@Set Theory Assume: that pole ∈ {KE$HA` ∩ The World}
Then: that pole ∈KE$HA
All x ∈KE$HA satisfy: “we are what we are”
But: that pole does not satisfy “we are what we are”. It satisfies the opposite.
Therefore, that pole cannot be an element of the set obtained by intersecting KE$HA with the world.
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6 Comments
@Kesha, BC'13 I respectfully disagree.
@sarah I HEART KIERKEGAARD
@David Guetta KE$HA` ∩ The World = that pole
@David Guetta I just did pretty well on my stats quiz beeteedubs
@Set Theory Assume: that pole ∈ {KE$HA` ∩ The World}
Then: that pole ∈KE$HA
All x ∈KE$HA satisfy: “we are what we are”
But: that pole does not satisfy “we are what we are”. It satisfies the opposite.
Therefore, that pole cannot be an element of the set obtained by intersecting KE$HA with the world.
@Epimenides Corrolary: Ke$ha is Bertrand Russel.