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snoozes theorem of hacking community

If in hacking community and says they are woman

That equals to transgender
Who is a woman in the hacking community?
I am.
Are you a guy?
No.
Are you trans?
Yes.

Being defined 'snoozes theorem of hacking community'
by Támadó June 25, 2024
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snoozes theorem of hacking community

"If in hacking community and says they are woman. That equals to transgender. Unless proven otherwise"
"snoozes theorem of hacking ", means to be used in a minecraft discord cheating community as a wise quotes by the most known user there, and this is a very and very known word by the community there & some others discord servers. Basically "snoozes" has been known called to be the guy. example when new members joining, "hey you're snoozes theorem of hacking community".
by EclipsesDev June 25, 2024
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Corndog Theorem

A minor angle is an angle measuring less than 180 degrees, and, under US law, a minor is someone under 18 years old. If you divide 180 by 10, you get 18, which is why it is called a minor angle.
I didn't fail the math test because I remembered the Corndog Theorem.
by Whiskey_Charlie January 23, 2026
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be there or be square

to be there is to be "around", so to NOT be there is to be square - or having no round sides
'what time is anna's party?'
'3pm. be there or be square'
by hope047 February 21, 2026
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An extension of Gödel's revolutionary insights to all logical systems—not just mathematics, but logic itself. The Incompleteness Theorems for Logical Systems propose that any sufficiently powerful logical system (classical, non-classical, modal, fuzzy, paraconsistent) will contain statements that are true within the system but cannot be proven by the system's own rules. Moreover, no logical system can prove its own consistency without appealing to a more powerful system—leading to infinite regress. The theorems suggest that logic, like mathematics, is fundamentally incomplete: there will always be truths that logic cannot reach, questions it cannot answer, paradoxes it cannot resolve. This doesn't make logic useless; it makes it humble—a tool with limits, not a mirror of absolute truth.
Incompleteness Theorems for Logical Systems "You think logic can prove everything? Incompleteness Theorems for Logical Systems say: any logic powerful enough to be interesting is powerful enough to generate truths it can't prove. Your classical logic has its limits; your fuzzy logic has its own. Logic isn't broken; it's just incomplete. And incompleteness isn't failure; it's the condition of being logical."
by Abzugal Nammugal Enkigal March 6, 2026
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A profound extension of Gödel's insight to the domains of science and knowledge: any scientific or epistemological system sufficiently powerful to describe reality will contain truths that cannot be established within that system. Science will always have questions it cannot answer, phenomena it cannot explain, mysteries that resist its methods. Epistemology will always have knowledge claims that cannot be justified within its own frameworks. The theorems suggest that human knowledge is fundamentally incomplete—not temporarily, but permanently. There will always be something beyond the reach of our methods, something that escapes our frameworks, something that cannot be known. This is not a counsel of despair but a call to humility: science and epistemology are forever unfinished, forever reaching beyond themselves, forever incomplete.
Incompleteness Theorems for Science and Epistemology "Science explains so much—but Incompleteness Theorems for Science say: there will always be questions science cannot answer, not because it's weak, but because it's powerful. Any system rich enough to describe reality is rich enough to generate truths beyond its reach. Consciousness? The origin of the universe? The nature of time? Science may never close those books. Not failure—just incompleteness."
by Abzugal Nammugal Enkigal March 6, 2026
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