Five years ago we (George von Dassow, Ed Munro, Eli Meir, and I) made realistic mathematical/computer models of two ancient and famous genetic networks that act early in diverse embryos to establish spatial gene expression patterns prefiguring the body plan. Our models revealed these networks to be astonishingly robust. That is, they continue to make the correct pattern in the face of thousand-fold variations in the strengths and functional forms of interactions among participating genes. After getting over my surprise that it was even possible to design networks with such properties, I now believe only networks having this kind of robustness can be functionally heritable in polymorphic populations. What design features might endow genetic networks with the kind of extreme robustness we found? To probe for answers, I wrote a computer program that haphazardly generates randomly connected networks made from about the same number of biochemically sensible parts that constitute the segment polarity and neurogenic networks. We (Bjorn Millard, Ed Munro, and I) devised computer algorithms that discover and catalog the stable expression patterns any network can make, and, from all these, distills those patterns the network can make robustly with respect to variations of its parameters. The bottom line is that 19 out of 20 random networks that our program created (i.e. networks devoid of any purposeful design whatever) could make at least one, and usually many, complex stable spatial expression patterns with the same high robustness that the real, evolved, segment-polarity and neurogenic networks exhibit. Several of these random, non-designed networks turn out to be much more robust than either real network. Only 1 out of 20 random networks is a loser; it did not make robustly any interesting pattern at all. Our algorithms for finding patterns any network can stabilize show that it?s possible to replace the differential equation models we used for each network (to keep track of how the concentrations of all gene products change continuously with time in a hexagonally packed sheet of many cells) by discrete logic models with quantized far-apart concentrations, jumping abruptly from one concentration to another at discrete time clicks. Unfortunately, for any given network, there are many different ways to do this -- different ways for different parameter values, no way appropriate for all parameter values. Our in silico result that thoughtless, haphazard, non-design produces networks whose robustness seems inspired begs questioning what else unintelligent non-design might be capable of.