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3D"Comprimi3D"Espandi
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Diapositiva 1

Questioni organizza= tive

Programma del Corso=

Numeri nell’antichità/base 2

Numeri nell’antichità/base 10

Numeri nell’antichi= tà

Numeri nell’antichità/basi 20 et al.

Numeri utili

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Diapositiva 1

Questioni organizza= tive
Sovrapposizione di lezioni e = consigli di Facoltà al giovedì (Consiglio di Facoltà straordinario il 6/5 in Ke)
E’ necessario recuperare anch= e di venerdì
Calendario di recuperi propos= to:
 mercoledì 28/4
 giovedì 29/4
 venerdì 30/4
 mercoledì 5/5
 venerdì 7/5
 venerdì 14/5

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)

Numeri nell’antichità/base 2
Sistemi di numerazione a base= 2: Africa, Australia meridionale, Sud America
Esempio: per i Gumulgal dell’Australia, si conta così
1 =3D urapon
2 =3D ukasar
3 =3D ukasar - urapon<= /td>
4 =3D ukasar - ukasar<= /td>
5 =3D ukasar - ukasar - urapo= n
6 =3D ukasar - ukasar - ukasa= r
Ecc ecc
Da G.G. Joseph, “C’era una vo= lta un numero”, Il Saggiatore, 2001

Numeri nell’antichità/base 10
Sistemi di numerazione a base= 10: il più diffuso nel mondo (dita delle mani)
Esempio: per gli Zulu dell’A= frica, si conta così
1 =3D Nyi (solitudine)=
2 =3D Bili (drizza un altro d= ito)
3 =3D Tatu (raccogli)<= /td>
4 =3D Ne
5 =3D Hlanu (insieme)<= /td>
6 =3D Tatisitupa (prendi il p= ollice destro)
7 =3D Ikombile (punta con l’i= ndice della mano destra)
8 =3D Shiya’ngalombile (trasc= ura due dita)
9 =3D Shiya’ngalolunye (trasc= ura un dito)
10 =3D Shumi (drizza tutte)

Numeri nell’antichi= tà
Egizi: il sistema più antico = (3500 a.C.); sistema geroglifico non posizionale (fino a 107)=
India: Numeri bakshali (III s= ec. d.C) e gwalior (850 d.C.), molto vicini ai nostri numeri decimali;  il manoscritto di Bakhshali (III sec = d.C.) è la più antica testimonianza di un sistema numerico decimale con valore posizionale e lo zero.
Nel Ramayana l’esercito di Ra= vana (cattivo) ha 1012 + 105 + 36x104 soldati, mentre l’eroe Rama aveva un esercito con:
1010 + 1014 + 1020 + 1024 + 1030 + 1034 + 1040 += 1044 + 1052 + 1057 + 1062 + 5 uomini
Per cfr. i Greci non avevano = parole per definire numeri superiori a 104
Nella matematica jaina si int= roducono misure di tempo come:
1 purvis =3D 750 x 1011<= /sup> giorni, 1 shirsa prahelika =3D 8 400 00028 purvis

Numeri nell’antichità/basi 20 et al.
Sistema di numerazione a base= 20: dita delle mani e dei piedi
Aztechi, Maya, Yoruba (Africa Occidentale: numeri formati per sottrazione e non per addizione)
Babilonesi: 3 simboli (1, 10,= 60) e sistema posizionale, ma senza zero e virgola
Per un sintetico approccio al= la storia dei numeri, vedi anche: Salvatore Iacono, “Parlando del più e del meno”, = sito web del corso

Numeri utili
Nei sistemi digitali si parla= di bit
Bit =3D binary digit
Dal Webster’s II, Riverside P= ublishing Company, 1988:
Digit n. [ME < Lat. digit= us] 3a. Any of the ten Arabic number symbols, 0 through 9. b. Such a symbol used = in a system of numeration
In questo corso assumiamo che= :
cifra è uno dei simboli usati= per rappresentare un numero; nel caso specifico dei numeri decimali, uno dei = 10 simboli da 0 a 9

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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>
Sovrapposizione di lezioni e consigli di
Facoltà al giovedì (Consiglio di Facoltà
straordinario il 6/5 in Ke)
E’ necessario recuperare anche di venerdì
Calendario di recuperi proposto:
 mercoledì 28/4=
 giovedì 29/4
 venerdì 30/4
 mercoledì 5/5<= /font>
 venerdì 7/5
 venerdì 14/5
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Content-Transfer-Encoding: base64 Content-Type: image/gif R0lGODlhDAAMAHcAACH/C01TT0ZGSUNFOS4wDQAAAAFzUkdCAK7OHOkAIf8LTVNPRkZJQ0U5LjAY AAAADG1zT1BNU09GRklDRTkuMCbNmlBHACH/C01TT0ZGSUNFOS4wGAAAAAxjbVBQSkNtcDA3MTIC AAIBPjG4mQAh+QQBAAAAACwAAAAADAAMAIXAwMBKCAilEBD3a2v/////5+f3WlrvMTH3jIz3e3vv ISG1EBBzCAhrCAitEBDGEBDvQkL/xsb/tbVjCAhaCAg5KSkAAAAQAABaKSmUCAgYAAApAAAxAABC KSlSKSlrMTFrKSm9EBDOEBDeEBCECAhCAAABAgMBAgMBAgMBAgMBAgMBAgMBAgMBAgMBAgMBAgMB AgMBAgMBAgMBAgMBAgMBAgMBAgMBAgMBAgMBAgMBAgMBAgMBAgMBAgMBAgMBAgMGU0CAcEgsGo+A DyXgOTIWogWjVJw8IIZDaDrEZCARiWEkCHyEAcGAUDCIBBMKWnBAJBTShhzQaTgeDw4kDBMgQwEU DAwNcQFFGhscAZNHFRYXFUNBADt= ------=_NextPart_01C42EE0.02411C30 Content-Location: file:///C:/F07446E9/cap2studenti_file/image005.gif Content-Transfer-Encoding: base64 Content-Type: image/gif R0lGODlhDAAMAHcAACH/C01TT0ZGSUNFOS4wDQAAAAFzUkdCAK7OHOkAIf8LTVNPRkZJQ0U5LjAY AAAADG1zT1BNU09GRklDRTkuMALxmbSWACH/C01TT0ZGSUNFOS4wGAAAAAxjbVBQSkNtcDA3MTIC 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<= /td> = <= /td> <= /td> <= /td> <= /td> <= /td> <= /td> <= /td> <= /td>
Sistemi di numerazione e codifica (cap.2 Fummi)<= br>
Algebra di Boole, forme canoniche (cap.3 Fummi)
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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<= /td> <= /td> <= /td> <= /td> <= /td> <= /td> =
Sistemi di numerazione a base 2: Africa, Australia
meridionale, Sud America
   Esempio: per i Gumulgal dell’Austra= lia, si conta così
1 =3D urapon
2 =3D ukasar
3 =3D ukasar - urapon
4 =3D ukasar - ukasar
5 =3D ukasar - ukasar - urapon
6 =3D ukasar - ukasar - ukasar
Ecc = ecc
Da G.G. Joseph, “C’era una volta un numero”, Il Saggiatore, 2001
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<= /td> <= /td> <= /td> <= /td> <= /td> <= /td> <= /td> <= /td> <= /td>
Sistemi di numerazione a base 10: il più diffuso nel mondo
(dita delle mani)
   Esempio: per gli Zulu dell’Africa, = si conta così
1 =3D Nyi (solitudine)
2 =3D Bili (drizza un altro dito)
3 =3D Tatu (raccogli)
4 = =3D Ne
5 =3D Hlanu (insieme)
6 =3D Tatisitupa (prendi il pollice destro)
7 =3D Ikombile (punta con l’indice della mano destra)
8 =3D Shiya’ngalombile (trascura due dita)
9 =3D Shiya’ngalolunye (trascura un dito)
10 =3D Shumi (drizza tutte)
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<= /td> <= /td> <= /td> = = <= /td> <= /td>
Egizi: il sistema più antico (3500 a.C.); sistema geroglifico<= /font>
non posizionale (fino a 107)
India: Numeri bakshali (III sec. d.C) e gwalior (850 d.C.),
molto vicini ai nostri numeri decimali;  il manoscritto di
Bakhshali (III sec d.C.) è la più antica testimonianza di un
sistema numerico decimale con valore posizionale e lo zero.
Nel Ramayana l’esercito di Ravana (cattivo) ha 1012= + 105 + 36x104
soldati, mentre l’eroe Rama aveva un esercito con:
1010 + 1014 + 1020 + 1024 + 1030= + 1034 + 1040 + 1044 + 1052 += 1057 + 1062 +
5 uo= mini
Per cfr. i Greci non avevano parole per definire numeri superi= ori a 104
Nella matematica jaina si introducono misure di tempo come:
1 purvis =3D 750 x 1011 giorni, 1 shirsa prahelika =3D 8 400 0= 0028 purvis
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<= /td> <= /td> <= /td> = <= /td> <= /td> <= /td> <= /td> <= /td>
Sistema di numerazione a base 20: dita delle mani e
dei piedi
Aztechi, Maya, Yoruba (Africa Occidentale: numeri
formati per sottrazione e non per addizione)
Babilonesi: 3 simboli (1, 10, 60) e sistema
posizionale, ma senza zero e virgola
Per un sintetico approccio alla storia dei numeri,
vedi anche: Salvatore Iacono, “Parlando del più e
del meno”, sito web del corso
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Numeri utili
<= /td> <= /td> <= /td> <= /td> <= /td> <= /td> <= /td> <= /td> <= /td>
Nei sistemi digitali si parla di bit
Bit =3D binary digit
Dal Webster’s II, Riverside Publishing Company,<= br>
1= 988:
   Digit n. [ME < Lat. di= gitus] 3a. Any of the ten
Arabic number symbols, 0 through 9. b. Such a
symbol used in a system of numeration
In questo corso assumiamo che:
cifra è uno dei simboli usati per rappresentare un
numero; nel caso specifico dei numeri decimali,
uno dei 10 simboli da 0 a 9
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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/cap2studenti_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=
Questioni organizzative
=3D"*"Sovrapposizione = di lezioni e consigli di Facoltà al giovedì (Consiglio di Facoltà straordinario il 6/5 in Ke)
3D"*"E’ necessario recuperare anche = di venerdì
3D"*"Calendario di recuperi proposto: =
3D"*" mercoledì 28/4
3D"*" giovedì 29/4
3D"*" venerdì 30/4
3D"*" mercoledì 5/5
3D"*" venerdì 7/5 =
3D"*" venerdì 14/5
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vnGNazzjGccoxi9+cYtbvKIVpzhFdTYRnUo05xHJSURxBvGdCohnAuaJgHraE5v5LMA+CdDPAfxT AAENwEBnUFAZHDQGRYXBQoUKVAX6lAU81akKcJoCm9I0fjJ9H0zR51LysbSTKg0lSjdrysyC8rLf q+z41Pe0DnTAA6hNrWpXy1rTuva1sI3tB2ZL29p02ta2IMitbnfLWxAM8rcc+KNwN7DH4mogqUpl qhyd+lSoplGqZaRqVa3aRaxmUatb5WoUvQrWsIqVrAww6wLQqla2uvWe+LTmXOnaz7vmda99/WtR F8rQhhbWkBHl6QoUy1jHPjay7ZssZUUbPtB6z7POCwgAOw== ------=_NextPart_01C42EE0.02411C30 Content-Location: file:///C:/F07446E9/cap2studenti_file/slide0203.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" PowerPoint Presentation
Alessandro Paccagnella A.A. 2003-2004 Elettronica Digitale
Programma del Corso
<= span style=3D'font-family:"Times New Roman";font-size:86%'>3D"*"Sistemi di numerazione e codifica (cap= .2 Fummi)
<= span style=3D'font-family:"Times New Roman";font-size:71%'>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
Numeri nell’antichità/base 2
3D"*"Sistemi di numerazione a base 2: Africa, Australia = meridionale, Sud America
R= 26; Esempio: per i Gumulgal dell’Australia, si conta così&= #13;
R= 11;1 =3D urapon
R= 11;2 =3D ukasar
R= 11;3 =3D ukasar - urap= on
R= 11;4 =3D ukasar - ukas= ar
R= 11;5 =3D ukasar - ukas= ar - urapon
R= 11;6 =3D ukasar - ukas= ar - ukasar
R= 11;Ecc ecc =
= 211;Da G.G. Joseph, “C’era una volta un numero”, Il Saggiatore, 2001
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Alessandro Paccagnella A.A. 2003-2004 Elettronica Digitale
Numeri nell’antichità/base 10
=3D"*"Sistemi di numerazio= ne a base 10: il più diffuso nel mondo (dita delle mani)= 3;
• Esempio= : per gli Zulu dell’Africa, si conta così
–= 1 =3D Nyi (solitudine)
–= 2 =3D Bili (drizza un altro dito)
–= 3 =3D Tatu (raccogli)
–= 4 =3D Ne
–= 5 =3D Hlanu (insieme)
–= 6 =3D Tatisitupa (prendi il pollice destro)
–= 7 =3D Ikombile (punta con l’indice della mano destra)
–= 8 =3D Shiya’ngalombile (trascura due dita)
–= 9 =3D Shiya’ngalolunye (trascura un dito)
–= 10 =3D Shumi (drizza tutte)
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Alessandro Paccagnella A.A. 2003-2004 Elettronica Digitale
Numeri nell’antichità
= 3D"*"= Egizi: il sistema più antico (3500 a.C.); sistema geroglifico non posizionale (fin= o a 107)
= 3D"*"= India: Num= eri bakshali (III sec. d.C) e gwalior (850 d.C.), molto vici= ni ai nostri numeri decimali;  il manoscritto di Bakhshali (III sec d.C.) è la più antica testimonianza di un sistema numerico decimale con valore posizionale e lo zero.
=3D"*"Nel Ramaya= na l’esercito di Ravana (cattivo) ha 1012 + 105 + 36x104 soldati, m= entre l’eroe Rama aveva un esercito con:
= 211;10<= span lang=3DIT style=3D'font-family:"Times New Roman";font-size:55%;position:re= lative; top:-.45em;mso-text-raise:30%'>10 + 1014 + 1020 + 1024 + 1030 + 1034 + 1040 + 1044 + 1052 + 1057 + 1062 + 5 uomini&#= 13;
3D"*"Per cfr. i= Greci non avevano parole per definire numeri superiori a 104
3D"*"Nella mate= matica jaina si introducono misure di tempo come:
= 211;1 purvis =3D 750 x 1= 011 giorni, 1 shi= rsa prahelika =3D 8 400 00028 purvis
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Alessandro Paccagnella A.A. 2003-2004 Elettronica Digitale
Numeri nell’antichità/basi 20 et al.
3D"*"Sistema di numerazione a base 20: dita delle mani e dei piedi
3D"*"= Aztechi, Maya, Yoruba (Africa Occidentale: numeri formati per sottrazione e non per addizione)
3D"*"Babilonesi: 3 simboli (1, 10, 60) e sistema posizionale, ma senza zero e virgola
3D"*"=
3D"*"=
3D"*"Per un sintetico approccio alla storia dei numeri, vedi anche: Salvatore Iacono, “Parlando del più e del meno”, sito web del corso <= /span>
3D"*"<= span style=3D'font-family:"Times New Roman";display:none'>
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Alessandro Paccagnella A.A. 2003-2004 Elettronica Digitale
Numeri utili
= Nei sistemi digital= i si parla di bit
= Bit =3D binary digi= t
= 3D"*"= Dal Webster’s = II, Riverside Publishing Company, 1988:
– Digit n. [ME < Lat. digitus] 3a. Any of the ten Arabic number symbo= ls, 0 through 9. b. Such a symbol used in a sy= stem of numeration
= In questo corso ass= umiamo che:
=3D"*"cifra= è uno dei s= imboli usati per rappresentare un numero; nel caso specifico dei numeri decimali, uno dei 10 simboli = da 0 a 9
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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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