the fact that the isogamy clears determiner if the impedance is not a Dama does not hold.
sent1: if the isogamy is a kind of a Dama then the impedance clears determiner. sent2: the impedance does clear determiner if there is something such that that it is not Parthian and is not a kind of a Dama is wrong. sent3: the sardine is a Dama if the impedance is a invalidity. sent4: there is something such that that it is a invalidity that is not a kind of a Dama is not correct. sent5: that the impedance does not clear determiner but it is a Dama is not right. sent6: there exists something such that that it is a Dama that does not clear determiner does not hold. sent7: there exists something such that that it is both not a Dama and not a invalidity is not correct. sent8: the sardine is a Dama if the impedance is a Parthian. sent9: if the fact that there exists something such that that it is non-Parthian thing that is not a kind of a invalidity is not true is correct then the isogamy clears determiner. sent10: that the sardine is not Parthian and is not a kind of a invalidity is not right if the impedance is not a Dama. sent11: if something is a Dama it clears determiner. sent12: there exists something such that that it does not grease allopatry and it is not unconscientious is wrong. sent13: if the isogamy does not clear determiner then that the sardine is both not a Dama and not a Parthian is not right. sent14: if the impedance is not a invalidity then the fact that the sardine is not a kind of a Dama and it does not clear determiner is false.
void -> assump1: Let's assume that the impedance is not a Dama.; sent10 & assump1 -> int1: the fact that the sardine is not Parthian and it is not a kind of a invalidity is not true.; int1 -> int2: there is something such that the fact that it is not a kind of a Parthian and it is not a kind of a invalidity is false.; int2 & sent9 -> int3: that the isogamy does clear determiner hold.; [assump1] & int3 -> hypothesis;
the ware does clear determiner.
sent11 -> int4: the ware clears determiner if it is a kind of a Dama.;
$hypothesis$ = the fact that the isogamy clears determiner if the impedance is not a Dama does not hold. ; $context$ = sent1: if the isogamy is a kind of a Dama then the impedance clears determiner. sent2: the impedance does clear determiner if there is something such that that it is not Parthian and is not a kind of a Dama is wrong. sent3: the sardine is a Dama if the impedance is a invalidity. sent4: there is something such that that it is a invalidity that is not a kind of a Dama is not correct. sent5: that the impedance does not clear determiner but it is a Dama is not right. sent6: there exists something such that that it is a Dama that does not clear determiner does not hold. sent7: there exists something such that that it is both not a Dama and not a invalidity is not correct. sent8: the sardine is a Dama if the impedance is a Parthian. sent9: if the fact that there exists something such that that it is non-Parthian thing that is not a kind of a invalidity is not true is correct then the isogamy clears determiner. sent10: that the sardine is not Parthian and is not a kind of a invalidity is not right if the impedance is not a Dama. sent11: if something is a Dama it clears determiner. sent12: there exists something such that that it does not grease allopatry and it is not unconscientious is wrong. sent13: if the isogamy does not clear determiner then that the sardine is both not a Dama and not a Parthian is not right. sent14: if the impedance is not a invalidity then the fact that the sardine is not a kind of a Dama and it does not clear determiner is false. ; $proof$ = 
void -> assump1: Let's assume that the impedance is not a Dama.; sent10 & assump1 -> int1: the fact that the sardine is not Parthian and it is not a kind of a invalidity is not true.; int1 -> int2: there is something such that the fact that it is not a kind of a Parthian and it is not a kind of a invalidity is false.; int2 & sent9 -> int3: that the isogamy does clear determiner hold.; [assump1] & int3 -> hypothesis; __DISPROVED__