query: How to proof if these graphs are isomorphic or no?
positive_passages.docid: 19305
positive_passages.text: How to tell whether two graphs are isomorphic?
negative_passages.docid: 12060
negative_passages.text: Homeomorphism to graph
negative_passages.docid: 99382
negative_passages.text: What is needed to make Euclidean spaces isomorphic as groups?
negative_passages.docid: 116594
negative_passages.text: Finite fields are isomorphic
negative_passages.docid: 36980
negative_passages.text: Prove the third isomorphism theorem
negative_passages.docid: 36882
negative_passages.text: Two finite abelian groups with the same number of elements of any order are isomorphic
negative_passages.docid: 11665
negative_passages.text: Show that $D_{12}$ is isomorphic to $D_6\times C_2$
negative_passages.docid: 113413
negative_passages.text: How do I show that two groups are not isomorphic?
negative_passages.docid: 114394
negative_passages.text: Determine whether $\mathbb{Z}\times \mathbb{Z}$ and $\mathbb{Z}\times \mathbb{Z}\times \mathbb{Z}$ are isomorphic groups or not.
negative_passages.docid: 57166
negative_passages.text: Showing that $\Bbb R[x] / \langle x^2 + 1 \rangle$ is isomorphic to $\Bbb C$ question
negative_passages.docid: 61136
negative_passages.text: How to find all graph isomorphisms in FindGraphIsomorphism
negative_passages.docid: 152212
negative_passages.text: Prove that the natural map $\alpha : \text{Hom}(X,\text{Spec} A) \rightarrow \text{Hom}(A,\Gamma(X,\mathcal{O}_X))$ is an isomorphism
negative_passages.docid: 49585
negative_passages.text: Proof a graph is bipartite if and only if it contains no odd cycles
negative_passages.docid: 97515
negative_passages.text: Is this graph a planar graph or not?
negative_passages.docid: 25050
negative_passages.text: To prove that $(F,+)$ and $(F-\{0\},\cdot)$ are not isomorphic as groups.
negative_passages.docid: 136389
negative_passages.text: Finding an isomorphic subring of matrices
negative_passages.docid: 23579
negative_passages.text: If $G$ is isomorphic to $H$, then ${\rm Aut}(G)$ is isomorphic to ${\rm Aut}(H)$