From mboxrd@z Thu Jan 1 00:00:00 1970 From: Uwe Brauer Subject: [quite bad] (was: org 2 odt latex math are ignored) Date: Tue, 07 Nov 2017 20:23:22 +0100 Message-ID: <8760alevv9.fsf@mat.ucm.es> References: <877ev2f0ej.fsf@mat.ucm.es> Mime-Version: 1.0 Content-Type: multipart/mixed; boundary="=-=-=" Return-path: Received: from eggs.gnu.org ([2001:4830:134:3::10]:39781) by lists.gnu.org with esmtp (Exim 4.71) (envelope-from ) id 1eC9TI-0006CD-BU for emacs-orgmode@gnu.org; Tue, 07 Nov 2017 14:23:41 -0500 Received: from Debian-exim by eggs.gnu.org with spam-scanned (Exim 4.71) (envelope-from ) id 1eC9TD-00078Q-Ss for emacs-orgmode@gnu.org; Tue, 07 Nov 2017 14:23:40 -0500 Received: from [195.159.176.226] (port=46748 helo=blaine.gmane.org) by eggs.gnu.org with esmtps (TLS1.0:RSA_AES_128_CBC_SHA1:16) (Exim 4.71) (envelope-from ) id 1eC9TC-00077f-8k for emacs-orgmode@gnu.org; Tue, 07 Nov 2017 14:23:35 -0500 Received: from list by blaine.gmane.org with local (Exim 4.84_2) (envelope-from ) id 1eC9T1-0005Uh-Ar for emacs-orgmode@gnu.org; Tue, 07 Nov 2017 20:23:23 +0100 List-Id: "General discussions about Org-mode." List-Unsubscribe: , List-Archive: List-Post: List-Help: List-Subscribe: , Errors-To: emacs-orgmode-bounces+geo-emacs-orgmode=m.gmane.org@gnu.org Sender: "Emacs-orgmode" To: emacs-orgmode@gnu.org --=-=-= Content-Type: text/plain >>> "Uwe" == Uwe Brauer writes: > Hi Ok I followed the instructions in http://orgmode.org/manual/Working-with-LaTeX-math-snippets.html#fn-1 First I tried the png solution #+OPTIONS: tex:dvipng I attach the solution together with the pdf file I generated converting org to latex. The difference is huge. Then I installed MathToWeb. And LaTeXML Set #+OPTIONS: LaTeX:t Mathtoweb was a bit better than png but not convert all of the constructions. Latexml confused to convert any math. Quite annoying I'd say. --=-=-= Content-Type: application/vnd.oasis.opendocument.text Content-Disposition: attachment; filename=inter-lateml.odt Content-Transfer-Encoding: base64 UEsDBAoAAAAAAFqiZ0texjIMJwAAACcAAAAIAAAAbWltZXR5cGVhcHBsaWNhdGlvbi92bmQub2Fz aXMub3BlbmRvY3VtZW50LnRleHRQSwMECgAAAAAAWqJnSwAAAAAAAAAAAAAAAAkAHABNRVRBLUlO Ri9VVAkAAxsHAlobBwJadXgLAAEE6AMAAAToAwAAUEsDBBQAAAAIAFqiZ0sjzrBNyAAAADUCAAAV ABwATUVUQS1JTkYvbWFuaWZlc3QueG1sVVQJAAMbBwJaGwcCWnV4CwABBOgDAAAE6AMAAK2RQQ6C MBBF9z0F6R6qrkxjYecJ9ABNGbRJO23oQOT2gomIURcmzGom+f+/3/RQ3bzLemiTDaj4ttjwDNCE 2uJF8fPpmO95VbJsmoPXaBtIJJ9LNpoxzafiXYsy6GSTRO0hSTIyRMA6mM4DknzXywduvhYtdrxk 7MVrrIN89LfDS+2htjqnIYLiOkZnjabRLXqsi0eFYkkuCG60YDWdc3nUdFVc/Kogyj8qTPlifN53 hglIU4tJsGJsosFBWjvVA+k5U3x8esnuUEsDBBQAAAAIAFqiZ0v+jG08YQwAAJZqAAALABwAY29u dGVudC54bWxVVAkAAxsHAlobBwJadXgLAAEE6AMAAAToAwAA7V3rctpIFv69PEUvU7tlTyJAwhfw Bk8lTmYmUybZipmqqVpmXE2rBRpLaqUljL0UbzEvMM+wj5D/80x7unVBEsLIXAxxgasI6j63/s6l 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incertidumbre de Mc La expresión para \(M_C\) esta dado por \[ M_C =f(M_f,T_{e},T_c,T_f)= \frac{M_f (T_e-T_f)}{(T_c-T_e)} -k \] donde la constante \(k\) no depende de \((T_c,T_e,T_f,M_f)\). La incertidumbre de \(M_c\) esta dado por \[ \Delta_{MC}= \sqrt{\left( \frac{\partial M_C}{\partial M_f}\Delta M_{f} \right)^2 + \left( \frac{\partial M_C}{\partial T_C}\Delta T_{C} \right)^2 + \left( \frac{\partial M_C}{\partial T_f}\Delta T_{f} \right)^2 + \left( \frac{\partial M_C}{\partial T_e}\Delta T_{e} \right)^2} \] Donde las derivadas parciales están dadas por \[ \sqrt{\frac{{\mathrm{dmf}}^2\, {\left(\mathrm{te} - \mathrm{tf}\right)}^2}{{\left(\mathrm{tc} - \mathrm{te}\right)}^2} + \frac{{\mathrm{dtf}}^2\, {\mathrm{mf}}^2}{{\left(\mathrm{tc} - \mathrm{te}\right)}^2} + \frac{{\mathrm{dte}}^2\, {\mathrm{mf}}^2\, {\left(\mathrm{tc} - \mathrm{tf}\right)}^2}{{\left(\mathrm{tc} - \mathrm{te}\right)}^4} + \frac{{\mathrm{dtc}}^2\, {\mathrm{mf}}^2\, {\left(\mathrm{te} - \mathrm{tf}\right)}^2}{{\left(\mathrm{tc} - \mathrm{te}\right)}^4}} \] \[ \frac{\partial M_C}{\partial M_f}= \frac{(T_e-T_f)}{(T_C-T_{e})} \] \[ \frac{\partial M_C}{\partial T_C}= -M_f\frac{(T_e-T_f)}{(T_C-T_{e})^2} \] \[ \frac{\partial M_C}{\partial T_f}= -M_f\frac{(T_e-T_f)}{(T_C-T_{e})} \] \[ \frac{\partial M_c}{\partial T_e}=M_f \frac{(T_C-T_e) - (-1)(T_{e}-T_{f})}{(T_C-T_e)^{2}}= M_f \frac{(T_C-T_f)}{(T_C-T_e)^{2}} \] Insertando los valores \[ T_c=30.8 \quad T_e=23.1 \quad T_f=13.9 \quad M_f=192.7 \] \[ \Delta M_1=0.1 \qquad \Delta M_2=0.01 \] Nos da \[ \Delta Mc= 6.7371 \approx 6.74 \] --=-=-= Content-Type: application/pdf Content-Disposition: attachment; filename=inter.pdf Content-Transfer-Encoding: base64 JVBERi0xLjUKJdDUxdgKMjUgMCBvYmoKPDwKL0xlbmd0aCAxNjU0ICAgICAgCi9GaWx0ZXIgL0Zs YXRlRGVjb2RlCj4+CnN0cmVhbQp42uVaS5MaNxC+8yvmCJVCVrfeSfkSl50ql31IZW9eH8YwdlEG 1mFxkp+fFvMAaRuYWcCH5OIdD6K71Y9Pn7qRxZdCFr+NZPb317vRizcQCnACweji7nMBIIWnR2u0 QO2Ku3nxYQyTKUgXxq/ulYbl7PvyYTJVJoznFf21crwsJx/v3r54g5CI0lIYCaRpJ+RrvQYs6RDB GIxrpu2iKVqBHuulr5ckF+14Vi4fNvHRjb9NpvRvtZkv5g/1h/Wb9vPq8CuLVbXdNMuqx21ZP81p F+NyAvVDLqXbwN44IJukdcVUSaG9SbdhDlcG4bt9vmxE2VSU0PGNJec2Tr2XiJzWIEKwxdQL1yx8 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