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Matteo Cantiello edited Equation.tex
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\section*{Counting Civilizations}
In order to estimate the number of technological civilizations that might exist among the stars, in 1961 Frank Drake proposed the following simple equation
$N = R \times f_p \times n_e \times f_l \times f_i \times f_c \times L$
\begin{itemize}
\item $N$ is the number of civilizations in the Milky Way Galaxy with whom we could make contact.
\item $R$ is the rate of star formation, which tells how many stars are born every year in our Galaxy.
\item $n_e$ is the average number of habitable planets in any planetary system
\end{itemize}
All the $f$ terms are factors $\le 1$:
\begin{itemize}
\item $f_p$ is the fraction of stars that have planets
\item $f_l$ is the fraction of planets where life actually begins
\item $f_i$ is the fraction of life-bearing planets that develop an intelligent life-form
\item $f_c$ is the fraction of intelligent civilization that decide to communicate
\end{itemize}
Finally $L$ is the longevity of a communicative civilization (in years). Humankind has been "communicative" only for a few decades. A detection (or the complete absence of signal) would put strong constraints on $L$, in a sense telling something about the usual course of civilizations. That is the future of humankind.