Mercurial > hg > mpdl-xml-content

comparison DESpecs/DESpecs_appendix.tex @ 13:facea8c79160

Find changesets by keywords (author, files, the commit message), revision number or hash, or revset expression.
DE Specs Version 2.1.1 Autumn 2011
author Klaus Thoden <kthoden@mpiwg-berlin.mpg.de>
date Thu, 02 May 2013 11:29:00 +0200
parents f9a6b8344c3a
children
comparison
equal deleted inserted replaced
12:f9a6b8344c3a 13:facea8c79160
19 \hline \\ 19 \hline \\
20 \ref{section page breaks} & §<pb>§ & page break & page number & \eins \\ 20 \ref{section page breaks} & §<pb>§ & page break & page number & \eins \\
21 \ref{section page breaks} & §<rh> </rh>§ & running head && \eins \\ 21 \ref{section page breaks} & §<rh> </rh>§ & running head && \eins \\
22 \\ 22 \\
23 \ref{section headings} & §<h> </h>§ & heading (or footer) && \eins \\ 23 \ref{section headings} & §<h> </h>§ & heading (or footer) && \eins \\
24 \ref{section paragraphs} & §<p> </p>§ & paragraph & §#§ & \eins \\ 24 \ref{section paragraphs} & §<p> </p>§ & paragraph & §#§ it & \eins \\
25 \ref{section block quotations} & §<q> </q>§ & block quotation && \eins \\ 25 \ref{section block quotations} & §<q> </q>§ & block quotation && \eins \\
26 \\ 26 \\
27 \ref{section columns} & §<col> </col>§ & column & column number & \eins \\ 27 \ref{section columns} & §<col> </col>§ & column & column number & \eins \\
28 \\ 28 \\
29 \ref{section tables basic rule} & §<tb> </tb>§ & table && \eins \\ 29 \ref{section tables basic rule} & §<tb> </tb>§ & table && \eins \\
174 \bold{<h>}Primùm, Diffinitiones.\bold{</h>} \\ 174 \bold{<h>}Primùm, Diffinitiones.\bold{</h>} \\
175 \bold{<p>}PVnctus e$t, cuius pars non e$t. 2 Linea, \\ 175 \bold{<p>}PVnctus e$t, cuius pars non e$t. 2 Linea, \\
176 e$t lõgitudo $ine latitudine: 3 cuius quidẽ \\ 176 e$t lõgitudo $ine latitudine: 3 cuius quidẽ \\
177 extremitates, $unt duo p\bs\tld{}ucta. 4 Linea re-\\ 177 extremitates, $unt duo p\bs\tld{}ucta. 4 Linea re-\\
178 cta, e$t ab uno puncto ad ali\bs\tld{}u breui$sima\\ 178 cta, e$t ab uno puncto ad ali\bs\tld{}u breui$sima\\
179 exten$io, in extremitates $uas eã recipiens.\bold{</p>}\\ 179 exten$io, in extremitates $uas eã recipiens.\\
180 \bold{<p>}5 Superficies e$t, quæ longitudinem & la\\ 180 5 Superficies e$t, quæ longitudinem & la\\
181 titudinem tantùm habet: 6 Cuius qui-\\ 181 titudinem tantùm habet: 6 Cuius qui-\\
182 dem termini, $unt line\li{ae}. 7 Superficies pla\\ 182 dem termini, $unt line\li{ae}. 7 Superficies pla\\
183 na, e$t ab una linea ad aliam breui$sima ex-\\ 183 na, e$t ab una linea ad aliam breui$sima ex-\\
184 ten$io, in extremitates $uas eam recipiens.\bold{</p>}\\ 184 ten$io, in extremitates $uas eam recipiens.\bold{</p>}\\
185 \bold{<fig>}\\ 185 \bold{<fig>}\\
186 \bold{<cap it>}Punctus, aut $ignum. Linea.\bold{</cap>}\\ 186 \bold{<cap it>}\bold{_}P\bold{_}unctus, aut $ignum. \bold{_}L\bold{_}inea.\bold{</cap>}\\
187 \bold{</fig>}\\ 187 \bold{</fig>}\\
188 \bold{<fig>}\\ 188 \bold{<fig>}\\
189 \bold{<cap it>}Su per fi ci es.\bold{</cap>}\\ 189 \bold{<cap it>}Su per fi ci es.\bold{</cap>}\\
190 \bold{</fig>}\\ 190 \bold{</fig>}\\
191 \bold{<p>}8 Angulus planus, e$t duar\bs\tld{}u linear\bs\tld{}u alternus contactus, quar\bs\tld{}u ex-\\ 191 \bold{<p>}8 Angulus planus, e$t duar\bs\tld{}u linear\bs\tld{}u alternus contactus, quar\bs\tld{}u ex-\\
192 pã$io e$t $uper $uperficies,\bold{<?>} applicatio´\li{que} nõ directa. 9 Quãdo autem\\ 192 pã$io e$t $uper $uperficies,\bold{<?>} applicatio´\li{que} nõ directa. 9 Quãdo autem\\
193 angul\bs\tld{}u continent duæ lineæ rect\li{ae}, rectilineus angulus nominatur.\bold{</p>}\\ 193 angul\bs\tld{}u continent duæ lineæ rect\li{ae}, rectilineus angulus nominatur.\\
194 \bold{<p>}10 Quãdo recta linea $uper rectã $teterit, duo´\li{que} anguli utrobi\li{que} fue\\ 194 10 Quãdo recta linea $uper rectã $teterit, duo´\li{que} anguli utrobi\li{que} fue\\
195 rint \li{ae}quales, eor\bs\tld{}u uter\li{que} rectus erit, linea´\li{que} lineæ $uper$tãs, ei cui $u-\\ 195 rint \li{ae}quales, eor\bs\tld{}u uter\li{que} rectus erit, linea´\li{que} lineæ $uper$tãs, ei cui $u-\\
196 per$tat, perp\bs\tld{}edicularis uoca\bs\tld{}t. 11 Angulus uerò qui recto maior e$t,\\ 196 per$tat, perp\bs\tld{}edicularis uoca\li{tur}. 11 Angulus uerò qui recto maior e$t,\\
197 obtu$us dicitur. 12 Angulus uerò minor recto, acutus appellatur.\bold{</p>}\\ 197 obtu$us dicitur. 12 Angulus uerò minor recto, acutus appellatur.\bold{</p>}\\
198 \bold{<fig>}\\ 198 \bold{<fig>}\\
199 \bold{<cap it>}Angulus planus.\bold{</cap>}\\ 199 \bold{<cap it>}\bold{_}A\bold{_}ngulus planus.\bold{</cap>}\\
200 \bold{</fig>}\\ 200 \bold{</fig>}\\
201 \bold{<fig>}\\ 201 \bold{<fig>}\\
202 \bold{<cap it>}Rectilineus.\bold{</cap>}\\ 202 \bold{<cap it>}\bold{_}R\bold{_}ectilineus.\bold{</cap>}\\
203 \bold{</fig>}\\ 203 \bold{</fig>}\\
204 \bold{<fig>}\\ 204 \bold{<fig>}\\
205 \bold{<cap it>}Angulus obliquus.\bold{</cap>}\\ 205 \bold{<cap it>}\bold{_}A\bold{_}ngulus obliquus.\bold{</cap>}\\
206 \bold{</fig>}\\ 206 \bold{</fig>}\\
207 \bold{<fig>}\\ 207 \bold{<fig>}\\
208 \bold{<cap it>}Linea perpend.\bold{</cap>}\\ 208 \bold{<cap it>}Linea perpend.\bold{</cap>}\\
209 \bold{<desc it>}a Acutus.\bold{</desc>}\\ 209 \bold{<desc it>}a Acutus.\bold{</desc>}\\
210 \bold{<desc it>}b Obtu$us.\bold{</desc>}\\ 210 \bold{<desc it>}b Obtu$us.\bold{</desc>}\\