there exists something such that if it is a determinateness it does not reset slope and it is a kind of an approval.
sent1: if that the midland is a favorite is not incorrect then it does not still stockpot and is a determinateness. sent2: something is Teutonic and is Deweyan if it letters alphabetization. sent3: the stockpot is an approval if it is a determinateness. sent4: there is something such that if it is a kind of a determinateness it resets slope and is an approval. sent5: something that is a kind of a save is a kind of a daygirl. sent6: if something is a kind of a determinateness then it does not reset slope and is a kind of an approval.
sent6 -> int1: if the stockpot is a determinateness it does not reset slope and it is a kind of an approval.; int1 -> hypothesis;
$hypothesis$ = there exists something such that if it is a determinateness it does not reset slope and it is a kind of an approval. ; $context$ = sent1: if that the midland is a favorite is not incorrect then it does not still stockpot and is a determinateness. sent2: something is Teutonic and is Deweyan if it letters alphabetization. sent3: the stockpot is an approval if it is a determinateness. sent4: there is something such that if it is a kind of a determinateness it resets slope and is an approval. sent5: something that is a kind of a save is a kind of a daygirl. sent6: if something is a kind of a determinateness then it does not reset slope and is a kind of an approval. ; $proof$ = 
sent6 -> int1: if the stockpot is a determinateness it does not reset slope and it is a kind of an approval.; int1 -> hypothesis; __PROVED__