diff --git a/equivariant_jiang_su_stability_v2.txt b/equivariant_jiang_su_stability_v2.txt
index 8467728..30fa771 100644
--- a/equivariant_jiang_su_stability_v2.txt
+++ b/equivariant_jiang_su_stability_v2.txt
@@ -12,7 +12,7 @@ a unique tracial state; it is strongly self-absorbing, so
 $Z \cong Z \otimes Z$. The dimension-drop construction and these properties
 appear in the study of strongly self-absorbing algebras.
 
-./toms-winter-math0502211-strongly-self-absorbing.pdf
+./pdf/toms-winter-math0502211-strongly-self-absorbing.pdf
 
 Theorem. Let $A$ be a simple, separable, unital, infinite-dimensional,
 nuclear, stably finite C*-algebra with $A \cong A \otimes Z$. Let $G$ be a
@@ -44,14 +44,14 @@ nonunital case lies outside the present argument. Earlier affirmative
 cases cover finite algebras with finitely many rays of extremal traces and
 very weak comparison.
 
-./szabo-1904.10897-equivariant-property-si.pdf
+./pdf/szabo-1904.10897-equivariant-property-si.pdf
 
 Earlier characterizations of Z-absorption invoke a finiteness restriction
 on the trace simplex, which the present argument avoids: the Gaussian
 splittings are uniform over the whole trace space rather than derived from
 comparison of positive elements.
 
-./matui-sato-1111.1637-strict-comparison-Z-absorption.pdf
+./pdf/matui-sato-1111.1637-strict-comparison-Z-absorption.pdf
 
 Theorem 1.1 (Matui and Sato). Let $A$ be a unital separable simple
 infinite-dimensional nuclear C*-algebra with finitely many extremal
@@ -66,7 +66,7 @@ an action of a countable amenable group on a separable unital simple
 nuclear $Z$-stable C*-algebra. Then $\alpha$ has equivariant uniform
 property Gamma if and only if $\alpha$ is equivariantly Jiang-Su stable.
 
-./szabo-wouters-2301.12846-equivariant-property-gamma.pdf
+./pdf/szabo-wouters-2301.12846-equivariant-property-gamma.pdf
 
 The forward implication is the absorption step; it remains to construct
 the required invariant central trace splittings uniformly over the whole
@@ -82,7 +82,7 @@ compact convex set, and each trace on the simple algebra $A$ is faithful,
 because its null space is a closed two-sided ideal not containing the
 unit.
 
-./haagerup-1403.7653-quasitraces-are-traces.pdf
+./pdf/haagerup-1403.7653-quasitraces-are-traces.pdf
 
 Theorem 5.11 (Haagerup). Quasitraces on exact unital C*-algebras are traces.
 Corollary 5.12 (Haagerup). Every stably finite unital exact C*-algebra has a trace state.