It is evident that the targets of this hacking and phishing attack are prominent Chinese-language accounts, including influential individuals and media outlets who consistently speak out publicly. The common thread? These accounts are all critical of authoritarian regimes and

发布时间: 2024-08-18 10:50:12

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It is evident that the targets of this hacking and phishing attack are prominent Chinese-language accounts, including influential individuals and media outlets who consistently speak out publicly. The common thread? These accounts are all critical of authoritarian regimes and
时政
( twitter.com )

It is evident that the targets of this hacking and phishing attack are prominent Chinese-language accounts, including influential individuals and media outlets who consistently speak out publicly. The common thread? These accounts are all critical of authoritarian regimes and challenge those in power. So, who is behind this? The answer seems obvious. If X claims to protect freedom of expression, now is the time to act. Shouldn’t X company take concrete steps to quickly enhance information security and restore compromised accounts as fast as possible? I will continue to monitor this issue closely. @elonmusk 很明显，这次盗号和私信钓鱼攻击的对象都是中文实名大号，有影响力持续公开发声的个人和媒体账户。共性就是，都是持续反对极权和发出对权力批评声音对账户。那么，背后的力量是谁呢？不言自明吧。但现在X公司是不是应该拿出很具体的办法快速加强信息安全。把被盗号的账户最快速度恢复？我会持续关注这个事情的。

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It is evident that the targets of this hacking and phishing attack are prominent Chinese-language accounts, including influential individuals and media outlets who consistently speak out publicly. The common thread? These accounts are all critical of authoritarian regimes and 时政 ( twitter.com )

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It is evident that the targets of this hacking and phishing attack are prominent Chinese-language accounts, including influential individuals and media outlets who consistently speak out publicly. The common thread? These accounts are all critical of authoritarian regimes and
时政
( twitter.com )

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有趣
( twitter.com)

Is that what i think it is??
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( twitter.com)

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( twitter.com)

It is commonly taught that any number to the zero power is 1, and zero to any power is 0. But if that is the case, what is zero to the zero power? It is undefined (since xʸ is not continuous at the origin). But if it could be defined, what "should" it be?
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Kailas is the most mysterious mountain in Tibet. First, "it defies conquest," and second, there is a version that says that Kailas is a pyramid that holds the bodies of all the races that exist on earth. Several centuries ago it was used by Hindus ("the
时政
( twitter.com)

That crunch is crazy…. I need it
有趣
( twitter.com)

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( twitter.com)

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( twitter.com)