## Set file for fixation2.ode on Sat Feb 24 11:28:52 2007 5 Number of equations and auxiliaries 7 Number of parameters # Numerical stuff 1 nout 40 nullcline mesh 0 Discrete 2000 total 1 DeltaT 0 T0 0 Transient 1000000 Bound 1e-12 DtMin 1 DtMax 0.001 Tolerance 0.001 Abs. Tolerance 0 Max Delay 100 Eigenvector iterates 0.001 Eigenvector tolerance 0.001 Newton tolerance 1 Poincare plane 1e-05 Boundary value tolerance 1e-05 Boundary value epsilon 20 Boundary value iterates 1 Poincare Section 3 Poincare variable 1 Poincare sign 1 Stop on Section 0 Delay flag 0 Current time 204 Last Time 1 MyStart 1 INFLAG # Delays 0.0 0.0 0.0 # Bndry conds 0 0 0 # Old ICs 1 P 1 S 0 Z # Ending ICs 1 P 1 S 0 Z # Parameters 5 TT 3 RR 1 PP 0 SS 4 m 1 w 1000 nn # Graphics 0.3583739093997582 rm -0.574771633531918 rm 0.7356668473898932 rm 0.9335781387015947 rm 0.2206383684255896 rm -0.2824014329229933 rm 0 rm 0.7880077916274333 rm 0.6156652664674658 rm 4 0 5 -1 0 0 1 2 1 0 0 1 2 1 0 0 1 2 1 0 0 1 2 1 0 0 1 2 1 0 0 1 2 1 0 0 1 2 1 0 0 1 2 1 0 0 1 2 1 0 -1000 1000 0 0 3DFlag 1 Timeflag 2 Colorflag 0 Type 1.248000040650368 color scale 0.1525364965200424 minscale 0.3 xmax 0 xmin 203 ymax 3 ymin 1.40053653717041 zmax 0.1525364965200424 zmin 0.15 6.666666666666667 103 0.01 0.7765365168452263 1.602564050364729 69 Theta 52 Phi 0 xshft 0 yshft 0 zshft 0 xlo 3 ylo 0 -1 0.3 xhi 203 yhi 20 1 # Transpose variables etc P 2 n columns 1 n rows 1 row skip 1 col skip 1 row 0 # Coupling stuff for H funs 0 0 0 # Array plot stuff 1 NCols 0 Row 1 50 NRows 8 RowSkip 0 Zmin 1 Zmax # Torus information 0 Torus flag 1=ON 6.283185307179586 Torus period # Range information TT -1 eq-range stab col 0 shoot flag 1=on 10 eq-range steps 0 eq_range low 1 eq_range high nn w 200 Range steps 0 Cycle color 1=on 0 Reset data 1=on 1 Use old I.C.s 1=yes 3 Par1 low 0 Par2 low 203 Par1 high 0.3 Par2 high TT 0 BVP side 0 color cycle flag 1=on 10 BVP range steps 0 BVP range low 1 BVP range high RHS etc ... P(n+1)=P*GAM(T+1,W,NN) S(n+1)=S+P Z(n+1)=Z+1/NN WW=W RHO=NN/S User-defined functions: F(I,W,N) = 1-W+W*(A*(I-1)+B*(N-I))/(N-1) G(I,W,N) = 1-W+W*(C*I+D*(N-I-1))/(N-1) GAM(I,W,N) = G(I,W,N)/F(I,W,N)