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Published on: February 19, 2018
The chromogranins and the counter-regulatory hormones: do they make homeostatic sense?
J H Koeslag1, P T Saunders, J A Wessels
1Department of Medical Physiology, University of Stellenbosch, PO Box 19063, Tygerberg 7505, South Africa. jkoeslag@gera.sun.ac.za
Abstract:
1. The chromogranins are ubiquitous proteins which are co-stored and co-secreted with many peptide hormones. All appear to be powerful inhibitors of endocrine secretions. This poses a problem. 2. When endocrine glands are involved in the efferent limbs of homeostatic loops, they are message transmitters. The self-inhibition caused by the co-secretion of a chromogranin will, on the face of it, erase the message. 3. Pairs of counter-regulatory homeostatic hormones also present a problem. 4. If both members of the pair have clearly defined set points, as suggested by their 'time integral' (or 'growth with time') responsiveness to deviations from set point, then, if the two set points are not exactly the same, one or other member will always register an error, leading, eventually, to an overwhelmingly large and unnecessary response. 5. Our model eliminates both paradoxes, and emphasizes the importance of counter-regulation and the co-secretion of chromogranins in 'zero steady-state error' (ZSSE) homeostasis. 6. If hormone A is secreted into the blood in progressively increasing amounts when [Q], the plasma concentration of substance Q, is low, and in decreasing amounts when [Q] is high; and hormone B responds in the opposite manner, then there will be a [Q], designated [Q]p, at which the secretory rate increase, or decrease, of the two hormones is exactly the same. 7. If, in addition, the secretion of both hormones is stimulated by low plasma chromogranin levels, [Cg], but inhibited by high [Cg] then there will be a different [Q]p for every chromogranin concentration in the blood. 8. At one of these points (at a unique [Q] and [Cg]) the concentration of neither hormone will increase or decrease. This is the equilibrium point to which, according to our model, the system always returns regardless of disturbances within physiological limits. 9. This is robust ZSSE control.
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