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[Pierre-Henri Jondot <address@hidden>]

Hi Giovanni,

Many thanks for this answer, or I should say these two answers !

Regards,

Pierre-Henri

Le 3 mars 2023 à 23:05, Giovanni Piredda <address@hidden> a écrit :

Hi Pierre-Henri,

please take a look at this forum post:

http://forum.texmacs.cn/t/paste-from-latex-via-keyboard-shortcuts/1198/7

In the posts preceding it, there is a discussion on how to find it out. It takes a bit of work, i.e. as far as I know it is not documented (if someone knows please let me know).

Giovanni

On 02.03.23 11:21, Pierre-Henri Jondot wrote:

Hi everyone,

Despite my using TeXmacs regularly now for more than 18 months now, I still need assistance it seems.

I do use the « paste from latex » extensively, so I figured now would be the time to add some shortcut indeed to my-init-texmacs.scm.

I couldn’t find the name of the scheme command that does this special paste, so I have no idea what to put in my-init-texmacs. 

Worse, I just don’t know where to look for it ! I tried to parse the jollywriter, the manual, including Scheme-extensions->Browse symbols documentation (this one looked promising, but I couldn’t find what I was looking for)…

So I’d be thankful for to receive assistance as regards :

- what to put in my-init-texmacs.scm to add such a shortcut

- what part of the manual would have allowed me to find the answer of the former question by myself !

Thanks,

Pierre-Henri

Le 14 févr. 2023 à 11:50, Julien Frontisi <address@hidden> a écrit :

Hi ! It does work here if you use the menu Edit > Paste From > Latex  :

<Capture d’écran 2023-02-14 à 11.46.36.png>

Otherwise, it will just add the code to the document. 

It’s possible to create a shortcut and add it to your my-init-texmacs.scm  if you use this a lot.

Julien

Le 14 févr. 2023 à 11:22, Eduardo M M Mendes <address@hidden> a écrit :

\left[\sigma  \left(\left(\xi_{2}-1\right) x +y \xi_{3}\right),  \frac{\left(-\sigma  \xi_{2}-1\right) y \xi_{3}-x z \xi_{8}}{\xi_{3}},  \frac{\left(\sigma  \xi_{2}^{2}+\left(-\sigma +1\right) \xi_{2}-z \xi_{8}-\rho \right) \beta +x^{2} \xi_{2}+x y \xi_{3}}{\xi_{8}} \right]