Difference between revisions of "Fuzzy logic language/it"

Fuzzy logic language/it (view source)

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 <math>{A}=</math>  Nel contesto scientifico, il cosiddetto 'nitido', e ci siamo convertiti nella 'logica'' del 'Linguaggio Classico'', in cui il medico ha un background scientifico assoluto <math>KB</math>  con una chiara linea di demarcazione che abbiamo nominato <math>KB_c</math>.
-<math>\tilde{A}=</math> <span lang="en" dir="ltr" class="mw-content-ltr">In another scientific context called  ‘fuzzy logic’, and in which there is a union between the subset</span> <math>{A}</math> <span lang="en" dir="ltr" class="mw-content-ltr">in</span> <math>\tilde{A}</math> <span lang="en" dir="ltr" class="mw-content-ltr">that we can go so far as to say: union between</span> <math>KB_c</math>.
+<math>\tilde{A}=</math> In un altro contesto scientifico chiamato "logica fuzzy", e in cui c'è un'unione tra i sottoinsiemi <math>{A}</math> in <math>\tilde{A}</math> che possiamo arrivare a dire: unione tra <math>KB_c</math>.
-<span lang="en" dir="ltr" class="mw-content-ltr">We will remarkably notice the following deductions</span>:
+Noteremo notevolmente le seguenti deduzioni:
-*'''<span lang="en" dir="ltr" class="mw-content-ltr">Classical Logic</span>''' <span lang="en" dir="ltr" class="mw-content-ltr">in the Dental Context</span> <math>{A}</math> <span lang="en" dir="ltr" class="mw-content-ltr">in which only a logical process that gives as results</span> <math>\mu_{\displaystyle {{A}}}(x)= 1 </math> <span lang="en" dir="ltr" class="mw-content-ltr">will be possible, or</span> <math>\mu_{\displaystyle {{A}}}(x)= 0 </math> <span lang="en" dir="ltr" class="mw-content-ltr">being the range of data</span> <math>D=\{\delta_1,\dots,\delta_4\}</math> <span lang="en" dir="ltr" class="mw-content-ltr">reduced to basic knowledge</span> <math>KB</math> <span lang="en" dir="ltr" class="mw-content-ltr">in the set</span> <math>{A}</math>. <span lang="en" dir="ltr" class="mw-content-ltr">This means that outside the dental world there is a void and that term of set theory is written precisely</span> <math>\mu_{\displaystyle {{A}}}(x)= 0 </math> <span lang="en" dir="ltr" class="mw-content-ltr">and which is synonymous with a high range of</span>:
+*'''Logica Classica''' nel 'contesto dentale' <math>{A}</math> <span lang="en" dir="ltr" class="mw-content-ltr">in which only a logical process that gives as results</span> <math>\mu_{\displaystyle {{A}}}(x)= 1 </math> <span lang="en" dir="ltr" class="mw-content-ltr">will be possible, or</span> <math>\mu_{\displaystyle {{A}}}(x)= 0 </math> <span lang="en" dir="ltr" class="mw-content-ltr">being the range of data</span> <math>D=\{\delta_1,\dots,\delta_4\}</math> <span lang="en" dir="ltr" class="mw-content-ltr">reduced to basic knowledge</span> <math>KB</math> <span lang="en" dir="ltr" class="mw-content-ltr">in the set</span> <math>{A}</math>. <span lang="en" dir="ltr" class="mw-content-ltr">This means that outside the dental world there is a void and that term of set theory is written precisely</span> <math>\mu_{\displaystyle {{A}}}(x)= 0 </math> <span lang="en" dir="ltr" class="mw-content-ltr">and which is synonymous with a high range of</span>:
 <br />{{q2|<span lang="en" dir="ltr" class="mw-content-ltr">Differential diagnostic error</span>|}}