1,2

n=1, {0} (triangular number with no non-trivial anagram)

n=2, {120,210} (two anagrams of triangular numbers)

n=3, {4095,4950,9045} (three anagrams of triangular numbers)

n=4, {36046,43660,46360,66430} (four anagrams of triangular numbers)

n=5, {147153,375411,435711,713415,741153}

n=6, {219453,243951,432915,493521,539241,943251}

n=7, {1021735,1710325,2310175,2375110,3201715,5312170,7321051}

n=8, {1053426,1345620,1360425,1405326,1624503,2465310,5643120,6503421}

n=9, {104653,135460,354061,403651,406351,431056,465130,534061,634501}

n=10, {10149765,14609715,15149760,16974051,17461095,17609145,41509716,41591760, 41756091,61710495}.

Cf. A034291 Triangular numbers that have some nontrivial permutation of digits which is also triangular.

Sequence in context: A158048 A052722 A139389 this_sequence A000514 A055360 A001807

Adjacent sequences: A166593 A166594 A166595 this_sequence A166597 A166598 A166599

base,nonn

Zak Seidov (zakseidov(AT)yahoo.com), Oct 17 2009