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The model presented here above, of course, is remarkably complex because in this context only the conceptual procedure to follow has been presented: we will see later in the course of reading that everything will materialize in an interesting modeling of the trigeminal electrophysiological responses from which a clinical mesoscopic model will be created, of which we can already anticipate the name: '''Index<math>\Psi</math>'''. | [[File:Masticationpedia 1.jpg|left|thumb]] | ||
The model presented here above, of course, is remarkably complex because in this context only the conceptual procedure to follow has been presented: we will see later in the course of reading that everything will materialize in an interesting modeling of the trigeminal electrophysiological responses from which a clinical mesoscopic model will be created, of which we can already anticipate the name: '''Index <math>\Psi</math>'''. | |||
Through this Index <math>\Psi</math>, we will be able to evaluate in detail, and quickly, the state of the trigeminal system, as well as to consider whether the patient is in 'Normocclusion' or in 'Malocclusion' but above all to be able to make a differential diagnosis between structural and functional organic pathologies. Too often, unfortunately, we assist in categorizing a pathology according to the symptomatology but the latter is a very eventful event in any case to a wide range of organic disorders and could lead to incorrect diagnosis. | |||
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As already described in the dedicated chapters, the '''quantum-like strategy''' exclusively concerns the epistemological and probabilistic aspect, and has no correlation with the typical characteristics of ''quantum particle physics'', although it extrapolates ''probabilistic mathematics''. To be precise, the formula <math>\psi(t_1)=|1\rangle |vivo \rangle + |0\rangle |morto \rangle</math> is not complete: we have to multiply each term to the right of the equation with a number. The number indicates the 'probability' that the specific event will occur, the complete formula will then be: | As already described in the dedicated chapters, the '''quantum-like strategy''' exclusively concerns the epistemological and probabilistic aspect, and has no correlation with the typical characteristics of ''quantum particle physics'', although it extrapolates ''probabilistic mathematics''. To be precise, the formula <math>\psi(t_1)=|1\rangle |vivo \rangle + |0\rangle |morto \rangle</math> is not complete: we have to multiply each term to the right of the equation with a number. The number indicates the 'probability' that the specific event will occur, the complete formula will then be: | ||
<math>\psi(t_1)=\sqrt{p_1}|1\rangle | | <math>\psi(t_1)=\sqrt{p_1}|1\rangle |alive \rangle + \sqrt{p_0}|0\rangle |dead \rangle</math> | ||
The number indicates the (square rooted) probability that the specific event will occur. | The number indicates the (square rooted) probability that the specific event will occur. | ||
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Let's take an example that brings us back closer to the medical field: | Let's take an example that brings us back closer to the medical field: | ||
If the event <math>|1\rangle |healty \rangle</math> has a 50% chance of occurrence and the event <math>|0\rangle | | If the event <math>|1\rangle |healty \rangle</math> has a 50% chance of occurrence and the event <math>|0\rangle |sick \rangle</math> has 50% to occur then the formula becomes (less than phase factors) | ||
'''<math>\psi(t)=\sqrt 50%|1\rangle |healthy \rangle + \sqrt 50%|0\rangle | | '''<math>\psi(t)=\sqrt 50%|1\rangle |healthy \rangle + \sqrt 50%|0\rangle |sick \rangle</math>''' | ||
which in more exact mathematical terms turns into | which in more exact mathematical terms turns into | ||
'''<math>\psi(t)=\sqrt 0.5|1\rangle |healthy \rangle + \sqrt 0.5|0\rangle | | '''<math>\psi(t)=\sqrt 0.5|1\rangle |healthy \rangle + \sqrt 0.5|0\rangle |sick \rangle</math>''' | ||
In this way, two other limits of laboratory diagnostics measuments are deduced: that of [[Quantum-like modeling in biology with open quantum systems and instruments|<math>K_{brain}</math>]] | In this way, two other limits of laboratory diagnostics measuments are deduced: that of [[Quantum-like modeling in biology with open quantum systems and instruments|<math>K_{brain}</math>]] analogous values to the Heisenberg uncertainty principle, suggesting a common underlying architecture of human brain activity in resting and task conditions and classical probability vs quantum probability which substantially cast indecision on the interpretation of clinical and diagnostic phenomena. | ||
analogous values to the Heisenberg uncertainty principle, suggesting a common underlying architecture of human brain activity in resting and task conditions and classical probability vs quantum probability which substantially cast indecision on the interpretation of clinical and diagnostic phenomena. | |||
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{| width="80%" | | {| width="80%" | | ||
|- | |- | ||
| width="10%" |{{CD1}} | | width="10%" |{{CD1}}Entry level:{{CD2}} | ||
| width="10%" |'''Malocclusion''' | | width="10%" |'''Malocclusion''' | ||
| align="right" width="10%" |'''Normocclusion''' | | align="right" width="10%" |'''Normocclusion''' | ||
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{| width="80%" | | {| width="80%" | | ||
|- | |- | ||
| width="10%" |{{CD1}} | | width="10%" |{{CD1}}Exit level:{{CD2}} | ||
| width="10%" |'''Normocclusion''' | | width="10%" |'''Normocclusion''' | ||
| align="right" width="10%" |'''Malocclusion''' | | align="right" width="10%" |'''Malocclusion''' | ||
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{{q2|In the next chapters, therefore, we will deal with showing the diagnostic difficulties and the axiomatic errors in formulating an ideological model in the field of masticatory rehabilitations. }} | {{q2|In the next chapters, therefore, we will deal with showing the diagnostic difficulties and the axiomatic errors in formulating an ideological model in the field of masticatory rehabilitations. }} | ||
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== Bibliography == | == Bibliography == |
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