.model top
.inputs i_89_ i_76_ i_63_ i_50_ i_75_ i_64_ i_78_ i_61_ i_99_ i_77_ i_62_ \
i_40_ i_72_ i_67_ i_71_ i_68_ i_74_ i_65_ i_30_ i_73_ i_66_ i_94_ i_81_ i_93_ \
i_82_ i_20_ i_92_ i_83_ i_69_ i_9_ i_91_ i_84_ i_98_ i_85_ i_10_ i_7_ i_97_ \
i_86_ i_79_ i_8_ i_96_ i_87_ i_5_ i_95_ i_88_ i_6_ i_27_ i_14_ i_3_ i_39_ \
i_28_ i_13_ i_4_ i_108_ i_25_ i_12_ i_1_ i_109_ i_26_ i_11_ i_2_ i_106_ i_90_ \
i_49_ i_23_ i_18_ i_116_ i_107_ i_24_ i_17_ i_0_ i_115_ i_104_ i_21_ i_16_ \
i_114_ i_105_ i_80_ i_59_ i_22_ i_15_ i_113_ i_102_ i_58_ i_45_ i_32_ i_112_ \
i_103_ i_57_ i_46_ i_31_ i_111_ i_100_ i_70_ i_56_ i_47_ i_34_ i_110_ i_101_ \
i_55_ i_48_ i_33_ i_19_ i_54_ i_41_ i_36_ i_60_ i_53_ i_42_ i_35_ i_52_ i_43_ \
i_38_ i_29_ i_51_ i_44_ i_37_
.outputs o_1_ o_80_ o_19_ o_2_ o_0_ o_70_ o_29_ o_60_ o_39_ o_38_ o_25_ o_12_ \
o_37_ o_26_ o_11_ o_50_ o_36_ o_27_ o_14_ o_35_ o_28_ o_13_ o_34_ o_21_ o_16_ \
o_40_ o_33_ o_22_ o_15_ o_32_ o_23_ o_18_ o_31_ o_24_ o_17_ o_69_ o_56_ o_43_ \
o_30_ o_55_ o_44_ o_58_ o_41_ o_79_ o_57_ o_42_ o_20_ o_52_ o_47_ o_51_ o_48_ \
o_54_ o_45_ o_10_ o_53_ o_46_ o_87_ o_74_ o_61_ o_9_ o_73_ o_62_ o_85_ o_72_ \
o_63_ o_49_ o_7_ o_86_ o_71_ o_64_ o_8_ o_83_ o_78_ o_65_ o_5_ o_84_ o_77_ \
o_66_ o_59_ o_6_ o_81_ o_76_ o_67_ o_3_ o_82_ o_75_ o_68_ o_4_
.names [1901] [1902] o_1_
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.names [1942] [1943] o_70_
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.names i_23_ [146] [186]
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.names i_4_ [93] [187]
11 1
.names no_31_
.names [519] [520] [115]
1- 1
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.names i_23_ [103] [169]
10 1
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1- 1
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1- 1
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1- 1
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