lamda1 { ; Interesting Lamda generation. 256 colors ; Bob Dodson | 1992 reset type=lambda corners=-1.5/2.500001/-1.499999/1.5 params=0.85/0.6 float=y maxiter=600 outside=imag distest=256/100 finattract=y periodicity=0 colors=000xE2<21>336<17>RQkLXs<13>YMiqBu<2>OScHGa<10>FeWXFx<3>FgW<13>la`vWg<\ 6>eiTfhB<9>_onenw<6>Npb5lg<4>WsWp0Z<4>bkU`tU_rV<4>VhZXdU<6>PmiOnkKrp<14>faUt\ ce<12>FV0<19>gDBv8UqANlCHi61<12>e_ejWi<16>ZiheyyKuM<8>dp_fp`hmY<10>wH4 } lamda2 { ; Another Lamda with an unusual color map. 256 color ; Bob Dodson | 1992 reset type=lambda corners=-0.341333/1.362679/1.13601/-1.135999/1.362679/-1.135999 params=0.85/0.6 maxiter=20 inside=bof60 outside=summ colors=f00VRI<4>_VJMMH<12>omXMKH<15>v9aIOJ<7>2snLKG<15>iMOLJJ<9>c3vUqNKKG<17\ >KJTJIULKG<9>`SBJJI<7>A6YLLG<16>hiKKKG<20>RG`aZWtnlLLI<14>ncqJKG<3>EICOJISIK\ WGMKKH<22>9IlLKG<22>tLXKLI<9>OXaPZcNSUP_eQ`gQaiRck<8>e`b } lamda3 { ; A Lamda from the Dark Side. 256 color mode ; Bob Dodson | 1992 reset type=lambda corners=0.0308712/0.2773391/0.5954119/0.6142325/0.110565/0.489145 params=0.85/0.6 maxiter=20 inside=bof60 outside=summ invert=0.00490161/0.185312/0.628615 colors=000rD3<19>336<17>RQkLXs<13>YMiqBu<2>OScHGa<10>FeWXFx<3>FgW<13>la`vWg<\ 6>eiTfhB<9>_onenw<6>Npb5lg<4>WsWp0Z<4>bkU`tU_rV<4>VhZXdU<6>PmiOnkKrp<14>faUt\ ce<12>FV0<19>gDBv8UqANlCHi61<12>e_ejWi<16>ZiheyyKuM<8>dp_fp`hmY<11>xE2uD3 } Ghostie { ; Looks a bit like a dwarf Jedi eh? 256 color ; Bob Dodson | 1992 reset type=fn*fn function=sin/sqr corners=-0.54425/0.542938/0.892853/1.708969 maxiter=1000 outside=imag invert=0.136019/0/1.30091 colors=000I58<21>zKU<30>211000000<14>000010030<29>0z0<30>020000000<14>000110\ 330<29>zz0<30>220000000<29>000000200<6>G57 } Spider1 { ; A different look at the Spider fractal. 256 color ; Bob Dodson | 1992 reset type=spider corners=-0.824/-0.624/-0.650488/-0.500488 maxiter=30 inside=bof60 outside=0 invert=0.5/-0.5/0 periodicity=4 colors=000oZK<6>xE2<8>`94Y90W84<10>336559000<27>000WO0000000000gHoYMiOScHGa<\ 6>FXY000000FcXFeWXFx<3>FgW<13>la`vWg<6>eiTfhB<9>_onenw<6>Npb5lg<4>WsWp0Z<4>b\ kU`tU_rV<4>VhZXdU<6>PmiOnkKrp<14>faUtce<12>FV0<19>gDBv8UqANlCHi61<12>e_ejWi<\ 16>ZiheyyKuM<8>dp_fp`hmY<3>maN } Spider2 { ; Try this one in a 16 color mode-looks nice in 1024X768. ; Bob Dodson | 1992 reset type=spider corners=-0.834834/0.429166/0.386496/1.334495 maxiter=30 inside=bof60 outside=0 invert=0.5/-0.5/0 periodicity=4 colors=000uOo<7>QA9YIGdPMjGFp88s6_u5z } starbirth { ; A thinned-out Newton with stellar color. 256 color ; Bob Dodson | 1992 reset type=newton passes=b corners=-0.682764/0.638196/-0.239211/0.289315/-0.049804/-0.239211 params=4 float=y maxiter=600 finattract=y colors=000PEEPEDOFC<18>HPjGQlHQl<36>ro`tp_tp_<74>vtivtivth<53>lkLlkLlkLkjLkj\ L<33>V_PUZQVYR<18>x2iPEFPEF } Mandelbrot1 { ; An electrified, rarified Mandelbrot. 256 color ; Bob Dodson | 1992 reset type=mandel corners=0.929333/-2.206666/1.160014/-1.191986 maxiter=50 inside=bof60 outside=imag colors=000rD3<19>336<17>RQkLXs<13>YMiqBu<2>OScHGa<10>FeWXFx<3>FgW<13>la`vWg<\ 6>eiTfhB<9>_onenw<6>Npb5lg<4>WsWp0Z<4>bkU`tU_rV<4>VhZXdU<6>PmiOnkKrp<14>faUt\ ce<12>FV0<19>gDBv8UqANlCHi61<12>e_ejWi<16>ZiheyyKuM<8>dp_fp`hmY<11>xE2uD3 } Mandelbrot2 { ; Fractal forest fire. 256 color ; Bob Dodson | 1991 reset type=marksmandel corners=-1.393317/-1.3588535/0.0004063/-0.0455265/-1.3588535/-0.0455265 params=0.8/0/-1 maxiter=5000 outside=real colors=000022Z33<22>GEEFFFFFFFFF<29>x11z00z10<29>zx0zz0zz1<29>zzxzzzzzz<61>z\ V1zU0zU0zT0<19>zA0000z80<6>z10z00z00y00<19>k00000i00<8>c00b11a11`22 } Mandelbrot3 { ; A lonely neural synapse wending thru grey matter. ; 256 color mode. Bob Dodson | 1991 | reset type=mandel passes=b corners=0.37233328/0.37393223/0.67359564/0.67468145 finattract=y colors=00000e0e00eee00e0eeL0eeeLLLLLzLzLLzzzLLzLzzzLzzz000555<3>HHHKKKOOOSSS\ WWW___ccchhhmmmssszzz00z<3>z0z<3>z00<3>zz0<3>0z0<3>0zz<2>0GzVVz<3>zVz<3>zVV<\ 3>zzV<3>VzV<3>Vzz<2>Vbzhhz<3>zhz<3>zhh<3>zzh<3>hzh<3>hzz<2>hlz00S<3>S0S<3>S0\ 0<3>SS0<3>0S0<3>0SS<2>07SEES<3>SES<3>SEE<3>SSE<3>ESE<3>ESS<2>EHSKKS<2>QKSSKS\ SKQSKOSKMSKK<2>SQKSSKQSKOSKMSKKSK<2>KSQKSSKQSKOSKMS00G<3>G0G<3>G00<3>GG0<3>0\ G0<3>0GG<2>04G88G<2>E8GG8GG8EG8CG8AG88<2>GE8GG8EG8CG8AG88G8<2>8GE8GG8EG8CG8A\ GBBG<2>FBGGBGGBFGBDGBCGBB<2>GFBGGBFGBDGBCGBBGB<2>BGFBGGBFGBDGBCG000<6>000 }