Hyperdeterminant in Macaulay2
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The hyperdeterminant command in Macaulay2 for a $atimes b_1times ...times b_n$-tensor only works for tensors whose size satisfies
$$a-sum_{i=1}^n(b_i-1)=1.$$
Is there a reason for this? Does anyone know which algorithm underlies the computation? Is there a way to bypass the issue?
tensors computer-algebra-systems macaulay2
$endgroup$
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$begingroup$
The hyperdeterminant command in Macaulay2 for a $atimes b_1times ...times b_n$-tensor only works for tensors whose size satisfies
$$a-sum_{i=1}^n(b_i-1)=1.$$
Is there a reason for this? Does anyone know which algorithm underlies the computation? Is there a way to bypass the issue?
tensors computer-algebra-systems macaulay2
$endgroup$
add a comment |
$begingroup$
The hyperdeterminant command in Macaulay2 for a $atimes b_1times ...times b_n$-tensor only works for tensors whose size satisfies
$$a-sum_{i=1}^n(b_i-1)=1.$$
Is there a reason for this? Does anyone know which algorithm underlies the computation? Is there a way to bypass the issue?
tensors computer-algebra-systems macaulay2
$endgroup$
The hyperdeterminant command in Macaulay2 for a $atimes b_1times ...times b_n$-tensor only works for tensors whose size satisfies
$$a-sum_{i=1}^n(b_i-1)=1.$$
Is there a reason for this? Does anyone know which algorithm underlies the computation? Is there a way to bypass the issue?
tensors computer-algebra-systems macaulay2
tensors computer-algebra-systems macaulay2
edited Dec 9 '18 at 0:07
Rodrigo de Azevedo
13.1k41960
13.1k41960
asked May 16 '18 at 8:51
VorhangVorhang
18513
18513
add a comment |
add a comment |
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