there exists something such that if it is not hypothermic or it absolves or both then that it is not a kind of a Lufengpithecus is right.
sent1: the demand is not a phylum if it is not a kind of a billyo and/or it is a chambermaid. sent2: there is something such that if it is not operable and/or is a khadi then it is not a ribbonwood. sent3: if the hearthstone is not hypothermic and/or it does absolve it is not a kind of a Lufengpithecus. sent4: there is something such that if it is a Amygdalus it is not a hyperventilation. sent5: if the hearthstone is not a kind of a tichodrome or it is a combustible or both then that it is not dyadic hold. sent6: there is something such that if it is a Bounty and/or it is a Pepto-bismal it is not undynamic. sent7: if the hearthstone is not a Capital or it is belemnitic or both it is not a rotor. sent8: there is something such that if it does not debrief entrepot then it is not dyadic. sent9: there is something such that if it is a butacaine and/or is a grate then it does not clap. sent10: the busman is not hypothermic if it does not debrief tolazamide. sent11: there exists something such that if it is perithelial then it is not a kind of a subordinating. sent12: the fact that the hearthstone bottoms is not incorrect if it does not absolve and/or is a watercress. sent13: the hearthstone is not dead if it does not absolve. sent14: if the hearthstone is not estrogenic or it is a kind of a Lufengpithecus or both then the fact that it debriefs Manannan hold. sent15: the hearthstone is not a sweatbox if it is not convergent and/or is sustainable. sent16: there exists something such that if it absolves then it is not a Lufengpithecus. sent17: there exists something such that if that it is hypothermic and/or it does absolve is not incorrect it is not a Lufengpithecus. sent18: if the hearthstone is not a theme and/or it does absolve then it is a kind of a niqab. sent19: the hearthstone is not a Lufengpithecus if it is hypothermic and/or absolves.
sent3 -> hypothesis;
$hypothesis$ = there exists something such that if it is not hypothermic or it absolves or both then that it is not a kind of a Lufengpithecus is right. ; $context$ = sent1: the demand is not a phylum if it is not a kind of a billyo and/or it is a chambermaid. sent2: there is something such that if it is not operable and/or is a khadi then it is not a ribbonwood. sent3: if the hearthstone is not hypothermic and/or it does absolve it is not a kind of a Lufengpithecus. sent4: there is something such that if it is a Amygdalus it is not a hyperventilation. sent5: if the hearthstone is not a kind of a tichodrome or it is a combustible or both then that it is not dyadic hold. sent6: there is something such that if it is a Bounty and/or it is a Pepto-bismal it is not undynamic. sent7: if the hearthstone is not a Capital or it is belemnitic or both it is not a rotor. sent8: there is something such that if it does not debrief entrepot then it is not dyadic. sent9: there is something such that if it is a butacaine and/or is a grate then it does not clap. sent10: the busman is not hypothermic if it does not debrief tolazamide. sent11: there exists something such that if it is perithelial then it is not a kind of a subordinating. sent12: the fact that the hearthstone bottoms is not incorrect if it does not absolve and/or is a watercress. sent13: the hearthstone is not dead if it does not absolve. sent14: if the hearthstone is not estrogenic or it is a kind of a Lufengpithecus or both then the fact that it debriefs Manannan hold. sent15: the hearthstone is not a sweatbox if it is not convergent and/or is sustainable. sent16: there exists something such that if it absolves then it is not a Lufengpithecus. sent17: there exists something such that if that it is hypothermic and/or it does absolve is not incorrect it is not a Lufengpithecus. sent18: if the hearthstone is not a theme and/or it does absolve then it is a kind of a niqab. sent19: the hearthstone is not a Lufengpithecus if it is hypothermic and/or absolves. ; $proof$ = 
sent3 -> hypothesis; __PROVED__