OFFSET
1,1
COMMENTS
If m>1 and p=3*10^m+7 is prime then 90*p is in the sequence because phi(90*p)=phi(90)*phi(p)=24*(3*10^m+6)=2*(36*10^m+72) =2*reversal(27*10^m+63)=2*reversal(9*p)=2*reversal(90*p). Note that 30 divides all known terms of this sequence. Next term is greater than 11*10^7.
a(11) > 10^13. - Giovanni Resta, Aug 12 2019
EXAMPLE
637062480 is a term because phi(637062480) = 2*84260736 = 2*reversal(637062480).
MATHEMATICA
Do[If[EulerPhi[n]==2*FromDigits[Reverse[IntegerDigits[n]]], Print[n]], {n, 110000000}]
CROSSREFS
KEYWORD
nonn,base,more
AUTHOR
Farideh Firoozbakht, Jan 29 2006
EXTENSIONS
a(6)-a(8) from Giovanni Resta, Oct 28 2012
a(9)-a(10) from Giovanni Resta, Aug 12 2019
STATUS
approved