a few missing braces

blueprint/src/chapter/main.tex

@@ -4948,11 +4948,11 @@ \section{Separated Trees}
         \eqref{T*Hölder1} \le \frac{2^{151a^3}}{\mu(B(c(\fp), 4D^{s(\fp)}))} \left(\frac{\rho(y,y')}{D^{s(\fp)}}\right)^{\tau'} \int_{E(\fp)}|g(x)| \, \mathrm{d}\mu(x)\,.
     $$
 
-    If $y,y' \notin B(c(\fp), 5D^{s(\fp)})$, then $T_\fp^*g(y) = T_\fp^*g(y') = 0$, by \eqref{eq Ks supp t} and the triangle inequality. Then \eqref{T*Hölder2} holds.
+    If $y,y' \notin B(c(\fp), 5D^{s(\fp)})$, then $T_{\fp}^*g(y) = T_{\fp}^*g(y') = 0$, by \eqref{eq Ks supp t} and the triangle inequality. Then \eqref{T*Hölder2} holds.
 
     Finally, if $y \in B(c(\fp), 5D^{s(\fp)})$ and $y' \notin B(c(\fp), 5D^{s(\fp)})$, then
     $$
-        |e(Q(\fu)(y)) T_{\fp}^* g(y) - e(Q(\fu)(y')) T_{\fp}^* g(y')| = |T_\fp^* g(y)|
+        |e(Q(\fu)(y)) T_{\fp}^* g(y) - e(Q(\fu)(y')) T_{\fp}^* g(y')| = |T_{\fp}^* g(y)|
     $$
     $$
         \le \int_{E(\fp)} |K_{s(\fp)}(x,y)| |g(x)| \, \mathrm{d}\mu(x)\,.
@@ -4981,7 +4981,7 @@ \section{Separated Trees}
     $$
     Plugging this in and using $a \ge 4$, we get
     $$
-        |T_\fp^* g(y)| \le   \frac{2^{103a^3}}{\mu(B(c(\fp), 4D^{s(\fp)}))} \left(\frac{\rho(y,y')}{D^{s(\fp)}}\right)^{\tau'} \int_{E(\fp)} |g(x)| \, \mathrm{d}\mu(y)\,,
+        |T_{\fp}^* g(y)| \le   \frac{2^{103a^3}}{\mu(B(c(\fp), 4D^{s(\fp)}))} \left(\frac{\rho(y,y')}{D^{s(\fp)}}\right)^{\tau'} \int_{E(\fp)} |g(x)| \, \mathrm{d}\mu(y)\,,
     $$
     which completes the proof of the lemma.
 \end{proof}

docs/_layouts/default.html

@@ -45,7 +45,7 @@ <h2 class="project-tagline">{{ page.description | default: site.description | de
     <footer class="site-footer">
       {% if site.github.is_project_page %}
       <span class="site-footer-owner"><a href="{{ site.github.repository_url }}">{{ site.github.repository_name }}</a>
-        is maintained by Terence Tao from UCLA and Yaël Dillies from the University of Cambridge. Visit the repository on GitHub for the list of contributors.</span>
+        is maintained by Floris van Doorn. Visit the repository on GitHub for the list of contributors.</span>
       {% endif %}
     </footer>
   </main>