Two small fixes.

1 files changed, 2 insertions, 2 deletions

diff --git a/stokes.tex b/stokes.tex
index d9feafe..46ac6cf 100644
--- a/stokes.tex
+++ b/stokes.tex
@@ -42,7 +42,7 @@
   beyond a threshold, their hessians are gapped,  and are locally protected from Stokes points, whereas
   those of `many step replica-symmetry broken' have gapless hessians and
   Stokes points immediately proliferate.
-  A new matrix ensemble is found, playing the role that GUE plays for real landscapes in determining
+  A new matrix ensemble is found, playing the role that GOE plays for real landscapes in determining
   the topological nature of saddles.
 \end{abstract}
 
@@ -589,7 +589,7 @@ known as the global connection problem \cite{Howls_1997_Hyperasymptotics}. It
 is also difficult for us to reason rigorously about the properties of
 stationary point adjacency. However, we have a coarse argument for why, in
 generic cases with random actions, one should expect the typical number of adjacent
-stationary points to scale with a polynomial with dimension. First, notice that in
+stationary points to scale algebraically with dimension. First, notice that in
 order for two stationary points to be eligible to share a Stokes point, their thimbles
 must approach the same `good' region of complex configuration space. This is because weight is traded at Stokes points when a facet of
 one thimble flops over another between good regions. Therefore, one can draw