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diff --git a/Secondo anno/Elementi di probabilitÃ  e statistica/sections/4-statistica.tex b/Secondo anno/Elementi di probabilitÃ  e statistica/sections/4-statistica.tex
index ceb0766..629c2e0 100644
--- a/Secondo anno/Elementi di probabilitÃ  e statistica/sections/4-statistica.tex	
+++ b/Secondo anno/Elementi di probabilitÃ  e statistica/sections/4-statistica.tex	
@@ -197,6 +197,27 @@ a $P_\theta$).
     varianza, consistente, sempre per la LGN.
 \end{remark}
 
+\subsection{Rischio quadratico e preferibilitÃ }
+
+\begin{definition}[Rischio quadratico di uno stimatore]
+    Dato uno stimatore $U$ di $h : \Sigma \to \RR$, si definisce
+    \textbf{rischio quadratico} di $U$ per $\sigma$ il seguente valore:
+    \[
+        R_\sigma(U) = \EE[(U - h(\sigma))^2].
+    \]
+\end{definition}
+
+\begin{remark}
+    Se $U$ Ã¨ uno stimatore corretto di $h$, allora
+    $R_\sigma(U) = \Var^\sigma(U)$.
+\end{remark}
+
+\begin{definition}[PreferibilitÃ ]
+    Dati due stimatori $U$, $V$ di $h : \Sigma \to \RR$, si dice
+    che $U$ Ã¨ \textbf{preferibile} rispetto a $V$ se
+    $R_\sigma(U) \leq R_\sigma(V)$ per ogni $\sigma \in \Sigma$.
+\end{definition}
+
 \subsection{Stimatore di massima verosomiglianza}
 
 D'ora in avanti sottintenderemo di star lavorando sullo
