diff --git a/example/representations/dirichlet_l.cpp b/example/representations/dirichlet_l.cpp
index 8e466b0c9..14910fc10 100644
--- a/example/representations/dirichlet_l.cpp
+++ b/example/representations/dirichlet_l.cpp
@@ -5,7 +5,7 @@
 int main()
 {
     using boost::multiprecision::mpfr_float;
-    mpfr_float::default_precision(700);
+    mpfr_float::default_precision(900);
     using Real = mpfr_float;
 
     // See: Mathematical Constants II, Section 1.13 by Steven Finch.
@@ -113,7 +113,7 @@ int main()
 521698841993288727173249743"
     };
 
-    analyze(L5_12, "L₅(1/2");
+    analyze(L5_12, "L₅(1/2)");
 
   // L_8(1/2) in Finch.
   // Mathematica: N[DirichletL[8, 2, 1/2], 1005]
diff --git a/example/representations/soldner.cpp b/example/representations/soldner.cpp
index af76f79da..d212f8510 100644
--- a/example/representations/soldner.cpp
+++ b/example/representations/soldner.cpp
@@ -31,7 +31,7 @@ T soldner()
 
 int main() {
   using boost::multiprecision::mpfr_float;
-  mpfr_float::default_precision(400);
+  mpfr_float::default_precision(1000);
   using Real = mpfr_float;
   Real s = soldner<Real>();
   analyze(s, "μ");
diff --git a/include/boost/multiprecision/pslq.hpp b/include/boost/multiprecision/pslq.hpp
index 484c47157..d040d70d9 100644
--- a/include/boost/multiprecision/pslq.hpp
+++ b/include/boost/multiprecision/pslq.hpp
@@ -258,6 +258,12 @@ auto standard_pslq_dictionary() {
     m.emplace(exp(eim1), "exp(Ei(-1))");
 
     // These show up in a lot of identities in Finch:
+    auto gamma_14 = boost::math::tgamma(Real(1)/Real(3));
+    m.emplace(gamma_14, "Γ(1/4)");
+    // Don't put this in or the basis is linearly dependent with Gauss's constant:
+    //m.emplace(log(gamma_14), "ln(Γ(1/4))");
+    m.emplace(1/gamma_14, "1/Γ(1/4)");
+
     auto gamma_13 = boost::math::tgamma(Real(1)/Real(3));
     m.emplace(gamma_13, "Γ(1/3)");
     m.emplace(log(gamma_13), "ln(Γ(1/3))");