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# Z-matrix and Z-matrix (mathematics)

## Difference between Z-matrix and Z-matrix (mathematics)

### Z-matrix vs. Z-matrix (mathematics)

Z-matrix may mean. In mathematics, the class of Z-matrices are those matrices whose off-diagonal entries are less than or equal to zero; that is, a Z-matrix Z satisfies Note that this definition coincides precisely with that of a negated Metzler matrix or quasipositive matrix, thus the term quasinegative matrix appears from time to time in the literature, though this is rare and usually only in contexts where references to quasipositive matrices are made.

## Similarities between Z-matrix and Z-matrix (mathematics)

Z-matrix and Z-matrix (mathematics) have 1 thing in common (in Unionpedia): Z-matrix (chemistry).

### Z-matrix (chemistry)

In chemistry, the Z-matrix is a way to represent a system built of atoms.

### The list above answers the following questions

• What Z-matrix and Z-matrix (mathematics) have in common
• What are the similarities between Z-matrix and Z-matrix (mathematics)

## Z-matrix and Z-matrix (mathematics) Comparison

Z-matrix has 3 relations, while Z-matrix (mathematics) has 11. As they have in common 1, the Jaccard index is 7.14% = 1 / (3 + 11).

## References

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