diff --git a/.vscode/ltex.dictionary.en-US.txt b/.vscode/ltex.dictionary.en-US.txt
index 03dae99..59714f9 100644
--- a/.vscode/ltex.dictionary.en-US.txt
+++ b/.vscode/ltex.dictionary.en-US.txt
@@ -86,3 +86,4 @@ Mese
 Nevanlinna
 arithmetics
 Grauert
+Mok
diff --git a/MFO26.tex b/MFO26.tex
index d09d17c..4d42946 100644
--- a/MFO26.tex
+++ b/MFO26.tex
@@ -312,8 +312,12 @@ If $M$ is compact, a well-known conjecture in the field predicts that $B$ is
 projective space.  In the case where $B$ is smooth, Hwang established the
 conjecture more than 16 years ago in a celebrated paper.  There is new insight
 today, as Bakker--Schnell recently found a purely Hodge theoretic proof of
-Hwang's result in \cite{arXiv:2311.08977}.  Hopefully, these methods will give
-insight into the singular setting, which remains open to date.
+Hwang's result in \cite{arXiv:2311.08977}.  On the other hand Li--Tosatti found
+a more differential-geometric argument \cite{zbMATH07863260}, which relied
+heavily on a singular version of Mok's uniformization theorem. Even if both
+methods use results about rational curves, which confines them from the start to
+the smooth case, there is hope that they will give insight into the singular
+setting, which remains open to date.
 
 
 \paragraph{Non-compact Setting}
diff --git a/general.bib b/general.bib
index d5ab446..331c381 100644
--- a/general.bib
+++ b/general.bib
@@ -1,3 +1,19 @@
+@Article{zbMATH07863260,
+ Author = {Li, Yang and Tosatti, Valentino},
+ Title = {Special {K{\"a}hler} geometry and holomorphic {Lagrangian} fibrations},
+ FJournal = {Comptes Rendus. Math{\'e}matique. Acad{\'e}mie des Sciences, Paris},
+ Journal = {C. R., Math., Acad. Sci. Paris},
+ ISSN = {1631-073X},
+ Volume = {362},
+ Number = {S1},
+ Pages = {171--196},
+ Year = {2024},
+ Language = {English},
+ DOI = {10.5802/crmath.629},
+ Keywords = {14Jxx,53Cxx,32Qxx},
+ zbMATH = {7863260}
+}
+
 @misc{arXiv:2207.03283,
       title={Hyperbolicity in presence of a large local system}, 
       author={Yohan Brunebarbe},