A quantum-tensor algebra conformance agent needs the complete complex SLOCC enta...
https://detect.halowerk.com/v1/F-B-NIGHT-FINITE-STRUCTURES/three-qubit-pure-state-complete-complex-slocc-classificationOverview
A quantum-tensor algebra conformance agent needs the complete complex SLOCC entanglement class of a supplied unnormalized pure three-qubit tensor, including all three distinct biseparable classes and nonstabilizer W states, with exact invariants. A Clifford Pauli measurement or numerical state norm cannot classify these tensors.
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Input Schema
{
"body": {
"artifact": {
"slocc": {
"amplitudes": [
0,
0,
1,
1,
0,
0,
0,
0
],
"claim": {
"cayley_hyperdeterminant": "0",
"class": "A_separable",
"flattening_ranks": [
1,
1,
1
]
}
}
}
},
"bodyType": "json",
"method": "POST",
"type": "http"
}
Output Schema
{
"example": {
"billable": true,
"findings": [
{
"confidence": 95,
"evidence": [
{
"page_indices": [],
"page_url": null,
"pattern": "three-qubit-pure-state-complete-complex-slocc-classification_scoped_evidence",
"type": "artifact"
}
],
"limits": [
"Unnormalized nonzero pure state amplitudes a000..a111,8 exact integers absolute≤8. Qubit order A most significant, then B,C. Classification over C; negative real hyperdeterminant remains GHZ, no additional real-SLOCC sign class.",
"A_separable means A|BC with BC entangled, and analogously B,C. Hyperdeterminant is the unnormalized Cayley polynomial, not normalized three-tangle or a probability. Zero tensor, mixed states, incomplete measurements, complex-number encodings and physical device claims unsupported."
],
"module": "three-qubit-pure-state-complete-complex-slocc-classification",
"state": "observed",
"value": {
"cayley_hyperdeterminant": "0",
"claim_matches": false,
"class": "fully_separable",
"flattening_ranks": [
1,
1,
1
]
},
"warnings": []
}
],
"known_count": 1,
"scope": {
"contact_values_returned": false,
"network": false,
"supplied_artifact_only": true
},
"warnings": []
},
"type": "json"
}