Changes in 16fd13b: Updated Summary of complexities of enumeration problems.md (markdown)

				Summary of complexities of enumeration problems.md
			
          @@ -3,4 +3,5 @@ We will describe the results of complexities of enumeration problems

           * (Minimal dominating set) and (minimal hitting sets) are equivalent [M. M. Kanté, V. Limouzy, A. Mary and L. Nourine, "On the enumeration of minimal dominating sets and related notions.", SIAM Journal on Discrete Mathematics, vol.28, no.4, pp.1916-1929, 2014]

           * (Minimal dominating set) and (total minimal dominating sets) are equivalent [M. M. Kanté, V. Limouzy, A. Mary and L. Nourine, "On the enumeration of minimal dominating sets and related notions.", SIAM Journal on Discrete Mathematics, vol.28, no.4, pp.1916-1929, 2014]

          -* If there is an output-polynomial time algorithm for (minimal connected vertex cover enumeration on bipartite graph), then there is an output-polynomial time algorithm for enumerating (minimal transversal in hypergraphs) [Y. Kobayashi, K. Kurita, Y. Matsui and H. Ono, "Enumerating minimal vertex covers and dominating sets with capacity and/or connectivity constraints.", arXiv preprint arXiv:2308.16426, 2023]

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          +* If there is an output-polynomial time algorithm for (minimal connected vertex cover enumeration on bipartite graph), then there is an output-polynomial time algorithm for enumerating (minimal transversal in hypergraphs) [Y. Kobayashi, K. Kurita, Y. Matsui and H. Ono, "Enumerating minimal vertex covers and dominating sets with capacity and/or connectivity constraints.", arXiv preprint arXiv:2308.16426, 2023]

          +* If there is an output-polynomial time algorithm for (minimal connected dominating set enumeration on co-bipartite graphs), then there is an output-polynomial time algorithm for enumerating (minimal transversal in hypergraphs) [Y. Kobayashi, K. Kurita, Y. Matsui and H. Ono, "Enumerating minimal vertex covers and dominating sets with capacity and/or connectivity constraints.", arXiv preprint arXiv:2308.16426, 2023]

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3	3
4	4	* (Minimal dominating set) and (minimal hitting sets) are equivalent [M. M. Kanté, V. Limouzy, A. Mary and L. Nourine, "On the enumeration of minimal dominating sets and related notions.", SIAM Journal on Discrete Mathematics, vol.28, no.4, pp.1916-1929, 2014]
5	5	* (Minimal dominating set) and (total minimal dominating sets) are equivalent [M. M. Kanté, V. Limouzy, A. Mary and L. Nourine, "On the enumeration of minimal dominating sets and related notions.", SIAM Journal on Discrete Mathematics, vol.28, no.4, pp.1916-1929, 2014]
6		-* If there is an output-polynomial time algorithm for (minimal connected vertex cover enumeration on bipartite graph), then there is an output-polynomial time algorithm for enumerating (minimal transversal in hypergraphs) [Y. Kobayashi, K. Kurita, Y. Matsui and H. Ono, "Enumerating minimal vertex covers and dominating sets with capacity and/or connectivity constraints.", arXiv preprint arXiv:2308.16426, 2023]
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	0	+* If there is an output-polynomial time algorithm for (minimal connected vertex cover enumeration on bipartite graph), then there is an output-polynomial time algorithm for enumerating (minimal transversal in hypergraphs) [Y. Kobayashi, K. Kurita, Y. Matsui and H. Ono, "Enumerating minimal vertex covers and dominating sets with capacity and/or connectivity constraints.", arXiv preprint arXiv:2308.16426, 2023]
	1	+* If there is an output-polynomial time algorithm for (minimal connected dominating set enumeration on co-bipartite graphs), then there is an output-polynomial time algorithm for enumerating (minimal transversal in hypergraphs) [Y. Kobayashi, K. Kurita, Y. Matsui and H. Ono, "Enumerating minimal vertex covers and dominating sets with capacity and/or connectivity constraints.", arXiv preprint arXiv:2308.16426, 2023]
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