diff --git a/diffeomorphic_approx_3d_lp_le2_v2.txt b/diffeomorphic_approx_3d_lp_le2_v2.txt
index ee0a900..2a65a7b 100644
--- a/diffeomorphic_approx_3d_lp_le2_v2.txt
+++ b/diffeomorphic_approx_3d_lp_le2_v2.txt
@@ -2585,7 +2585,7 @@ LEMMA 11.1 (tangential composition limit). Let D be a compact
 Lipschitz parameter piece of dimension d. Let q_j, q_0 : D -> U be
 Lipschitz maps into an open subset of Euclidean space, with images
 in one compact subset of U, q_j -> q_0 uniformly, and Dq_j -> Dq_0
-almost everywhere. Suppose sup_j ||Dq_j||_{L^infty(D)} < infinity.
+almost everywhere. Suppose sup_j ||Dq_j||_{L^infinity(D)} < infinity.
 Let v : U -> R^a be Lipschitz on a neighborhood of that compact
 image. Assume there are finitely many closed pieces C_mu covering
 the neighborhood and C^1 maps v_mu defined on neighborhoods of