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Dec 2 at 6:16 vote accept Fabio Dias
Dec 2 at 3:05 comment added Dima Pasechnik it's been understood by group theorists considerably earlier, tthat for even n there are two types of othrogonal groups over GF(2) preserving a non-degenerate quadratic form. Two types are distinguished by the dimension of the maximal totally isotropic subspace (either n/2 (so-called '+' type, or n/2-1 ('-' type)). The '+' type is equivalent, after a base change, to $x_1 x_n + x_2 x_{n-1}+...+x_{n/2-1} x_{n/2}$.
Dec 2 at 2:02 comment added Fabio Dias That is fantastic, thank you very much! I’ve been searching for this result the whole day and could not find it, you made my day! :) And is there any literature about how to find these zeros or about any properties of the set of zeros of $Q(x)$? Again, thank you!
Dec 2 at 0:58 history edited Ofir Gorodetsky CC BY-SA 4.0
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Dec 1 at 21:26 history edited Ofir Gorodetsky CC BY-SA 4.0
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Dec 1 at 21:18 history edited Ofir Gorodetsky CC BY-SA 4.0
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Dec 1 at 21:02 history answered Ofir Gorodetsky CC BY-SA 4.0