Page 1 of 1
Testing
Posted: Mon Sep 28, 2020 8:49 pm
by Over_score
\displaystyle\sum_{n=1}^\infty \frac{1}{n^2}=\frac{\pi^2}{6}:
\(\displaystyle\sum_{n=1}^\infty \frac{1}{n^2}=\frac{\pi^2}{6}\)
\underset{n=1}{\overset{\infty}{\Sigma}} \frac{1}{n^2}=\frac{\pi^2}{6}:
\(\underset{n=1}{\overset{\infty}{\Sigma}} \frac{1}{n^2}=\frac{\pi^2}{6}\)
\sqrt{6 \underset{n=1}{\overset{\infty}{\Sigma}} \frac{1}{n^2}}=\pi:
\(\sqrt{6 \underset{n=1}{\overset{\infty}{\Sigma}} \frac{1}{n^2}}=\pi\)
The square root is not well rendered.
Re: Testing
Posted: Mon Sep 28, 2020 8:51 pm
by Over_score
Seems to be better with chrome than with firefox!
Re: Testing
Posted: Mon Sep 28, 2020 9:01 pm
by Over_score
Firefox rendering:
Chrome rendering:
Re: Testing
Posted: Mon Sep 28, 2020 9:27 pm
by rprosperi
FYI - I'm using FF on Windows and the square root symbol looks fine to me, that is to say, on my FF, the image in your original post just above this one looks the same as you show for "Chrome rendering".
Re: Testing
Posted: Mon Sep 28, 2020 11:30 pm
by dlachieze
rprosperi wrote: ↑Mon Sep 28, 2020 9:27 pm
FYI - I'm using FF on Windows and the square root symbol looks fine to me, that is to say, on my FF, the image in your original post just above this one looks the same as you show for "Chrome rendering".
Same here with FF 81 on Android, I don't see any difference in the rendering between FF and Chrome.
Re: Testing
Posted: Tue Sep 29, 2020 12:17 am
by Dan Simpson
It looks great on macOS 10.15.7 with Safari Version 14.0 (15610.1.28.1.9, 15610)
Re: Testing
Posted: Tue Sep 29, 2020 4:44 am
by pcscote
Dan Simpson wrote: ↑Tue Sep 29, 2020 12:17 am
It looks great on macOS 10.15.7 with Safari Version 14.0 (15610.1.28.1.9, 15610)
Same here! ... also look great with Firefox 81.0 and Chrome 85.0.4183.121.
Re: Testing
Posted: Sun Oct 25, 2020 9:08 pm
by amafan
Like it.
Re: Testing
Posted: Fri Nov 05, 2021 8:25 am
by rudi
ping - ping
Re: Testing
Posted: Thu Aug 31, 2023 2:03 pm
by PierreMengisen
\( {\Sigma}\ {xy^{-1}}\) plutôt que \( {\Sigma}\ {x/y}\)
\( {\Sigma}\ {x^{-1}}y\) plutôt que \( {\Sigma}\ {^1/xy}\)