diff --git a/metric_entropy_duality_counterexamples_v2.txt b/metric_entropy_duality_counterexamples_v2.txt
index 12d3322..75fb600 100644
--- a/metric_entropy_duality_counterexamples_v2.txt
+++ b/metric_entropy_duality_counterexamples_v2.txt
@@ -46,8 +46,8 @@ Milman proved that the n-th roots of the two covering numbers are comparable,
 which on the logarithmic scale leaves an additive error of order n. Bourgain,
 Pajor, Szarek and Tomczak-Jaegermann obtained entropy-number comparisons under
 geometric or sequence-regularity hypotheses, and estimates whose loss depends
-on the rank.
-Thus a single universal pair for all bodies and dimensions was open.
+on the rank. Thus a single universal pair for all bodies and dimensions was
+open.
 
 Available at ./bourgain-pajor-szarek-tomczak-1989-duality-entropy-numbers-ihes-m89-01.pdf