striking differences. In the adversary class, there is a net loss (loss of order). The
'parts' lose something, They are less together than they would be apart. Haskell called
the adversary loss(the loss of order)in the adversary relationship"the
conflictor's deficit". The neutral class reveals no change. They are the same
together as they would be apart (the order within is the same). However, in the
synergic class, there is a net gain(gain of order). The 'parts' gain something, they
are more together than they would be apart. Haskell called the synergic gain(the
gain of order)in the synergic relationship the "cooperator's surplus".
cooperator’s surplus. We can represent the adversary lossas( - Z ), and the
synergic gainas( + Z ).This would alter our diagrams as follows:
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benefited by the relationship. The relationship is either neutral, adversary, or
synergic. The effect can also be partial. There may be relationships that are partially
neutral, and/or partially adversary, and/or partially synergic.
For humans, each participant determines for himself whether a relationship is
synergic or adversary. This is determined from his point of view, and he cannot be
fooled. He is either more happy, more effective, more productive because of the
relationship; or he is less happy, less effective, less productive because of the
relationship, or he is unchanged by the relationship. The truth is in the eye of the
beholder.The effect can be partial. There may be relationships that are partially
synergic, and/or partially neutral, and/or partially adversary.
True synergy exists only when all 'parts' are benefited by the relationship True
synergy is WIN-WIN. True synergy is +,+. True synergy maximizes the synergic
gain— maximizes (Z).
effective, and more productive. True synergy maximizesthe cooperator’s
surplus.
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much farther.
Coordinate System. This system first appeared in 1940 as the Coaction Compass. It is
a geometric tool used to help visualize and graph the resultants of adversary, neutral,
and synergic relationships. Harold Cassidyexplains:
Periodic classification of the chemical elements. Mendeleev recognized a key
variable to categorizing the atomic elements was their atomic weight. Today,
later scientists standing on Medeleev’s shoulders have replaced atomic
weightby the more operationally constant property atomic number.
Periodicity is displayed by the properties of the chemical elements when the
elements are arranged according to increasing atomic number. Haskell found
evidence that not only the Kingdom of Atoms, but that of Nuclei, of Plants, of
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variables are properly chosen. This choice depends on cybernetic analysis, and
its application leads directly to a sub pattern know as “Co-Action” ”11
powerful tool for analyzing relationships. As example, I will analyze the relationship
between two humans, but Haskell used the Periodic Coordinate System (PCS) to
analyze relationships within all seven “kingdoms” — particles, atoms, molecules, geoid
systems, plants, animals, and humans. It can just as easily applied to groups of
animals or humans, communities or nations.
possibilities whenever ‘parts’ relate with other ‘parts’ to form ‘wholes’ or unities, and
whenever choices are made by the ‘parts’ within the ‘whole’ or unity. This of course
applies equally well to Young’sStages ofProcessin Universe — Light, Particles,
Atoms, Molecules, Plants, Animals, and Humans.
scientifically as a single system. From the perspectic of synergic science, you and
the individual you are in relationship with form a “unity” — a “whole”. This is
regardless of your awareness or intention.
the relationship. Geometrically, we can represent your condition by a vector.
quanitatively and qualitatively by the vector Y.
Breach, New York, 1972
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this example,the Xvector is longer meaning that X’s condition is greater than Y’s at
the beginning of the relationship, but this is arbitrary to this example.Now when X
and Yrelate, we represent their “union” as a “single” system. We geometrically sum
their vectors. This produces a co-Action vector that then represents the unity of their
relationship.
Vector
Periodic Coordinate System’s Xand Yaxis.
Periodic Coordinate
System
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Cartesian Coordinate
System
Periodic Coordinate
System
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TrustMark 2002 by Timothy Wilken
Chapter 5
TrustMark 2002 by Timothy Wilken