Updates from sec committee review

Signed-off-by: James Dinan <[email protected]>
jdinan · Mar 24, 2020 · fbdaeb6 · fbdaeb6
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diff --git a/content/shmem_team_split_2d.tex b/content/shmem_team_split_2d.tex
@@ -50,7 +50,7 @@
 The size of the \VAR{y} dimension will be equal to $\lceil N \div xrange \rceil$, where
 \VAR{N} is the size of the parent team. In other words,
 $xrange \times yrange \geq N$, so that every \ac{PE} in the parent team has a
-unique \VAR{(x,y)} location the 2D Cartesian space. The resulting \VAR{xaxis\_team}
+unique \VAR{(x,y)} location in the 2D Cartesian space. The resulting \VAR{xaxis\_team}
 and \VAR{yaxis\_team} correspond to the calling \ac{PE}'s row and column, respectively, in the
 2D Cartesian space.
 

diff --git a/content/shmem_team_split_strided.tex b/content/shmem_team_split_strided.tex
@@ -50,7 +50,7 @@
   i \in \mathbb{Z}_{size-1}
 \end{equation*}
 where $\mathbb{Z}$ is the set of natural numbers ($0, 1, \dots$), $N$ is the
-number of \acp{PE} in the parent team and $size$ is a positivie number indicating
+number of \acp{PE} in the parent team and $size$ is a positive number indicating
 the number of \acp{PE} in the new team. The index $i$ specifies the number of
 the given PE in the new team. Thus, \acp{PE} in the new team remain in the same
 relative order as in the parent team.