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Fine della presentazione. Fare clic per uscire.

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3D"Comprimi3D"Espandi
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Diapositiva 1

Programma del Corso=

Assiomi, lemmi e te= oremi dell’algebra di Boole

Principio di induzi= one/1

Principio di induzi= one/2

Tavola di verità

TdV per connettivi = binari

TdV e simboli per A= ND, OR, NOT

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Diapositiva 1

Programma del Corso=
Sistemi di numerazione e codi= fica (cap.2 Fummi)
Algebra di Boole, forme canon= iche (cap.3 Fummi)
Metodi di minimizzazione, map= pe di Karnaugh, metodo di Quine McCluskey, algoritmo di Petrick (cap.4 Fummi)
Caratteristiche statiche e di= namiche delle porte logiche (cap.1 Rabaey)
MOSFET (cap.2 Rabaey)<= /td>
Invertitore e porte CMOS stat= iche (cap.6 Rabaey)
Unità funzionali (cap.10 Fumm= i)
Memorie (cap.12 Rabaey)
Componenti programmabili (cap= .8 Fummi & Rabaey)
Addizione e moltiplicazione b= inaria, rappresentazione in virgola fissa e mobile (cap.10 Fummi)
Circuiti aritmetici (cap.9 Fu= mmi)
Latch e Flip-Flop (cap.5 Fumm= i)
Macchine sequenziali sincrone= (cap.6 Fummi)

Assiomi, lemmi e te= oremi dell’algebra di Boole

Principio di induzi= one/1
Principio di induzione: Poich= é gli oggetti di una certa classe individuata dalla proprietà P godono anche de= lla proprietà Q, allora qualsiasi altro oggetto che goda della proprietà P go= drà anche di Q
Induzione perfetta: esploro t= utti i casi possibili e verifico il risultato caso per caso (pedissequo ma sicur= o)
Aristotele: solo induzione pe= rfetta
F. Bacon: regole per ottenere= leggi generali (Novum Organum, 1620)
Hume: induzione deriva da cre= denze psicologiche e non razionali sull’uniformità della natura (Trattato sulla natura umana, 1739-40)
Età contemporanea: non esiste= una regola meccanica per trovare delle leggi generali e validarle (Popper)
Carnap: induzione ßà probabilità da Keynes e Leibniz (Fonda= menti logici della probabilità, 1962)

Principio di induzi= one/2
Induzione matematica (debole = o di Peano):se la proprietà P vale per 0 (base dell’induzione) e se, valendo p= er n, vale anche per n+1, allora P vale per ogni numero
In tal modo si giustificano s= omma e prodotto dei numeri naturali
Induzione forte: se per ogni = n, n gode della proprietà P, e se inoltre per ogni m<n m gode pure della proprie= tà P, allora tutti i numeri godono di P
Il teorema associativo si può dimostrare con il principio dell’induzione matematica (o finita)

Tavola di verità
Tavola (tabella) di verità: m= etodo semantico della logica proposizionale per determinare il valore di verità= di una proposizione in funzione dei valori di verità delle proposizioni atom= iche costituenti
Consente di determinare in un= numero finito di passi se una proposizione è una legge logica (nella logica clas= sica se è una tautologia, ossia V per ogni valore dei costituenti)
Logica megarica: Euclide, Fil= one
Logica stoica: Crisippo
Definite ed elaborate da Peir= ce (1880)
Łukasiewicz, Post, Wittg= estein (prima metà XX sec)
Nella logica bivalente: V o F= (2 valori di verità)

TdV per connettivi = binari
Connettivo binario: date le proposizioni A e B si produce una nuova proposizione
Ogni connettivo binario è caratterizzato da una colonna
1: tautologia
2: disgiunzione inclusiva (OR= )
7: bicondizionale (B se e sol= o se A)
9: disgiunzione esclusiva (EX= OR)
15: congiunzione (AND)=
16: contraddizione

TdV e simboli per A= ND, OR, NOT
Le TdV delle funzioni logiche elementari vanno dimostrate utilizzando assiomi e teoremi dimostrati: per esempio
x + 0 =3D x ;   x . 0 =3D 0 ;   x + 1 =3D 1 ;   x . 1 =3D x
E a 3 o più variabili di ingr= esso?

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Fare clic per modificare lo stile = del titolo dello schema
Fare clic per modificare gli stili del testo dello schema= 3;
Secondo livello
Terzo livello
Quarto livello
Quinto livello
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<= /td> =
ELETTRONICA DIGITALE
= A.A. 2003 - 2004
= prof. Alessandro Paccagnella
<= /td> <= /td> = <= /td>
DEI, Università di Padova
e-mail: alessandro.paccagnella@unipd.it
= tel. 049-827.7686
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<= /td> = <= /td> <= /td> <= /td> <= /td> <= /td> <= /td> <= /td>
Sistemi di numerazione e codifica (cap.2 Fummi)
Algebra di Boole, forme canoniche (cap.3 Fummi)<= br>
Metodi di minimizzazione, mappe di Karnaugh, metodo di Quine
McCluskey, algoritmo di Petrick (cap.4 Fummi)
Caratteristiche statiche e dinamiche delle porte logiche (cap.1 Rabaey)
MOSFET (cap.2 Rabaey)
Invertitore e porte CMOS statiche (cap.6 Rabaey)
Unità funzionali (cap.10 Fummi)
Memorie (cap.12 Rabaey)
Componenti programmabili (cap.8 Fummi & Rabaey)
Addizione e moltiplicazione binaria, rappresentazione in virgo= la fissa e
mob= ile (cap.10 Fummi)
Circuiti aritmetici (cap.9 Fummi)
Latch e Flip-Flop (cap.5 Fummi)
Macchine sequenziali sincrone (cap.6 Fummi)
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PowerPoint Presentation
<= /td> <= /td> <= /td> = <= /td> <= /td> <= /td> <= /td>
Principio di induzione: Poiché gli oggetti di una certa classe
individuata dalla proprietà P godono anche della proprietà Q,<= br>
allora qualsiasi altro oggetto che goda della proprietà P godrà<= br>
anche di Q
Induzione perfetta: esploro tutti i casi possibili e ve= rifico il
risultato caso per caso (pedissequo ma sicuro)
Aristotele: solo induzione perfetta
F. Bacon: regole per ottenere leggi generali (Novum Organum= , 1620)
Hume: induzione deriva da credenze psicologiche e non razional= i
sull’uniformità della natura (Trattato sulla natura umana, 1739-40)
Età contemporanea: non esiste una regola meccanica per trovare= delle
leggi generali e validarle (Popper)
Carnap: induzione ɨ= 63; probabilità da Keynes e Leibniz (= Fondamenti
logici della probabilità, 1962)
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<= /td> <= /td> = <= /td> <= /td> = <= /td>
Induzione matematica (debole o di Peano):se la propriet= à P
vale per 0 (base dell’induzione) e se, valendo per n, vale anche
per n+1, allora P vale per ogni numero
In tal modo si giustificano somma e prodotto dei numeri natura= li
Induzione forte: se per ogni n, n gode della proprietà = P, e se
inoltre per ogni m<n m gode pure della proprietà P, allora tutti
i numeri godono di P
Il teorema associativo si può dimostrare con il principio
dell’induzione matematica (o finita)
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<= /td> <= /td> <= /td> <= /td> <= /td> <= /td> <= /td> <= /td> <= /td> <= /td> <= /td>
Tavola (tabella) di verità: metodo semantico della
logica proposizionale per determinare il valore di
verità di una proposizione in funzione dei valori di
verità delle proposizioni atomiche costituenti
Consente di determinare in un numero finito di passi
se una proposizione è una legge logica (nella logica
classica se è una tautologia, ossia V per ogni valore
dei costituenti)
Logica megarica: Euclide, Filone
Logica stoica: Crisippo
Definite ed elaborate da Peirce (1880)
Łukasiewicz, Post, Wittgestein (prima metà XX sec)=
Nella logica bivalente: V o F (2 valori di verità)
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<= /td> <= /td> <= /td> <= /td> <= /td> <= /td> <= /td> =
Connettivo binario: date le proposizioni A e B si produce una<= /font>
nuova proposizione
Ogni connettivo binario è caratterizzato da una colonna=
1: tautologia
2: disgiunzione inclusiva (OR)
7: bicondizionale (B se e solo se A)
9: disgiunzione esclusiva (EXOR)
15: congiunzione (AND)
16: contraddizione
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<= /td> = <= /td> <= /td>
Le TdV delle funzioni logiche elementari vanno dimostrate
utilizzando assiomi e teoremi dimostrati: per esempio
   x + 0 =3D x ;   x . 0 =3D 0 ;   x + 1 =3D 1 ;   x . 1 =3D x
E a 3 o più variabili di ingresso?
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ELETTRONICA DIGITALE
A.A. 2003 -= 2004
prof. Alessandro Paccagnella = ;
DEI, Università di Padova
tel. 049-827.7686
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file:///C:/F07446E9/addendumcap3studenti_file/slide0184.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" PowerPoint Presentation
Alessandro Paccagnella A.A. 2003-2= 004 Elettronica Digitale=
Programma del Corso
<= span style=3D'font-family:"Times New Roman";font-size:71%'>3D"*"Sistemi di numerazione e codifica (cap.2 Fummi)
<= span style=3D'font-family:"Times New Roman";font-size:86%'>3D"*"Algebra di Boole, forme canoniche (cap= .3 Fummi)
3D"*"Metodi di minimizzazione, mappe di Karnau= gh, metodo di Quine McCluskey, algoritmo di Petrick (cap.4 Fummi)
<= span style=3D'font-family:"Times New Roman";font-size:71%'>3D"*"Caratteristiche statiche e dinamiche delle porte logiche (cap.1 Rabaey)
<= span style=3D'font-family:"Times New Roman";font-size:71%'>3D"*"MOSFET (cap.2 Rabaey) <= /div>
<= span style=3D'font-family:"Times New Roman";font-size:71%'>3D"*"Invertitore e porte CMOS statiche (cap.6 Rabaey)
<= span style=3D'font-family:"Times New Roman";font-size:71%'>3D"*"Unità funzionali (cap.10 Fummi)= 3;
<= span style=3D'font-family:"Times New Roman";font-size:71%'>3D"*"Memorie (cap.12 Rabaey)
<= span style=3D'font-family:"Times New Roman";font-size:71%'>3D"*"Componenti programmabili (cap.8 Fummi &am= p; Rabaey)
3D"*"Addizione e moltiplicazione binaria, rappresentazione in virgola fissa e mobile (cap.10 Fummi)
<= span style=3D'font-family:"Times New Roman";font-size:71%'>3D"*"Circuiti aritmetici (cap.9 Fummi)
<= span style=3D'font-family:"Times New Roman";font-size:71%'>3D"*"Latch e Flip-Flop (cap.5 Fummi)
<= span style=3D'font-family:"Times New Roman";font-size:71%'>3D"*"Macchine sequenziali sincrone (cap.6 Fumm= i)
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Alessandro Paccagnella A.A. 2003-2004 Elettronica Digitale
Assiomi, lemmi e teoremi dell’algebra di Boole
Assioma
Assioma
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3D"Fumetto
Assioma
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Alessandro Paccagnella A.A. 2003-2004 Elettronica Digitale
Principio di induzione/1
= 3D"*"<= span style=3D'font-family:"Times New Roman";font-size:86%'>Principio di indu= zione: Poiché gli oggetti di una certa classe individuata dalla proprietà P godono anche della proprietà Q, = allora qualsiasi altro oggetto che goda della proprietà P godrà anche di Q =
= 3D"*"= Induzione perfett= a: esploro tutti i ca= si possibili e verifico il risultato caso per caso (pedissequo ma sicuro) <= /span>
3D"*"<= span style=3D'font-family:"Times New Roman";font-size:83%'>Aristotele: solo ind= uzione perfetta
3D"*"<= span style=3D'font-family:"Times New Roman";font-size:83%'>F. Bacon: regole per ottenere leggi generali (Novum Organum, 1620)
=3D"*"Hume: induzione deri= va da credenze psicologiche e non razionali sull’uniformit= à della natura (Trattato sulla natura umana, 1739-40)
= 3D"*"<= span style=3D'font-family:"Times New Roman";font-size:83%'>Età contempor= anea: non esiste una regola meccanica per trovare delle leggi generali e val= idarle (Pop= per) =
=3D"*"Carnap: induzione ßà probabilità = da Keynes e Leibniz (Fondamenti logici della probabilità, 1962<= /i>)
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Alessandro Paccagnella A.A. 2003-2004 Elettronica Digitale
Principio di induzione/2
= 3D"*"= Induzione matemat= ica (debole o di Peano):se la proprietà P vale per 0 (base dell’induzione) e se, valendo per n, vale anche per n+1, allora P vale per ogni numero
3D"*"<= span style=3D'font-family:"Times New Roman";font-size:83%'>In tal modo si giustificano somma e prodotto dei numeri naturali
= 3D"*"= Induzione forte: se per ogni n, n g= ode della proprietà P, e se inoltre per ogni m<n m gode pure della proprietà = P, allora tutti i numeri godono di <= /span>P =
= ;
= 3D"*"= Il teorema associati= vo si può dimostrare con il principio dell’induzione matematica (o finita)
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Alessandro Paccagnella A.A. 2003-2004 Elettronica Digitale
Tavola di verità
3D"*"Tavola (tabella) di verità: metodo semantico della = logica proposizionale per determin= are il valore di ve= rità di una proposizione in funzione dei valori di verità delle proposizioni atomiche costituenti
3D"*"Consente di determinare in un numero finito di passi se una proposizione è una l= egge logica (nella logica classica se è una tautologia, ossia V per ogni valore dei costituenti)
3D"*"Logica megarica: Euclide, Filone
3D"*"Logica stoica: Crisippo
3D"*"Definite ed elaborate da Peirce (1880)= 3;
3D"*"Łukasiewicz, Post, Wittgestein (prima metà XX sec)= 3;
3D"*"Nella logica bivalente: V o F (2 valori di verità= ;)
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Alessandro Paccagnella A.A. 2003-2004 Elettronica Digitale
TdV per connettivi binari
= 3D"*"<= span style=3D'font-family:"Times New Roman";font-size:86%'>Connettivo binario: = date le proposizioni A e B si produce una nuova proposizione
3D"*"= Ogni connettivo bina= rio è caratterizzato da una colonna
3D"*"<= span style=3D'font-family:"Times New Roman";font-size:83%'>1: tautologia
3D"*"<= span style=3D'font-family:"Times New Roman";font-size:83%'>2: disgiunzione incl= usiva (OR)
3D"*"<= span style=3D'font-family:"Times New Roman";font-size:83%'>7: bicondizionale (B= se e solo se A)
3D"*"<= span style=3D'font-family:"Times New Roman";font-size:83%'>9: disgiunzione escl= usiva (EXOR)
3D"*"<= span style=3D'font-family:"Times New Roman";font-size:83%'>15: congiunzione (AND)
3D"*"<= span style=3D'font-family:"Times New Roman";font-size:83%'>16: contraddizione&#= 13;
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quoted-printable Content-Type: text/html; charset="us-ascii" PowerPoint Presentation
Alessandro Paccagnella A.A. 2003-2004 Elettronica Digitale
TdV e simboli per AND, OR, NOT
=3D"*"Le TdV delle funzioni logiche elementari vanno dimostrate utilizzando assiomi e teoremi dimostrati: per esempio <= /span>
x + 0 =3D x ;   x . 0 =3D 0 ;   x + 1 =3D 1 ;   x . 1 =3D x
3D"*"E a 3 o più variabili di ingresso?=
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FULLSCR_HREF = : FULLSCR_HREF+"#"+GetHrefObj(gCurSld).mSldHref; if(PPTNav.event.ctrlKey) { var w =3D (window.screen.availWidth * 1.0) / 2.0 var h =3D w * (PPTSld.g_origH * 1.0) / PPTSld.g_origW win =3D window.open( MHTMLPrefix+href,null,"toolbar=3D0,resizable=3D1,top= =3D0,left=3D0," + "width=3D"+ w + ",height=3D" + h ); if( PPTSld.g_animUseRuntime ) win.document.body.PPTSldFrameset=3Dwindow; } else { win =3D window.open( MHTMLPrefix+href,null,"fullscreen=3Dyes" ); if( PPTSld.g_animUseRuntime ) win.document.body.PPTSldFrameset=3Dwindow; } } function ToggleVNarration() { rObj=3DPPTSld.document.all("NSPlay") if( rObj && !PPTSld.g_animUseRuntime ) { if( (rObj.playState =3D=3D 1)||(rObj.playState =3D=3D 0) ) rObj.Play() else if( rObj.playState =3D=3D 2 ) rObj.Pause() else return; } else if( PPTSld.g_animUseRuntime ) { narObj =3D PPTSld.document.all("narrationID") if( narObj ) narObj.togglePause() } } function GetCurSldNum() { obj=3DGetHrefObj(gCurSld) if( obj.mOrigVis =3D=3D 1 ) return obj.mSldIdx else return gCurSld } function GetNumSlds() { if( GetHrefObj(gCurSld).mOrigVis =3D=3D 1 ) return GetSldList().mNumVisSlds; else return GetSldList().mList.length } function GetSldNum( href ) { for(ii=3D0; ii 1 ) PopSldList(); else if( !IsFramesMode() ) { if( gLoopCont ) GoToFirst() else EndShow() } } function GoToPrevSld() { ii=3DgCurSld-1 if( ii > 0 ) { obj=3DGetHrefObj(ii) while ( obj && ( obj.mVis =3D=3D 0 ) && ( ii>0 ) ) obj=3DGetHrefObj(--ii) if( ii =3D=3D 0 ) ii=3D1 GoToSldNum(ii) } } function GoToFirst(){ GoToSld( GetHrefObj(1).mSldHref ) } function GoToLast() { ii=3DGetSldList().mList.length if( ii !=3D gCurSld ) GoToSld( GetHrefObj(ii).mSldHref ) } function GoToSldNum( num ) { if( PPTSld.event ) PPTSld.event.cancelBubble=3Dtrue obj =3D GetHrefObj( num ) obj.mVis=3D1 gPrevSld=3DgCurSld gCurSld =3D num; PPTSld.location.replace(MHTMLPrefix+obj.mSldHref) if( IsFramesMode() ) { UpdNavPane(); UpdOtlPane(); UpdNtsPane() } } function GoToSld( href ) { if( PPTSld.event ) PPTSld.event.cancelBubble=3Dtrue GetHrefObj( GetSldNum(href) ).mVis=3D1 PPTSld.location.replace(MHTMLPrefix+href) } function SldUpdated( id ) { if( id =3D=3D GetHrefObj(gCurSld).mSldHref ) return gPrevSld=3DgCurSld gCurSld=3DGetSldNum(id) if( IsFramesMode() ) { UpdNavPane(); UpdOtlPane(); UpdNtsPane() } } function PrevSldViewed(){ GoToSld( GetHrefObj(gPrevSld).mSldHref ) } function HasPrevSld() { return ( gIsEndShow || ( gCurSld !=3D 1 && GetHrefO= bj( gCurSld-1 ).mVis =3D=3D 1 )||( GetCurSldNum() > 1 ) ) } function HasNextSld() { return (GetCurSldNum() !=3D GetNumSlds()) } function CloseWindow() { if( HideMenu() ) return; var event =3D PPTSld.event; if( !IsFramesMode() && event && (event.keyCode=3D=3D27 || event.keyCode=3D= =3D32 || event.type=3D=3D"click" ) ) window.close( self ); CatchNumKeys( self, event ); } function Unload() { gIsEndShow=3D0; } function SetupEndShow() { gIsEndShow=3D1; PPTSld.document.body.scroll=3D"no"; PPTSld.document.onkeypress=3DCloseWindow; PPTSld.document.onclick=3DCloseWindow; PPTSld.document.oncontextmenu=3D_CM; } function EndShow() { if( IsFramesMode() ) return if( PPTSld.event ) PPTSld.event.cancelBubble=3Dtrue doc=3DPPTSld.document doc.open() doc.writeln('


' + ENDSHOW_MESG + '

') doc.close() } function SetSldVisited(){ GetSldList().mList[gCurSld-1].mVisited=3Dtrue } function IsSldVisited(){ return GetSldList().mList[gCurSld-1].mVisited } function hrefList( sldHref, visible, advDelay, advClk ) { this.mSldHref=3D this.mNtsHref =3D sldHref this.mOrigVis=3D this.mVis =3D visible this.mVisited=3D false this.mAdvDelay=3D advDelay this.mAdvOnClk=3D advClk } function SldList(arr,curSld,fEnd) { this.mCurSld =3D curSld; this.mList =3D new Array(); var idx =3D 1; for(ii=3D0;ii 0) { PushSldList(sldList,fEnd); gCurSld =3D 1; } else if( PPTSld.event ) PPTSld.event.cancelBubble=3Dtrue } function PushSldList(arr,fEnd) { var ii =3D gSldStack.length; gSldStack[ii] =3D new SldList(arr,gCurSld,fEnd); GoToSld( gSldStack[ii].mList[0].mSldHref ); } function PopSldList() { if (gSldStack[gSldStack.length-1].fEndShow) EndShow() else { gCurSld =3D gSldStack[gSldStack.length-1].mCurSld; gSldStack[gSldStack.length-1] =3D null; gSldStack.length--; var sldList =3D gSldStack[gSldStack.length-1]; GoToSld( sldList.mList[gCurSld - 1].mSldHref ); } } var custShowList=3Dnew Array(); function ImgBtn( oId,bId,w,action ) { var t=3Dthis t.Perform =3D _IBP t.SetActive =3D _IBSetA t.SetInactive=3D _IBSetI t.SetPressed =3D _IBSetP t.SetDisabled=3D _IBSetD t.Enabled =3D _IBSetE t.ChangeIcon =3D null t.UserAction =3D action t.ChgState =3D _IBUI t.mObjId =3D oId t.mBorderId=3D bId t.mWidth =3D w t.mIsOn =3D t.mCurState =3D 0 } function _IBSetA() { if( this.mIsOn ) { obj=3Dthis.ChgState( gHiliteClr,gShadowClr,2 ) obj.style.posTop=3D0 } } function _IBSetI() { if( this.mIsOn ) { obj=3Dthis.ChgState( gFaceClr,gFaceClr,1 ) obj.style.posTop=3D0 } } function _IBSetP() { if( this.mIsOn ) { obj=3Dthis.ChgState( gShadowClr,gHiliteClr,2 ) obj.style.posLeft+=3D1; obj.style.posTop+=3D1 } } function _IBSetD() { obj=3Dthis.ChgState( gFaceClr,gFaceClr,0 ) obj.style.posTop=3D0 } function _IBSetE( state ) { var t=3Dthis GetObj( t.mBorderId ).style.visibility=3D"visible" if( state !=3D t.mIsOn ) { t.mIsOn=3Dstate if( state ) t.SetInactive() else t.SetDisabled() } } function _IBP() { var t=3Dthis if( t.mIsOn ) { if( t.UserAction !=3D null ) t.UserAction() if( t.ChangeIcon ) { obj=3DGetObj(t.mObjId) if( t.ChangeIcon() ) obj.style.posLeft=3Dobj.style.posLeft+(t.mCurState-4)*t.mWidth else obj.style.posLeft=3Dobj.style.posLeft+(t.mCurState-0)*t.mWidth } t.SetActive() } } function _IBUI( clr1,clr2,nextState ) { var t=3Dthis SetBorder( GetObj( t.mBorderId ),clr1,clr2 ) obj=3DGetObj( t.mObjId ) obj.style.posLeft=3Dobj.style.posLeft+(t.mCurState-nextState)*t.mWidth-obj= .style.posTop t.mCurState=3DnextState return obj } function TxtBtn( oId,oeId,action,chkState ) { var t=3Dthis t.Perform =3D _TBP t.SetActive =3D _TBSetA t.SetInactive=3D _TBSetI t.SetPressed =3D _TBSetP t.SetDisabled=3D _TBSetD t.SetEnabled =3D _TBSetE t.GetState =3D chkState t.UserAction =3D action t.ChgState =3D _TBUI t.mObjId =3D oId t.m_elementsId=3D oeId t.mIsOn =3D 1 } function _TBSetA() { var t=3Dthis if( t.mIsOn && !t.GetState() ) t.ChgState( gHiliteClr,gShadowClr,0,0 ) } function _TBSetI() { var t=3Dthis if( t.mIsOn && !t.GetState() ) t.ChgState( gFaceClr,gFaceClr,0,0 ) } function _TBSetP() { if( this.mIsOn ) this.ChgState( gShadowClr,gHiliteClr,1,1 ) } function _TBSetD() { this.ChgState( gFaceClr,gFaceClr,0,0 ) this.mIsOn =3D 0 } function _TBSetE() { var t=3Dthis if( !t.GetState() ) t.ChgState( gFaceClr,gFaceClr,0,0 ) else t.ChgState( gShadowClr,gHiliteClr,1,1 ) t.mIsOn =3D 1 } function _TBP() { var t=3Dthis if( t.mIsOn ) { if( t.UserAction !=3D null ) t.UserAction() if( !t.GetState ) return if( t.GetState() ) t.SetPressed() else t.SetActive() } } function _TBUI( clr1,clr2,lOffset,tOffset ) { SetBorder( GetObj( this.mObjId ),clr1,clr2 ) Offset( GetObj( this.m_elementsId ),lOffset,tOffset ) } function Offset( obj, top, left ){ obj.style.top=3Dtop; obj.style.left=3Dle= ft } function SetBorder( obj, upperLeft, lowerRight ) { s=3Dobj.style; s.borderStyle =3D "solid" s.borderWidth =3D 1 s.borderLeftColor =3D s.borderTopColor =3D upperLeft s.borderBottomColor=3D s.borderRightColor =3D lowerRight } function GetBtnObj(){ return gBtnArr[window.event.srcElement.id] } function BtnOnOver(){ b=3DGetBtnObj(); if( b !=3D null ) b.SetActive() } function BtnOnDown(){ b=3DGetBtnObj(); if( b !=3D null ) b.SetPressed() } function BtnOnOut(){ b=3DGetBtnObj(); if( b !=3D null ) b.SetInactive() } function BtnOnUp() { b=3DGetBtnObj() if( b !=3D null ) b.Perform() else Upd() } function GetNtsState(){ return parent.gNtsOpen } function GetOtlState(){ return parent.gOtlOpen } function GetOtlTxtState(){ return parent.gOtlTxtExp } function NtsBtnSetFlag( fVal ) { s=3Ddocument.all.item( this.m_flagId ).style s.display=3D"none" if( fVal ) s.display=3D"" else s.display=3D"none" } function _BSetA_Border(){ b =3D gBtnArr[this.mObjId]; if( b !=3D null ) b.S= etActive() } function _BSetI_Border(){ b =3D gBtnArr[this.mObjId]; if( b !=3D null ) b.S= etInactive() } var gHiliteClr=3D"THREEDHIGHLIGHT",gShadowClr=3D"THREEDSHADOW",gFaceClr=3D"= THREEDFACE" var gBtnArr =3D new Array() gBtnArr["nb_otl"] =3D new TxtBtn( "nb_otl","nb_otlElem",parent.ToggleOtlPan= e,GetOtlState ) gBtnArr["nb_otlElem"] =3D new TxtBtn( "nb_otl","nb_otlElem",parent.ToggleOt= lPane,GetOtlState ) gBtnArr["nb_nts"] =3D new TxtBtn( "nb_nts","nb_ntsElem",parent.ToggleNtsPan= e,GetNtsState ) gBtnArr["nb_prev"]=3D new ImgBtn( "nb_prev","nb_prevBorder",30,parent.GoToP= revSld ) gBtnArr["nb_next"]=3D new ImgBtn( "nb_next","nb_nextBorder",30,parent.GoToN= extSld ) gBtnArr["nb_sldshw"]=3D new ImgBtn( "nb_sldshw","nb_sldshwBorder",18,parent= .FullScreen ) gBtnArr["nb_sldshwBorder"] =3D new TxtBtn( "nb_sldshw","nb_sldshwBorder",pa= rent.FullScreen,null ) gBtnArr["nb_sldshwBorder"].SetActive =3D _BSetA_Border; gBtnArr["nb_sldshwBorder"].SetInactive =3D _BSetI_Border; gBtnArr["nb_sldshwText"] =3D new TxtBtn( "nb_sldshw","nb_sldshwText",parent= .FullScreen,null ) gBtnArr["nb_sldshwText"].SetActive =3D _BSetA_Border; gBtnArr["nb_sldshwText"].SetInactive =3D _BSetI_Border; gBtnArr["nb_voice"] =3D new ImgBtn( "nb_voice","nb_voiceBorder",18,parent.= ToggleVNarration ) gBtnArr["nb_otlTxt"]=3D new ImgBtn( "nb_otlTxt","nb_otlTxtBorder",23,parent= .ToggleOtlText ) gBtnArr["nb_nts"].m_flagId=3D "notes_flag" gBtnArr["nb_nts"].SetFlag =3D NtsBtnSetFlag gBtnArr["nb_otlTxt"].ChangeIcon=3D GetOtlTxtState var sNext=3D"Successivo",sPrev=3D"Precedente",sEnd=3D"Fine presentazione",s= Font=3D"Arial",sArrow=3D"Freccia",sFreeform=3D"Figura a mano libera",sRect= =3D"Rettangolo",sOval=3D"Ovale" function ShowMenu() { BuildMenu(); var doc=3DPPTSld.document.body,x=3DPPTSld.event.clientX+doc.scrollLeft,y= =3DPPTSld.event.clientY+doc.scrollTop m =3D PPTSld.document.all.item("ctxtmenu") m.style.pixelLeft=3Dx if( (x+m.scrollWidth > doc.clientWidth)&&(x-m.scrollWidth > 0) ) m.style.pixelLeft=3Dx-m.scrollWidth m.style.pixelTop=3Dy if( (y+m.scrollHeight > doc.clientHeight)&&(y-m.scrollHeight > 0) ) m.style.pixelTop=3Dy-m.scrollHeight m.style.display=3D"" } function _CM() { if( !parent.IsFullScrMode() ) return; if(!PPTSld.event.ctrlKey) { ShowMenu() return false } else HideMenu() } function BuildMenu() { if( PPTSld.document.all.item("ctxtmenu") ) return var mObj=3DCreateItem( PPTSld.document.body ) mObj.id=3D"ctxtmenu" mObj.style.visibility=3D"hidden" var s=3DmObj.style s.position=3D"absolute" s.cursor=3D"default" s.width=3D"120px" SetCMBorder(mObj,"menu","black") var iObj=3DCreateItem( mObj ) SetCMBorder( iObj, "threedhighlight","threedshadow" ) iObj.style.padding=3D2 CreateMenuItem( iObj,sNext,M_GoNextSld,M_True ) CreateMenuItem( iObj,sPrev,M_GoPrevSld,M_HasPrevSld ) CreateSeparator( iObj ) CreateMenuItem( iObj,sEnd,M_End,M_True ) mObj.style.visibility=3D"visible" } function Cancel() { window.event.cancelBubble=3Dtrue; window.event.returnVa= lue=3Dfalse } function Highlight() { ChangeClr("activecaption","threedhighlight") } function Deselect() { ChangeClr("threedface","menutext") } function Perform() { e=3DPPTSld.event.srcElement if( e.type=3D=3D"menuitem" && e.IsActive() ) e.Action() else PPTSld.event.cancelBubble=3Dtrue } function ChangeClr( bg,clr ) { e=3DPPTSld.event.srcElement if( e.type=3D=3D"menuitem" && e.IsActive() ) { e.style.backgroundColor=3Dbg e.style.color=3Dclr } } function M_HasPrevSld() { return( parent.HasPrevSld() ) } function M_GoNextSld() { if( gIsEndShow ) M_End(); 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Presentaz= ione
Struttura
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