Ross indexed the following pages under the keyword: "Neutral point (of equilibrium - including 'cycle', 'region' etc.)".

Entropy ? validity of Equilibrium Neutral point (of equilibrium - including 'cycle', 'region' etc.) moving Organisation and entropy Reversible process and entropy Energy free energy 0359 0360

Diffusion in growth Equilibrium and hysteresis Neutral point (of equilibrium - including 'cycle', 'region' etc.) choice of several Substitution (mathematical) and hysteresis 0397 0398

Neutral point (of equilibrium - including 'cycle', 'region' etc.) 0581 0582

Equilibrium of 2 curcuits with common variable [deleted] Neutral point (of equilibrium - including 'cycle', 'region' etc.) to calculate change of Equilibrium of 2 curcuits with common variable [deleted] 0635 0636

Neutral point (of equilibrium - including 'cycle', 'region' etc.) 0741 0742

Chatelier, Rule of Le Equilibrium Homeostasis Regulation Neutral point (of equilibrium - including 'cycle', 'region' etc.) moving 0793 0794

Feeding Inhibition Neutral point (of equilibrium - including 'cycle', 'region' etc.) moving Plasticity of reaction Reactions plasticity of Death as an equilibrium Instinct, sex peculiarity of Learning 0795 0796

Equilibrium as vector field singularily Field (of substitution) Neutral point (of equilibrium - including 'cycle', 'region' etc.) examples 0817 0818

Adaptation comes after learning Learning before adaptation Organisation adaptation of Organisation specification of Neutral point (of equilibrium - including 'cycle', 'region' etc.) examples 0827 0828

Neutral point (of equilibrium - including 'cycle', 'region' etc.) examples 0839 0840

Equilibrium and entropy Operator and entropy Equilibrium in cycle Neutral point (of equilibrium - including 'cycle', 'region' etc.) as cycle 0881 0882

Group (mathematical) and equilibrium Neutral point (of equilibrium - including 'cycle', 'region' etc.) examples Brain 'break' in Break of organisation Organisation break of 0885 0886

Operator = machine Organisation machine = substitution operator Organisation specification of Substitution (mathematical) specifies machine Break in machine Break surface Neutral point (of equilibrium - including 'cycle', 'region' etc.) defined 0905 0906

Organisation two meanings united Pattern (in general) as group-structure Adaptation an illusion Environment must be "orderly" Intelligence is blind Neutral point (of equilibrium - including 'cycle', 'region' etc.) in a pattern 0909 0910

Adaptation sensory adaptation Neutral point (of equilibrium - including 'cycle', 'region' etc.) partial neutral point Organisation for sensory adaptation 0915 0916

Neutral point (of equilibrium - including 'cycle', 'region' etc.) effect of change of parameter Dominance test for Independence Interaction definition Organisation irreversible Organisation number of types of Time reversible machine 0927 0928

Levels mechanism of Neutral point (of equilibrium - including 'cycle', 'region' etc.) control of Reactions by change of organisation 0931 0932

Neutral point (of equilibrium - including 'cycle', 'region' etc.) examples Time two effects 0941 0942

Summary: An organisation with n variables and m parameters has two separate complexities. Subject to conditions, m describes the number of coordinates in the space in which the neutral point moves, when m=n we have a 'transative' state. Neutral point (of equilibrium - including 'cycle', 'region' etc.) control of Dependence test for Dominance test for Independence test for Substitution (mathematical) reducibility 0985 0986

Summary: A (better) restatement of the theorem of 680. Neutral point (of equilibrium - including 'cycle', 'region' etc.) in differential equation Substitution (mathematical) as differential equation 0987 0988

Summary: Mathematical definition and test is given for 'neutral point' and 'neutral cycle' when the substitution is given as a differentil equation. (Actual example next paragraph). Summary: An example of neutral cycle in a differential equation is given. Neutral point (of equilibrium - including 'cycle', 'region' etc.) examples 0989 0990

Summary: (1) Brain activity will sometimes conduct an animal, with great ingenuity, to its death. (2) Survival is a by-product of brain activity. Summary: It is agreed, with 928, that a reversible system is of no interest from our point of view and does not exist in nature anyway. Neutral point (of equilibrium - including 'cycle', 'region' etc.) effect of change of parameter Organisation irreversible Parameter and neutral point Summary: We show how to calculate the shift of a neutral point for a small change of parameter when the substitution is given as differential equations, (if finite substitution 927) (if several parameters, 1023) Parameter changes of state of equilibrium 1009 1010

Critical surface if not related to essential variables Neutral point (of equilibrium - including 'cycle', 'region' etc.) examples Summary: The behaviour of break-surfaces. 1021 1022

Summary: Another example of the conclusion of 1006. Brain fundamental function Death achieved Neutral point (of equilibrium - including 'cycle', 'region' etc.) effect of change of parameter Parameter and neutral point Survival by-product Summary: Equations are given for determining the shift in a neutral point if several parameters are altered a little. The change in each coordinate is a linear function of the changes of parameters. Neutral point (of equilibrium - including 'cycle', 'region' etc.) examples 1023 1024

Critical surface if not related to essential variables Critical surface interactions Summary: An example is given, in all detail, of a substitution with two step-functions. It confirms the theorum of 1021. The existence of "false neutral points" is noted. Neutral point (of equilibrium - including 'cycle', 'region' etc.) "false" 1027 1028

Summary: Actual equations are constructed giving the theoretical views of the nervous system in mathematical form. (See 1092) Adaptation References Break and change of neutral point Equilibrium range of Neutral point (of equilibrium - including 'cycle', 'region' etc.) choice of several 1073 1074

Summary: The number of possible ways of organising n variables is at last answered. It is of the order of |n Operator example Substitution (mathematical) example Summary: An interesting elementary substitution is described. It demonstrates paths going to infinity and neutral cycles. (Better 3776) Neutral point (of equilibrium - including 'cycle', 'region' etc.) example of cycle 1217 1218