1145 阴阳交融发现一个盲点(求月票)(1 / 1)
dow.entent=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
dow.cuChapterId=683882409
dow.fkp=d2ZG93L9ua2V5Z9jdXMoIk1uMEVpaE1oVjR0dFNqZTZXSVFsU0dwdTVtU1VRLzZUcGI1WkJCLzB6ME9rUExveURLby9d1NWczRXR0RFWlM5bXZ5Rk80Y5DVVpKTHdPYlU3alZZTG90bVVJK0wzd1cwZjIvbGxINnBwa2oxSG5QZUR0dGpVZk0xaFJ5V1QrKzdOZUt3enZ3K3lPc095QVAvMWlUTkpTaU1BOExjTFFkTTdTY0V4c3RCZFh6dEIyV3dwd0QyVVBtbkwxR0pERpPenV0aVFFVkNsRHFsMGN2UjZKNhETjd3aE9VUGd2RTEwN1E9IiwgMTYzNTzQyMSk=
dow.fEnS=1
varel=dot.querySelector(#ententLoader)
el.parentNode.reoveChild(el)
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