query: Finding out whether two matrices are similar?
positive_passages.docid: 79526
positive_passages.text: How do I tell if matrices are similar?
negative_passages.docid: 19203
negative_passages.text: Is the rank of a matrix the same of its transpose? If yes, how can I prove it?
negative_passages.docid: 6267
negative_passages.text: Matrices: system that is "computationally singular" versus "exactly singular"
negative_passages.docid: 49409
negative_passages.text: Are all of the following statements equivalent? (vectors and matrices)
negative_passages.docid: 39112
negative_passages.text: Does a correlation matrix of two variables always have the same eigenvectors?
negative_passages.docid: 132125
negative_passages.text: finding if two binary quadratic forms represent the same integers
negative_passages.docid: 115385
negative_passages.text: Computing matrices of linear transformation under different basis
negative_passages.docid: 142553
negative_passages.text: Computing similarity between two lists
negative_passages.docid: 73297
negative_passages.text: Two idempotent matrices are similar iff they have the same rank
negative_passages.docid: 3330
negative_passages.text: Square matrices, ABA = A?
negative_passages.docid: 136389
negative_passages.text: Finding an isomorphic subring of matrices
negative_passages.docid: 116820
negative_passages.text: If two matrices have the same characteristic polynomials, determinant and trace, are they similar?
negative_passages.docid: 57515
negative_passages.text: Similar matrices and field extensions
negative_passages.docid: 33591
negative_passages.text: Product of two matrices sharing the same eigenvector
negative_passages.docid: 122580
negative_passages.text: If N is elementary nilpotent matrix, show that N Transpose is similar to N
negative_passages.docid: 139685
negative_passages.text: If $A^2$ and $B^2$ are similar matrices, do $A$ and $B$ have to be similar?
negative_passages.docid: 77667
negative_passages.text: A and B is similar ⇒ $A^T$ is similar to $B^T$.