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* Page found: Frobenius theorem (real division algebras) (eq math.246520.1)

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TeX (original user input):

 p(x)= (x-t_1)\cdots(x-t_r) (x-z_1)(x - \overline{z_1}) \cdots (x-z_s)(x - \overline{z_s}), \qquad t_i \in \mathbf{R}, \quad z_j \in \mathbf{C} \backslash \mathbf{R}.

TeX (checked):

p(x)=(x-t_{1})\cdots (x-t_{r})(x-z_{1})(x-{\overline {z_{1}}})\cdots (x-z_{s})(x-{\overline {z_{s}}}),\qquad t_{i}\in \mathbf {R} ,\quad z_{j}\in \mathbf {C} \backslash \mathbf {R} .

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${\displaystyle p(x)=(x-t_{1})\cdots (x-t_{r})(x-z_{1})(x-{\overline {z_{1}}})\cdots (x-z_{s})(x-{\overline {z_{s}}}),\qquad t_{i}\in \mathbf {R} ,\quad z_{j}\in \mathbf {C} \backslash \mathbf {R} .}$

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Identifiers

• ${\displaystyle p}$

• ${\displaystyle x}$

• ${\displaystyle x}$

• ${\displaystyle t_{1}}$

• ${\displaystyle x}$

• ${\displaystyle t_{r}}$

• ${\displaystyle x}$

• ${\displaystyle z_{1}}$

• ${\displaystyle x}$

• ${\displaystyle {\overline {z_{1}}}}$

• ${\displaystyle x}$

• ${\displaystyle z_{s}}$

• ${\displaystyle x}$

• ${\displaystyle {\overline {z_{s}}}}$

• ${\displaystyle t_{i}}$

• ${\displaystyle \mathbf {R} }$

• ${\displaystyle z_{j}}$

• ${\displaystyle \mathbf {C} }$

• ${\displaystyle \mathbf {R} }$

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