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%I #12 Jul 30 2024 16:34:37
%S 4,3,25,7,121,13,289,19,529,29,961,37,1681,43,2209,53,3481,61,4489,71,
%T 5329,79,6889,89,9409,101,10609,107,11881,113,16129,131,18769,139,
%U 22201,151,24649,163,27889,173,32041,181,36481,193,38809,199,44521,223,51529,229,54289,239,58081,251,66049,263,72361,271,76729,281,80089,293
%N Write the square of 1st prime, then the 2nd prime, then the square of 3rd prime, alternately squaring or not.
%D J.-P. Delahaye, Des suites fractales d’entiers, Pour la Science, No. 531 January 2022. Sequence f) p. 82.
%p [seq(ithprime(n)^(1+(n mod 2)),n=1..80)]; # _N. J. A. Sloane_, Dec 18 2021
%t {#[[1]]^2,#[[2]]}&/@Partition[Prime[Range[70]],2]//Flatten (* _Harvey P. Dale_, Jul 30 2024 *)
%o (Python)
%o from sympy import prime
%o def A350173(n): return prime(n)**(n%2+1) # _Chai Wah Wu_, Dec 19 2021
%Y Cf. A000040, A001248.
%K nonn
%O 1,1
%A _Michel Marcus_, Dec 18 2021