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Although a proof of NP-completenessproof of NP-completeness is already provided, it might be worth pointing out that this problem is equivalent to a known NP-complete problem called the minimum test set problem ([SP6] in Garey and Johnson, also called the minimum test collection problem): just exchange the role of the sets and the role of the positions.

Although a proof of NP-completeness is already provided, it might be worth pointing out that this problem is equivalent to a known NP-complete problem called the minimum test set problem ([SP6] in Garey and Johnson, also called the minimum test collection problem): just exchange the role of the sets and the role of the positions.

Although a proof of NP-completeness is already provided, it might be worth pointing out that this problem is equivalent to a known NP-complete problem called the minimum test set problem ([SP6] in Garey and Johnson, also called the minimum test collection problem): just exchange the role of the sets and the role of the positions.

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Tsuyoshi Ito
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Although a proof of NP-completenessproof of NP-completeness is already provided, it might be worth pointing out that this problem is equivalent to a known NP-complete problem called the minimum test set problem ([SP6] in Garey and Johnson, also called the minimum test collection problem) if you: just exchange the role of the sets and the role of the positions.

Although a proof of NP-completeness is already provided, it might be worth pointing out that this problem is equivalent to a known NP-complete problem called the minimum test set problem ([SP6] in Garey and Johnson, also called the minimum test collection problem) if you exchange the role of the sets and the role of the positions.

Although a proof of NP-completeness is already provided, it might be worth pointing out that this problem is equivalent to a known NP-complete problem called the minimum test set problem ([SP6] in Garey and Johnson, also called the minimum test collection problem): just exchange the role of the sets and the role of the positions.

Source Link
Tsuyoshi Ito
  • 16.6k
  • 2
  • 56
  • 106

Although a proof of NP-completeness is already provided, it might be worth pointing out that this problem is equivalent to a known NP-complete problem called the minimum test set problem ([SP6] in Garey and Johnson, also called the minimum test collection problem) if you exchange the role of the sets and the role of the positions.