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Classical way of min-crisis-max (mcm-scale) biorhythm construction on the basis of approximation by single sinusoid is quality estimation in the node points which are only four (A, C, E, G) in one period. The attempt of biorhythm construction on the basis of 0%-100% (p-scale) led us to the necessity of defining additional node points (B, D, F, H) and biorhythm construction with multi sinusoid function.
It is necessary to enlarge terminology and add some more definitions. Let's designate:
There is a table of the P-vectors on each B-interval:
B-interval F(x) direction F(x) crisis direction F(x) float condition P-vector 1 - - n/a - decrease 2 - - n/a - decrease 3 - + + + increase 4 - + - - decrease 5 + - + + increase 6 + - - - decrease 7 + + n/a + increase 8 + + n/a + increase
The shape of the function G(x) is based on the assumption that quantity estimation depends not only on the closeness to the points A, C, E, G, but on the direction of P-vector in each B-interval.
Consequence: G(x) is asymmetric function.
Behaviour of the G(x) on B-intervals A-B (b1), B-C (b2), C-D (b3),
D-E (b4) does not coincide with the behaviour on B-intervals E-F (b5),
F-G (b6), G-H (b7), H-A (b8) and can not be described by ordinary single
sinusoid. Instead of it the model on the basis of many connected sinusoid
(one sinusoid characterises one B-interval) is suggested.
To our regret we can't have lasting observation of person's state so
our attempt of biorhythms modelling on the basis of multi sinusoid
function is mainly inductive and the proof of correctness of our
hypothesis can be received only in many years.
You can download this document:
enhanced_mode_hypothesis.doc - MS Word 6.0 format (44kB)
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