Let V denote the vector space of ntimes n symmetric complex matrices, over R. Then dim V as a vector space over R is:

Q5Section I (General (compulsory))5 of 190

Doubling real dimension when a complex space is viewed over $\mathbb{R}$

Let V denote the vector space of $n\times n$ symmetric complex matrices, over $\mathbb{R}$ . Then $\dim V$ as a vector space over $\mathbb{R}$ is:

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