There is still a refinement in the
probability of Shape possibilities.
Shape is dependent on r conditions.
That they form the set R of Shape
possibilities.
Then each element contributes to the overall probability.
This part is:
13.2.2.1 Equation 

Es ist: 0 <
j < r + 1
Then applies to the total probability of Shape
possibilities:
13.2.2.2 Equation 

A differentiation of the individual components is
obtained by weighting the individual
elements.
13.2.2.3 Equation 

Then the probability of Shape possibilities is:
13.2.2.4 Equation 

Overall, the probability of Shape possibilities
is:
13.2.2.5 Equation 

Equation 13.2.2.5 is the most general approach that
can be made for any set R of Shape prerequisites, that can still be weighted in
their action by the d_{j}.
In a first approach, it is
assumed that all parts have the same effect, so that the
weighting factors are all one, equation 13.2.2.2 applies.
13.2.2.6 Approach 
The weighting factors are
set equal to one
d_{1}
= d_{2}
= ... = d_{j}
= ... = d_{n}
= 1 
Here are 6
components called shape
possibilities
allow.
It applies to the single probability: f_{j}
= 1:42
Therefore, 6 possibilities can occur.
Thus, the chance of Development
Barriers arises
1 to 7. That corresponds to a share of 14,28
%.
he probability factor for Development
Barriers is
thus F_{i}
= 0,1428... = 1:7.
This approach is used in all following considerations as
the basis of the calculations.
