Differentiation for design options

A further refinement can be made to the probability of the shape.

The shape depends on r requirements.
That is, they form the set R of possible shapesg>
Then each element contributes to the overall probability. This part is:

13.2.1.1 Equation

It is: 0 <j < r + 1

The following applies to the overall probability of the design options:

13.2.1.2 Equation

A differentiation of the individual components is achieved by weighting the individual elements..

13.2.1.3 Equation

Then the probability of the possible shapes is:

13.2.1.4 Equation

Overall, the probability of design options is as follows:

13.2.1.5 Equation

Equation 13.2.1.5 is the most general approach that can be made, for an arbitrary set R of design possibilities that can still be weighted in their influence by the d_j.

In a first approach it is assumed that all parts have the same effect, so the weighting factors are all one, so equation 13.2.1.2 applies.

13.2.1.6 Approach

The weighting factors are set equal to one
d₁ = d₂ = ... = d_j = ... = d_n = 1

Here are 6 components that represent structural possibilities.
The following applies to the individual probability: f_j = 1:42

Therefore, 6 other possible shapes can also occur.
The chance of a humanoid shape being created is therefore 1 in 7. This corresponds to a proportion of 14,28 %.
The probability factor of a humanoid shape is therefore F_m = 0,1428... = 1:7.

This approach is used as the basis for the calculations in all following considerations.

Probabilities in the Galaxy

A Distribution Model for habitable Planets

13.2.1 - Differentiation for design options

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