SymmetricProjection - Revision history

Nathaniel: Added info about the basis used when calling PARTIAL = 1

2022-05-06T14:04:05Z

Added info about the basis used when calling PARTIAL = 1

2015-04-06T13:27:33Z

getting rid of red links

2014-09-30T19:40:20Z

Two subsystems

2014-09-23T19:26:04Z

2012-11-21T20:13:21Z

2012-11-20T21:37:36Z

2012-11-20T21:03:18Z

Two subsystems

@@ Line 40: / Line 40: @@
 Note that the output of this function is always sparse. If you want a full matrix (not recommended for even moderately large <tt>DIM</tt> or <tt>P</tt>), you must explicitly convert it (as in the following example).
-===Two subsystems===
+===Three subsystems===
 To compute a matrix whose columns form an orthonormal basis for the symmetric subspace of three-qubit space, set <tt>PARTIAL = 1</tt>:
 <syntaxhighlight>

@@ Line 3: / Line 3: @@
 |desc=Produces the [[projection]] onto the [[symmetric subspace]]
 |req=[[opt_args]]<br />[[PermutationOperator]]<br />[[PermuteSystems]]<br />[[sporth]]
-|rel=[[SwapOperator]]
+|rel=[[AntisymmetricProjection]]<br />[[SwapOperator]]
 |upd=November 20, 2012
 |v=1.00}}

@@ Line 83: / Line 83: @@
 {{SourceCode|name=SymmetricProjection}}
 ==References==
 <references />

@@ Line 1: / Line 1: @@
 {{Function
 |name=SymmetricProjection
-|desc=Produces the [[projection]] onto the [[symmetric subspace]]
+|desc=Produces the projection onto the symmetric subspace
 |rel=[[AntisymmetricProjection]]<br />[[PermutationOperator]]<br />[[SwapOperator]]
 |cat=[[List of functions#Permutations_and_symmetry_of_subsystems|Permutations and symmetry of subsystems]]
 |upd=November 20, 2012
 |v=0.50}}
-<tt>'''SymmetricProjection'''</tt> is a [[List of functions|function]] that computes the [[orthogonal projection]] onto the [[symmetric subspace]] of two or more subsystems. The output of this function is always a sparse matrix.
+<tt>'''SymmetricProjection'''</tt> is a [[List of functions|function]] that computes the orthogonal projection onto the symmetric subspace of two or more subsystems. The output of this function is always a sparse matrix.
 ==Syntax==

@@ Line 36: / Line 36: @@
     (4,4)       1.0000
 </pre>
-Note that the output of this function is always sparse. If you want a full matrix (not recommended for even moderately large <tt>DIM</tt> or <tt>P</tt>), you must explicitly convert it, as in the following example).
+Note that the output of this function is always sparse. If you want a full matrix (not recommended for even moderately large <tt>DIM</tt> or <tt>P</tt>), you must explicitly convert it (as in the following example).
 ===Two subsystems===