the fact that the muffing wheatfield does not occur is right.
sent1: if the horticulturalness occurs and the muffing wheatfield occurs the fact that the biquadraticness does not occur is true. sent2: the lockstep does not occur. sent3: that the stridulation does not occur and the superannuation does not occur is not true. sent4: if the Africanness does not occur both the biquadraticness and the cericness happens. sent5: if the horticulturalness does not occur the muffing wheatfield happens. sent6: the disposal but not the Africanness happens.
void -> assump1: Let's assume that the muffing wheatfield occurs.; sent6 -> int1: the African does not occur.; sent4 & int1 -> int2: the biquadraticness and the cericness happens.; int2 -> int3: the biquadraticness happens.;
the fact that the muffing wheatfield happens is correct.
$hypothesis$ = the fact that the muffing wheatfield does not occur is right. ; $context$ = sent1: if the horticulturalness occurs and the muffing wheatfield occurs the fact that the biquadraticness does not occur is true. sent2: the lockstep does not occur. sent3: that the stridulation does not occur and the superannuation does not occur is not true. sent4: if the Africanness does not occur both the biquadraticness and the cericness happens. sent5: if the horticulturalness does not occur the muffing wheatfield happens. sent6: the disposal but not the Africanness happens. ; $proof$ = 
void -> assump1: Let's assume that the muffing wheatfield occurs.; sent6 -> int1: the African does not occur.; sent4 & int1 -> int2: the biquadraticness and the cericness happens.; int2 -> int3: the biquadraticness happens.; __UNKNOWN__