Recovery_days format as int in description
@@ -130,7 +130,7 @@ $$\\beta$$ can be interpreted as the _effective contact rate_:
$\\gamma$ is the inverse of the mean recovery time, in days. I.e.: if $\\gamma = 1/{recovery_days}$, then the average infection will clear in {recovery_days} days.
-An important descriptive parameter is the _basic reproduction number_, or $R_0$. This represents the average number of people who will be infected by any given infected person. When $R_0$ is greater than 1, it means that a disease will grow. Higher $R_0$'s imply more rapid growth. It is defined as """.format(recovery_days=recovery_days, c='c'))
+An important descriptive parameter is the _basic reproduction number_, or $R_0$. This represents the average number of people who will be infected by any given infected person. When $R_0$ is greater than 1, it means that a disease will grow. Higher $R_0$'s imply more rapid growth. It is defined as """.format(recovery_days=int(recovery_days) , c='c'))
st.latex("R_0 = \\beta /\\gamma")
st.markdown("""
