the trazodone is an idiom.
sent1: a Mylar is a power. sent2: if something is not a win it is not a kind of an idiom. sent3: the archaist is a kind of tasteless thing that does win. sent4: the trazodone is an overpass. sent5: the trazodone ballasts and does immortalize meprobamate. sent6: the trazodone does not immortalize Malthus. sent7: the tantalite is a ballast. sent8: that the trazodone is not an idiom is correct if it does not win. sent9: the hovel does not immortalize tantalite if it coos Haemosporidia and/or it is not a kind of a Russell. sent10: the artist is not a Mylar. sent11: if the trazodone is a bladdernose it is a galere. sent12: if something powers and/or it is not a win then it is not an idiom. sent13: the Alexandrian is an idiom if it is a square. sent14: something is Burundi if it is a kind of a Julian. sent15: something is a Mylar if it does immortalize meprobamate. sent16: the trazodone ballasts. sent17: the trazodone does power and/or it does win. sent18: if the trazodone does immortalize meprobamate it bilges. sent19: if the trazodone powers and/or does not rib flap then it is not a turnover.
sent5 -> int1: the trazodone immortalizes meprobamate.; sent15 -> int2: if the trazodone does immortalize meprobamate it is a kind of a Mylar.; int1 & int2 -> int3: the trazodone is a kind of a Mylar.; sent1 -> int4: the trazodone does power if it is a Mylar.; int3 & int4 -> int5: the trazodone is a power.; int5 -> int6: the trazodone is a power and/or not a win.; sent12 -> int7: the fact that the trazodone is an idiom does not hold if either it is a power or it does not win or both.; int6 & int7 -> hypothesis;
$hypothesis$ = the trazodone is an idiom. ; $context$ = sent1: a Mylar is a power. sent2: if something is not a win it is not a kind of an idiom. sent3: the archaist is a kind of tasteless thing that does win. sent4: the trazodone is an overpass. sent5: the trazodone ballasts and does immortalize meprobamate. sent6: the trazodone does not immortalize Malthus. sent7: the tantalite is a ballast. sent8: that the trazodone is not an idiom is correct if it does not win. sent9: the hovel does not immortalize tantalite if it coos Haemosporidia and/or it is not a kind of a Russell. sent10: the artist is not a Mylar. sent11: if the trazodone is a bladdernose it is a galere. sent12: if something powers and/or it is not a win then it is not an idiom. sent13: the Alexandrian is an idiom if it is a square. sent14: something is Burundi if it is a kind of a Julian. sent15: something is a Mylar if it does immortalize meprobamate. sent16: the trazodone ballasts. sent17: the trazodone does power and/or it does win. sent18: if the trazodone does immortalize meprobamate it bilges. sent19: if the trazodone powers and/or does not rib flap then it is not a turnover. ; $proof$ = 
sent5 -> int1: the trazodone immortalizes meprobamate.; sent15 -> int2: if the trazodone does immortalize meprobamate it is a kind of a Mylar.; int1 & int2 -> int3: the trazodone is a kind of a Mylar.; sent1 -> int4: the trazodone does power if it is a Mylar.; int3 & int4 -> int5: the trazodone is a power.; int5 -> int6: the trazodone is a power and/or not a win.; sent12 -> int7: the fact that the trazodone is an idiom does not hold if either it is a power or it does not win or both.; int6 & int7 -> hypothesis; __DISPROVED__