NOTE: drawn with just circles over a parametric function - a nice animated answer to the below post was given by @Jaebum Jung - formulas and code is below.
There he produced images (I am sure) reproducible with Wolfram Language. You might potentially come up with your own images. Please post if you have an idea. It is interesting to see how math formulas recreate natural objects.
xcoord[k_]:=N[(2 k/4000)+(1/28) Sin[(42 Pi k/4000)]+
(1/9) Sin[(21 Pi k/4000)]^8+(1/4) Sin[(21 Pi k/4000)]^6 Sin[(2 \[Pi]/5) (k/4000)^12]]
ycoord[k_]:=N[(1/4) (k/4000)^2+(1/4) (Sin[(21 Pi k/4000)]^5+
(1/28) Sin[(42 Pi k/4000)]) Cos[(Pi/2) (k/4000)^12]]
rad[k_]:=N[1/170-1/67 (-1+Cos[(21 k \[Pi])/4000]^4) Sin[(21 k \[Pi])/2000]^2]
Graphics[{Opacity[.3],RGBColor[0,0.16,0],Table[Circle[{xcoord[i],ycoord[i]},rad[i]],{i,4000}]}]