[Laszlo-checkins] r11694 - openlaszlo/trunk/docs/src/developers

[lou@openlaszlo.org]

Author: lou
Date: 2008-11-05 06:00:25 -0800 (Wed, 05 Nov 2008)
New Revision: 11694

Modified:
   openlaszlo/trunk/docs/src/developers/proxied.dbk
   openlaszlo/trunk/docs/src/developers/views.dbk
Log:
Change 20081105-lou-l by lou at loumac.local on 2008-11-05 09:56:23 AST
    in /Users/lou/src/svn/openlaszlo/trunk
    for http://svn.openlaszlo.org/openlaszlo/trunk

Summary: dguide: fix minor typos

Bugs Fixed: LPP-4762

Technical Reviewer: (pending)
QA Reviewer: (pending)
Doc Reviewer: (pending)

Details: fix the two remaining minor typos. All other pending issues have been
moved to their own JIRAs.
    
Tests: visual verify



Modified: openlaszlo/trunk/docs/src/developers/proxied.dbk
===================================================================
--- openlaszlo/trunk/docs/src/developers/proxied.dbk	2008-11-05 13:59:21 UTC (rev 11693)
+++ openlaszlo/trunk/docs/src/developers/proxied.dbk	2008-11-05 14:00:25 UTC (rev 11694)
@@ -289,7 +289,7 @@
 this is often instructive.</para>
 
 <para/></section></section><section><title>
-Development/deployment workflow with for serverless applications: 
+Development/deployment workflow for serverless applications: 
 </title>
 <para>
 The development process for serverless applications is a simple variation on the usual Laszlo cycle:

Modified: openlaszlo/trunk/docs/src/developers/views.dbk
===================================================================
--- openlaszlo/trunk/docs/src/developers/views.dbk	2008-11-05 13:59:21 UTC (rev 11693)
+++ openlaszlo/trunk/docs/src/developers/views.dbk	2008-11-05 14:00:25 UTC (rev 11694)
@@ -379,7 +379,7 @@
 <para>
 Views rotate around the registration point. By default, <literal>xoffset</literal> and <literal>yoffset</literal> values are both zero and the 
 registration point is in the upper left corner of each view. Offsets allow you to change the rotation point.  In the example below,
-the pivot point of the red square is the origin is its upper left corner; the pivot point of the blue square is its center (where x and y are set to "20").
+the pivot point of the red square is its upper left corner; the pivot point of the blue square is its center (where x and y are set to "20").
 
 </para>