query: Find all generators for the cyclic group $\mathbb Z_9 \times \mathbb Z_4$?
positive_passages.docid: 28913
positive_passages.text: How to find a generator of a cyclic group?
negative_passages.docid: 19026
negative_passages.text: What do all the $k$-cycles in $S_n$ generate?
negative_passages.docid: 75068
negative_passages.text: subgroups of $\mathbb Z / 2 \mathbb Z \times \mathbb Z / 2 \mathbb Z$
negative_passages.docid: 149578
negative_passages.text: Subgroups of $(\mathbb Z_n,+)$
negative_passages.docid: 143069
negative_passages.text: What are the direct summands in $\mathbb{Z}^n$?
negative_passages.docid: 146969
negative_passages.text: Proving that every group of order $4$ is isomorphic to $\Bbb Z_4$ or $\Bbb Z^*_8$
negative_passages.docid: 91782
negative_passages.text: Efficiently find the generators of a cyclic group
negative_passages.docid: 123482
negative_passages.text: How to compute $\mathbb{Z}_n^*$, the unit group of the integers modulo $n$?
negative_passages.docid: 137186
negative_passages.text: Let G be $\mathbb Z_p\times\dots\times \mathbb Z_p$ . Find A(G).
negative_passages.docid: 13717
negative_passages.text: Homomorphisms from $S_4$ to $\mathbb Z_2$
negative_passages.docid: 38687
negative_passages.text: Isomorphism of a product $C_n \times C_m$ of cyclic groups with the cyclic group $C_{mn}$
negative_passages.docid: 25744
negative_passages.text: Multiplication in Permutation Groups Written in Cyclic Notation
negative_passages.docid: 115270
negative_passages.text: What are the generators of $(\mathbb{R},+)$?
negative_passages.docid: 47522
negative_passages.text: group generators of $(\mathbb Z_{17}-\{0\},\times)$
negative_passages.docid: 134872
negative_passages.text: Generators of $\text{GL}_{2}(\mathbb{Z})$ group, good reference book?
negative_passages.docid: 122312
negative_passages.text: How can I compute $\mathrm{Aut}(\mathbb{Z}/4\mathbb{Z}\times\mathbb{Z}/6\mathbb{Z})$?
negative_passages.docid: 137201
negative_passages.text: Classifying $\mathbb{Z} \times \mathbb{Z} \times \mathbb{Z} / \langle(3,3,3)\rangle$