Improved formatting

mdps/lipschitz-mdps.qmd

@@ -430,10 +430,13 @@ $$ L_V = \frac{L_c}{1 - γ L_p}. $$
 The Lipschitz constant of $Q$ follows from @lem-lipschitz-LQ.
 :::
 
+:::{.callout-tip}
+### Example
 As discussed in @exm-lipschitz-inventory, the inventory management example is $(p + \max\{c_h,c_s\}, 1)$-Lipschitz. Therefore, @thm-lipschitz-opt implies that the value function of the inventory management problem is $L_V$-Lipschitz with 
 $$
   L_V = \frac{p + \max\{ c_h + c_s \}}{1 - γ}.
 $$
+:::
 
 
 :::{#thm-lipschitz}