Changes between Version 15 and Version 16 of WO1_Euclid_1607

Timestamp:

Mar 10, 2009, 12:02:20 PM (15 years ago)

Author:

Wolfgang Schmidle

Comment:

--

WO1_Euclid_1607

@@ -100 +100 @@
 pp.60-111: Index of all pseudo-Euclid theorems, with numbers that are not repeated in the main text
 
-p.111: some explanatory notes
-{{{
-<p it>ITAQVE in Codicibus Græc<007>s habentur in primo libro pro-
-po$itiones 48: In $ecundo, 14: In tertio, 37: in quarto, 16: In quin-
-to, 25: In $exto, 33: In $eptimo, 41: In ectauo, 27: In nono, 36: In
-dec<007>mo, 117: In vndecimo, 40: In duodecimo, 18: In tertiodecimo,
-18: In quartodecimo, 11: In quintodecimo, 5: Atque in vniuer-
-$um, 486.</p>
-<p it>PROPOSITIONES verò additæ, <007>n quinto l<007>bro, 9: In
-quartodecimo, 21: In quintodecimo, 16: In $extodecimo, 31: Atque
-@mnes numero, 77.</p>
-<p it>IN $choliis denique, & corollariis demon$trantur propo$itiones
-in primo libro, 108: In $ecundo, 21: In tertio, 54: In quarto, 23:
-In quinto, 26: In $exto, 99: In $eptim@, 33: In octauo, 37: In nono,
-40: In decimo, 67: In vndecimo, 25: In duodecimo, 28: In tertiode-
-cimo, 33: In quartodecimo, 27: In quintodecimo, 21: In $extodeci-
-mo, 29. Quæ omnes conficiunt numerum 671.</p>
-<h it>IN vniuer$um ergo 1234. propo$itiones in no$tro
-Euclide demon$tr antur.</h>
-}}}
+p.111: some explanatory notes:
+
+  * ITAQVE in Codicibus Græcis habentur in primo libro propoſitiones 48: In ſecundo, 14: In tertio, 37: in quarto, 16: In quinto, 25: In ſexto, 33: In ſeptimo, 41: In ectauo, 27: In nono, 36: In decimo, 117: In vndecimo, 40: In duodecimo, 18: In tertiodecimo, 18: In quartodecimo, 11: In quintodecimo, 5: Atque in vniuerſum, 486.
+  * PROPOSITIONES verò additæ, in quinto libro, 9: In quartodecimo, 21: In quintodecimo, 16: In ſextodecimo, 31: Atque omnes numero, 77.
+  * IN ſcholiis denique, & corollariis demonſtrantur propoſitiones in primo libro, 108: In ſecundo, 21: In tertio, 54: In quarto, 23: In quinto, 26: In ſexto, 99: In ſeptimo, 33: In octauo, 37: In nono, 40: In decimo, 67: In vndecimo, 25: In duodecimo, 28: In tertiodecimo, 33: In quartodecimo, 27: In quintodecimo, 21: In ſextodecimo, 29. Quæ omnes conficiunt numerum 671.
+  * IN vniuerſum ergo 1234. propoſitiones in noſtro Euclide demonſtrantur.
+