Rare card
Unitary matrix
- Value
- 50 W
- Attack
- 272
- Defence
- 218
- Players
- 0
In linear algebra, an invertible complex square matrix U is unitary if its matrix inverse U−1 equals its conjugate transpose U*, that is, if U ∗ U = U U ∗ = I , {\displaystyle U^{*}U=UU^{*}=I,} where I is the identity matrix.
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