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commit 4fa95ec925248aebe6c627c18bb6adc1b9e7a781
Author: buildbot <[email protected]>
AuthorDate: Sun Feb 21 23:57:42 2021 +0000
Automatic Site Publish by Buildbot
---
output/docs/Quantiles/Definitions.html | 15 ++++++++-------
1 file changed, 8 insertions(+), 7 deletions(-)
diff --git a/output/docs/Quantiles/Definitions.html
b/output/docs/Quantiles/Definitions.html
index 085f717..4390d14 100644
--- a/output/docs/Quantiles/Definitions.html
+++ b/output/docs/Quantiles/Definitions.html
@@ -517,13 +517,14 @@
<h2 id="what-is-a-rank">What is a rank?</h2>
<p>Given an ordered set of values the term rank can be defined two different
ways.</p>
-<blockquote>
- <p>The <strong><em>natural rank</em></strong> is a <em>natural number</em>
from the set of one-based, natural numbers, ℕ<sub>1</sub>, and is derived by
enumerating an ordered set of values, starting with the value 1, up to
<em>n</em>, the number of values in the set.</p>
-</blockquote>
-
-<blockquote>
- <p>The <strong><em>normalized rank</em></strong> is a number between 0 and 1
computed by dividing the <em>natural rank</em> by the total number of values in
the set, <em>n</em>. Thus, for finite sets, any <em>normalized rank</em> is in
the range (0, 1]. Normalized ranks are often written as a percent. But don’t
confuse percent with percentile! This will be explained below.</p>
-</blockquote>
+<ul>
+ <li>
+ <p>The <strong>natural rank</strong> is a <strong>natural number</strong>
from the set of one-based, natural numbers, ℕ<sub>1</sub>, and is derived by
enumerating an ordered set of values, starting with the value 1, up to
<em>n</em>, the number of values in the set.</p>
+ </li>
+ <li>
+ <p>The <strong><em>normalized rank</em></strong> is a number between 0 and
1 computed by dividing the <em>natural rank</em> by the total number of values
in the set, <em>n</em>. Thus, for finite sets, any <em>normalized rank</em> is
in the range (0, 1]. Normalized ranks are often written as a percent. But don’t
confuse percent with percentile! This will be explained below.</p>
+ </li>
+</ul>
<p>In our sketch library and documentation, when we refer to <em>rank</em>, we
imply <em>normalized rank</em>. However, in this tutorial, we will sometimes
use <em>natural ranks</em> to simplify the examples.</p>
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