diff --git a/src/Warm-Ups/Mario Kart/main.tex b/src/Warm-Ups/Mario Kart/main.tex
deleted file mode 100755
index f5af8a0..0000000
--- a/src/Warm-Ups/Mario Kart/main.tex	
+++ /dev/null
@@ -1,54 +0,0 @@
-\documentclass[
-	solutions,
-	hidewarning,
-	singlenumbering,
-	nopagenumber
-]{../../../lib/tex/ormc_handout}
-\usepackage{../../../lib/tex/macros}
-
-
-\title{Warm-Up: Mario Kart}
-\uptitler{\smallurl{}}
-\subtitle{Prepared by Mark on \today}
-
-
-\begin{document}
-
-	\maketitle
-
-	\problem{}
-	A standard Mario Kart cup consists of 12 players and four races. \par
-	Each race is scored as follows:
-	\begin{itemize}
-		\item 15 points are awarded for first place;
-		\item 12 for second;
-		\item and $(13 - \text{place})$ otherwise.
-	\end{itemize}
-	In any one race, no players may tie.
-	A player's score at the end of a cup is the sum of their scores for each of the four races.
-
-	\vspace{2mm}
-
-	An $n$-way tie occurs when the top $n$ players have the same score at the end of a round. \par
-	What is the largest possible $n$, and how is it achieved?
-
-	\begin{solution}
-		A 12-way tie is impossible, since the total number of point is not divisible by 12.
-
-		\vspace{2mm}
-
-		A 11-way tie is possible, with a top score of 28:
-		\begin{itemize}
-			\item Four players finish $1^\text{st}$, $3^\text{ed}$, $11^\text{th}$, and $12^\text{th}$;
-
-			% spell:off
-			\item Four players finish $2^\text{nd}$, $4^\text{th}$, $9^\text{th}$, and $10^\text{th}$;
-			% spell:on
-
-			\item Two players finish fifth twice and seventh twice,
-			\item One player finishes sixth in each race.
-		\end{itemize}
-		The final player always finishes eighth, with a non-tie score of 20.
-	\end{solution}
-
-\end{document}
\ No newline at end of file
diff --git a/src/Warm-Ups/Mario Kart/main.typ b/src/Warm-Ups/Mario Kart/main.typ
new file mode 100644
index 0000000..4c594b9
--- /dev/null
+++ b/src/Warm-Ups/Mario Kart/main.typ	
@@ -0,0 +1,41 @@
+#import "@local/handout:0.1.0": *
+
+#show: doc => handout(
+  doc,
+  quarter: link(
+    "https://betalupi.com/handouts",
+    "betalupi.com/handouts",
+  ),
+
+  title: [Warm-Up: Mario Kart],
+  by: "Mark",
+)
+
+#problem()
+A standard Mario Kart cup consists of 12 players and four races. \
+Each race is scored as follows:
+- 15 points are awarded for first place;
+- 12 for second;
+- and $(13 - #text("place"))$ otherwise.
+
+In any one race, no players may tie. \
+A player's score at the end of a cup is the sum of their scores for each of the four races.
+
+#v(2mm)
+
+An $n$-way tie occurs when the top $n$ players have the same score at the end of a round. \
+What is the largest possible $n$, and how is it achieved?
+
+#solution([
+  A 12-way tie is impossible, since the total number of point is not divisible by 12.
+
+  #v(2mm)
+
+  A 11-way tie is possible, with a top score of 28:
+  - Four players finish $1^#text("st")$, $3^#text("ed")$, $11^#text("th")$, and $12^#text("th")$;
+  - Four players finish $2^#text("nd")$, $4^#text("th")$, $9^#text("th")$, and $10^#text("th")$;
+  - Two players finish fifth twice and seventh twice,
+  - One player finishes sixth in each race.
+  The final player always finishes eighth, with a non-tie score of 20.
+
+])