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Difference between revisions of "The logic of probabilistic language"
→Second Clinical Approach
m (Fantasma moved page The logic of Probabilistic language to The logic of probabilistic language without leaving a redirect: Part of translatable page "The logic of Probabilistic language") |
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===<translate><!--T:79--> Second Clinical Approach</translate>=== | ===<translate><!--T:79--> Second Clinical Approach</translate>=== | ||
''(<translate><!--T:80--> hover over the images</translate>)'' | ''(<translate><!--T:80--> hover over the images</translate>)'' | ||
<gallery | <center> | ||
<gallery widths="350" heights="282" perrow="2" mode="slideshow"> | |||
File:Spasmo emimasticatorio.jpg|'''<translate><!--T:81--> Figure</translate> 1:''' <translate><!--T:82--> Patient reporting "Orofacial pain in the right hemilateral"</translate> | File:Spasmo emimasticatorio.jpg|'''<translate><!--T:81--> Figure</translate> 1:''' <translate><!--T:82--> Patient reporting "Orofacial pain in the right hemilateral"</translate> | ||
File:Spasmo emimasticatorio ATM.jpg|'''<translate><!--T:83--> Figure</translate> 2:''' <translate><!--T:84--> Patient's TMJ Stratigraphy showing signs of condylar flattening and osteophyte</translate> | File:Spasmo emimasticatorio ATM.jpg|'''<translate><!--T:83--> Figure</translate> 2:''' <translate><!--T:84--> Patient's TMJ Stratigraphy showing signs of condylar flattening and osteophyte</translate> | ||
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File:EMG2.jpg|'''<translate><!--T:89--> Figure</translate> 5:''' <translate><!--T:90--> EMG Interferential Pattern. Overlapping upper traces corresponding to the right masseter, lower to the left masseter</translate>. | File:EMG2.jpg|'''<translate><!--T:89--> Figure</translate> 5:''' <translate><!--T:90--> EMG Interferential Pattern. Overlapping upper traces corresponding to the right masseter, lower to the left masseter</translate>. | ||
</gallery> | </gallery> | ||
</center> | |||
<br /><translate><!--T:91--> So be it then <math>P(D)</math> the probability of finding, in the sample of our <math>n</math> people, individuals who present the elements belonging to the aforementioned set <math>D=\{\delta_1,\delta_2,...,\delta_n\}</math></translate> | <br /><translate><!--T:91--> So be it then <math>P(D)</math> the probability of finding, in the sample of our <math>n</math> people, individuals who present the elements belonging to the aforementioned set <math>D=\{\delta_1,\delta_2,...,\delta_n\}</math></translate> | ||