the balancer is not private.
sent1: if the fact that the pericardium is a kind of a downpour and does severalize Eurotium is false then that it is not a downpour is right. sent2: something is bromidic and is a private if it is not neocortical. sent3: the balancer is not a private if that the effecter is piscatorial hold. sent4: the pericardium is not a downpour if the fact that the effecter is not neocortical and not piscatorial is incorrect. sent5: if the reamer is bromidic then that the effecter is bromidic thing that is not a kind of a downpour is not true. sent6: if the reamer is piscatorial then that the effecter is not piscatorial and not a downpour is wrong. sent7: the dandy is not neocortical. sent8: if the pericardium does not severalize tablespoon it is neocortical. sent9: if the reamer is bromidic it is piscatorial. sent10: if the reamer is neocortical and/or bromidic then the shipping is not neocortical. sent11: if the reamer is not bromidic that the pericardium is not a stagflation but it does severalize tablespoon is incorrect. sent12: something is a kind of private thing that is not piscatorial if it is not a downpour. sent13: the fact that the ideal is a Chiroptera and it is piscatorial is false. sent14: the effecter is non-piscatorial. sent15: the pericardium is not neocortical. sent16: if the fact that the pericardium is not a kind of a stagflation and does severalize tablespoon is false it is neocortical.
void -> assump1: Let's assume that the reamer is not bromidic.; sent11 & assump1 -> int1: the fact that the pericardium is not a stagflation but it does severalize tablespoon does not hold.; int1 & sent16 -> int2: the pericardium is neocortical.; int2 & sent15 -> int3: this is contradiction.; [assump1] & int3 -> int4: the reamer is bromidic.; int4 & sent9 -> int5: the fact that the reamer is piscatorial is true.; int5 & sent6 -> int6: that the effecter is not piscatorial and it is not a downpour does not hold.;
the shipping is not neocortical.
sent12 -> int7: the pericardium is private thing that is not piscatorial if it is not a downpour.;
$hypothesis$ = the balancer is not private. ; $context$ = sent1: if the fact that the pericardium is a kind of a downpour and does severalize Eurotium is false then that it is not a downpour is right. sent2: something is bromidic and is a private if it is not neocortical. sent3: the balancer is not a private if that the effecter is piscatorial hold. sent4: the pericardium is not a downpour if the fact that the effecter is not neocortical and not piscatorial is incorrect. sent5: if the reamer is bromidic then that the effecter is bromidic thing that is not a kind of a downpour is not true. sent6: if the reamer is piscatorial then that the effecter is not piscatorial and not a downpour is wrong. sent7: the dandy is not neocortical. sent8: if the pericardium does not severalize tablespoon it is neocortical. sent9: if the reamer is bromidic it is piscatorial. sent10: if the reamer is neocortical and/or bromidic then the shipping is not neocortical. sent11: if the reamer is not bromidic that the pericardium is not a stagflation but it does severalize tablespoon is incorrect. sent12: something is a kind of private thing that is not piscatorial if it is not a downpour. sent13: the fact that the ideal is a Chiroptera and it is piscatorial is false. sent14: the effecter is non-piscatorial. sent15: the pericardium is not neocortical. sent16: if the fact that the pericardium is not a kind of a stagflation and does severalize tablespoon is false it is neocortical. ; $proof$ = 
void -> assump1: Let's assume that the reamer is not bromidic.; sent11 & assump1 -> int1: the fact that the pericardium is not a stagflation but it does severalize tablespoon does not hold.; int1 & sent16 -> int2: the pericardium is neocortical.; int2 & sent15 -> int3: this is contradiction.; [assump1] & int3 -> int4: the reamer is bromidic.; int4 & sent9 -> int5: the fact that the reamer is piscatorial is true.; int5 & sent6 -> int6: that the effecter is not piscatorial and it is not a downpour does not hold.; __UNKNOWN__