Antony feedback: change m to q since it is rational, not integer

main.tex

@@ -163,19 +163,19 @@ $\chern(F)$, and so we can write:
 	beta_min = var("beta", domain="real")
 	c_lower_bound = -(ts(beta=beta_min).rank(u)/ts().alpha).expand() + c
 
-	var("m", domain="real")
-	c_val = c_lower_bound + m
+	var("q", domain="real")
+	c_val = c_lower_bound + q
 \end{sagesilent}
 
 \begin{equation}
 	\label{eqn-cintermsofm}
 	c=\chern_1(E) = \sage{c_val}
-	\qquad 0 \leq m \leq \chern_1^{\beta_{-}}(F)
+	\qquad 0 \leq q \leq \chern_1^{\beta_{-}}(F)
 \end{equation}
 
 Furthermore, $\chern_1 \in \ZZ$ so we only need to consider
-$m \in \frac{1}{n} \ZZ \cap [0, \chern_1^{\beta_{-}}(F)]$.
-For the next subsections, we consider $m$ to be fixed with one of these values,
+$q \in \frac{1}{n} \ZZ \cap [0, \chern_1^{\beta_{-}}(F)]$.
+For the next subsections, we consider $q$ to be fixed with one of these values,
 and we shall be varying $\chern_0(E) = r$ to see when certain inequalities fail.