Up to isomorphism, there are precisely 41 $\mathrm{SRG}(29,14,6,7)$s. One of these graphs is the Paley graph $P_{29}$ which is the only rank-3 strongly regular graph with these parameters. It is also the only self-complementary strongly regular graph with these parameters. On this page we describe the remaining 40 graphs which fall into 20 complementary pairs.
| Number of vertices: | $29$ |
| Diameter: | $2$ |
| Intersection array: | $\{14,7;1,7\}$ |
| Spectrum: | $14^1 \left(\frac{-1+\sqrt{29}}{2}\right)^{14} \left(\frac{-1-\sqrt{29}}{2}\right)^{14}$ |
| Distance-transitive: | No |
| Primitive |