Matematiikka Agitaattori


Kaikki biisit tällä sivustolla on tehty Goldvawen expression evaluatorilla.

Historia: Matemattiikka juontaa juurensa tuhansien vuosien taakse...

Jäsenet: Haava

Idolit/vaikutteet: Pythagoras

Laitteet: Goldwave

Vieraskirja
ilmapuntari: Tyylikästä ;)

ilmapuntari: Käyny joskus mielessä sama idea, mutta ilmeisesti joku perhana on ehtinyt ensin :D

Haava: K: semn laskun tulos ON se biisi.

pate: pythagoras rulaa!!!

K: ja tuon laskun tulos on?
Nimi:
Viesti:
 




Kaikki matematiikka Agitaattorin kappaleet on tehty puhtaasti Goldvaven Expression Evaluatorilla.




Tasapainottoman yhtälön vapaapäivä Electronic
Kuuntele
Download (128kbps, 02:31, 2,31Mt)   
Tämä kappele voitti mikserin matemaattisen musiikin kilpailun. (Sekä yleisöäänestyksen, että kilpailijoiden keskenäisen äänestyksen)

(.8*(.7*(abs(sin(t/7+1.5))*step(t-33.5))*(1-step(t-77.5))*
(.2*sin(520*t)+sin(73*t*2*pi)*sin(117*t*2*pi)*.3+sin(88*t*
2*pi)*sin(103*t*2*pi)*.3+.2*sin(2*pi*t*337.5*
(1.05946309436^((((int(t/1*2)%2))*(int(t/2*2)%2))*5+((1-(int(t/
4*2)%2))*(int(t/8*2)%2))*-6+((1-(int(t/2*2)%2))*(1-(int(t/4*
2)%2))*(8)+(0+(int(t/2*2)%2))*(1-(int(t/4*2)%2))*(3)+(1-(int(t/2*
2)%2))*(0+(int(t/4*2)%2))*(9)+(0+(int(t/2*2)%2))*(0+(int(t/4*2)
%2))*(7))+(abs(2*t%2)/4)*(sin(t*30)*.5)/(t+1)))))*((int(t/2*2)%2)*
tanh(3*7*((1-abs(2*2*t%2)/2)^5*4*(1-2*abs(1-2*2*t%2)/2)^2))*1+
(int((t+(2/2))/2*2)%2)*tanh(2*7*((1-abs(2*t%2)/2)^3*3*(1-2*
abs(1-2*t%2)/2)^3)))+.8*tanh(3*sin(pi*t/45+1)*(step(t-75.7))*
(1-step(t-120.67)))*(((int(t/2*4)%2))*(0+(int(t/6*4)%2))*.2*
sin(520*t)+sin(73*t*2*pi)*sin(117*t*2*pi)*.3+sin(88*t*2*pi)*
sin(103*t*2*pi)*.3+.2*sin(2*pi*t*337.5*
(1.05946309436^((((int(t/1*4)%2))*(int(t/2*4)%2))*5+
((1-(int(t/4*4)%2))*(int(t/8*4)%2))*3+((1-(int(t/2*4)%2))*
(1-(int(t/4*4)%2))*(8)+(0+(int(t/2*4)%2))*(1-(int(t/4*4)%2))*
(-2)+(1-(int(t/2*4)%2))*(0+(int(t/6*4)%2))*(-6)+(1-(int(t/
10*4)%2))*(3)+(1-(int(t/28*4)%2))*(-12)+(0+(int(t/2*4)%2))*
(0+(int(t/4*4)%2))*(7))+(abs(2*t%2)/4)*(sin(t*30)*.5)/(t+
1)))))*((int(t/2*4)%2)*tanh(3*7*((1-abs(2*4*t%2)/2)^5*4*(1-2*
abs(1-2*4*t%2)/2)^2))*1+(int((t+(2/4))/2*4)%2)*tanh(2*7*((1-
abs(4*t%2)/2)^3*3*(1-2*abs(1-4*t%2)/2)^3)))*(1-(((int(t/4*4)
%2))*((int(t/10*4)%2))))+(tanh(8*(1-step(t-150))*sin(pi*
t/150)^3)*1*(tanh(.7*((.2*((4*tanh(3*abs(1*t%1)^.6*abs(1-1*
t%1)^6)*sin(450*t))+(8*abs(1*t%1)^.4*abs(1-1*t%1)^14)*tanh(5*
sin(200*t))))*2.5+.5*(tanh((rand(2)-1)^61*2)*abs(4*t%1)^.5*
abs(1-4*t%1)^2+(rand(2)-1)*abs(4*t%1)^.2*abs(1-4*t%1)^5*2)+.4*
(tanh(5*(tanh(3*((int(t*520*1.5)%2-.5)+(int(t*520)%2-.5)+.3*
(rand(2)-1)+sin(t*520)+sin(t*520*2)+sin(t)*.5))*abs((t+.5)
%1)^.3*abs(1-(t+.5)%1)^12)))+((.2*((4*tanh(3*abs(1*
(t+.75)%1)^.6*abs(1-1*(t+.75)%1)^6)*sin(450*t))+(8*abs(1
*(t+.75)%1)^.4*abs(1-1*(t+.75)%1)^14)*tanh(5*sin(200*t))))
*2.5)*(int((t+.75)*90)%2)*.5+.2*tanh((rand(2)-1)+50*
sin(1520*t*35)*sin(1525*t*35)*sin(1532*t*35)*sin(1600*t*35)
*sin(1545*t*35)*sin(1588*t*35)*sin(1491*t*35))*(abs(.25*
t%1)^.04*abs(1-.25*t%1)^10)+.1*tanh((rand(2)-1)+50*
sin(1520*t*30)*sin(1525*t*30)*sin(1532*t*30)*sin(1600*t*30)*
sin(1545*t*30)*sin(1588*t*30)*sin(1491*t*30))*(.9+.15*
sin(t*20))*(abs(.25*t%1)^.5*abs(1-.25*t%1)^5))))+tanh(40*
(1-step(t-150))*sin(pi*t/150)^2)*2*(sin(t*pi*110*
1.05946309436^((-1+(int(t/2)%2)+4*(int(2*t)%2)+4*(int(4*
t)%2))*(1-(int(t*2)%2)*(int(t*1)%2))+7*((int(t*2)%2)*(int(t*
1)%2)))+sin(t*pi*110*1.05946309436^((1+(int(t/2)%2)+4*
(int(2*t)%2)+4*(int(4*t)%2))*(1-(int(t*2)%2)*(int(t*
1)%2))+7*((int(t*2)%2)*(int(t*1)%2)))))*abs(4*t%1)^.6*
abs(1-4*t%1)^2)+1*(tanh(.3+1*(sin(t*
500*(1+(int(2*t*.125)%2))*1.503+1*sin(t*500*(1+(int(2*
t*.125)%2))*1.5))^5)+(sin(t*500*(1+(int(2*t*.125)%2))*
1.5+1*sin(t*500*(1+(int(2*t*.125)%2))*1.5))^3))*abs(8*
t%1)^.4*abs(1-8*t%1)^6)+((t/100)*(1-step(t-150))*
sin(pi*t/150))*.5*((abs(sin(t))*sin(sin(t*1000)))*sin(t*
pi*440*1.05946309436^((1+(int(.04*t/2)%2)+4*(int(.04*2*
t)%2)+4*(int(.04*4*t)%2))*(1-(int(.04*t*2)%2)*
(int(.04*t*1)%2))+7*((int(.04*t*2)%2)*(int(.04*t*1)%2))))))
*.525))

K/a: 9.3 | | 23 ääntä | Kommentit! (25) | Lisätty: 19.10.2004



Haava Goes Supersaw Electronic
Kuuntele
Download (128kbps, 02:32, 2,33Mt)   
((tanh(.1*t*sin(t/70*pi))*(1-step(t-70))+
(.5*tanh(.05*(120-t)*3*(sin((t-95)/8))
*step(t-95)*(1-step(t-120)))))*
abs(tanh(10*sin(t*pi*2)))*((tanh(5*
((((cos(pi+2*pi*((55*(step(t-43)*4+1))
*(1.05946309436^(((int(2*t/10)%2)*12+
(int(2*t/2)%2)*4+(int(2*t/5)%2)*1-
(int(2*t/6)%2)*7-(int(2*t/8)%2)*2)+
10)))*t)/2)))+.5))*((t%(1/((55*
(step(t-43)*4+1))*(1.05946309436^(((int(2*
t/10)%2)*12+(int(2*t/2)%2)*4+(int(2*
t/5)%2)*1-(int(2*t/6)%2)*7-(int(2*t/
8)%2)*2)+10)))))/(1/((55*(step(t-43)*
4+1))*(1.05946309436^(((int(2*t/10)
%2)*12+(int(2*t/2)%2)*4+(int(2*t/5)
%2)*1-(int(2*t/6)%2)*7-(int(2*t/
8)%2)*2)+10)))))*.3+tanh(5*((((cos(pi+
2*pi*(((55*(step(t-43)*4+1))*
(1.05946309436^(((int(2*t/10)%2)*
12+(int(2*t/2)%2)*4+(int(2*t/5)%2)*
1-(int(2*t/6)%2)*7-(int(2*t/8)%2)*
2)+10)))*1.01)*t)/2)))+.5))*((t%(1/
(((55*(step(t-43)*4+1))*
(1.05946309436^(((int(2*t/10)%2)*
12+(int(2*t/2)%2)*4+(int(2*t/5)%2)*
1-(int(2*t/6)%2)*7-(int(2*t/8)%2)*
2)+10)))*1.01)))/(1/(((55*(step(t-
43)*4+1))*(1.05946309436^(((int(2*
t/10)%2)*12+(int(2*t/2)%2)*4+
(int(2*t/5)%2)*1-(int(2*t/6)%2)*
7-(int(2*t/8)%2)*2)+10)))*1.01)))*.3
+tanh(5*((((cos(pi+2*pi*(((55*(step(t-
43)*4+1))*(1.05946309436^(((int(2*
t/10)%2)*12+(int(2*t/2)%2)*4+(int(2*
t/5)%2)*1-(int(2*t/6)%2)*7-(int(2*
t/8)%2)*2)+10)))*0.998)*t)/2)))+.5))*
((t%(1/(((55*(step(t-43)*4+1))*
(1.05946309436^(((int(2*t/10)%2)*12+
(int(2*t/2)%2)*4+(int(2*t/5)%2)*1-
(int(2*t/6)%2)*7-(int(2*t/8)%2)*2)+
10)))*0.998)))/(1/(((55*(step(t-43)*
4+1))*(1.05946309436^(((int(2*t/
10)%2)*12+(int(2*t/2)%2)*4+(int(2*
t/5)%2)*1-(int(2*t/6)%2)*7-(int(2*
t/8)%2)*2)+10)))*0.998)))*.3+
tanh(5*((((cos(pi+2*pi*(((55*
(step(t-43)*4+1))*
(1.05946309436^(((int(2*t/10)%2)*
12+(int(2*t/2)%2)*4+(int(2*t/5)%2)*
1-(int(2*t/6)%2)*7-(int(2*t/8)%2)*
2)+10)))*1.0026)*t)/2)))+
.5))*((t%(1/(((55*(step(t-43)*
4+1))*(1.05946309436^(((int(2*t/
10)%2)*12+(int(2*t/2)%2)*4+(int(2*
t/5)%2)*1-(int(2*t/6)%2)*7-(int(2*
t/8)%2)*2)+10)))*1.0026)))/(1/
(((55*(step(t-43)*4+1))*
(1.05946309436^(((int(2*t/10)%2)*
12+(int(2*t/2)%2)*4+(int(2*t/5)%2)*
1-(int(2*t/6)%2)*7-(int(2*t/8)%2)*
2)+10)))*1.0026)))*.3+tanh(5*
((((cos(pi+2*pi*(((55*(step(t-
43)*4+1))*(1.05946309436^(((int(2*
t/10)%2)*12+(int(2*t/2)%2)*4+
(int(2*t/5)%2)*1-(int(2*t/6)%2)*
7-(int(2*t/8)%2)*2)+10)))*0.988)*
t)/2)))+.5))*((t%(1/(((55*
(step(t-43)*4+1))*
(1.05946309436^(((int(2*t/10)
%2)*12+(int(2*t/2)%2)*4+(int(2*
t/5)%2)*1-(int(2*t/6)%2)*7-
(int(2*t/8)%2)*2)+10)))*
0.988)))/(1/(((55*(step(t-
43)*4+1))*(1.05946309436^(((int(2*
t/10)%2)*12+(int(2*t/2)%2)*4+
(int(2*t/5)%2)*1-(int(2*t/6)%2)*
7-(int(2*t/8)%2)*2)+10)))*
0.988)))*.3+tanh(5*((((cos(pi+
2*pi*(((55*(step(t-43)*4+1))*
(1.05946309436^(((int(2*
t/10)%2)*12+(int(2*t/2)%2)*4+
(int(2*t/5)%2)*1-(int(2*t/
6)%2)*7-(int(2*t/8)%2)*2)+10)))*
1.0016)*t)/2)))+.5))*((t%(1/
(((55*(step(t-43)*4+1))*
(1.05946309436^(((int(2*t/10)%2)*
12+(int(2*t/2)%2)*4+(int(2*t/
5)%2)*1-(int(2*t/6)%2)*7-(int(2
*t/8)%2)*2)+10)))*1.0016)))/(1/
(((55*(step(t-43)*4+1))*
(1.05946309436^(((int(2*t/10)%2)*
12+(int(2*t/2)%2)*4+(int(2*t/
5)%2)*1-(int(2*t/6)%2)*7-
(int(2*t/8)%2)*2)+10)))*
1.0016)))*.3+tanh(5*((((cos(pi+
2*pi*(((55*(step(t-43)*4+1))*
(1.05946309436^(((int(2*t/10)
%2)*12+(int(2*t/2)%2)*4+(int(2*
t/5)%2)*1-(int(2*t/6)%2)*7-
(int(2*t/8)%2)*2)+10)))*
0.979)*t)/2)))+.5))*((t%(1/
(((55*(step(t-43)*4+1))*
(1.05946309436^(((int(2*t/
10)%2)*12+(int(2*t/2)%2)*4+
(int(2*t/5)%2)*1-(int(2*t/6)%2)*
7-(int(2*t/8)%2)*2)+10)))*
0.979)))/(1/(((55*(step(t-43)*
4+1))*(1.05946309436^(((int(2*
t/10)%2)*12+(int(2*t/2)%2)*4+
(int(2*t/5)%2)*1-(int(2*t/6)%2)*
7-(int(2*t/8)%2)*2)+10)))*
0.979)))*.3+tanh(5*((((cos(pi+
2*pi*(((55*(step(t-43)*4+1))*
(1.05946309436^(((int(2*t/10)
%2)*12+(int(2*t/2)%2)*4+(int(2*
t/5)%2)*1-(int(2*t/6)%2)*7-(int(2*
t/8)%2)*2)+10)))*1.0115)*t)/2)))
+.5))*((t%(1/(((55*(step(t-43)*
4+1))*(1.05946309436^(((int(2*
t/10)%2)*12+(int(2*t/2)%2)*4+
(int(2*t/5)%2)*1-(int(2*t/6)%2)*
7-(int(2*t/8)%2)*2)+10)))*
1.0115)))/(1/(((55*(step(t-43)*
4+1))*(1.05946309436^(((int(2*
t/10)%2)*12+(int(2*t/2)%2)*4+
(int(2*t/5)%2)*1-(int(2*t/6)
%2)*7-(int(2*t/8)%2)*2)+10)))*
1.0115)))*.3)-1)+tanh(10*sin((t-
30)/38)*(step(t-30))*(1-step(t
-149.4)))*(.6*(tanh(1.2*(.15*
((1-abs(8*(t*(1+tanh(10*step(t
-70)*(1-step(t-100))*sin((t+50)*
pi/30))))%2)/2)^(5))*(rand(2)-1)*
(((sin(6.553*(t*(1+tanh(10*step(t
-70)*(1-step(t-100))*sin((t+50)*
pi/30)))))+sin(3.042*(t*(1+
tanh(10*step(t-70)*(1-step(t-100))*
sin((t+50)*pi/30))))))/8)+.75)+
1.25*((((((1-abs(2*(t*(1+tanh(10*
step(t-70)*(1-step(t-100))*sin((t+
50)*pi/30))))%2)/2)^15)
*sin(81*pi*(t*(1+tanh(10*step(t-70)*
(1-step(t-100))*sin((t+50)*pi/30))))*
2)+((1-abs(2*(t*(1+tanh(10*step(t-70)*
(1-step(t-100))*sin((t+50)*pi/30))))
%2)/2)^5)*sin(70*pi*(t*(1+tanh(10*
step(t-70)*(1-step(t-100))*sin((t+
50)*pi/30))))*2))/2))+(((((int(2*
((t*(1+tanh(10*step(t-70)*(1-step(t-
100))*sin((t+50)*pi/30))))+.25)*
.5)%2)*(1-abs(2*((t*(1+tanh(10*
step(t-70)*(1-step(t-100))*sin((t+
50)*pi/30))))+.25)%2)/2)^5)*sin(70*
pi*((t*(1+tanh(10*step(t-70)*
(1-step(t-100))*sin((t+50)*pi/30
))))+.25)*2)+((int(2*((t*(1+tanh(
10*step(t-70)*(1-step(t-100))*
sin((t+50)*pi/30))))+.25)*.5)%2)*
(1-abs(2*((t*(1+tanh(10*step(t-70)*
(1-step(t-100))*sin((t+50)*pi/
30))))+.25)%2)/2)^15)*sin(81*pi*
((t*(1+tanh(10*step(t-70)*(1-step(t-
100))*sin((t+50)*pi/30))))+.25)*
2))/2)))+ .3*((((1-abs(2*((t*(1+
tanh(10*step(t-70)*(1-step(t-100))*
sin((t+50)*pi/30))))+.5)%2)/2)^(8+
(int(1*((t*(1+tanh(10*step(t-70)*
(1-step(t-100))*sin((t+50)*pi/
30))))+.5))%2*5)))*tanh(1.5*
(sin(((120*sin((t*(1+tanh(10*
step(t-70)*(1-step(t-100))*sin((t+
50)*pi/30))))*4.321)+83*sin((t*
(1+tanh(10*step(t-70)*(1-step(t-
100))*sin((t+50)*pi/30))))*5.618)))+
2*pi*(t*(1+tanh(10*step(t-70)*(1-
step(t-100))*sin((t+50)*pi/30))))*
190)+sin(100*4*pi*(t*(1+tanh(10*
step(t-70)*(1-step(t-100))*
sin((t+50)*pi/30)))))*(1-abs(80*(t*
(1+tanh(10*step(t-70)*(1-step(t-
100))*sin((t+50)*pi/30))))%2))+
sin(2*pi*(t*(1+tanh(10*step(t-70)*
(1-step(t-100))*sin((t+50)*pi/
30))))*80)*sin(2*pi*(t*(1+tanh(10*
step(t-70)*(1-step(t-100))*
sin((t+50)*pi/30))))*90)+.15*
(rand(2)-1)+sin(2*pi*(t*(1+tanh(10*
step(t-70)*(1-step(t-100))*sin((t+
50)*pi/30))))*100))))))))+.3*
(tanh(500*((abs(.5*t%2)/2)))*
((tanh(.2*(tanh(15*(sin(2*(200+
((int(t/8)%2+1)*(int(t/12)%2)*130))*
(.5+((sin(0.821*t)/(0.821*t+1))/17))*
pi*t)^3))+tanh(15*(sin(2.08*(200+
((int(t/8)%2+1)*(int(t/12)%2)*
130))*pi*t)^3))+tanh(15*(sin(3*
(200+((int(t/8)%2+1)*(int(t/12)%2)*
130))*pi*t)^3))+tanh(15*(sin(3.47*
(200+((int(t/8)%2+1)*(int(t/12)%2)*
130))*pi*t)^3))+tanh(15*(sin(5*
(200+((int(t/8)%2+1)*(int(t/12)%2)*
130))*pi*t)^3))+tanh(15*(sin(6.2*
(200+((int(t/8)%2+1)*(int(t/12)%2)*
130))*(.1+((sin(1.321*t)/(1.321*t+
1))/13))*pi*t)^3))+tanh(15*(sin(17.1*
(200+((int(t/8)%2+1)*(int(t/12)%2)*
130))*pi*t)^3))+0*tanh(15*(sin(18*
(200+((int(t/8)%2+1)*(int(t/12)%2)*
130))*(.1+((sin(12.112*t)/(12.112*
t+1))/119))*pi*t)^3))))*((1-abs(.5*
t%2)/2)^5)*(((sin(8*t*pi)*(sin(2*t*
pi)))/3)+1))+(tanh(.15*(tanh(15*
(sin(.8*2*(200+((int(t/8)%2+1)*
(int(t/12)%2)*130))*(.5+((sin(0.821*
(t+1.1))/(0.821*(t+1.1)+1))/17))
*pi*(t+1.1))^3))+tanh(15*(sin(.8*
2.08*(200+((int(t/8)%2+1)*(int(t/
12)%2)*130))*pi*(t+1.1))^3))+
tanh(15*(sin(.8*3*(200+((int(t/8)%2
+1)*(int(t/12)%2)*130))*pi*(t+
1.11))^3))+tanh(15*(sin(.8*3.47*(200+
((int(t/8)%2+1)*(int(t/12)%2)*130))*pi
*(t+1.1))^3))+tanh(15*(sin(.8*5*
(200+((int(t/8)%2+1)*(int(t/12)%2)*
130))*pi*(t+1.105))^3))+tanh(15*
(sin(.8*6.2*(200+((int(t/8)%2+1)*(int(t/
12)%2)*130))*(.1+((sin(1.321*
(t+.1))/(1.321*(t+1.1)+1))/13))*pi*(t+
1.1))^3))+tanh(15*(sin(.8*17.1*(200+
((int(t/8)%2+1)*(int(t/12)%2)*130))*
pi*(t+1.12))^3))+0*tanh(15*(sin(18*
(200+((int(t/8)%2+1)*(int(t/12)%2)*
130))*(.1+((sin(12.112*
(t+1.09))/(12.112*(t+1.09)+1))/119))*
pi*(t+1.09))^3))))*((1-abs(.5*t%2)/2)^4)*
(((sin(8*(t+1.1)*pi)*(sin(2*(t+1.1)*
pi)))/3)+1))*.8)*.8))+.3* sin(t*pi/30)
*(1-step(t-30))*sin(t*(200+sin(t*2)*50)
+ 1*sin(t*(200+sin(t*2)*50)))^3+.4*
(sin((t-110)*pi/30)*(step(t-110))*
(1-step(t-140))*sin((t-110)*(sin((t-
110)*20)*5+200+sin((t-110)*2)*50)+1*
sin((t-110)*(sin((t-110)*20)*5+200+
sin((t-110)*2)*50)))^3)+sin(t*pi*
110*1.05946309436^((-1+(int((t*(1+
step(100-t)*(step(t-70))))/2)%2)+4*
(int(2*(t*(1+step(100-t)*(step(t-
70)))))%2)-4*(int((t*(1+step(100-t)*
(step(t-70))))/6)%2))*(1-(int((t*(1+
step(100-t)*(step(t-70))))*2)%2)*
(int((t*(1+step(100-t)*(step(t-
70))))*1)%2))+7*((int((t*(1+
step(100-t)*(step(t-70))))/4)%2)*
(int((t*(1+step(100-t)*(step(t-
70))))*1)%2))) + sin((t*(1+step(100-
t)*(step(t-70))))*pi*110*
1.05946309436^((1+(int((t*(1+
step(100-t)*(step(t-70))))/2)%2)+
4*(int(2*(t*(1+step(100-t)*(step(t-
70)))))%2)-4*(int((t*(1+step(100-t)*
(step(t-70))))/6)%2))*(1-(int((t*
(1+step(100-t)*(step(t-70))))*2)%2)*
(int((t*(1+step(100-t)*(step(t-70))))*
1)%2))+7*((int(t/4)%2)*(int(t*1)%2)))))*
abs(2*(t*(1+step(100-t)*(step(t-
70))))%1)^.6*abs(1-2*(t*(1+step(100-
t)*(step(t-70))))%1)^2 * tanh(8*
sin(t/150*pi))*(1-step(t-150)))*.9

K/a: 9.3 | | 11 ääntä | Kommentit! (17) | Lisätty: 23.10.2004



Pythagoraksen tassijalkaa alkaa vipattaa jo ilman essoakin Electronic
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Matemaattista musiikkia tekstiviestin putuuteen:

sin(pi*60/(t%.5+1)^4)/3+(t>8)*(rand(3)*(t%.25-.8)^17+(sin(t*500*
int(.5*t%5+1)*2^((int(4*cos(int(t*4)))*(12/7))/12))*(t%.5-.5))
)+(t>4)*(cos(t^2*6^6))^7*(t%1-1)^9

K/a: 10 | | 2 ääntä | Kommentit! (3) | Lisätty: 05.07.2006


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