P. 45-46
Underlying all these cases there is a geometrical principle, reminiscent of the principle of least action, but more general. This principle may be formulated as follows: the evolution of any natural system is governed by transformations of the mathematical wholeness and by a tendency, inherent in these transformations, for the whole to unfold in a particular direction.
In more detail, I postulate that every natural system has a disposition, a tendency caused by the most simple way forward for the system to move in the direction which preserves wholeness. I do not mean that it preserves wholeness in some pious emotional sense, nor that it "wishes" to preserve wholeness. I simply mean that wholeness, which I have defined as a structure of symmetries and centers (Book 1, chapter 3 and appendix 1), will always have a natural dynamic of such a nature that as many as possible of these symmetries (and especially some of the larger ones) are preserved as the system moves forward in time. As the system evolves, it destroys these symmetries and larger centers AS LITTLE AS POSSIBLE. It maintains as much of the structure of symmetries and centre as possible, and destroys as little of the structure of symmetries and centers as can be managed while yet moving forward.
Underlying all these cases there is a geometrical principle, reminiscent of the principle of least action, but more general. This principle may be formulated as follows: the evolution of any natural system is governed by transformations of the mathematical wholeness and by a tendency, inherent in these transformations, for the whole to unfold in a particular direction.
In more detail, I postulate that every natural system has a disposition, a tendency caused by the most simple way forward for the system to move in the direction which preserves wholeness. I do not mean that it preserves wholeness in some pious emotional sense, nor that it "wishes" to preserve wholeness. I simply mean that wholeness, which I have defined as a structure of symmetries and centers (Book 1, chapter 3 and appendix 1), will always have a natural dynamic of such a nature that as many as possible of these symmetries (and especially some of the larger ones) are preserved as the system moves forward in time. As the system evolves, it destroys these symmetries and larger centers AS LITTLE AS POSSIBLE. It maintains as much of the structure of symmetries and centre as possible, and destroys as little of the structure of symmetries and centers as can be managed while yet moving forward.