更改

\end{smallmatrix}\bigr]</math>.  They are written in the conventional [[List of things named after Paul Dirac|Dirac]]—or [[bra–ket notation|"bra–ket"]]—notation; the <math>| 0 \rangle </math> and <math>| 1 \rangle </math> are pronounced "ket 0" and "ket 1", respectively.  These two orthonormal basis states, <math>\{|0\rangle,|1\rangle\}</math>, together called the computational basis, are said to span the two-dimensional [[Hilbert space|linear vector (Hilbert) space]] of the quit.

\end{smallmatrix}\bigr]</math>.  They are written in the conventional [[List of things named after Paul Dirac|Dirac]]—or [[bra–ket notation|"bra–ket"]]—notation; the <math>| 0 \rangle </math> and <math>| 1 \rangle </math> are pronounced "ket 0" and "ket 1", respectively.  These two orthonormal basis states, <math>\{|0\rangle,|1\rangle\}</math>, together called the computational basis, are said to span the two-dimensional [[Hilbert space|linear vector (Hilbert) space]] of the quit.

它们写在传统的[[List of things named after Paul Dirac | Dirac]]-或[[bra–ket notation |“bra–ket”]]-符号中；<math>| 0\rangle</math>和<math>| 1\rangle</math>分别发音为“ket 0”和“ket 1”。这两个正交基态，<math>\{| 0\rangle，| 1\rangle\}</math>，统称为计算基态，被称为跨越量子位的二维[[Hilbert空间|线性向量（Hilbert）空间]]。

它们写在传统的[[以保罗·狄拉克命名的物品清单|狄拉克]]-或[[bra–ket notation |“bra–ket”]]-符号中；<math>| 0\rangle</math>和<math>| 1\rangle</math>分别发音为“ket 0”和“ket 1”。这两个正交基态，<math>\{| 0\rangle，| 1\rangle\}</math>，统称为计算基态，被称为跨越量子位的二维[[Hilbert空间|线性向量（Hilbert）空间]]。

0\\

0\\