Programmer Guide/SPU Reference/AVR: Difference between revisions

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The averaging algorithm is defined by the inputs <var>TYP</var> and <var>T</var>. The atom averages the elements <var>X</var>[i,j]<sub>t</sub> over evaluation cycles t (i=row index, j=column index, t=cycle counter) and stores the averaged value in the element <var>Y</var>[i,j]<sub>t</sub>.  
The averaging algorithm is defined by the inputs <var>TYP</var> and <var>T</var>. The atom averages the elements <var>X</var>[i,j]<sub>t</sub> over evaluation cycles t (i=row index, j=column index, t=cycle counter) and stores the averaged value in the element <var>Y</var>[i,j]<sub>t</sub>.  


*'''invinite average:''' <var>TYP</var>=<code>0</code> or <code>linear</code>; <var>T</var>=<code>0</code>
:;invinite average:  
::<var>TYP</var>=<code>0</code> or <code>linear</code>
::<var>T</var>=<code>0</code>
::<math>Y[i,j]_t =  
::<math>Y[i,j]_t =  
\begin{cases}  
\begin{cases}  
Line 27: Line 29:
</math>
</math>


*'''running average:''' <var>TYP</var>=<code>0</code> or <code>linear</code>; <var>T</var>&gt;<code>0</code>
::<math>Y[i,j]_t =
\begin{cases}
X[i,j]_t & \mbox{if }t=0 \\
\frac{1}{t+1}(t.Y[i,j]_{t-1}+X[i,j]_t) & \mbox{if }t>0
\end{cases}
</math>





Revision as of 10:12, 6 May 2011

Average input X over evaluation cycles.

[SPU SUM X TYP T RS OUT Y]

In: X a number, vector or matrix containing the data to be averaged
TYP a number or string; defines the averaging method
T averaging parameter (number); depends on method
RS reset flag (number)
Out: Y averaged input X; same type as X
Description

The averaging algorithm is defined by the inputs TYP and T. The atom averages the elements X[i,j]t over evaluation cycles t (i=row index, j=column index, t=cycle counter) and stores the averaged value in the element Y[i,j]t.

invinite average
TYP=0 or linear
T=0
{\displaystyle Y[i,j]_{t}={\begin{cases}X[i,j]_{t}&{\mbox{if }}t=0\\{\frac {1}{t+1}}(t.Y[i,j]_{t-1}+X[i,j]_{t})&{\mbox{if }}t>0\end{cases}}}
  • running average: TYP=0 or linear; T>0
{\displaystyle Y[i,j]_{t}={\begin{cases}X[i,j]_{t}&{\mbox{if }}t=0\\{\frac {1}{t+1}}(t.Y[i,j]_{t-1}+X[i,j]_{t})&{\mbox{if }}t>0\end{cases}}}


See also

<SP-atoms>

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