[Git][NTPsec/ntpsec][master] Fix typos
Matt Selsky
gitlab at mg.gitlab.com
Wed Apr 26 05:41:12 UTC 2017
Matt Selsky pushed to branch master at NTPsec / ntpsec
Commits:
1cc21c31 by Matt Selsky at 2017-04-26T01:38:34-04:00
Fix typos
- - - - -
3 changed files:
- docs/driver_arbiter.txt
- docs/includes/mrufail.txt
- ntpclients/ntpviz
Changes:
=====================================
docs/driver_arbiter.txt
=====================================
--- a/docs/driver_arbiter.txt
+++ b/docs/driver_arbiter.txt
@@ -153,7 +153,7 @@ without relying on the accuracy of the local system clock, which
is exactly what an NTP implementation may not do without risking
perverse failure modes (especially at startup time).
-The only sure remedy is to be sure the Arbiter's firmware has been .
+The only sure remedy is to be sure the Arbiter's firmware has been
updated within the current GPS era.
'''''
=====================================
docs/includes/mrufail.txt
=====================================
--- a/docs/includes/mrufail.txt
+++ b/docs/includes/mrufail.txt
@@ -1,6 +1,6 @@
// Explain the MRU stall problem and why ntpq has 'direct' mode.
-Timestamp interpretation in this program is likely to to fail in flaky
+Timestamp interpretation in this program is likely to fail in flaky
ways if the local system clock has not already been approximately
synchronized to UTC. Querying a server based in a different
NTP era than the current one is especially likely to fail.
=====================================
ntpclients/ntpviz
=====================================
--- a/ntpclients/ntpviz
+++ b/ntpclients/ntpviz
@@ -1689,7 +1689,7 @@ in ppm or ppb.
<dd>The arithmetic mean: the sum of all the values divided by the
number of values.
The formula for mu is: "mu = (∑x<sub>i</sub>) / N".
-Whare x<sub>i</sub> denotes the data points and N is the number of data
+Where x<sub>i</sub> denotes the data points and N is the number of data
points.</dd>
<dt>ns, nanosecond:</dt>
@@ -1732,7 +1732,7 @@ arithmetic mean of the data set. The SD is simply the square root of
the variance of the data set. Two sigma is simply twice the standard
deviation. Three sigma is three times sigma. Smaller is better.<br>
The formula for sigma is: "σ = √[ ∑(x<sub>i</sub>-mu)^2 / N ]".
-Whare x<sub>i</sub> denotes the data points and N is the number of data
+Where x<sub>i</sub> denotes the data points and N is the number of data
points.</dd>
<dt>µs, us, microsecond:</dt>
View it on GitLab: https://gitlab.com/NTPsec/ntpsec/commit/1cc21c31a5d16de1f4f08cf832bfac0fc0c40470
---
View it on GitLab: https://gitlab.com/NTPsec/ntpsec/commit/1cc21c31a5d16de1f4f08cf832bfac0fc0c40470
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