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%I #10 May 15 2017 23:05:43
%S 3,5,11,17,29,41,59,71,101,107,137,149,167,179,191,197,209
%N Least positive residues (mod 210) representing those residue classes which can be the lesser of twin prime pairs (A001359).
%F Intersection[RRS(210), 2+RRS{210)]-2 and {3, 5}. RRS(210)=reduced residue system of 210=first 48=phi(210) terms of A008364; two additional term 3 and 5 are singular cases; 210k+r generates complete A001359 with suitable k and r taken from these 15+2 numbers.
%t With[{n = 4}, Function[P, Join[Select[Prime@ Range@ n, NextPrime@ # == # + 2 &], Select[Partition[Select[Range[P + 1], CoprimeQ[#, P] &], 2, 1], Differences@ # == {2} &][[All, 1]]]]@ Product[Prime@ i, {i, n}]] (* _Michael De Vlieger_, May 15 2017 *)
%Y Cf. A001359, A008364.
%K fini,full,nonn
%O 1,1
%A _Labos Elemer_, Dec 13 2002