B@60@1   eЭ 8 L@pppppppppppBO@ppppBO@A6@# !!) ȼ_ *!4!2) -!'!:).pppppppppp@ʀ`G(pB7pʀA_PROCEDURE Charset(n:INTEGER); (* n=1: Internationaler Zeichensatz n=2: Graphik-Zeichensatz Linker Rand=0, Kleinschr}ift ein *)VAR CHBAS:^CHAR;BEGIN CHBAS:=POINTER(756); IF n=1 THEN CHBAS^:=CHR(204); IF n=2 THEN CHBAS^:=CHR(224)END;r|FUNCTION Inkey:CHAR;VAR Key:FILE OF CHAR;BEGIN Reset(Key,'K:'); Inkey:=Key^END;; IF n=2 THEN CHBAS^:=CHR(224)END;rWFUNCTION Peek(Address:INTEGER);VAR MEM:^CHAR;BEGIN MEM:=POINTER(Address); Peek:=Ord(MEM^)END;CHBAS^:=CHR(224)END;rfPROCEDURE Poke(Address,Byte:INTEGER);VAR MEM:^CHAR;BEGIN MEM:=POINTER(Address); MEM^:=Chr(Byte)END;^:=CHR(224)END;r k (* UMRECHNUNG GRAD => BOGENMASS *) (* UMRECHNUNG BOGENMASS => GRAD *)FUNCTION RAD(X:REAL):REAL;BEGIN RAD:=arctan(1)* }X/45END;FUNCTION GRAD(X:REAL):REAL;BEGIN GRAD:=45*X/arctan(1)END;FUNCTION RAD(X:REAL):REAL;BEGIN RAD:=arctan(1)*J (* Definition der Winkelfunktionen *) (* sec,cosec,tan,cot *) (* arcsin,arcos,arcot *)FUNCT }ION sec(X:REAL):REAL;BEGIN sec:=1/cos(X)END;FUNCTION cosec(X:REAL):REAL;BEGIN cosec:=1/sin(X)END;FUNCTION tan(X:R }EAL):REAL;BEGIN tan:=sin(X)/cos(X)END;FUNCTION cot(X:REAL):REAL;BEGIN cot:=cos(X)/sin(X)END;FUNCTION arcsin(X:REA}L):REAL;BEGIN arcsin:=arctan(X/sqrt(1-X*X))END;FUNCTION arcos(X:REAL):REAL;BEGIN arcos:=arctan(sqrt(1-X*X)/X)END;}FUNCTION arcot(X:REAL):REAL;BEGIN arcot:=arctan(1/X)END; arcos(X:REAL):REAL;BEGIN arcos:=arctan(sqrt(1-X*X)/X)END;= (* Die Hyperbel-Funktionen *) (* sinh,cosh,tanh,coth,sech,cosech *) (* arcsinh,arcosh,artanh,arcoth *)FU}NCTION sinh(X:REAL):REAL;BEGIN sinh:=(EXP(X)-EXP(-X))/2END;FUNCTION cosh(X:REAL):REAL;BEGIN cosh:=(EXP(X)+EXP(-X))/2}END;FUNCTION sech(X:REAL):REAL;BEGIN sech:=1/cosh(X)END;FUNCTION cosech(X:REAL):REAL;BEGIN cosech:=1/sinh(X)END;}FUNCTION tanh(X:REAL):REAL;VAR X1,X2:REAL;BEGIN X1:=EXP(X); X2:=EXP(-X); tanh:=(X1-X2)/(X1+X2)END;FUNCTION coth(X:}REAL):REAL;VAR X1,X2:REAL;BEGIN X1:=EXP(X); X2:=EXP(-X); coth:=(X1+X2)/(X1-X2)END;FUNCTION arcsinh(X:REAL):REAL;BE}GIN arcsinh:=ln(X+SQRT(X*X+1))END;FUNCTION arcosh(X:REAL):REAL;BEGIN IF X>=0 THEN arcosh:=ln(X+SQRT(X*X-1)) ELSE} arcosh:=ln(X-SQRT(X*X-1))END;FUNCTION artanh(X:REAL):REAL;BEGIN artanh:=ln((1+X)/(1-X))/2END;FUNCTION arcoth(X:}REAL):REAL;BEGIN arcoth:=ln((X+1)/(X-1))/2END;(X:REAL):REAL;BEGIN artanh:=ln((1+X)/(1-X))/2END;FUNCTION arcoth(X:4FUNCTION power(X:REAL; Y:INTEGER):REAL; VAR Z:REAL;BEGIN Z:=1; WHILE Y>0 DO BEGIN WHILE not odd(Y) DO } BEGIN Y:=Y div 2; X:=sqr(X) END; Y:=Y-1; Z:=X*Z END; power:=ZEND;EGIN WHILE not odd(Y) DO V (* Diese kleine Funktion berechnet *) (* a^x fuer reelle a und x. *)FUNCTION power(a,x:REAL):REAL; VAR y }: REAL; negative : BOOLEAN;BEGIN negative:=(odd(trunc(x)) AND (a<0)); y:=exp(x*ln(abs(a))); IF negative THEN pow }er:=-y ELSE power:=yEND; negative:=(odd(trunc(x)) AND (a<0)); y:=exp(x*ln(abs(a))); IF negative THEN pow 'PROGRAM fibonacci_iterativ (INPUT,OUTPUT);VAR index,elementzahl, letzte,vor$}letzte, aktuell :INTEGER; BEGIN WRITE(CHR(125)); $} WRITE('Fibonacci-Zahlenreihe'); REPEAT WRITE('Elementnummer --> '); READLN(elementzahl); UNTIL elementzahl>=0; $ } WRITE('Fibonacci-Zahl = '); IF elementzahl<=2 THEN BEGIN CASE elementzahl OF 0 : WRITELN('0'); $!} 1,2 : WRITELN('1') END END ELSE BEGIN vorletzte:=1; letzte:=1; index:=2; REPEAT $"} aktuell:=vorletzte+letzte; vorletzte:=letzte; letzte:=aktuell; index:=index+1 UNTIL index=e$#}lementzahl; WRITELN(aktuell) END END.=letzte; letzte:=aktuell; index:=index+1 UNTIL index=e$1PROGRAM fibonacci_rekursiv (INPUT,OUTPUT);VAR elementzahl : INTEGER; FUNCTION fibonacci(wert(%}:INTEGER) :INTEGER; BEGIN IF wert>1 THEN fibonacci:=fibonacci(wert-1)+ (&} fibonacci(wert-2) ELSE IF wert=1 THEN fibonacci:=1 ELSE fibonacci:=0 END;BEGIN WRITELN('}(CHR(125)); REPEAT WRITE('Elementnummer --> '); READLN(elementzahl) UNTIL elementzahl>=0; WRITELN('Fibonacci-Za((}hl = ' ,fibonacci(elementzahl))END. READLN(elementzahl) UNTIL elementzahl>=0; WRITELN('Fibonacci-Za(9PROGRAM Tuerme_von_hanoi;VAR index,index_2, anzahl,schrittzahl:INTEGER; haufenhoehe:ARRAY[1..3,*}] OF INTEGER;#i D8:POSITION.I PROCEDURE turm_verschieben (scheibenzahl,platz_1, ,+} platz_2,platz_3:INTEGER); VAR index:INTEGER; PROCEDURE scheibe (n,von,nach:IN,,}TEGER); VAR index:INTEGER; BEGIN haufenhoehe[von]:=haufenhoehe[von]-1; FOR index:=20*von-n+1 TO 20,-}*von+n-1 DO BEGIN POSITION(index,15-haufenhoehe[von]); WRITE(' ') END; FOR index:=2,.}0*nach-n+1 TO 20*nach+n-1 DO BEGIN POSITION(index,15-haufenhoehe[nach]); WRITE('*') END;,/} haufenhoehe[nach]:=haufenhoehe[nach]+1 END; BEGIN IF scheibenzahl>0 THEN BEGIN turm_verschi,0}eben(scheibenzahl-1,platz_1,platz_3,platz_2); scheibe(scheibenzahl,platz_1,platz_2); schrittzahl:=schrittzahl,1}+1; POSITION(1,1); WRITE('anzahl der Schritte : ',schrittzahl); turm_verschieben(scheibenzahl-1,platz,2}_3,platz_2,platz_1) END END;BEGIN WRITELN(CHR(125)); WRITE('Gib die Anzahl der Scheiben ein(1-10) :'); READL,3}N(anzahl); WRITELN(CHR(125)); haufenhoehe[1]:=anzahl; haufenhoehe[2]:=0; haufenhoehe[3]:=0; schrittzahl:=0; FOR i,4}ndex:=1 TO 3 DO BEGIN POSITION(20*index-3,18); WRITE('platz ',index) END; FOR index:=1 TO anzahl DO ,5} BEGIN FOR index_2:=20-index+1 TO 20+index-1 DO BEGIN POSITION(index_2,15-haufenhoehe[1]+index); ,6} WRITE('*') END END; turm_verschieben(anzahl,1,2,3)END. dex_2,15-haufenhoehe[1]+index); ,Y!<%\ !P%g0 ͻxr n"c\*e9n8!N% e:n/*gl n %! . %%zys ]6*!I8}n8$~i@4i ) c\&&D%@2BT*HQ$ 4K`!~MMr05@7`%a u %A @2|eAI 59}/ ;xr"n<+%e@M@ 5D0P9-`{Hr2AS 5# & :g-R!E 5# & ڿ[GQL4K`4g(i+!:}\Q 4K`'[Zl @4Ve\U4 4# & ZnIr@7RZsES 4 5!DHØ @%S ︓E 5# & HbM4@;}7ʝ%ijT@MK`%_%Id6L=%P0P9-`*k +@M@ 6m5DP0P9- @9&fNF2V]H Q<}4 4K`$JYp@"Je@#"0@ & :=%ȕTM@ Ey/##BI 5# & !&W)e\U%L4# &;s64ÓES 5/ =}hPTNt Yd8)P !T@M@ d 2.@- 3򖘥 !\c ihcnW-f Z3cP c !$P hr >}% chV!;@+ :k %WX: e -^)sP5@$P ilk6 eɨ %/\@/S=%@ W(?}r@7VYEx M&A [F4~[iDQDց 4M4M4M44M4M4M4Y4M4M6@t*@a8@Pk>t&zÐAT@}MrAT"K+%yӐEII 5+͛)e\Zte"IL@!W\X^*s4o%'聀'-r#3&A}*^sҘ  X*n\9Pt*\5LHr/ ,n#0YSL d u8.8%^8聰 +͒9( B}Mrb:cel)Irf % 鎍", l㢜0"u8$j=Z@g@29sIr @Y$0 )s=%6nD+n%In :n Z}:u % ͼ)r=%7 [\V[@QP <7~!`$P"Jd cCrIr8.["% ™l !`$g\&L_[} n Z4P )0b3~@%rIr ߾2n[['Csr)rߠ 3l[ItHs@0+͟(mu inyt4'Csr\} m8*RY%3 e\l3 iT l8ʛN P Jo %'~Y,Hn!n i\'6Hr:)si_IIl@7)%F ]}:;\tZ]2|Ӏ绢\:c i,r(dZn$\;ޜ\Mr$ ]%ua7G:%@]P cMn^} [WP3:ҢP cS[H@b$$g-2:4Xՠ )'~SsJgZt9%,~. =\n@*~sҘ)e _}(un83}t2vY@" #='znZtJefWn[Ir6sP3[\^[㠂  n iP -`}:o %3o e6sm =%6~\}n |%Zn"~]Mn n!͌78 -。\!mVI@:)a}& %@'7)irY$5MS`mn/[zsnIn\In ™l*l8+e~yi]%yn ),~.b} !9in\2n3r 3~@Θ)g{@r]70'6-:K[@7~ %0W)i 8u!s\ͯ[ %6Z\ys@7V\c} $\"dK`i ) s]4 )yn:r]70'6-:K[@7~ %0W)i 8u!s\ͯ[ %6Z\ys@7V\4Ok )[g-% s[%[$$34M4M4\4M4M4M[keʼ[%\\!ʗxz)@)  sd iP@e}3:%,:\Қ,y@sort*@ Yhl[ \"~Sr:4\e- %@.䤔"n%m ߾:%ILm%J@f}V\ p(nX  3M%4ؤ r4)C_r[@(uP)~:M\Λp)n_Jku8g r2:48$~nor,$;Mg}s#[ @T.@!-)[ %=lk\hnn0 m gmJlj u i\3VP T\\4$  ^g ȬIh}nIr` H:4V[$k(h,N@!r<[\X%v իlInIr Yr[@&Z\p@TP!Hj)@a3i} _顎.:4xrQ߂$~\c@$@gy@Yxrn V\(n ihc :c G(rZnU %-^sHs j}(tze e3~ni<)%S[@&%<)À ) :8 gmJe Z\]: Ӓ\|@XIn  &Jn % 97:k}/N % ihcmȳ y%8/^Ir8 ג\8。Ws[Θ؎6[% ۤuoh[F \a  _ }9nl}d:ZZny@Gy@\鎍}\㠂 :4d-~sorJe@'Il'Zg]8"fZ@\L$Mu7 "e ysnm}0)%=YJe@2~ҙysW}r6In !IQT;9@\&Zcn5ʽYIn0 ߦY/.:4| 喙@& $9n}s"bi8$Vs)Eu07)\e)@=!@Us[ J%`=h:~[-m$ 9UK@j+。!0 M)`No}^%ǥIL8[,-Ns9 e)sP7鎀":% nIQ&z+4 ,388: (( ; ᎍ5pAJ((ᎀ$ np}*f `>x}`>`>`"~t%\)in  L5Dm )[:9,s0`!0rtn[HF/@!:y}H83[N@u h\%Ii`  :lJo~)S0 Yr !қn!\u u* =%`P L5%z}t 4/cS`@&~]eʻl,Jncp Yr !қ~(uS ߖ)rY+SP@t'~Xʽg!\DP b*[0)U@t'~{}Xʽg,Jnyr:Rw\yl,yrt KS`eIn:S nθb6Hn:,E@t+~[@u b2C |}P b$ % u* )[\ Yr !қ|$u %9%,~L()nn 6+0 2\'e@!}}M[ ,鎍)$tl )In ߆)l n~n$ ,O }n9h6 yn\ .0ft@Y//(>蠿(>~}(>+(>()(>9r!)ZInb en,Jn%@\Im ߖ]n7IrZlt$70 jer }%M[$JWxn:[!$ %0ft@ mn@ ʒ88+<["t UK<,~: s s9h%顎5@3Ub"N $Ph}rF b$(Je鎍^:.ISm@"R$$:YCl=5p&Z2。D$(h,nN58[#P !қ 5@@(It0nIY }%0~t@! s_4Un46 N$ enP !қr ߖ%gޜ| Z2)nst} 8!w\[@)i nθbnW!}:n Q=n)rr ߆)lS~=n~l\p:Z@i\ys ˩r+r i %&R'[/n[@$[ : n0 \7}79l i %  %)n@+^ n@Tw.:40 !@W|)lP%xsr:b:))n8-Z\*zhs[ ߦ}P.$+,V]4 b _ILr %G nθb=0 鎍)R tIrl[a@3e6)n ڦP.$P b=}@%鎍5p =%r9 IiP C0' !% !(u$!:;,+n % 튞y@)EΛ8%0-<8#@}$ b=@,6 In8$J@Wxn:[(!Ir7[0 Z m@'~Z;9@!@ g#pt0$P b"0: !ғn5}Dc$ b*[0)6P$ [8!~$\ % !қP$ E )%~9@X@ޙ@'ylItj iin }4M4My k!n 4M4My .v yc-@$6Z%In@+R[kc%[u 4M4ד َˠ!0o[M4ה }'Ȁ nCM4וcF@\: [.tImܓ[)n Xbàf)tn@0w[M4זHwIryh sW}In@4ZZl,  ! ` 0 @ @  p@ }@ A       }  ? 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