diff --git a/abundance_terminal_threefolds_charp_v2.txt b/abundance_terminal_threefolds_charp_v2.txt
index 0d9f2bb..0d5e5a1 100644
--- a/abundance_terminal_threefolds_charp_v2.txt
+++ b/abundance_terminal_threefolds_charp_v2.txt
@@ -68,7 +68,7 @@
 \maketitle
 
 \begin{abstract}
-Let $X$ be a projective $\Q$-factorial terminal threefold over an algebraically closed field of characteristic $p>3$. If the canonical divisor $K_X$ is nef and has numerical dimension one, then some positive multiple of $K_X$ has at least two independent global sections. Hence $K_X$ is semiample and has Kodaira dimension one. This edition explains the theorem, the strategy, and every main step in plain language, while keeping the mathematical details needed for a complete proof.
+Let $X$ be a projective $\Q$-factorial terminal threefold over an algebraically closed field of characteristic $p>3$. If the canonical divisor $K_X$ is nef and has numerical dimension one, then some positive multiple of $K_X$ has at least two independent global sections. Hence $K_X$ is semiample and has Kodaira dimension one.
 \end{abstract}