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explicit Explicit formula for the j-invariant of binary quartic form

A binary quartic form

$aX^4+bX^3Y+cX^2Y^2+dXY^3+Y^4$$$aX^4+bX^3Y+cX^2Y^2+dXY^3+Y^4$$

decomposes as a product of linear factors $Y-t_jX$, $j=1,...,4$$j=1,\dotsc,4$. I would like to have an explicit formula for symmetrization of the crossratio of $t_j$.

explicit formula for the j-invariant of binary quartic form

A binary quartic form

$aX^4+bX^3Y+cX^2Y^2+dXY^3+Y^4$

decomposes as a product of linear factors $Y-t_jX$, $j=1,...,4$. I would like to have an explicit formula for symmetrization of the crossratio of $t_j$.

Explicit formula for the j-invariant of binary quartic form

A binary quartic form

$$aX^4+bX^3Y+cX^2Y^2+dXY^3+Y^4$$

decomposes as a product of linear factors $Y-t_jX$, $j=1,\dotsc,4$. I would like to have an explicit formula for symmetrization of the crossratio of $t_j$.

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explicit formula for the j-invariant of binary quartic form

A binary quartic form

$aX^4+bX^3Y+cX^2Y^2+dXY^3+Y^4$

decomposes as a product of linear factors $Y-t_jX$, $j=1,...,4$. I would like to have an explicit formula for symmetrization of the crossratio of $t_j$.