Note on periodic complementary sets of binary sequences (Q1381618)

Let \(\{a_i\}\), \(1\leq i\leq p\), be a family of binary sequences of length \(n\). It is called a family of periodic complementary sequences (\(\text{PCS}_p^n\)) if the sum of their periodic auto-correlation functions is a delta function. Now the author constructs \(\text{PCS}_p^n\) by exhausitive computer search, for the following values of \(p\) and \(n\), via supplementary difference sets: \(\{2,34\}\), \(\{3,24\}\), \(\{3,28\}\), \(\{3,32\}\), \(\{5,20\}\), \(\{5,24\}\), \(\{5,28\}\), \(\{5,36\}\), \(\{6,14\}\), \(\{6,18\}\), \(\{6,22\}\), and \(\{6,30\}\).