Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: Consider a deck of real cards with faces that are either black or red and backs that are all identical. Then, using two cards of different colors,  can commit a secret bit to a pair of face-down cards so that its order (i.e., black to red, or red to black) represents the value of the bit. Given such two commitments (consisting of four face-down cards in total) together with one additional black card, the "five-card trick" invented in 1989 by den Boer securely computes the conjunction of the two secret bits. In 2012, it was shown that such a two-variable secure AND computation can be done with no additional card. ,  generalize this result to an arbitrary number of variables:  show that, given any number of commitments, their conjunction can be securely computed with no additional card.
['Takaaki Mizuki']
I am writing a research paper on a idea Card-based protocols for securely computing the conjunction of multiple variables
[{"from": "human", "value": "I am writing a research paper on a idea Card-based protocols for securely computing the conjunction of multiple variables"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: Consider a deck of real cards with faces that are either black or red and backs that are all identical. Then, using two cards of different colors,  can commit a secret bit to a pair of face-down cards so that its order (i.e., black to red, or red to black) represents the value of the bit. Given such two commitments (consisting of four face-down cards in total) together with one additional black card, the \"five-card trick\" invented in 1989 by den Boer securely computes the conjunction of the two secret bits. In 2012, it was shown that such a two-variable secure AND computation can be done with no additional card. ,  generalize this result to an arbitrary number of variables:  show that, given any number of commitments, their conjunction can be securely computed with no additional card."}]