Difference between revisions of "Conclusions on the status quo in the logic of medical language regarding the masticatory system"

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<math>\psi(t_1)=\sqrt{p_1}|1\rangle |vivo \rangle + \sqrt{p_0}|0\rangle |morto \rangle</math>
<math>\psi(t_1)=\sqrt{p_1}|1\rangle |vivo \rangle + \sqrt{p_0}|0\rangle |morto \rangle</math>


The number indicates the probability (square rooted) that the specific event will occur.
The number indicates the (square rooted) probability that the specific event will occur.


Let's take an example that brings us 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 |sano \rangle</math> has a 50% chance of occurrence and the event <math>|0\rangle |malato \rangle</math> has 50% to occur then the formula becomes (less than phase factors)
If the event <math>|1\rangle |sano \rangle</math> has a 50% chance of occurrence and the event <math>|0\rangle |malato \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 |diseased \rangle</math>'''
'''<math>\psi(t)=\sqrt 50%|1\rangle |healthy \rangle + \sqrt 50%|0\rangle |diseased \rangle</math>'''


which in more exact terms mathematically 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 |diseased  \rangle</math>'''
'''<math>\psi(t)=\sqrt 0.5|1\rangle |healthy \rangle + \sqrt 0.5|0\rangle |diseased  \rangle</math>'''


 
In this way, two other limits of laboratory diagnostics are deduced: that of [[measurement uncertainty]] and [[classical probability vs quantum probability]] which substantially cast indecision on the interpretation of clinical and diagnostic phenomena. Let's see another example:
 
In this way two other limits of laboratory diagnostics are deduced, that of [[measurement uncertainty]] and [[classical probability vs quantum probability]] which substantially cast indecision on the interpretation of clinical and diagnostic phenomena. Let's see an example:


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