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What are the properties of $\mathit$\operatorname{No}[i]$?

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I was looking for a complex extension of the surreals and then I found $\mathit{No}[i]$$\operatorname{No}[i]$, what are its properties and how do I express $x+yi$ in the $a | b$ notation?

I was looking for a complex extension of the surreals and then I found $\mathit{No}[i]$, what are its properties and how do I express $x+yi$ in the $a | b$ notation?

I was looking for a complex extension of the surreals and then I found $\operatorname{No}[i]$, what are its properties and how do I express $x+yi$ in the $a | b$ notation?

`No` -> `\mathit{No}`
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What are the properties of $No[i]$$\mathit{No}[i]$?

I was looking for a complex extension of the surreals and then I found $No[i]$$\mathit{No}[i]$, what are it'sits properties and how do I express $x+yi$ in the $a | b$ notation?

What are the properties of $No[i]$?

I was looking for a complex extension of the surreals and then I found $No[i]$, what are it's properties and how do I express $x+yi$ in the $a | b$ notation?

What are the properties of $\mathit{No}[i]$?

I was looking for a complex extension of the surreals and then I found $\mathit{No}[i]$, what are its properties and how do I express $x+yi$ in the $a | b$ notation?

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