cp's OEIS Frontend

This is a front-end for the Online Encyclopedia of Integer Sequences, made by Christian Perfect. The idea is to provide OEIS entries in non-ancient HTML, and then to think about how they're presented visually. The source code is on GitHub.

A327017 Number of non-isomorphic multiset partitions of weight n where every vertex, as a multiset of weight 1, is the multiset-meet of some subset of the edges.

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%I A327017 #4 Aug 15 2019 07:30:18
%S A327017 1,1,2,4,9,19,49,115,310,830,2383
%N A327017 Number of non-isomorphic multiset partitions of weight n where every vertex, as a multiset of weight 1, is the multiset-meet of some subset of the edges.
%C A327017 The multiset-meet of a collection of multisets has as underlying set the intersection of their underlying sets and as multiplicities the minima of their multiplicities.
%e A327017 Non-isomorphic representatives of the a(1) = 1 through a(5) = 19 multiset partitions:
%e A327017     {1}  {1}{1}  {1}{11}    {1}{111}      {1}{1111}
%e A327017          {1}{2}  {1}{1}{1}  {1}{1}{11}    {1}{1}{111}
%e A327017                  {1}{2}{2}  {1}{2}{12}    {1}{11}{11}
%e A327017                  {1}{2}{3}  {1}{2}{22}    {1}{12}{22}
%e A327017                             {1}{1}{1}{1}  {1}{2}{122}
%e A327017                             {1}{1}{2}{2}  {1}{2}{222}
%e A327017                             {1}{2}{2}{2}  {1}{1}{1}{11}
%e A327017                             {1}{2}{3}{3}  {1}{1}{2}{22}
%e A327017                             {1}{2}{3}{4}  {1}{2}{2}{12}
%e A327017                                           {1}{2}{2}{22}
%e A327017                                           {1}{2}{3}{23}
%e A327017                                           {1}{2}{3}{33}
%e A327017                                           {1}{1}{1}{1}{1}
%e A327017                                           {1}{1}{2}{2}{2}
%e A327017                                           {1}{2}{2}{2}{2}
%e A327017                                           {1}{2}{2}{3}{3}
%e A327017                                           {1}{2}{3}{3}{3}
%e A327017                                           {1}{2}{3}{4}{4}
%e A327017                                           {1}{2}{3}{4}{5}
%Y A327017 Cf. A007716, A059523, A326961, A326965, A326967, A326972, A326974, A326976, A326977, A326979, A327012.
%K A327017 nonn,more
%O A327017 0,3
%A A327017 _Gus Wiseman_, Aug 15 2019