remark_money_inflation

Add remark admonition for money_inflation.md

lectures/money_inflation.md

@@ -385,13 +385,21 @@ m_t & = b_{t-1} p_t
 \end{aligned}
 $$ (eq:method1) 
    
-**Remark 1:** method 1 uses an indirect approach to computing an equilibrium by first computing an equilibrium  $\{R_t, b_t\}_{t=0}^\infty$ sequence and then using it to back out an equilibrium  $\{p_t, m_t\}_{t=0}^\infty$  sequence.
-
+```{prf:remark}
+:label: method_1
+Method 1 uses an indirect approach to computing an equilibrium by first computing an equilibrium  $\{R_t, b_t\}_{t=0}^\infty$ sequence and then using it to back out an equilibrium  $\{p_t, m_t\}_{t=0}^\infty$  sequence.
+```
 
-**Remark 2:** notice that  method 1 starts by picking an **initial condition** $R_0$ from a set $[\frac{\gamma_2}{\gamma_1}, R_u]$. Equilibrium $\{p_t, m_t\}_{t=0}^\infty$ sequences are not unique.  There is actually a continuum of equilibria indexed by a choice of $R_0$ from the set $[\frac{\gamma_2}{\gamma_1}, R_u]$. 
+```{prf:remark}
+:label: initial_condition
+Notice that  method 1 starts by picking an **initial condition** $R_0$ from a set $[\frac{\gamma_2}{\gamma_1}, R_u]$. Equilibrium $\{p_t, m_t\}_{t=0}^\infty$ sequences are not unique.  There is actually a continuum of equilibria indexed by a choice of $R_0$ from the set $[\frac{\gamma_2}{\gamma_1}, R_u]$. 
+```
 
-**Remark 3:** associated with each selection of $R_0$ there is a unique $p_0$ described by
+```{prf:remark}
+:label: unique_selection
+Associated with each selection of $R_0$ there is a unique $p_0$ described by
 equation {eq}`eq:p0fromR0`.
+```
  
 ### Method 2