Y = target f
Given a toric map $f : X \to Y$, this method returns the normal toric variety $Y$.
We illustrate how to access this defining feature of a toric map with the projection from the second Hirzebruch surface to the projective line.
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Any normal toric variety is the target of the projection onto a factor of its Cartesian square.
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In a well-defined toric map, the number of rows in the underlying matrix equals the dimension of the target.
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Since this is a defining attribute of a toric map, no computation is required.