helpful gebar and Asymptotia I can now attempt ...
$\int_0^1 f(u_{ij}) \omega = \zeta(1,2) + \zeta(3)$
$H^{2}(\mathbf{T}^{+} \times \mathbf{T}^{+} , S_{m,n}(- \mu - 2 , - \eta - 2))$
Yipee!!! That was fun. Unfortunately, I haven't got categorical diagrams going yet, and only moduli integrals are interesting, but it's a start. Let's toast a great day: the day Blogger nerds start free publishing in mathematics! In other news, the no Higgs vote is growing, now at 57%.
$\int_0^1 f(u_{ij}) \omega = \zeta(1,2) + \zeta(3)$
$H^{2}(\mathbf{T}^{+} \times \mathbf{T}^{+} , S_{m,n}(- \mu - 2 , - \eta - 2))$
Yipee!!! That was fun. Unfortunately, I haven't got categorical diagrams going yet, and only moduli integrals are interesting, but it's a start. Let's toast a great day: the day Blogger nerds start free publishing in mathematics! In other news, the no Higgs vote is growing, now at 57%.
posted by Kea | 10:39 AM
2 Comments:
The forces of nature are making me take a break from fighting the forces of evil.
Hi Carl
I hope you're all right and the clean up goes well. Cheers.
Post a Comment
<< Home