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₊˚⊹ ᰔ natasha zuckerbaeck (,,^ ̫^,,)
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₊˚⊹ ᰔ natasha zuckerbaeck (,,^ ̫^,,)
@merejester
cursed with potential. 25 (she/her)
vienna Katılım Ağustos 2015
409 Takip Edilen626 Takipçiler

@Marxist_Drone und als es ob das was zum »zustimmen« gibt
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@insomnianine @Gemuesehund nicht meine schuld dass twitter keinen markdown support hat
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@merejester Ich dusche auch wenn deutschland untergeht
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@scurrplus (hab ED bzgl. appetitregulation; und punishing behavior bei eben so sachen wie kinderriegel lol)
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₊˚⊹ ᰔ natasha zuckerbaeck (,,^ ̫^,,) retweetledi

hihi prof was like: there's a typical complaint in science "formal proofs nice and all, but what's the real world relevance?"
and i was like: remember the real world pressure search i did at the start? kept that in mind while thinking of a structurally heuristic argument last n8
₊˚⊹ ᰔ natasha zuckerbaeck (,,^ ̫^,,)@merejester
found another way. proving that the proposition already proven (an upper bound on deterioration) will not losen through set decomposition; and then just make a structural-heuristic argument. that'll do if i really don't want to make any further assumptions.
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₊˚⊹ ᰔ natasha zuckerbaeck (,,^ ̫^,,) retweetledi

found another way. proving that the proposition already proven (an upper bound on deterioration) will not losen through set decomposition; and then just make a structural-heuristic argument. that'll do if i really don't want to make any further assumptions.
₊˚⊹ ᰔ natasha zuckerbaeck (,,^ ̫^,,)@merejester
-.- it doesn’t hold for a logical resolution case so no homomorphism without further restrictions and therefore no equality for what i would’ve needed it. now gotta try the inequality route 😩😩😩😩
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