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$1PPP+1PPL+6PLL$ has degree $1672$

This is a minimal problem for three calibrated views. Here is a random instance:

$(\mathbb{P}^{2} \times \mathbb{P}^{2} \times \mathbb{P}^{2}) \times (\mathbb{P}^{2} \times \mathbb{P}^{2} \times (\mathbb{P}^{2})^{\vee}) \times (\mathbb{P}^{2} \times (\mathbb{P}^{2})^{\vee} \times (\mathbb{P}^{2})^{\vee})^{\times 6}$ .

1672 complex solutions in

$a,b,c,d,e,f,g,h,t_{2,1},t_{2,2},t_{2,3},t_{3,1},t_{3,2},t_{3,3}$ coordinates.

1PPP+1PPL+6PLL1PPP+1PPL+6PLL has degree 16721672

$1PPP+1PPL+6PLL$ has degree $1672$