From mboxrd@z Thu Jan 1 00:00:00 1970 From: Maxim Cournoyer Subject: Re: Matrix & Nheko Packaging Date: Fri, 25 Jan 2019 01:17:13 +0000 Message-ID: <18503DE9-EFB8-40FA-B26E-CDEBFDB47DD6@gmail.com> References: <87a7nnyfo2.fsf@posteo.net> <87in2ba8q7.fsf@ambrevar.xyz> <1f15b8c6-e006-396e-5803-3d770de850b3@riseup.net> Mime-Version: 1.0 Content-Type: text/plain; charset=utf-8 Content-Transfer-Encoding: quoted-printable Return-path: Received: from eggs.gnu.org ([209.51.188.92]:45701) by lists.gnu.org with esmtp (Exim 4.71) (envelope-from ) id 1gmrDi-0003ZY-W7 for guix-devel@gnu.org; Thu, 24 Jan 2019 21:27:51 -0500 Received: from Debian-exim by eggs.gnu.org with spam-scanned (Exim 4.71) (envelope-from ) id 1gmrA5-0008In-6Z for guix-devel@gnu.org; Thu, 24 Jan 2019 21:24:05 -0500 Received: from mail-it1-x131.google.com ([2607:f8b0:4864:20::131]:36306) by eggs.gnu.org with esmtps (TLS1.0:RSA_AES_128_CBC_SHA1:16) (Exim 4.71) (envelope-from ) id 1gmrA4-0008IM-VU for guix-devel@gnu.org; Thu, 24 Jan 2019 21:24:05 -0500 Received: by mail-it1-x131.google.com with SMTP id c9so7698173itj.1 for ; Thu, 24 Jan 2019 18:24:04 -0800 (PST) In-Reply-To: <1f15b8c6-e006-396e-5803-3d770de850b3@riseup.net> List-Id: "Development of GNU Guix and the GNU System distribution." List-Unsubscribe: , List-Archive: List-Post: List-Help: List-Subscribe: , Errors-To: guix-devel-bounces+gcggd-guix-devel=m.gmane.org@gnu.org Sender: "Guix-devel" To: guix-devel@gnu.org, swedebugia Hello! On January 24, 2019 12:05:06 PM UTC, swedebugia = wrote: >On 2018-10-09 09:18, Pierre Neidhardt wrote: >> I found out that there is an Emacs package for Matrix: >>=20 >> https://github=2Ecom/jgkamat/matrix-client-el/ >>=20 >> The authors claim it's not mature enough=2E I'll try it out and if >it's usable >> I'll package it for Guix :) > >How did it go? It's already packaged in Guix as emacs-matrix-client, no? I tried it myself before, but it was not performing well (it was very slow= )=2E I ended up using a Weechat relay + SSH connection, which works very well f= or my needs=2E Maxim