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For very large numbers, no efficient, non-quantum integer factorization algorithm is known.
Note: While common consensus is that no efficient algorithm exists, it has not been proven to be the case. To prove such a thing would be equivalent to proving that P = NP -- in other words it would require solving one of the major unsolved problems in computer science. For more on how NP and complexity-theoritic reductions relate to zk-snarks see this excellent post by Chrisitian Reitwiessner.
There is also a misspelling of "complexity-theoretic".
The text was updated successfully, but these errors were encountered:
daira
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Inaccuracy in documentation about the relation between factoring and NP
Inaccuracy in documentation about the relation between factoring and P ?= NP
Oct 15, 2019
The documentation at https://docs.iden3.io/#/guides/circom-and-snarkjs?id=_23-toy-example includes the factoring decision problem as an example circuit, and says:
In actuality, the factoring decision problem is widely believed not to be NP-hard, which would mean that an efficient factoring algorithm is not sufficient to establish P = NP. See https://en.wikipedia.org/wiki/Integer_factorization#Difficulty_and_complexity for a summary of what is known.
There is also a misspelling of "complexity-theoretic".
The text was updated successfully, but these errors were encountered: