- From: Daniel Weck via cvs-syncmail <cvsmail@w3.org>
- Date: Thu, 14 Jul 2011 18:54:39 +0000
- To: public-css-commits@w3.org
Update of /sources/public/csswg/css3-speech
In directory hutz:/tmp/cvs-serv14872
Modified Files:
Overview.html Overview.src.html
Log Message:
minor typo
Index: Overview.html
===================================================================
RCS file: /sources/public/csswg/css3-speech/Overview.html,v
retrieving revision 1.84
retrieving revision 1.85
diff -u -d -r1.84 -r1.85
--- Overview.html 14 Jul 2011 18:33:30 -0000 1.84
+++ Overview.html 14 Jul 2011 18:54:37 -0000 1.85
@@ -2246,14 +2246,14 @@
value. The syntax of allowed values is a <<a
href="#number-def">number</a>> followed immediately by "st"
(semitones). A semitone interval corresponds to the step between each
- note on a equal temperament chromatic scale. A semitone can therefore be
- quantified as the difference between two consecutive pitch frequencies
- on such scale. The ratio between two consecutive frequencies separated
- by exactly one semitone is the twelfth root of two (approximately
- 1.05946). As a result, the value in Hertz corresponding to a semitone
- offset is relative to the initial frequency the offset is applied to (in
- other words, a semitone doesn't correspond to a fixed numerical value in
- Hertz).</p>
+ note on an equal temperament chromatic scale. A semitone can therefore
+ be quantified as the difference between two consecutive pitch
+ frequencies on such scale. The ratio between two consecutive frequencies
+ separated by exactly one semitone is the twelfth root of two
+ (approximately 1.05946). As a result, the value in Hertz corresponding
+ to a semitone offset is relative to the initial frequency the offset is
+ applied to (in other words, a semitone doesn't correspond to a fixed
+ numerical value in Hertz).</p>
<dt> <strong><percentage></strong>
@@ -2394,14 +2394,14 @@
value. The syntax of allowed values is a <<a
href="#number-def">number</a>> followed immediately by "st"
(semitones). A semitone interval corresponds to the step between each
- note on a equal temperament chromatic scale. A semitone can therefore be
- quantified as the difference between two consecutive pitch frequencies
- on such scale. The ratio between two consecutive frequencies separated
- by exactly one semitone is the twelfth root of two (approximately
- 1.05946). As a result, the value in Hertz corresponding to a semitone
- offset is relative to the initial frequency the offset is applied to (in
- other words, a semitone doesn't correspond to a fixed numerical value in
- Hertz).</p>
+ note on an equal temperament chromatic scale. A semitone can therefore
+ be quantified as the difference between two consecutive pitch
+ frequencies on such scale. The ratio between two consecutive frequencies
+ separated by exactly one semitone is the twelfth root of two
+ (approximately 1.05946). As a result, the value in Hertz corresponding
+ to a semitone offset is relative to the initial frequency the offset is
+ applied to (in other words, a semitone doesn't correspond to a fixed
+ numerical value in Hertz).</p>
<dt> <strong><percentage></strong>
Index: Overview.src.html
===================================================================
RCS file: /sources/public/csswg/css3-speech/Overview.src.html,v
retrieving revision 1.85
retrieving revision 1.86
diff -u -d -r1.85 -r1.86
--- Overview.src.html 14 Jul 2011 18:33:30 -0000 1.85
+++ Overview.src.html 14 Jul 2011 18:54:37 -0000 1.86
@@ -1789,13 +1789,13 @@
<dd>
<p> Specifies a relative change (decrement or increment) to the inherited value. The syntax
of allowed values is a <<a href="#number-def">number</a>> followed immediately by
- "st" (semitones). A semitone interval corresponds to the step between each note on a equal
- temperament chromatic scale. A semitone can therefore be quantified as the difference
- between two consecutive pitch frequencies on such scale. The ratio between two consecutive
- frequencies separated by exactly one semitone is the twelfth root of two (approximately
- 1.05946). As a result, the value in Hertz corresponding to a semitone offset is relative
- to the initial frequency the offset is applied to (in other words, a semitone doesn't
- correspond to a fixed numerical value in Hertz). </p>
+ "st" (semitones). A semitone interval corresponds to the step between each note on an
+ equal temperament chromatic scale. A semitone can therefore be quantified as the
+ difference between two consecutive pitch frequencies on such scale. The ratio between two
+ consecutive frequencies separated by exactly one semitone is the twelfth root of two
+ (approximately 1.05946). As a result, the value in Hertz corresponding to a semitone
+ offset is relative to the initial frequency the offset is applied to (in other words, a
+ semitone doesn't correspond to a fixed numerical value in Hertz). </p>
</dd>
<dt>
<strong><percentage></strong>
@@ -1929,13 +1929,13 @@
<dd>
<p> Specifies a relative change (decrement or increment) to the inherited value. The syntax
of allowed values is a <<a href="#number-def">number</a>> followed immediately by
- "st" (semitones). A semitone interval corresponds to the step between each note on a equal
- temperament chromatic scale. A semitone can therefore be quantified as the difference
- between two consecutive pitch frequencies on such scale. The ratio between two consecutive
- frequencies separated by exactly one semitone is the twelfth root of two (approximately
- 1.05946). As a result, the value in Hertz corresponding to a semitone offset is relative
- to the initial frequency the offset is applied to (in other words, a semitone doesn't
- correspond to a fixed numerical value in Hertz).</p>
+ "st" (semitones). A semitone interval corresponds to the step between each note on an
+ equal temperament chromatic scale. A semitone can therefore be quantified as the
+ difference between two consecutive pitch frequencies on such scale. The ratio between two
+ consecutive frequencies separated by exactly one semitone is the twelfth root of two
+ (approximately 1.05946). As a result, the value in Hertz corresponding to a semitone
+ offset is relative to the initial frequency the offset is applied to (in other words, a
+ semitone doesn't correspond to a fixed numerical value in Hertz).</p>
</dd>
<dt>
<strong><percentage></strong>
Received on Thursday, 14 July 2011 18:54:44 UTC