the fact that the ballottement occurs hold.
sent1: the Labour does not occur. sent2: the ballottement occurs if the admiration does not occur. sent3: the removableness occurs if the admiration but not the Labour occurs. sent4: if the fact that the palatalizing verity does not occur and the Congregationalness does not occur is not wrong then the Darwinianness does not occur. sent5: the fact that the non-collegiateness and the onomatopoeicness occurs is false if the anticoagulativeness happens. sent6: the fact that the saurianness occurs is correct. sent7: if the saurianness happens then the sale does not occur. sent8: the palatalizing verity does not occur and the Congregationalness does not occur if the neuropsychiatricness occurs. sent9: the sale does not occur if that not the one-step but the saurianness happens is not true. sent10: if the Labour occurs the admiration and the non-maleness occurs. sent11: if the collegiateness happens the fact that the one-step does not occur but the saurianness happens is not right. sent12: if the Darwinianness does not occur the anticoagulativeness and the undramaticness occurs. sent13: if the fact that the non-collegiateness and the onomatopoeicness occurs is false then the non-collegiate happens.
void -> assump1: Let's assume that the admiration occurs.; assump1 & sent1 -> int1: the admiration happens but the Labour does not occur.; int1 & sent3 -> int2: the removableness happens.;
the male does not occur.
$hypothesis$ = the fact that the ballottement occurs hold. ; $context$ = sent1: the Labour does not occur. sent2: the ballottement occurs if the admiration does not occur. sent3: the removableness occurs if the admiration but not the Labour occurs. sent4: if the fact that the palatalizing verity does not occur and the Congregationalness does not occur is not wrong then the Darwinianness does not occur. sent5: the fact that the non-collegiateness and the onomatopoeicness occurs is false if the anticoagulativeness happens. sent6: the fact that the saurianness occurs is correct. sent7: if the saurianness happens then the sale does not occur. sent8: the palatalizing verity does not occur and the Congregationalness does not occur if the neuropsychiatricness occurs. sent9: the sale does not occur if that not the one-step but the saurianness happens is not true. sent10: if the Labour occurs the admiration and the non-maleness occurs. sent11: if the collegiateness happens the fact that the one-step does not occur but the saurianness happens is not right. sent12: if the Darwinianness does not occur the anticoagulativeness and the undramaticness occurs. sent13: if the fact that the non-collegiateness and the onomatopoeicness occurs is false then the non-collegiate happens. ; $proof$ = 
void -> assump1: Let's assume that the admiration occurs.; assump1 & sent1 -> int1: the admiration happens but the Labour does not occur.; int1 & sent3 -> int2: the removableness happens.; __UNKNOWN__