A very special island is inhabited only by NAME_1 and knaves. NAME_1 always tell the truth, and knaves always lie.

You meet nine inhabitants: NAME_2, NAME_3, NAME_4, NAME_5, NAME_6, NAME_7, NAME_8, NAME_9 and NAME_10. NAME_2 claims that it's false that NAME_8 is a knave. NAME_3 tells you that NAME_4 is a knave and NAME_9 is a knight. NAME_4 claims that NAME_2 is a knave. NAME_5 claims, “NAME_6 could claim that I am a knight.” NAME_6 says that only a knave would say that NAME_8 is a knave. NAME_7 says, “It's not the case that NAME_5 is a knave.” NAME_8 claims that NAME_10 and NAME_7 are both NAME_1 or both knaves. NAME_9 tells you that NAME_6 is a knave. NAME_10 claims, “Neither NAME_2 nor NAME_3 are knaves.”

Can you determine who is a knight and who is a knave? Do not say the word "name_3" in the response
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