the starlet is a kind of a topping that does not subside pinchgut if the honeysuckle subsides Vuillard.
sent1: if the fact that the interstice does not resolve and/or it is not a topping does not hold then the starlet is not soleless. sent2: if that the interstice does not resolve and/or it is not avirulent is false then the honeysuckle is not soleless. sent3: the honeysuckle is a reverse. sent4: the fact that the starlet does not top or does not resolve or both does not hold. sent5: the fact that either the starlet does not resolve or it does not top or both is not right. sent6: the starlet resolves. sent7: if something is not soleless it does not subside Vuillard. sent8: the starlet does top and it subsides pinchgut if the honeysuckle subsides Vuillard. sent9: the classic is not a kind of a topping. sent10: the starlet is not soleless if the honeysuckle is a kind of a topping but it does not subside Vuillard. sent11: the starlet subsides pinchgut and does not subside Vuillard if the honeysuckle is soleless. sent12: if the interstice does not resolve then the fact that the honeysuckle does not resolve and/or it is not soleless is not correct. sent13: if the honeysuckle does not resolve then it does not subside Vuillard. sent14: the starlet is a topping and it does subside pinchgut. sent15: the starlet does not subside Vuillard if the honeysuckle subsides pinchgut and is not soleless. sent16: if the staff does not resolve that the interstice does not resolve or it is not avirulent or both is false. sent17: the honeysuckle is not soleless if the fact that the interstice does not resolve and/or is avirulent is wrong. sent18: if the fact that the staff is a topping and/or it does not subside pinchgut is wrong that the starlet does not resolve hold.
void -> assump2: Let's assume that the fact that the starlet is a topping but it does not subside pinchgut is incorrect.; sent7 -> int1: that if the honeysuckle is not soleless then the fact that the honeysuckle does not subside Vuillard is true hold.;
$hypothesis$ = the starlet is a kind of a topping that does not subside pinchgut if the honeysuckle subsides Vuillard. ; $context$ = sent1: if the fact that the interstice does not resolve and/or it is not a topping does not hold then the starlet is not soleless. sent2: if that the interstice does not resolve and/or it is not avirulent is false then the honeysuckle is not soleless. sent3: the honeysuckle is a reverse. sent4: the fact that the starlet does not top or does not resolve or both does not hold. sent5: the fact that either the starlet does not resolve or it does not top or both is not right. sent6: the starlet resolves. sent7: if something is not soleless it does not subside Vuillard. sent8: the starlet does top and it subsides pinchgut if the honeysuckle subsides Vuillard. sent9: the classic is not a kind of a topping. sent10: the starlet is not soleless if the honeysuckle is a kind of a topping but it does not subside Vuillard. sent11: the starlet subsides pinchgut and does not subside Vuillard if the honeysuckle is soleless. sent12: if the interstice does not resolve then the fact that the honeysuckle does not resolve and/or it is not soleless is not correct. sent13: if the honeysuckle does not resolve then it does not subside Vuillard. sent14: the starlet is a topping and it does subside pinchgut. sent15: the starlet does not subside Vuillard if the honeysuckle subsides pinchgut and is not soleless. sent16: if the staff does not resolve that the interstice does not resolve or it is not avirulent or both is false. sent17: the honeysuckle is not soleless if the fact that the interstice does not resolve and/or is avirulent is wrong. sent18: if the fact that the staff is a topping and/or it does not subside pinchgut is wrong that the starlet does not resolve hold. ; $proof$ = 
void -> assump2: Let's assume that the fact that the starlet is a topping but it does not subside pinchgut is incorrect.; sent7 -> int1: that if the honeysuckle is not soleless then the fact that the honeysuckle does not subside Vuillard is true hold.; __UNKNOWN__