Equivalence of Considerations

As the transformation shows overall, the Seager equation, after adaptation to sun-like stars, can be regarded as equivalent to the Special Basic Model 6.3. For this to be exactly the case, both equations must be equivalent to each other.

According to the basic model:	N_ze = A · F_sph · F_gae · F_Liz
The Seager approach provides:	N = A · F_sph · F_k· F_Liz

It must then apply:

N_ze	= N
A·F_sph·F_gae·F_Liz	= A·F_sph·F_k·F_Liz
F_gae	= F_k

If F_gae = F_g · F_a · F_e is used according to definition 3.1.3, then an assessment can be made for F_e. It turns out:

F_gae

= F_g·F_a·F_e= F_k

converting the equation to F_e:

11.1.1 Equation

Substituting the values in Equation 11.1.1 yields:

F_e = 0.004,7 / (1,212:3,286 · 51:130)
F_e = 0.032,481 = 1:31

This is only three times greater than the previous minimum value, and can be used as a new upper limit. With the new barriers, some theorems formulated so far can be differentiated somewhat.

Probabilities in the Galaxy

A Distribution Model for habitable Planets

11 - Equivalence of Considerations

11.1 - Equivalence

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