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title: infinite fractal zoom -- author: potato imaginator -- desc: Enjoy ! -- script: lua cos=math.cos sin=math.sin pi=math.pi ang=0 ang2=0 n=9 v1=0 cls(4) for i=n,-3,-1 do local z1=(i%2)*pi local z2=(5+3*cos(ang2))/8 if i%2==1 then x1=120+(2^(i+v1))*cos(ang+z1) y1=68+(2^(i+v1))*z2*sin(ang+z1) x2=120+(2^(i+v1))*cos(ang+2*pi/3+z1) y2= 68+(2^(i+v1))*z2*sin(ang+2*pi/3+z1) x3=120+(2^(i+v1))*cos(ang+4*pi/3+z1) y3= 68+(2^(i+v1))*z2*sin(ang+4*pi/3+z1) x12=(x1+x2)/2 y12=(y1+y2)/2 x13=(x1+x3)/2 y13=(y1+y3)/2 x23=(x2+x3)/2 y23=(y2+y3)/2 tri(x1,y1,x12,y12,x13,y13,3) tri(x2,y2,x12,y12,x23,y23,3) tri(x3,y3,x13,y13,x23,y23,3) end end a={} for i=0,60 do a[i]={} for j=0,34 do a[i][j]= {x=i, y=j, spd=1/math.random(1,3)} a[i][j].c =pix(4*a[i][j].x+2,4*a[i][j].y+2) end end function upd_a() for i=0,60 do for j=0,34 do a[i][j]= {x=i, y=j, spd=1/math.random(1,3)} a[i][j].c =pix(4*a[i][j].x+2,4*a[i][j].y+2) end end end function draw_a() for i=0,60 do for j=0,34 do circ (a[i][j].x*4+2,a[i][j].y*4+2, 2,a[i][j].c) circb (a[i][j].x*4+2,a[i][j].y*4+2, 2,a[i][j].c-1) end end end function TIC() cls(4) for i=n,-3,-1 do local z1=(i%2)*pi local z2=(5+3*cos(ang2))/8 if i%2==1 then x1=120+(2^(i+v1))*cos(ang+z1) y1=68+(2^(i+v1))*z2*sin(ang+z1) x2=120+(2^(i+v1))*cos(ang+2*pi/3+z1) y2= 68+(2^(i+v1))*z2*sin(ang+2*pi/3+z1) x3=120+(2^(i+v1))*cos(ang+4*pi/3+z1) y3= 68+(2^(i+v1))*z2*sin(ang+4*pi/3+z1) x12=(x1+x2)/2 y12=(y1+y2)/2 x13=(x1+x3)/2 y13=(y1+y3)/2 x23=(x2+x3)/2 y23=(y2+y3)/2 tri(x1,y1,x12,y12,x13,y13,3) tri(x2,y2,x12,y12,x23,y23,3) tri(x3,y3,x13,y13,x23,y23,3) end end upd_a() rect(0,0,240,136,12) draw_a() v1=v1+1/20 if v1>=2 then v1=0 end ang=ang+1/60 ang2=ang2+1/60 end