Page 93 - The Final Appeal to Mankind
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«The Final Appeal to Mankind» by Nicolai Levashov
k(N;S) is the coefficient of interaction between individual psi-fields within the
population.
The colony with a higher than optimum population generates a shared psi-field that is
excessively dense while the colony with a lower than optimum population generates a
lower-density shared psi-field.
(+)
ΔW = ∫∫k(N;S)ωdsdN - ∫∫k(N;S)ωdsdN (2) — (greater than optimum density).
N+ S N S
(-)
ΔW = ∫∫k(N;S)ωdsdN - ∫∫k(N;S)ωdsdN (3) — (less than optimum density).
N S N- S
(+)
An excessively dense psi-field, ∆W , depresses the physiological processes of each
individual organism.
Hormonal disorders increase and pituitary and thymus activity become blocked,
leading to a decrease in the birth rate and a reduction in life span. A psi-field density
∆W , that is too low, stimulates the same processes resulting in an increase in the birth
(–)
rate, etc.
It is precisely the shared psi-field of the population W, generated by all individual
species of the population, that is the monitoring mechanism regulating the balance
between the population of the species and the ecological system.
The coefficient of interaction, k(N;S), denoting the extent of interaction between the
psi-fields within the population is very important. The coefficient of interaction
depends upon the number of individuals comprising a population and the size of
the natural habitat occupied by the population. For most species the important range
is:
0 < k(N;S) < 1
There are, however, situations where this parameter can have a negative value or where
it can be larger than 1 (one). Let us consider the natural phenomena that affect k(N;S)
causing the values of this parameter to change.
In times of severe drought, when members of different species are in danger of
extinction, an interesting phenomenon takes place. All the individuals of the species
crowd together, numbering millions, and sometimes billions of individuals (locusts,
termites, etc.). These population masses, “superorganisms,” with a k(N;S) = 1 manifest
very interesting behaviors. In this situation the individual psi-field completely
disappears and is replaced by the shared psi-field of the entire colony. In the case of
rats and mice, they move in a huge mass, overcoming all obstacles to reach a place
where there is no drought and where the population can survive. The interesting aspect
of this phenomenon is as follows:
a) When the migrating species meets an obstacle like a brook, river, or gully, etc.,
thousands, and at times, hundreds of thousands fill the obstacles with their bodies and
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