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[GNUnet-SVN] [gnunet] branch master updated: developer.texi: try to fix
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gnunet |
Subject: |
[GNUnet-SVN] [gnunet] branch master updated: developer.texi: try to fix buildbot failure. |
Date: |
Wed, 18 Oct 2017 06:35:11 +0200 |
This is an automated email from the git hooks/post-receive script.
ng0 pushed a commit to branch master
in repository gnunet.
The following commit(s) were added to refs/heads/master by this push:
new 7d624c472 developer.texi: try to fix buildbot failure.
7d624c472 is described below
commit 7d624c472ac3f0c2c4df16efef25f3f25aabcc45
Author: ng0 <address@hidden>
AuthorDate: Wed Oct 18 04:34:50 2017 +0000
developer.texi: try to fix buildbot failure.
---
doc/chapters/developer.texi | 12 +++---------
1 file changed, 3 insertions(+), 9 deletions(-)
diff --git a/doc/chapters/developer.texi b/doc/chapters/developer.texi
index f5493fd63..da8aa8a83 100644
--- a/doc/chapters/developer.texi
+++ b/doc/chapters/developer.texi
@@ -4547,15 +4547,9 @@ Let's close with a couple examples.
@table @asis
address@hidden Average: 10, std dev: 1 Here the estimate would be 2^10 = 1024
peers.@
-The range in which we can be 95% sure is: [2^8, 2^12] = [256, 4096]. We can be
-very (>99.7%) sure that the network is not a hundred peers and absolutely sure
-that it is not a million peers, but somewhere around a thousand.
-
address@hidden Average 22, std dev: 0.2 Here the estimate would be 2^22 = 4
Million peers.@
-The range in which we can be 99.7% sure is: [2^21.4, 2^22.6] = [2.8M, 6.3M].
-We can be sure that the network size is around four million, with absolutely
-way of it being 1 million.
address@hidden Average: 10, std dev: 1 Here the estimate would be 2^10 = 1024
peers. @footnote{The range in which we can be 95% sure is: [2^8, 2^12] = [256,
4096]. We can be very (>99.7%) sure that the network is not a hundred peers and
absolutely sure that it is not a million peers, but somewhere around a
thousand.}
+
address@hidden Average 22, std dev: 0.2 Here the estimate would be 2^22 = 4
Million peers. @footnote{The range in which we can be 99.7% sure is: [2^21.4,
2^22.6] = [2.8M, 6.3M]. We can be sure that the network size is around four
million, with absolutely way of it being 1 million.}
@end table
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