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      #01 logistic2.htm
                xn1=a*xn*(1-xn);

      #05  azlzaddhyoji.htm
                xn1=xn+r*(-xn+yn)*dt;         
                yn1=yn+(-xn*zn+m*xn-yn)*dt;   
                zn1=zn+(xn*yn-b*zn)*dt;       
      #06 š sample9995.htm : ‰Šú’l‰s•q«

      #10 mandel330.htm
             u=rr*dR+rs;                       // •¡‘f’蔂̎À•” 
             v=ie-ii*dI;                       // •¡‘f’蔂̋••” 
                zR=r*r-i*i+u;                  // ŽÀ•”‚ÌŒvŽZ 
                zI=2*r*i  +v;                  // ‹••”‚ÌŒvŽZ

      #29 š azcycloid.htm@@@ƒTƒCƒNƒƒCƒh(b=1)AƒgƒƒRƒCƒh(b‚1)}Œ` :
              x=a*(Į-b*sin(Į))
              y=a*(1-b*cos(Į))

      #50 azforecast.htm     ‹CÛF’ZŠú—\•ñ

      #51 azforecastlong.htm    ‹CÛF‚PTŠÔ`‚Pƒ–ŒŽ—\•ñ
               xn1=xn+(-(xn*gradxnx+yn*gradxny)+2*omega*Math.sin(phi)*yn
                     -(1/dens)*(gradpresx)+fx)*dt;
               yn1=yn+(-(xn*gradynx+yn*gradyny)-2*omega*Math.sin(phi)*xn
                     -(1/dens)*(gradpresy)+fy)*dt;

      #62 š azkaiten.htm—¬‘̂̉ñ“]}Œ`i—eŠí“à‚Ì…–ÊE‹zž‚ÝŽž‚Ì…–Êji‚RDjƒ‰ƒ“ƒLƒ“‰Q
              xn1=radius*cos(Į)
              yn1=radius*sin(Į)

      #63 š azekman.htm@@@‹CÛAŠC—mFƒGƒNƒ}ƒ“ƒXƒpƒCƒ‰ƒ‹i‚QŽŸŒ³j
              u=a*(1-exp(-bĮ))*(cos(bĮ))
              v=a*(exp(-bĮ))*(sin(bĮ))
              z=Į

      #64 š azekmanspiral.htm@@@‹CÛAŠC—mFƒGƒNƒ}ƒ“ƒXƒpƒCƒ‰ƒ‹i‚RŽŸŒ³j
              u=a(1-exp(-bĮ))*cos(bĮ)
              v=a*(exp(-bĮ))*sin(bĮ)
              z=Į

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