Difference between revisions of "TiedRank Command"

From GeoGebra Manual
Jump to: navigation, search
m (fixed examples format)
(command syntax: changed [ ] into ( ))
 
(3 intermediate revisions by 2 users not shown)
Line 1: Line 1:
<noinclude>{{Manual Page|version=4.2}}</noinclude>
+
<noinclude>{{Manual Page|version=5.0}}</noinclude>{{command|statistics}}
{{command|statistics}}
+
;TiedRank( &lt;List> )
;TiedRank[ <List> ]
+
:Returns a list, whose ''i''-th element is the rank of ''i''-th element of the given list ''L'' (rank of element is its position in [[Sort Command|Sort]](L)). If there are more equal elements in ''L'' which occupy positions from ''k'' to ''l'' in Sort[L], the mean of the  ranks from ''k'' to ''l'' are associated with these elements.
:Returns a list, whose ''i''-th element is the rank of ''i''-th element of the given list ''L'' (rank of element is its position in [[Sort Command|Sort]][L]). If there are more equal elements in ''L'' which occupy positions from ''k'' to ''l'' in Sort[L], the mean of the  ranks from ''k'' to ''l'' are associated with these elements.
+
:{{examples|
:{{examples|<div>
+
:*<code>TiedRank({4, 1, 2, 3, 4, 2})</code> returns  {5.5, 1, 2.5, 4, 5.5, 2.5}.
:*<code>TiedRank[{4, 1, 2, 3, 4, 2}]</code> returns  {5.5, 1, 2.5, 4, 5.5, 2.5}.
+
:*<code>TiedRank({3, 2, 2, 1})</code> returns {4, 2.5, 2.5, 1}.}}
:*<code>TiedRank[{3, 2, 2, 1}]</code> returns {4, 2.5, 2.5, 1}.}}
 
 
{{note|Also see [[OrdinalRank Command]] }}
 
{{note|Also see [[OrdinalRank Command]] }}

Latest revision as of 10:58, 6 October 2017


TiedRank( <List> )
Returns a list, whose i-th element is the rank of i-th element of the given list L (rank of element is its position in Sort(L)). If there are more equal elements in L which occupy positions from k to l in Sort[L], the mean of the ranks from k to l are associated with these elements.
Examples:
  • TiedRank({4, 1, 2, 3, 4, 2}) returns {5.5, 1, 2.5, 4, 5.5, 2.5}.
  • TiedRank({3, 2, 2, 1}) returns {4, 2.5, 2.5, 1}.
Note: Also see OrdinalRank Command
© 2024 International GeoGebra Institute