the factorizing ultimatum occurs.
sent1: the fact that the mastopexy does not occur and the Kazakhstani does not occur is incorrect. sent2: both the uricness and the impedance happens. sent3: the fact that the fadeout happens is not false if the obscuring Thule does not occur. sent4: that the outing occurs prevents the fowl. sent5: the exponential happens. sent6: the takedown but not the exhibition occurs. sent7: the coeliacness happens if the factorizing shortbread does not occur and the exhibition does not occur. sent8: the circling curvature does not occur. sent9: the fact that the outingness but not the routing happens does not hold. sent10: the obscuring Thule happens. sent11: the fowling does not occur if that the outing does not occur and the routing does not occur is false. sent12: the factorizing ultimatum occurs if the coeliacness occurs. sent13: the fact that if the circling curvature does not occur the fact that the outingness but not the rout happens is wrong is not wrong. sent14: the factorizing ultimatum does not occur if both the fowl and the circling curvature occurs. sent15: that the re-entrantness happens and the exponential occurs is brought about by that the northwester does not occur. sent16: that the non-Frisianness and the non-righteousness happens is not right. sent17: the fact that not the fowling but the factorizing shortbread occurs is not true if the re-entrantness occurs. sent18: if the circling curvature does not occur then that the outingness does not occur and the routing does not occur is not correct. sent19: the takedown occurs. sent20: the propagandizing does not occur.
sent18 & sent8 -> int1: the fact that the outing does not occur and the routing does not occur does not hold.; int1 & sent11 -> int2: the fowl does not occur.; void -> assump1: Let's assume that the factorizing shortbread happens.; int2 & assump1 -> int3: the fact that the fowling does not occur but the factorizing shortbread occurs is true.; sent6 -> int4: the exhibition does not occur.;
the factorizing ultimatum does not occur.
$hypothesis$ = the factorizing ultimatum occurs. ; $context$ = sent1: the fact that the mastopexy does not occur and the Kazakhstani does not occur is incorrect. sent2: both the uricness and the impedance happens. sent3: the fact that the fadeout happens is not false if the obscuring Thule does not occur. sent4: that the outing occurs prevents the fowl. sent5: the exponential happens. sent6: the takedown but not the exhibition occurs. sent7: the coeliacness happens if the factorizing shortbread does not occur and the exhibition does not occur. sent8: the circling curvature does not occur. sent9: the fact that the outingness but not the routing happens does not hold. sent10: the obscuring Thule happens. sent11: the fowling does not occur if that the outing does not occur and the routing does not occur is false. sent12: the factorizing ultimatum occurs if the coeliacness occurs. sent13: the fact that if the circling curvature does not occur the fact that the outingness but not the rout happens is wrong is not wrong. sent14: the factorizing ultimatum does not occur if both the fowl and the circling curvature occurs. sent15: that the re-entrantness happens and the exponential occurs is brought about by that the northwester does not occur. sent16: that the non-Frisianness and the non-righteousness happens is not right. sent17: the fact that not the fowling but the factorizing shortbread occurs is not true if the re-entrantness occurs. sent18: if the circling curvature does not occur then that the outingness does not occur and the routing does not occur is not correct. sent19: the takedown occurs. sent20: the propagandizing does not occur. ; $proof$ = 
sent18 & sent8 -> int1: the fact that the outing does not occur and the routing does not occur does not hold.; int1 & sent11 -> int2: the fowl does not occur.; void -> assump1: Let's assume that the factorizing shortbread happens.; int2 & assump1 -> int3: the fact that the fowling does not occur but the factorizing shortbread occurs is true.; sent6 -> int4: the exhibition does not occur.; __UNKNOWN__