Today's fractal is the Nov. 2 formula with a new map and different parameters.
And at good ole http://maxitersfractalfollies.blogspot.com is yesterday's post re-sampled.

Yesterday's Post      { ; fract498.gif
                     ; blank
                     ; calctime   0:13:29.11
                     ; created Nov 03, 2010
                     ;  Fractint Version 2004 Patchlevel 10
  reset=2004 type=formula formulafile=kerrym.frm formulaname=km_10
  center-mag=-0.63921378791777690/+0.42946123624707840/231.2811
  params=-0.2080599383526109/1.29938962981048/-0.510940885647145/1.6808160\
  64943388/0.2298806726279488/0.8896145512253182/-0.749626148258919/0.4
  float=y maxiter=256 inside=0 outside=atan decomp=256 periodicity=0
  cyclerange=0/255
  colors=sz8sz8rz8rz8qz8py8py8oy8ny8nx8mx8mx8lx8kx7kw7jw7iw7iw7hv7gv7gv7fv\
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  }
frm:km_10  { ; Kerry Mitchell 11may98
        ; originally conic-near_juli
        ; tweaked so user can directly input
        ; julia parameters (p4) originally hardcoded
        ; to 0,1
        cc=p4, zc=pixel, maxr=1e12, minr=maxr, iter=1
        a=real(p1), b=imag(p1), c=real(p2), d=imag(p2)
        e=real(p3), f=imag(p3):
        iter=iter+1, zc=sqr(zc)+cc, x=real(zc), y=imag(zc)
        conic=|x*(a*x+b)+y*(c*y+d)+e*x*y+f|
        if (conic<minr)
          minr=conic
          end if
        if ((|zc|>maxr)||(iter==maxit))
          iter=-1
          t=log(minr)
          z=cos(t)+flip(sin(t))
          end if
        iter>0
        }
Roger Alexander