Fixed spelling in docs.

docs/html/node54.html

@@ -235,7 +235,7 @@ Default: <code>global=.true.</code>
 <DD>
 </DD>
 <DT><STRONG>Function value</STRONG></DT>
-<DD>is the dot product of subvectors <SPAN CLASS="MATH"><IMG
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  SRC="img20.png"
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@@ -244,7 +244,7 @@ Default: <code>global=.true.</code>
  ALT="$y$"></SPAN>.
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docs/html/node55.html

@@ -205,7 +205,7 @@ Specified as: an object of type descdata<TT>psb_desc_type</TT>.
 <DD>
 </DD>
 <DT><STRONG>res</STRONG></DT>
-<DD>is the dot product of subvectors <SPAN CLASS="MATH"><IMG
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  SRC="img20.png"
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docs/html/node56.html

@@ -204,13 +204,13 @@ Default: <code>global=.true.</code>
 <DD>
 </DD>
 <DT><STRONG>Function value</STRONG></DT>
-<DD>is the infinity norm of subvector <SPAN CLASS="MATH"><IMG
+<DD>is the infinity norm of vector <SPAN CLASS="MATH"><IMG
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  SRC="img20.png"
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 <BR>
 Scope: <B>global</B> unless the optional variable
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 Specified as: a long precision real number.
 </DD>

docs/html/node58.html

@@ -208,7 +208,7 @@ Default: <code>global=.true.</code>
  ALT="$x$"></SPAN>.
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 </DD>

docs/html/node60.html

@@ -203,13 +203,13 @@ Default: <code>global=.true.</code>
 <DD>
 </DD>
 <DT><STRONG>Function Value</STRONG></DT>
-<DD>is the 2-norm of subvector <SPAN CLASS="MATH"><IMG
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  SRC="img20.png"
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 <BR>
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 <BR>

docs/psblas-3.5.pdf

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docs/src/psbrout.tex

@@ -123,8 +123,8 @@ Else if $x$ and $y$ are complex vectors then it computes dot-product as:
 \[dot \leftarrow x^H y\]
 %% where:
 %% \begin{description}
-%% \item[$x$] represents the global subvector $x_{:,jx}$
-%% \item[$y$] represents the global subvector $y_{:,jy}$
+%% \item[$x$] represents the global vector $x_{:,jx}$
+%% \item[$y$] represents the global vector $y_{:,jy}$
 %% \end{description}
 
 \begin{verbatim}
@@ -183,21 +183,21 @@ Intent: {\bf in}.\\
 Specified as: a logical scalar.
 Default: \verb|global=.true.|\\
 %% \item[jx]  the column index of global dense matrix $x$,
-%% identifying the column of subvector $x$.\\
+%% identifying the column of vector $x$.\\
 %% Scope: {\bf global} \\
 %% Type: {\bf optional}; can only be present if $x$ and $y$ are of rank 2.\\
 %% Default: $jx = 1$.\\
 
 %% \item[jy]  the column index of global dense matrix $y$,
-%% identifying the column of subvector $y$.\\
+%% identifying the column of vector $y$.\\
 %% Scope: {\bf global} \\
 %% Type: {\bf optional}; can only be present if $x$ and $y$ are of rank 2.\\
 %% Default: $jy = 1$.\\
 %% Specified as: an integer variable $jy\ge 1$. 
 \item[\bf On Return] 
-\item[Function value] is the dot product of subvectors $x$ and $y$.\\
+\item[Function value] is the dot product of vectors $x$ and $y$.\\
 Scope: {\bf global}  unless the optional variable
-\verb|global=.false.| as been specified\\
+\verb|global=.false.| has been specified\\
 Specified as: a number of the data type indicated in Table~\ref{tab:f90dot}.
 \item[info] Error code.\\
 Scope: {\bf local} \\
@@ -284,7 +284,7 @@ Type: {\bf required}\\
 Intent: {\bf in}.\\
 Specified as: an object of type \descdata.
 \item[\bf On Return] 
-\item[res] is the dot product of subvectors $x$ and $y$.\\
+\item[res] is the dot product of vectors $x$ and $y$.\\
 Scope: {\bf global} \\
 Intent: {\bf out}.\\
 Specified as: a number or a rank-one array  of the data type indicated
@@ -315,7 +315,7 @@ else if $x$ is a complex vector then it computes the infinity-norm  as:
 \[ amax \leftarrow \max_i {(|re(x_i)| + |im(x_i)|)}\]
 %% where:
 %% \begin{description}
-%% \item[$x$] represents the global subvector $x_{:,jx}$
+%% \item[$x$] represents the global vector $x_{:,jx}$
 %% \end{description}
 
 \begin{verbatim}
@@ -366,16 +366,16 @@ Type: {\bf optional}.\\
 Intent: {\bf in}.\\
 Specified as: a logical scalar.
 Default: \verb|global=.true.|\\%% \item[jx]  the column index of global dense matrix $x$,
-%% identifying the column of subvector $x$.\\
+%% identifying the column of vector $x$.\\
 %% Scope: {\bf global} \\
 %% Type: {\bf optional}; can only be present if $x$ is of rank 2.\\	
 %% Default: $jx = 1$\\	
 %% Specified as: an integer variable $jx\ge 1$. 
 
 \item[\bf On Return] 
-\item[Function value] is the infinity norm of subvector $x$.\\
+\item[Function value] is the infinity norm of vector $x$.\\
 Scope: {\bf global} unless the optional variable
-\verb|global=.false.| as been specified\\
+\verb|global=.false.| has been specified\\
 Specified as: a long precision real number.
 \item[info] Error code.\\
 Scope: {\bf local} \\
@@ -530,7 +530,7 @@ Default: \verb|global=.true.|\\
 \item[\bf On Return] 
 \item[Function value] is the 1-norm of vector $x$.\\
 Scope: {\bf global} unless the optional variable
-\verb|global=.false.| as been specified\\
+\verb|global=.false.| has been specified\\
 Specified as: a long precision real  number.
 \item[info] Error code.\\
 Scope: {\bf local} \\
@@ -642,7 +642,7 @@ else if $x$ is a complex vector then it computes 2-norm  as:
 \[ nrm2 \leftarrow \sqrt{x^H x}\]
 %% where:
 %% \begin{description}
-%% \item[$x$] represents the global subvector $x_{:,jx}$
+%% \item[$x$] represents the global vector $x_{:,jx}$
 %% \end{description}
 
 \begin{table}[h]
@@ -692,16 +692,16 @@ Type: {\bf optional}.\\
 Intent: {\bf in}.\\
 Specified as: a logical scalar.
 Default: \verb|global=.true.|\\%% \item[jx]  the column index of global dense matrix $x$,
-%% identifying the column of subvector $x$.\\
+%% identifying the column of vector $x$.\\
 %% Scope: {\bf global} \\
 %% Type: {\bf optional}; can only be present if $x$ is of rank 2.\\	
 %% Default: $jx = 1$\\	
 %% Specified as: an integer variable $jx\ge 1$. 
 
 \item[\bf On Return] 
-\item[Function Value] is the 2-norm of subvector $x$.\\
+\item[Function Value] is the 2-norm of vector $x$.\\
 Scope: {\bf global} unless the optional variable
-\verb|global=.false.| as been specified\\
+\verb|global=.false.| has been specified\\
 Type: {\bf required} \\
 Specified as: a long precision real number.
 \item[info] Error code.\\
@@ -1040,13 +1040,13 @@ Specified as: a character variable.
 %% Default: \verb|min(size(x,2)-jx+1,size(y,2)-jy+1)|\\	
 %% Specified as: an integer variable $ k \ge 1$.
 %% \item[jx]  the column index of global dense matrix $x$,
-%% identifying the column of subvector $x$.\\
+%% identifying the column of vector $x$.\\
 %% Scope: {\bf global} \\
 %% Type: {\bf optional}; can only be present if $x$ is of rank 2.\\	
 %% Default: $iy = 1$\\	
 %% Specified as: an integer variable $jx\ge 1$. 
 %% \item[jy]  the column index of global dense matrix $y$,
-%% identifying the column of subvector $y$.\\
+%% identifying the column of vector $y$.\\
 %% Scope: {\bf global} \\
 %% Type: {\bf optional}; can only be present if $y$ is of rank 2.\\	
 %% Default: $jy = 1$\\