Are we alone in the Universe?
The emergence of life

Previous “Drake Equation” – Next “Fermi Paradox
We are thinking creatures living on a planet orbiting a pretty common star in a pretty common galaxy. Our home planet has been around for about 4.5 billion years, while the Universe is about 13.7 billion years old. We just learned that there are about 1 000 000 000 000 000 000 000 = \(10^{21}\) planets potentially similar to the Earth in the cosmos, a number larger than the amount of grains of sand found on every beach and every desert on Earth. Are we alone? To answer this question in 1961 scientist Frank Drake formulated his famous equation, which I discussed in the previous post of this series. The Drake equation calculates the number \(N\) of communicative civilizations in our Galaxy. In its 2015 form it reads:

\(N \approx 2\, f_l \, f_i \, f_c \, L\)

One of the most important factors in the equation is \(f_l\), the fraction of Earth-like planets in the habitable zone that develop life. It is a measure of the likelihood of life emergence. I won’t get into the interesting but complex debate about the definition of “life”. Instead I will use an operative, somewhat restrictive definition: “life as we know it”. Loosely meaning anything similar to what we’ve seen on Earth. One has to start somewhere.

How can we estimate the likelihood of life emergence? If life was impossible, nobody would know about it. Similarly, the fact that we see life on Earth can not be used to draw conclusions on how widespread life is in the Universe; if Earth were the only life-hosting planet in the cosmos, we would necessarily be living there. However, finding just another place outside Earth where life can be supported changes everything. Evidence of life (even fossil) on Mars or on a moon of Saturn or Jupiter would demonstrate that the emergence of life (biogenesis) does not require a very narrow, unlikely set of conditions.

I strongly believe we’ll see proof of the existence of life in other regions of the solar system very soon. Until that moment, an interesting argument used to constrain \(f_l\) is the rapidity of biogenesis on Earth. It is the following: imagine a lottery with life as first prize. If the emergence of life is a very unlikely outcome (requiring very specific conditions), then to win one has to play many times to get the winning ticket. If on the other hand winning the lottery is relatively easy (many winning tickets, meaning that many different combinations of environmental conditions lead to life) one needs to play just a few times before winning.

It turns out that biogenesis on Earth was fairly rapid compared to geologic time