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s fun nadd bool i s fun nadd fun nadd bool naddu_eq s nadd y s hreal i s fun fun nadd bool hreal mku_hreal s fun nadd bool i s fun nadd fun nadd bool naddu_eq s nadd i s fun nadd nadd i s fun nadd fun nadd nadd naddu_mul s nadd x s nadd y s bool i s fun hreal bool i s fun hreal fun hreal bool hrealu_le s hreal i s fun fun nadd bool hreal mku_hreal s fun nadd bool i s fun nadd fun nadd bool naddu_eq s nadd x s hreal i s fun fun nadd bool hreal mku_hreal s fun nadd bool i s fun nadd fun nadd bool naddu_eq s nadd y s bool i s fun nadd bool i s fun nadd fun nadd bool naddu_le s nadd x s nadd y s Q560271 i s fun Q560271 Q560271 i s fun fun Q560271 Q560271 fun Q560271 Q560271 i s fun num fun fun Q560271 Q560271 fun Q560271 Q560271 ITER s num i s fun num num NUMERAL s num u_0 s fun Q560271 Q560271 f s Q560271 x s Q560271 x s int i s fun int int intu_abs s int i s fun int int intu_abs s int x s int i s fun int int intu_abs s int x s int i s fun int int i s fun int fun int int intu_sub s int i s fun num int intu_ofu_num s num i s fun num num NUMERAL s num u_0 s int x s int i s fun int int intu_neg s int x s int i s fun int int i s fun int fun int int intu_mul s int i s fun int int intu_neg s int i s fun num int intu_ofu_num s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s int x s int i s fun int int intu_neg s int x s int i s fun int int intu_abs s int i s fun int int intu_neg s int x s int i s fun int int intu_abs s int x s bool i s fun int bool i s fun int fun int bool intu_le s int i s fun int int intu_neg s int x s int i s fun num int intu_ofu_num s num i s fun num num NUMERAL s num u_0 s bool i s fun int bool i s fun int fun int bool intu_le s int i s fun num int intu_ofu_num s num i s fun num num NUMERAL s num u_0 s int x s bool i s fun int bool i s fun int fun int bool intu_le s int i s fun num int intu_ofu_num s num i s fun num num NUMERAL s num u_0 s int i s fun int int i s fun int fun int int intu_add s int x s int x s bool i s fun int bool i s 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cart real Q119862 bool span s fun cart real Q119862 bool s0 s num i s fun fun cart real N bool num dim s fun cart real N bool i s fun fun cart real N bool fun cart real N bool closure s fun cart real N bool s0 s num i s fun fun cart real N bool num dim s fun cart real N bool s0 s fun cart real Q173889 bool i s fun fun cart real Q173889 bool fun cart real Q173889 bool i s fun fun fun cart real Q173889 bool bool fun fun cart real Q173889 bool fun cart real Q173889 bool hull s fun fun cart real Q173889 bool bool closed s fun cart real Q173889 bool s0 s fun cart real Q173889 bool i s fun fun cart real Q173889 bool fun cart real Q173889 bool closure s fun cart real Q173889 bool s0 s real i s fun cart real n3 real vectoru_norm s cart real n3 i s fun cart real n2 cart real n3 pad2d3d s cart real n2 x s real i s fun cart real n2 real vectoru_norm s cart real n2 x s bool i s fun fun cart real N bool bool lebesgueu_measurable s fun cart real N bool i s fun fun cart real N bool fun cart real N 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bool convex s fun cart real Q352913 bool s0 s bool i s fun real bool i s fun fun cart real N bool fun real bool hasu_measure s fun cart real N bool s0 s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s bool i s fun fun cart real N bool bool negligible s fun cart real N bool s0 s bool i s fun bool bool i s fun bool fun bool bool b_s_ s bool i s fun real bool i s fun real fun real bool a_ s real i s fun cart real n2 real Arg s cart real n2 z s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s bool i s fun real bool i s fun real fun real bool a_ s real i s fun cart real n2 real Arg s cart real n2 z s real pi s bool i s fun cart real n2 bool real0 s cart real n2 z s bool i s fun fun cart real Q292320 bool bool i s fun topology cart real Q292320 fun fun cart real Q292320 bool bool openu_in s topology cart real Q292320 i s fun fun cart real Q292320 bool topology cart real Q292320 i s fun topology cart real Q292320 fun fun cart real Q292320 bool topology cart real Q292320 subtopology s topology cart real Q292320 euclidean s fun cart real Q292320 bool i s fun fun cart real Q292320 bool fun cart real Q292320 bool i s fun fun fun cart real Q292320 bool bool fun fun cart real Q292320 bool fun cart real Q292320 bool hull s fun fun cart real Q292320 bool bool affine s fun cart real Q292320 bool s0 s fun cart real Q292320 bool s0 s bool i s fun fun cart real Q292320 bool bool i s fun fun cart real Q292320 bool fun fun cart real Q292320 bool bool a_ s fun cart real Q292320 bool i s fun fun cart real Q292320 bool fun cart real Q292320 bool relativeu_interior s fun cart real Q292320 bool s0 s fun cart real Q292320 bool s0 s num i s fun fun cart real N bool num dim s fun cart real N bool i s fun fun cart real N bool fun cart real N bool span s fun cart real N bool s0 s num i s fun fun cart real N bool num dim s fun cart real N bool s0 s fun A fun A bool i s fun fun A fun A bool fun A fun A bool TC s fun A fun A bool i s fun fun A fun A bool fun A fun A bool TC s fun A fun A bool R s fun A fun A bool i s fun fun A fun A bool fun A fun A bool TC s fun A fun A bool R s bool i s fun fun cart real N bool bool collinear s fun cart real N bool i s fun fun cart real N bool fun cart real N bool i s fun fun fun cart real N bool bool fun fun cart real N bool fun cart real N bool hull s fun fun cart real N bool bool convex s fun cart real N bool s0 s bool i s fun fun cart real N bool bool collinear s fun cart real N bool s0 s bool i s fun fun sum Q90200 Q90219 bool bool i s fun sum Q90200 Q90219 fun fun sum Q90200 Q90219 bool bool IN s sum Q90200 Q90219 i s fun Q90219 sum Q90200 Q90219 INR s Q90219 y s fun sum Q90200 Q90219 bool i s fun fun Q90219 bool fun sum Q90200 Q90219 bool i s fun fun Q90200 bool fun fun Q90219 bool fun sum Q90200 Q90219 bool p_u_c s fun Q90200 bool s0 s fun Q90219 bool t s bool i s fun fun Q90219 bool bool i s fun Q90219 fun fun Q90219 bool bool IN s Q90219 y s fun Q90219 bool t s bool i s fun fun sum Q90200 Q90219 bool bool i s fun sum Q90200 Q90219 fun fun sum Q90200 Q90219 bool bool IN s sum Q90200 Q90219 i s fun Q90200 sum Q90200 Q90219 INL s Q90200 x s fun sum Q90200 Q90219 bool i s fun fun Q90219 bool fun sum Q90200 Q90219 bool i s fun fun Q90200 bool fun fun Q90219 bool fun sum Q90200 Q90219 bool p_u_c s fun Q90200 bool s0 s fun Q90219 bool t s bool i s fun fun Q90200 bool bool i s fun Q90200 fun fun Q90200 bool bool IN s Q90200 x s fun Q90200 bool s0 s real i s fun cart real Q137237 real infnorm s cart real Q137237 i s fun cart real Q137237 cart real Q137237 vectoru_neg s cart real Q137237 x s real i s fun cart real Q137237 real infnorm s cart real Q137237 x s real i s fun fun cart real N bool real diameter s fun cart real N bool i s fun fun cart real N bool fun cart real N bool i s fun fun fun cart real N bool bool fun fun cart real N bool fun cart real N bool hull s fun fun cart real N bool bool convex s fun cart real N bool s0 s real i s fun fun cart real N bool real diameter s fun cart real N bool s0 s fun A fun A bool i s fun fun A fun A bool fun A fun A bool STC s fun A fun A bool i s fun fun A fun A bool fun A fun A bool STC s fun A fun A bool R s fun A fun A bool i s fun fun A fun A bool fun A fun A bool STC s fun A fun A bool R s bool i s fun fun cart real N bool bool i s fun fun cart real N bool fun fun cart real N bool bool a_ s fun cart real N bool i s fun fun cart real N bool fun cart real N bool relativeu_interior s fun cart real N bool s0 s fun cart real N bool i s fun fun cart real N bool fun cart real N bool closure s fun cart real N bool s0 s bool i s fun fun cart real N bool bool affine s fun cart real N bool s0 s int i s fun fun cart real N bool int affu_dim s fun cart real N bool i s fun fun cart real N bool fun cart real N bool i s fun fun fun cart real N bool bool fun fun cart real N bool fun cart real N bool hull s fun fun cart real N bool bool convex s fun cart real N bool s0 s int i s fun fun cart real N bool int affu_dim s fun cart real N bool s0 s fun cart real A bool i s fun fun cart real A bool fun cart real A bool i s fun fun cart real A bool fun fun cart real A bool fun cart real A bool i s fun fun real bool fun fun cart real A bool fun fun cart real A bool fun cart real A bool affsign s fun real bool sgnu_gt s fun cart real A bool EMPTY s fun cart real A bool S s fun cart real A bool i s fun fun cart real A bool fun cart real A bool conv0 s fun cart real A bool S s bool i s fun fun cart real Q173314 bool bool i s fun fun cart real Q173314 bool fun fun cart real Q173314 bool bool a_ s fun cart real Q173314 bool i s fun fun cart real Q173314 bool fun cart real Q173314 bool interior s fun cart real Q173314 bool s0 s fun cart real Q173314 bool s0 s bool i s fun fun cart real Q173314 bool bool open s fun cart real Q173314 bool s0 s fun cart real n1 cart real Q307310 i s fun fun cart real n1 cart real Q307310 fun cart real n1 cart real Q307310 i s fun cart real n1 fun fun cart real n1 cart 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fun fun A bool bool bool i s fun fun fun A bool bool fun fun fun A bool bool bool a_ s fun fun A bool bool i s fun topology A fun fun A bool bool openu_in s topology A i s fun fun fun A bool bool topology A topology0 s fun fun A bool bool r s fun fun A bool bool r s bool i s fun fun fun A bool bool bool istopology s fun fun A bool bool r s fun A fun A bool i s fun fun A fun A bool fun A fun A bool SC s fun A fun A bool i s fun fun A fun A bool fun A fun A bool SC s fun A fun A bool R s fun A fun A bool i s fun fun A fun A bool fun A fun A bool SC s fun A fun A bool R s bool i s fun fun cart real Q262305 bool bool bounded s fun cart real Q262305 bool i s fun fun cart real Q262305 bool fun cart real Q262305 bool i s fun fun fun cart real Q262305 bool bool fun fun cart real Q262305 bool fun cart real Q262305 bool hull s fun fun cart real Q262305 bool bool convex s fun cart real Q262305 bool s0 s bool i s fun fun cart real Q262305 bool bool bounded s fun cart real Q262305 bool s0 s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 complexu_mul s cart real n2 i s fun real cart real n2 Cx s real i s fun real real realu_neg s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s cart real n2 x s cart real n2 i s fun cart real n2 cart real n2 vectoru_neg s cart real n2 x s bool i s fun fun cart real Q257755 bool bool coplanar s fun cart real Q257755 bool i s fun fun cart real Q257755 bool fun cart real Q257755 bool i s fun fun fun cart real Q257755 bool bool fun fun cart real Q257755 bool fun cart real Q257755 bool hull s fun fun cart real Q257755 bool bool affine s fun cart real Q257755 bool s0 s bool i s fun fun cart real Q257755 bool bool coplanar s fun cart real Q257755 bool s0 s fun A fun A bool i s fun fun A fun A bool fun A fun A bool RTC s fun A fun A bool i s fun fun A fun A bool fun A fun A bool RTC s fun A fun A bool R s fun A fun A bool i s fun fun A fun A bool fun A fun A bool RTC s fun A fun A bool R s fun cart real N bool i s fun cart cart real M N fun cart real N bool columns s cart cart real M N i s fun cart cart real N M cart cart real M N transp s cart cart real N M A0 s fun cart real N bool i s fun cart cart real N M fun cart real N bool rows s cart cart real N M A0 s cart cart real N M i s fun cart cart real N M cart cart real N M i s fun cart cart real N M fun cart cart real N M cart cart real N M matrixu_sub s cart cart real N M i s fun num cart cart real N M mat s num i s fun num num NUMERAL s num u_0 s cart cart real N M A0 s cart cart real N M i s fun cart cart real N M cart cart real N M matrixu_neg s cart cart real N M A0 s bool i s fun fun cart real N bool bool i s fun fun cart real N bool fun fun cart real N bool bool SUBSET s fun cart real N bool i s fun fun cart real N bool fun cart real N bool frontier s fun cart real N bool s0 s fun cart real N bool s0 s bool i s fun fun cart real N bool bool closed s fun cart real N bool s0 s bool i s fun fun cart real Q256046 bool bool i s fun fun cart real Q256046 bool fun fun cart real Q256046 bool bool a_ s fun cart real Q256046 bool i s fun fun cart real Q256046 bool fun cart real Q256046 bool i s fun fun fun cart real Q256046 bool bool fun fun cart real Q256046 bool fun cart real Q256046 bool hull s fun fun cart real Q256046 bool bool conic s fun cart real Q256046 bool s0 s fun cart real Q256046 bool s0 s bool i s fun fun cart real Q256046 bool bool conic s fun cart real Q256046 bool s0 s bool i s fun fun cart real Q257740 bool bool collinear s fun cart real Q257740 bool i s fun fun cart real Q257740 bool fun cart real Q257740 bool i s fun fun fun cart real Q257740 bool bool fun fun cart real Q257740 bool fun cart real Q257740 bool hull s fun fun cart real Q257740 bool bool affine s fun cart real Q257740 bool s0 s bool i s fun fun cart real Q257740 bool bool collinear s fun cart real Q257740 bool s0 s num i s fun fun cart real N bool num dim s fun cart real N bool i s fun fun cart real N bool fun cart real N bool i s fun cart real N fun fun cart real N bool fun cart real N bool INSERT s cart real N i s fun num cart real N vec s num i s fun num num NUMERAL s num u_0 s fun cart real N bool s0 s num i s fun fun cart real N bool num dim s fun cart real N bool s0 s fun cart real M bool i s fun cart cart real M N fun cart real M bool rows s cart cart real M N i s fun cart cart real N M cart cart real M N transp s cart cart real N M A0 s fun cart real M bool i s fun cart cart real N M fun cart real M bool columns s cart cart real N M A0 s cart real n2 i s fun cart real n2 cart real n2 i s fun real fun cart real n2 cart real n2 rotate2d s real pi s cart real n2 z s cart real n2 i s fun cart real n2 cart real n2 vectoru_neg s cart real n2 z s bool i s fun fun cart real Q174858 bool bool i s fun fun cart real Q174858 bool fun fun cart real Q174858 bool bool a_ s fun cart real Q174858 bool i s fun fun cart real Q174858 bool fun cart real Q174858 bool i s fun fun cart real Q174858 bool fun fun cart real Q174858 bool fun cart real Q174858 bool INTER s fun cart real Q174858 bool i s fun fun cart real Q174858 bool fun cart real Q174858 bool frontier s fun cart real Q174858 bool s0 s fun cart real Q174858 bool s0 s fun cart real Q174858 bool EMPTY s bool i s fun fun cart real Q174858 bool bool open s fun cart real Q174858 bool s0 s fun cart real Q173931 bool i s fun fun cart real Q173931 bool fun cart real Q173931 bool closure s fun cart real Q173931 bool i s fun fun cart real Q173931 bool fun cart real Q173931 bool closure s fun cart real Q173931 bool s0 s fun cart real Q173931 bool i s fun fun cart real Q173931 bool fun cart real Q173931 bool closure s fun cart real Q173931 bool s0 s fun cart real Q292394 bool i s fun fun cart real Q292394 bool fun cart real Q292394 bool relativeu_interior s fun cart real Q292394 bool i s fun fun cart real Q292394 bool fun cart real Q292394 bool i s fun fun fun cart real Q292394 bool bool fun fun 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real N within s net cart real N i s fun cart real N net cart real N at s cart real N x s fun cart real N bool UNIV s net cart real N i s fun cart real N net cart real N at s cart real N x s num i s fun cart cart real N M num rank s cart cart real N M i s fun cart cart real M N cart cart real N M transp s cart cart real M N A0 s num i s fun cart cart real M N num rank s cart cart real M N A0 s fun A fun A bool i s fun fun A fun A bool fun A fun A bool RC s fun A fun A bool i s fun fun A fun A bool fun A fun A bool RC s fun A fun A bool R s fun A fun A bool i s fun fun A fun A bool fun A fun A bool RC s fun A fun A bool R s real i s fun cart cart real N N real det s cart cart real N N i s fun cart cart real N N cart cart real N N transp s cart cart real N N A0 s real i s fun cart cart real N N real det s cart cart real N N A0 s bool i s fun fun cart real Q262235 bool bool i s fun fun cart real Q262235 bool fun fun cart real Q262235 bool bool a_ s fun cart real Q262235 bool i s fun fun 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cart real finite_sum Q119696 Q119694 i s fun cart real Q119694 cart real finite_sum Q119696 Q119694 i s fun cart real Q119696 fun cart real Q119694 cart real finite_sum Q119696 Q119694 pastecart s cart real Q119696 i s fun num cart real Q119696 vec s num i s fun num num NUMERAL s num u_0 s cart real Q119694 y s real i s fun cart real Q119694 real vectoru_norm s cart real Q119694 y s real i s fun cart real finite_sum Q119675 Q119678 real vectoru_norm s cart real finite_sum Q119675 Q119678 i s fun cart real Q119678 cart real finite_sum Q119675 Q119678 i s fun cart real Q119675 fun cart real Q119678 cart real finite_sum Q119675 Q119678 pastecart s cart real Q119675 x s cart real Q119678 i s fun num cart real Q119678 vec s num i s fun num num NUMERAL s num u_0 s real i s fun cart real Q119675 real vectoru_norm s cart real Q119675 x s cart real n2 i s fun cart real n2 cart real n2 ccos s cart real n2 i s fun cart real n2 cart real n2 vectoru_neg s cart real n2 z s cart real n2 i s fun cart 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bool hasu_realu_measure s fun real bool s0 s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s bool i s fun fun real bool bool realu_negligible s fun real bool s0 s fun A fun A bool i s fun fun A fun A bool fun A fun A bool RSC s fun A fun A bool i s fun fun A fun A bool fun A fun A bool RSC s fun A fun A bool R s fun A fun A bool i s fun fun A fun A bool fun A fun A bool RSC s fun A fun A bool R s bool i s fun fun real bool bool i s fun topology real fun fun real bool bool closedu_in s topology real euclideanreal s fun real bool s0 s bool i s fun fun real bool bool realu_closed s fun real bool s0 s bool i s fun cart real n2 bool real0 s cart real n2 i s fun cart real n2 cart real n2 complexu_inv s cart real n2 z s bool i s fun cart real n2 bool real0 s cart real n2 z s cart real n2 i s fun cart real n2 cart real n2 i s fun real fun cart real n2 cart real n2 rotate2d s real i s fun real real i s fun real fun real real realu_div s real pi s real i s fun num 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fun fun cart real N bool bool bounded s fun cart real N bool i s fun fun cart real N bool fun cart real N bool closure s fun cart real N bool s0 s bool i s fun fun cart real N bool bool bounded s fun cart real N bool s0 s bool i s fun fun cart real Q187550 bool bool compact s fun cart real Q187550 bool i s fun fun cart real Q187550 bool fun cart real Q187550 bool closure s fun cart real Q187550 bool s0 s bool i s fun fun cart real Q187550 bool bool bounded s fun cart real Q187550 bool s0 s bool i s fun fun cart real n1 cart real N bool path s fun cart real n1 cart real N i s fun fun cart real n1 cart real N fun cart real n1 cart real N reversepath s fun cart real n1 cart real N g s bool i s fun fun cart real n1 cart real N bool path s fun cart real n1 cart real N g s fun cart real Q293255 bool i s fun fun cart real Q293255 bool fun cart real Q293255 bool i s fun fun fun cart real Q293255 bool bool fun fun cart real Q293255 bool fun cart real Q293255 bool hull s fun fun cart real 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s0 s real i s fun cart real n2 real Re s cart real n2 i s fun cart real n2 cart real n2 cnj s cart real n2 z s real i s fun cart real n2 real Re s cart real n2 z s real i s fun cart real Q101038 real vectoru_norm s cart real Q101038 i s fun cart real Q101038 cart real Q101038 vectoru_neg s cart real Q101038 x s real i s fun cart real Q101038 real vectoru_norm s cart real Q101038 x s fun cart real N bool i s fun fun cart real N bool fun cart real N bool i s fun fun fun cart real N bool bool fun fun cart real N bool fun cart real N bool hull s fun fun cart real N bool bool affine s fun cart real N bool i s fun fun cart real N bool fun cart real N bool closure s fun cart real N bool s0 s fun cart real N bool i s fun fun cart real N bool fun cart real N bool i s fun fun fun cart real N bool bool fun fun cart real N bool fun cart real N bool hull s fun fun cart real N bool bool affine s fun cart real N bool s0 s bool i s fun cart real n2 bool i s fun cart real n2 fun cart real n2 bool a_ s cart real n2 i s fun real cart real n2 Cx s real i s fun cart real n2 real Re s cart real n2 z s cart real n2 z s bool i s fun cart real n2 bool real0 s cart real n2 z s bool i s fun cart cart real N N bool orthogonalu_matrix s cart cart real N N i s fun cart cart real N N cart cart real N N transp s cart cart real N N A0 s bool i s fun cart cart real N N bool orthogonalu_matrix s cart cart real N N A0 s fun cart real Q120445 bool i s fun fun cart real Q120445 bool fun cart real Q120445 bool span s fun cart real Q120445 bool i s fun fun cart real Q120445 bool fun cart real Q120445 bool span s fun cart real Q120445 bool s0 s fun cart real Q120445 bool i s fun fun cart real Q120445 bool fun cart real Q120445 bool span s fun cart real Q120445 bool s0 s bool i s fun cart real n2 bool i s fun cart real n2 fun cart real n2 bool a_ s cart real n2 i s fun cart real n2 cart real n2 cnj s cart real n2 z s cart real n2 z s bool i s fun cart real n2 bool real0 s cart real n2 z s fun cart real Q173369 bool i s fun fun cart real Q173369 bool fun cart real Q173369 bool interior s fun cart real Q173369 bool i s fun fun cart real Q173369 bool fun cart real Q173369 bool interior s fun cart real Q173369 bool s0 s fun cart real Q173369 bool i s fun fun cart real Q173369 bool fun cart real Q173369 bool interior s fun cart real Q173369 bool s0 s bool i s fun fun Q60677 bool bool i s fun fun num bool fun fun Q60677 bool bool g_a_u_c s fun num bool UNIV s fun Q60677 bool t s bool i s fun fun Q60677 bool bool COUNTABLE s fun Q60677 bool t s bool i s fun fun cart real N bool bool i s fun topology cart real N fun fun cart real N bool bool openu_in s topology cart real N euclidean s fun cart real N bool s0 s bool i s fun fun cart real N bool bool open s fun cart real N bool s0 s num i s fun cart cart real M M num rank s cart cart real M M i s fun cart cart real M N cart cart real M M i s fun cart cart real N M fun cart cart real M N cart cart real M M matrixu_mul s cart cart real N M i s fun cart cart real M N cart cart real N M transp s cart cart real M N A0 s cart cart real M N A0 s num i s fun cart cart real M N num rank s cart cart real M N A0 s cart cart real n1 Q129858 i s fun cart cart real Q129858 n1 cart cart real n1 Q129858 transp s cart cart real Q129858 n1 i s fun cart real Q129858 cart cart real Q129858 n1 rowvector s cart real Q129858 v s cart cart real n1 Q129858 i s fun cart real Q129858 cart cart real n1 Q129858 columnvector s cart real Q129858 v s fun cart real N bool i s fun fun cart real n1 cart real N fun cart real N bool pathu_image s fun cart real n1 cart real N i s fun fun cart real n1 cart real N fun cart real n1 cart real N reversepath s fun cart real n1 cart real N g s fun cart real N bool i s fun fun cart real n1 cart real N fun cart real N bool pathu_image s fun cart real n1 cart real N g s list Q18337 i s fun list Q18337 list Q18337 BUTLAST s list Q18337 NIL s list Q18337 NIL s A i s fun num A i s fun cart A n1 fun num A d_ s cart A n1 i s 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hreal fun hreal hreal hrealu_mul s hreal i s fun num hreal hrealu_ofu_num s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s hreal x s hreal x s hreal i s fun hreal hreal i s fun hreal fun hreal hreal hrealu_add s hreal i s fun num hreal hrealu_ofu_num s num i s fun num num NUMERAL s num u_0 s hreal x s hreal x s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 complexu_div s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 vectoru_sub s cart real n2 i s fun cart real n2 cart real n2 ccos s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 vectoru_sub s cart real n2 w s cart real n2 z s cart real n2 i s fun cart real n2 cart real n2 ccos s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 vectoru_add s cart real n2 w s cart real n2 z s cart real n2 i s fun real cart real n2 Cx 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real N bool bool i s fun cart real N fun fun cart real N bool bool IN s cart real N x s fun cart real N bool i s fun fun cart real N bool fun cart real N bool span s fun cart real N bool s0 s num i s fun fun cart real N bool num dim s fun cart real N bool s0 s num i s fun num num i s fun num fun num num p_ s num i s fun fun cart real N bool num dim s fun cart real N bool s0 s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s num i s fun fun cart real N bool num dim s fun cart real N bool i s fun fun cart real N bool fun cart real N bool i s fun cart real N fun fun cart real N bool fun cart real N bool INSERT s cart real N x s fun cart real N bool s0 s num i s fun num num i s fun num fun num num p_ s num i s fun num num BIT1 s num m s num i s fun num num i s fun num fun num num p_ s num i s fun num num BIT0 s num n s num i s fun num num BIT0 s num i s fun num num BIT0 s num i s fun num num i s fun num fun num num t_ s num m s num n s num i s fun num num i s fun num fun 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fun bool fun bool bool s_b_ s bool i s fun bool bool w_ s bool i s fun fun cart real Q360340 bool bool i s fun fun cart real Q360340 bool fun fun cart real Q360340 bool bool a_ s fun cart real Q360340 bool f s fun cart real Q360340 bool EMPTY s bool i s fun int bool i s fun int fun int bool a_ s int i s fun fun cart real Q360340 bool int affu_dim s fun cart real Q360340 bool f s int i s fun int int i s fun int fun int int intu_sub s int i s fun fun cart real Q360340 bool int affu_dim s fun cart real Q360340 bool s0 s int i s fun num int intu_ofu_num s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s bool i s fun fun cart real Q360340 bool bool i s fun fun cart real Q360340 bool fun fun cart real Q360340 bool bool facetu_of s fun cart real Q360340 bool f s fun cart real Q360340 bool s0 s bool i s fun bool bool w_ s bool i s fun real bool i s fun real fun real bool a_ s real i s fun fun cart real Q428844 bool real content s fun cart real Q428844 bool i s fun list prod 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real c_ s real a s real b s fun cart real Q215346 bool i s fun fun cart real Q215346 bool fun cart real Q215346 bool i s fun fun cart real Q215346 bool fun fun cart real Q215346 bool fun cart real Q215346 bool DIFF s fun cart real Q215346 bool i s fun list prod cart real Q215346 cart real Q215346 fun cart real Q215346 bool closedu_segment s list prod cart real Q215346 cart real Q215346 i s fun list prod cart real Q215346 cart real Q215346 list prod cart real Q215346 cart real Q215346 i s fun prod cart real Q215346 cart real Q215346 fun list prod cart real Q215346 cart real Q215346 list prod cart real Q215346 cart real Q215346 CONS s prod cart real Q215346 cart real Q215346 i s fun cart real Q215346 prod cart real Q215346 cart real Q215346 i s fun cart real Q215346 fun cart real Q215346 prod cart real Q215346 cart real Q215346 c_ s cart real Q215346 a s cart real Q215346 b s list prod cart real Q215346 cart real Q215346 NIL s fun cart real Q215346 bool i s fun fun cart real Q215346 bool 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int intu_min s int x s int y s int i s fun real int intu_ofu_real s real i s fun real real i s fun real fun real real realu_add s real i s fun int real realu_ofu_int s int x s real i s fun int real realu_ofu_int s int y s int i s fun int int i s fun int fun int int intu_add s int x s int y s fun cart real n1 bool i s fun fun cart real n1 bool fun cart real n1 bool i s fun fun cart real n1 bool fun fun cart real n1 bool fun cart real n1 bool i s fun bool fun fun cart real n1 bool fun fun cart real n1 bool fun cart real n1 bool COND s bool i s fun real bool i s fun real fun real bool realu_le s real i s fun cart real n1 real drop s cart real n1 a s real i s fun cart real n1 real drop s cart real n1 b s fun cart real n1 bool i s fun prod cart real n1 cart real n1 fun cart real n1 bool openu_interval s prod cart real n1 cart real n1 i s fun cart real n1 prod cart real n1 cart real n1 i s fun cart real n1 fun cart real n1 prod cart real n1 cart real n1 c_ s cart real n1 a s cart real n1 b s 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fun int real realu_ofu_int s int y s bool i s fun int bool i s fun int fun int bool intu_lt s int x s int y s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 complexu_mul s cart real n2 i s fun cart real n2 cart real n2 complexu_inv s cart real n2 w s cart real n2 i s fun cart real n2 cart real n2 complexu_inv s cart real n2 z s cart real n2 i s fun cart real n2 cart real n2 complexu_inv s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 complexu_mul s cart real n2 w s cart real n2 z s cart real N i s fun cart real finite_sum M N cart real N sndcart s cart real finite_sum M N i s fun cart real finite_sum M N cart real finite_sum M N i s fun real fun cart real finite_sum M N cart real finite_sum M N r_ s real c s cart real finite_sum M N x s cart real N i s fun cart real N cart real N i s fun real fun cart real N cart real N r_ s real c s cart real N i s fun cart real finite_sum M N cart 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i s fun int fun int int intu_add s int i s fun num int intu_ofu_num s num m s int i s fun num int intu_ofu_num s num n s int i s fun num int intu_ofu_num s num i s fun num num i s fun num fun num num p_ s num m s num n s fun cart real N bool i s fun fun cart real N bool fun cart real N bool i s fun fun cart real N bool fun fun cart real N bool fun cart real N bool INTER s fun cart real N bool i s fun fun cart real N bool fun cart real N bool interior s fun cart real N bool s0 s fun cart real N bool i s fun fun cart real N bool fun cart real N bool interior s fun cart real N bool t s fun cart real N bool i s fun fun cart real N bool fun cart real N bool interior s fun cart real N bool i s fun fun cart real N bool fun cart real N bool i s fun fun cart real N bool fun fun cart real N bool fun cart real N bool INTER s fun cart real N bool s0 s fun cart real N bool t s real i s fun real real i s fun real fun real real realu_mul s real i s fun real real realu_abs s real x s real i s fun real real realu_abs s real y s real i s fun real real realu_abs s real i s fun real real i s fun real fun real real realu_mul s real x s real y s A i s fun A A i s fun A fun A A i s fun bool fun A fun A A COND s bool i s fun list A bool i s fun list A fun list A bool a_ s list A l s list A NIL s A i s fun list A A HD s list A m s A i s fun list A A HD s list A l s A i s fun list A A HD s list A i s fun list A list A i s fun list A fun list A list A APPEND s list A l s list A m s fun Q48425 bool i s fun fun Q48425 bool fun Q48425 bool i s fun fun Q48425 bool fun fun Q48425 bool fun Q48425 bool UNION s fun Q48425 bool i s fun fun fun Q48425 bool bool fun Q48425 bool UNIONS s fun fun Q48425 bool bool s0 s fun Q48425 bool i s fun fun fun Q48425 bool bool fun Q48425 bool UNIONS s fun fun Q48425 bool bool t s fun Q48425 bool i s fun fun fun Q48425 bool bool fun Q48425 bool UNIONS s fun fun Q48425 bool bool i s fun fun fun Q48425 bool bool fun fun Q48425 bool bool i s fun fun fun Q48425 bool bool fun fun fun Q48425 bool bool fun fun Q48425 bool bool UNION s fun fun Q48425 bool bool s0 s fun fun Q48425 bool bool t s real i s fun real real i s fun real fun real real realu_sub s real i s fun cart real n2 real Im s cart real n2 x s real i s fun cart real n2 real Im s cart real n2 y s real i s fun cart real n2 real Im s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 vectoru_sub s cart real n2 x s cart real n2 y s fun Q560259 Q560259 i s fun fun Q560259 Q560259 fun Q560259 Q560259 i s fun fun Q560259 Q560259 fun fun Q560259 Q560259 fun Q560259 Q560259 o s fun Q560259 Q560259 f s fun Q560259 Q560259 i s fun fun Q560259 Q560259 fun Q560259 Q560259 i s fun num fun fun Q560259 Q560259 fun Q560259 Q560259 ITER s num n s fun Q560259 Q560259 f s fun Q560259 Q560259 i s fun fun Q560259 Q560259 fun Q560259 Q560259 i s fun num fun fun Q560259 Q560259 fun Q560259 Q560259 ITER s num i s fun num num SUC s num n s fun Q560259 Q560259 f s bool i s fun bool bool i s fun bool fun bool bool b_s_ s bool i s fun num bool EVEN s num m s bool i s fun num bool EVEN s num n s bool i s fun num bool EVEN s num i s fun num num i s fun num fun num num t_ s num m s num n s real i s fun real real i s fun real fun real real realu_mul s real i s fun real real realu_inv s real x s real i s fun real real realu_inv s real y s real i s fun real real realu_inv s real i s fun real real i s fun real fun real real realu_mul s real x s real y s real i s fun real real i s fun real fun real real realu_sub s real i s fun cart real n2 real Re s cart real n2 x s real i s fun cart real n2 real Re s cart real n2 y s real i s fun cart real n2 real Re s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 vectoru_sub s cart real n2 x s cart real n2 y s cart cart real N M i s fun cart cart real N M cart cart real N M i s fun cart cart real N M fun cart cart real N M cart cart real N M matrixu_add s cart cart real N M i s fun cart cart real N M cart cart real N M matrixu_neg s cart cart real N M A0 s cart cart real N M i s fun cart cart real N M cart cart real N M matrixu_neg s cart cart real N M B0 s cart cart real N M i s fun cart cart real N M cart cart real N M matrixu_neg s cart cart real N M i s fun cart cart real N M cart cart real N M i s fun cart cart real N M fun cart cart real N M cart cart real N M matrixu_add s cart cart real N M A0 s cart cart real N M B0 s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 vectoru_add s cart real n2 i s fun cart real n2 cart real n2 vectoru_neg s cart real n2 x s cart real n2 i s fun cart real n2 cart real n2 vectoru_neg s cart real n2 y s cart real n2 i s fun cart real n2 cart real n2 vectoru_neg s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 vectoru_add s cart real n2 x s cart real n2 y s bool i s fun int bool i s fun int fun int bool intu_le s int i s fun num int intu_ofu_num s num i s fun num num NUMERAL s num u_0 s int i s fun int int i s fun int fun int int intu_add s int x s int y s bool i s fun int bool i s fun int fun int bool intu_le s int i s fun int int intu_neg s int x s int y s bool i s fun bool bool i s fun bool fun bool bool b_s_ s bool i s fun int bool i s fun int fun int bool intu_lt s int x s int y s bool i s fun int bool i s fun int fun int bool intu_lt s int y s int x s bool i s fun bool bool w_ s bool i s fun int bool i s fun int fun int bool a_ s int x s int y s bool i s fun bool bool i s fun bool fun bool bool b_s_ s bool i s fun real bool i s fun real fun real bool a_ s real x s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s bool i s fun cart real n2 bool real0 s cart real n2 z s bool i s fun cart real n2 bool real0 s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 complexu_mul s cart real n2 i s fun real cart real n2 Cx s real x s 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i s fun int fun int int intu_mul s int i s fun int int intu_abs s int x s int i s fun int int intu_abs s int y s int i s fun int int intu_abs s int i s fun int int i s fun int fun int int intu_mul s int x s int y s int i s fun int int i s fun int fun int int intu_add s int i s fun int int intu_neg s int x s int i s fun int int intu_neg s int y s int i s fun int int intu_neg s int i s fun int int i s fun int fun int int intu_add s int x s int y s real i s fun prod cart real n1 cart real n1 real distance s prod cart real n1 cart real n1 i s fun cart real n1 prod cart real n1 cart real n1 i s fun cart real n1 fun cart real n1 prod cart real n1 cart real n1 c_ s cart real n1 i s fun real cart real n1 lift s real x s cart real n1 i s fun real cart real n1 lift s real y s real i s fun real real realu_abs s real i s fun real real i s fun real fun real real realu_sub s real x s real y s fun cart real n3 bool i s fun fun cart real n3 bool fun cart real n3 bool i s fun fun cart real n3 cart real n3 fun fun cart real n3 bool fun cart real n3 bool IMAGE s fun cart real n3 cart real n3 i s fun cart real n3 fun cart real n3 cart real n3 scale s cart real n3 t s fun cart real n3 bool i s fun real fun cart real n3 bool i s fun cart real n3 fun real fun cart real n3 bool normball s cart real n3 i s fun num cart real n3 vec s num i s fun num num NUMERAL s num u_0 s real r s fun cart real n3 bool i s fun real fun cart real n3 bool i s fun cart real n3 fun real fun cart real n3 bool ellipsoid s cart real n3 t s real r s bool i s fun int bool i s fun int fun int bool a_ s int i s fun int int i s fun int fun int int intu_add s int x s int y s int i s fun num int intu_ofu_num s num i s fun num num NUMERAL s num u_0 s bool i s fun int bool i s fun int fun int bool a_ s int y s int i s fun int int intu_neg s int x s fun cart real n3 bool i s fun prod cart real n3 cart real n3 fun cart real n3 bool openu_interval s prod cart real n3 cart real n3 i s fun cart real n3 prod cart real n3 cart 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topology A fun fun A bool topology A subtopology s topology A top s fun A bool u s fun A bool u s bool i s fun fun A bool bool i s fun fun A bool fun fun A bool bool SUBSET s fun A bool u s fun A bool i s fun topology A fun A bool topspace s topology A top s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 vectoru_add s cart real n2 x s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 complexu_mul s cart real n2 i s fun real cart real n2 Cx s real i s fun real real realu_neg s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s cart real n2 y s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 vectoru_sub s cart real n2 x s cart real n2 y s bool i s fun real bool i s fun real fun real bool realu_lt s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s real i s fun 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real i s fun real fun real real realu_add s real x s real y s Q20545 i s fun Q20545 Q20545 i s fun Q20545 fun Q20545 Q20545 i s fun bool fun Q20545 fun Q20545 Q20545 COND s bool i s fun list Q20545 bool i s fun list Q20545 fun list Q20545 bool a_ s list Q20545 q s list Q20545 NIL s Q20545 i s fun list Q20545 Q20545 LAST s list Q20545 p s Q20545 i s fun list Q20545 Q20545 LAST s list Q20545 q s Q20545 i s fun list Q20545 Q20545 LAST s list Q20545 i s fun list Q20545 list Q20545 i s fun list Q20545 fun list Q20545 list Q20545 APPEND s list Q20545 p s list Q20545 q s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 complexu_mul s cart real n2 i s fun cart real n2 cart real n2 cnj s cart real n2 w s cart real n2 i s fun cart real n2 cart real n2 cnj s cart real n2 z s cart real n2 i s fun cart real n2 cart real n2 cnj s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 complexu_mul s cart real 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n1 cart real Q310450 reversepath s fun cart real n1 cart real Q310450 i s fun prod cart real Q310450 cart real Q310450 fun cart real n1 cart real Q310450 linepath s prod cart real Q310450 cart real Q310450 i s fun cart real Q310450 prod cart real Q310450 cart real Q310450 i s fun cart real Q310450 fun cart real Q310450 prod cart real Q310450 cart real Q310450 c_ s cart real Q310450 a s cart real Q310450 b s fun cart real n1 cart real Q310450 i s fun prod cart real Q310450 cart real Q310450 fun cart real n1 cart real Q310450 linepath s prod cart real Q310450 cart real Q310450 i s fun cart real Q310450 prod cart real Q310450 cart real Q310450 i s fun cart real Q310450 fun cart real Q310450 prod cart real Q310450 cart real Q310450 c_ s cart real Q310450 b s cart real Q310450 a s list A i s fun list A list A i s fun list A fun list A list A APPEND s list A i s fun list A list A REVERSE s list A m s list A i s fun list A list A REVERSE s list A l s list A i s fun list A list A REVERSE s list A i s fun list A list A i s fun list A fun list A list A APPEND s list A l s list A m s fun Q49179 bool i s fun fun fun Q49179 bool bool fun Q49179 bool UNIONS s fun fun Q49179 bool bool i s fun fun fun Q49170 bool bool fun fun Q49179 bool bool i s fun fun fun Q49170 bool fun Q49179 bool fun fun fun Q49170 bool bool fun fun Q49179 bool bool IMAGE s fun fun Q49170 bool fun Q49179 bool i s fun fun Q49170 Q49179 fun fun Q49170 bool fun Q49179 bool IMAGE s fun Q49170 Q49179 f s fun fun Q49170 bool bool s0 s fun Q49179 bool i s fun fun Q49170 bool fun Q49179 bool i s fun fun Q49170 Q49179 fun fun Q49170 bool fun Q49179 bool IMAGE s fun Q49170 Q49179 f s fun Q49170 bool i s fun fun fun Q49170 bool bool fun Q49170 bool UNIONS s fun fun Q49170 bool bool s0 s bool i s fun fun cart real n1 bool bool i s fun fun cart real n1 cart real n2 fun fun cart real n1 bool bool measurableu_on s fun cart real n1 cart real n2 i s fun fun cart real n1 real fun cart real n1 cart real n2 i s fun fun real 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fun cart real Q99591 cart real Q99591 i s fun cart real Q99591 fun cart real Q99591 cart real Q99591 vectoru_sub s cart real Q99591 x s cart real Q99591 y s bool i s fun bool bool i s fun bool fun bool bool a_ s bool i s fun num bool EVEN s num m s bool i s fun num bool EVEN s num n s bool i s fun num bool EVEN s num i s fun num num i s fun num fun num num p_ s num m s num n s fun num bool i s fun fun num bool fun num bool i s fun fun num bool fun fun num bool fun num bool i s fun bool fun fun num bool fun fun num bool fun num bool COND s bool i s fun num bool i s fun num fun num bool l_a_ s num m s num i s fun num num SUC s num n s fun num bool i s fun fun num bool fun num bool i s fun num fun fun num bool fun num bool INSERT s num i s fun num num SUC s num n s fun num bool i s fun num fun num bool i s fun num fun num fun num bool o_o_ s num m s num n s fun num bool i s fun num fun num bool i s fun num fun num fun num bool o_o_ s num m s num n s fun num bool i s fun num fun num bool i 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real n2 Cx s real i s fun real real i s fun real fun real real realu_div s real x s real y s bool i s fun fun A bool bool i s fun topology A fun fun A bool bool closedu_in s topology A i s fun fun A bool topology A i s fun topology A fun fun A bool topology A subtopology s topology A top s fun A bool u s fun A bool u s bool i s fun fun A bool bool i s fun fun A bool fun fun A bool bool SUBSET s fun A bool u s fun A bool i s fun topology A fun A bool topspace s topology A top s real i s fun prod fun cart real N bool fun cart real N bool real setdist s prod fun cart real N bool fun cart real N bool i s fun fun cart real N bool prod fun cart real N bool fun cart real N bool i s fun fun cart real N bool fun fun cart real N bool prod fun cart real N bool fun cart real N bool c_ s fun cart real N bool s0 s fun cart real N bool i s fun fun cart real N bool fun cart real N bool closure s fun cart real N bool t s real i s fun prod fun cart real N bool fun cart real N bool real setdist s prod fun cart real N bool fun cart real N bool i s fun fun cart real N bool prod fun cart real N bool fun cart real N bool i s fun fun cart real N bool fun fun cart real N bool prod fun cart real N bool fun cart real N bool c_ s fun cart real N bool s0 s fun cart real N bool t s real i s fun prod fun cart real N bool fun cart real N bool real setdist s prod fun cart real N bool fun cart real N bool i s fun fun cart real N bool prod fun cart real N bool fun cart real N bool i s fun fun cart real N bool fun fun cart real N bool prod fun cart real N bool fun cart real N bool c_ s fun cart real N bool i s fun fun cart real N bool fun cart real N bool closure s fun cart real N bool s0 s fun cart real N bool t s real i s fun prod fun cart real N bool fun cart real N bool real setdist s prod fun cart real N bool fun cart real N bool i s fun fun cart real N bool prod fun cart real N bool fun cart real N bool i s fun fun cart real N bool fun fun cart real N bool prod fun cart real N bool fun cart 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Q57967 bool i s fun list Q57967 fun Q57967 bool setu_ofu_list s list Q57967 l1 s fun Q57967 bool i s fun list Q57967 fun Q57967 bool setu_ofu_list s list Q57967 l2 s fun Q57967 bool i s fun list Q57967 fun Q57967 bool setu_ofu_list s list Q57967 i s fun list Q57967 list Q57967 i s fun list Q57967 fun list Q57967 list Q57967 APPEND s list Q57967 l1 s list Q57967 l2 s cart cart real N M i s fun cart cart real N M cart cart real N M i s fun cart cart real N M fun cart cart real N M cart cart real N M matrixu_add s cart cart real N M A0 s cart cart real N M i s fun cart cart real N M cart cart real N M matrixu_neg s cart cart real N M B0 s cart cart real N M i s fun cart cart real N M cart cart real N M i s fun cart cart real N M fun cart cart real N M cart cart real N M matrixu_sub s cart cart real N M A0 s cart cart real N M B0 s real i s fun real real i s fun real fun real real realu_add s real i s fun cart real n2 real Im s cart real n2 x s real i s fun cart real n2 real Im s cart real 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prod cart real n1 cart real n1 i s fun cart real n1 fun cart real n1 prod cart real n1 cart real n1 c_ s cart real n1 a s cart real n1 b s list prod cart real n1 cart real n1 NIL s fun finite_image A bool i s fun fun num bool fun finite_image A bool i s fun fun num finite_image A fun fun num bool fun finite_image A bool IMAGE s fun num finite_image A finiteu_index s fun num bool i s fun num fun num bool i s fun num fun num fun num bool o_o_ s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s num i s fun fun A bool num dimindex s fun A bool UNIV s fun finite_image A bool UNIV s list A i s fun list A list A i s fun list A fun list A list A APPEND s list A NIL s list A l s list A l s finite_image A i s fun num finite_image A finiteu_index s num i s fun finite_image A num destu_finiteu_image s finite_image A a s finite_image A a s topology A i s fun fun fun A bool bool topology A topology0 s fun fun A bool bool i s fun topology A fun fun A bool bool openu_in s topology A a s topology A a s list A i s fun list A list A REVERSE s list A i s fun list A list A REVERSE s list A l s list A l s list A i s fun list A list A i s fun list A fun list A list A APPEND s list A l s list A NIL s list A l s net A i s fun fun A fun A bool net A mku_net s fun A fun A bool i s fun net A fun A fun A bool netord s net A a s net A a s num i s fun ind0 num mku_num s ind0 INDu_0 s num u_0 s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 complexu_mul s cart real n2 i s fun real cart real n2 Cx s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s cart real n2 x s cart real n2 x s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 vectoru_add s cart real n2 i s fun real cart real n2 Cx s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s cart real n2 x s cart real n2 x s cart real n2 i s fun cart real n2 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fun int int intu_mul s int i s fun num int intu_ofu_num s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s int x s int x s cart real n2 i s fun num cart real n2 i s fun cart real n2 fun num cart real n2 complexu_pow s cart real n2 x s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s cart real n2 x s int i s fun int int i s fun int fun int int intu_add s int x s int i s fun num int intu_ofu_num s num i s fun num num NUMERAL s num u_0 s int x s fun A bool i s fun fun A bool fun A bool i s fun fun A bool fun fun A bool fun A bool UNION s fun A bool s0 s fun A bool EMPTY s fun A bool s0 s fun A bool i s fun fun A bool fun A bool i s fun fun A bool fun fun A bool fun A bool UNION s fun A bool EMPTY s fun A bool s0 s fun A bool s0 s cart real n2 i s fun cart real n2 cart real n2 ccos s cart real n2 i s fun cart real n2 cart real n2 cacs s cart real n2 z s cart real n2 z s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 complexu_mul s cart real n2 x s cart real n2 i s fun real cart real n2 Cx s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s cart real n2 x s int i s fun int int i s fun int fun int int intu_mul s int i s fun int int intu_sgn s int x s int i s fun int int intu_abs s int x s int x s cart real n1 i s fun real cart real n1 lift s real i s fun cart real n1 real drop s cart real n1 x s cart real n1 x s fun cart real n1 cart real N i s fun fun cart real n1 cart real N fun cart real n1 cart real N reversepath s fun cart real n1 cart real N i s fun fun cart real n1 cart real N fun cart real n1 cart real N reversepath s fun cart real n1 cart real N g s fun cart real n1 cart real N g s cart Q78976 finite_sum Q78973 Q78971 i s fun cart Q78976 Q78971 cart Q78976 finite_sum Q78973 Q78971 i s fun cart Q78976 Q78973 fun cart Q78976 Q78971 cart Q78976 finite_sum Q78973 Q78971 pastecart s cart Q78976 Q78973 i s fun cart Q78976 finite_sum Q78973 Q78971 cart Q78976 Q78973 fstcart s cart Q78976 finite_sum Q78973 Q78971 z s cart Q78976 Q78971 i s fun cart Q78976 finite_sum Q78973 Q78971 cart Q78976 Q78971 sndcart s cart Q78976 finite_sum Q78973 Q78971 z s cart Q78976 finite_sum Q78973 Q78971 z s int i s fun int int i s fun int fun int int intu_mul s int x s int i s fun num int intu_ofu_num s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s int x s int i s fun int int intu_neg s int i s fun int int intu_neg s int x s int x s fun Q48588 bool i s fun fun Q48588 bool fun Q48588 bool i s fun fun Q48588 Q48588 fun fun Q48588 bool fun Q48588 bool IMAGE s fun Q48588 Q48588 I0 s fun Q48588 bool s0 s fun Q48588 bool s0 s fun cart real Q169371 bool i s fun topology cart real Q169371 fun cart real Q169371 bool topspace s topology cart real Q169371 i s fun fun cart real Q169371 bool topology cart real Q169371 i s fun topology cart real Q169371 fun fun cart real Q169371 bool topology cart real Q169371 subtopology s topology cart real Q169371 euclidean s fun cart real Q169371 bool s0 s fun cart real Q169371 bool s0 s fun real bool i s fun fun real bool fun real bool i s fun fun real real fun fun real bool fun real bool IMAGE s fun real real i s fun fun real cart real n1 fun real real i s fun fun cart real n1 real fun fun real cart real n1 fun real real o s fun cart real n1 real drop s fun real cart real n1 lift s fun real bool s0 s fun real bool s0 s fun cart real n1 bool i s fun fun cart real n1 bool fun cart real n1 bool i s fun fun cart real n1 cart real n1 fun fun cart real n1 bool fun cart real n1 bool IMAGE s fun cart real n1 cart real n1 i s fun fun cart real n1 real fun cart real n1 cart real n1 i s fun fun real cart real n1 fun fun cart real n1 real fun cart real n1 cart real n1 o s fun real cart real n1 lift s fun cart real n1 real drop s fun cart real n1 bool s0 s fun cart real n1 bool s0 s cart real n2 i s fun cart real n2 cart real n2 i s fun real fun cart real n2 cart real n2 rotate2d s real i s fun real real i s fun real fun real real realu_mul s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num i s fun num num BIT0 s num i s fun num num BIT1 s num u_0 s real pi s cart real n2 z s cart real n2 z s fun A bool i s fun fun A bool fun A bool i s fun fun A bool fun fun A bool fun A bool INTER s fun A bool s0 s fun A bool UNIV s fun A bool s0 s fun A bool i s fun fun A bool fun A bool i s fun fun A bool fun fun A bool fun A bool INTER s fun A bool UNIV s fun A bool s0 s fun A bool s0 s int i s fun num int i s fun int fun num int intu_pow s int x s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s int x s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 complexu_div s cart real n2 z s cart real n2 i s fun real cart real n2 Cx s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s cart real n2 z s fun real bool i s fun topology real fun real bool topspace s topology real i s fun fun real bool topology real i s fun topology real fun fun real bool topology real subtopology s topology real euclideanreal s fun real bool s0 s fun real bool s0 s cart real n2 i s fun cart real n2 cart real n2 csin s cart real n2 i s fun cart real n2 cart real n2 casn s cart real n2 z s cart real n2 z s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 vectoru_add s cart real n2 x s cart real n2 i s fun real cart real n2 Cx s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s cart real n2 x s cart real n2 i s fun cart real n2 cart real n2 complexu_inv s cart real n2 i s fun cart real n2 cart real n2 complexu_inv s cart real n2 x s cart real n2 x s cart real n2 i s fun prod real real cart real n2 complex s prod real real i s fun real prod real real i s fun real fun real prod real real c_ s real i s fun cart real n2 real Re s cart real n2 z s real i s fun cart real n2 real Im s cart real n2 z s cart real n2 z s cart real n2 i s fun cart real n2 cart real n2 vectoru_neg s cart real n2 i s fun cart real n2 cart real n2 vectoru_neg s cart real n2 x s cart real n2 x s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 vectoru_sub s cart real n2 x s cart real n2 i s fun real cart real n2 Cx s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s cart real n2 x s fun A bool i s fun fun A bool fun A bool i s fun fun A bool fun fun A bool fun A bool DIFF s fun A bool s0 s fun A bool EMPTY s fun A bool s0 s cart real Q140340 i s fun prod cart real Q140340 cart real Q140340 cart real Q140340 midpoint s prod cart real Q140340 cart real Q140340 i s fun cart real Q140340 prod cart real Q140340 cart real Q140340 i s fun cart real Q140340 fun cart real Q140340 prod cart real Q140340 cart real Q140340 c_ s cart real Q140340 x s cart real Q140340 x s cart real Q140340 x s cart real N i s fun cart real N cart real N i s fun cart cart real N N fun cart real N cart real N matrixu_vectoru_mul s cart cart real N N i s fun num cart cart real N N mat s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s cart real N x s cart real N x s cart cart real N M i s fun cart cart real M N cart cart real N M transp s cart cart real M N i s fun cart cart real N M cart cart real M N transp s cart cart real N M A0 s cart cart real N M A0 s cart cart real Q113383 Q113384 i s fun cart cart real Q113383 Q113384 cart cart real Q113383 Q113384 i s fun cart cart real Q113383 Q113384 fun cart cart real Q113383 Q113384 cart cart real Q113383 Q113384 matrixu_add s cart cart real Q113383 Q113384 i s fun num cart cart real Q113383 Q113384 mat s num i s fun num num NUMERAL s num u_0 s cart cart real Q113383 Q113384 A0 s cart cart real Q113383 Q113384 A0 s finite_sum A B i s fun num finite_sum A B mku_finiteu_sum s num i s fun finite_sum A B num destu_finiteu_sum s finite_sum A B a s finite_sum A B a s fun cart real n1 Q307259 i s fun fun cart real n1 Q307259 fun cart real n1 Q307259 i s fun cart real n1 fun fun cart real n1 Q307259 fun cart real n1 Q307259 i s fun cart real n1 fun cart real n1 fun fun cart real n1 Q307259 fun cart real n1 Q307259 subpath s cart real n1 i s fun num cart real n1 vec s num i s fun num num NUMERAL s num u_0 s cart real n1 i s fun num cart real n1 vec s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s fun cart real n1 Q307259 g s fun cart real n1 Q307259 g s cart cart real N M i s fun cart cart real N M cart cart real N M i s fun cart cart real M M fun cart cart real N M cart cart real N M matrixu_mul s cart cart real M M i s fun num cart cart real M M mat s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s cart cart real N M A0 s cart cart real N M A0 s cart cart real Q113401 Q113402 i s fun cart cart real Q113401 Q113402 cart cart real Q113401 Q113402 i s fun cart cart real Q113401 Q113402 fun cart cart real Q113401 Q113402 cart cart real Q113401 Q113402 matrixu_add s cart cart real Q113401 Q113402 A0 s cart cart real Q113401 Q113402 i s fun num cart cart real Q113401 Q113402 mat s num i s fun num num NUMERAL s num u_0 s cart cart real Q113401 Q113402 A0 s prod A B i s fun B prod A B i s fun A fun B prod A B c_ s A i s fun prod A B A FST s prod A B x s B i s fun prod A B B SND s prod A B x s prod A B x s cart cart real N M i s fun cart cart real N N cart cart real N M i s fun cart cart real N M fun cart cart real N N cart cart real N M matrixu_mul s cart cart real N M A0 s cart cart real N N i s fun num cart cart real N N mat s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s cart cart real N M A0 s cart cart real M N i s fun cart cart real M N cart cart real M N i s fun real fun cart cart real M N cart cart real M N r_r_ s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s cart cart real M N X s cart cart real M N X s cart cart real N M i s fun cart cart real N M cart cart real N M i s fun cart cart real N M fun cart cart real N M cart cart real N M matrixu_sub s cart cart real N M A0 s cart cart real N M i s fun num cart cart real N M mat s num i s fun num num NUMERAL s num u_0 s cart cart real N M A0 s cart real Q180474 i s fun net cart real Q180474 cart real Q180474 netlimit s net cart real Q180474 i s fun cart real Q180474 net cart real Q180474 at s cart real Q180474 a s cart real Q180474 a s cart real Q98454 i s fun cart real Q98454 cart real Q98454 i s fun cart real Q98454 fun cart real Q98454 cart real Q98454 vectoru_add s cart real Q98454 i s fun num cart real Q98454 vec s num i s fun num num NUMERAL s num u_0 s cart real Q98454 x s cart real Q98454 x s cart A B i s fun fun finite_image B A cart A B mku_cart s fun finite_image B A i s fun cart A B fun finite_image B A destu_cart s cart A B a s cart A B a s cart real Q98638 i s fun cart real Q98638 cart real Q98638 i s fun real fun cart real Q98638 cart real Q98638 r_ s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s cart real Q98638 x s cart real Q98638 x s prod A B i s fun fun A fun B bool prod A B ABSu_prod s fun A fun B bool i s fun prod A B fun A fun B bool REPu_prod s prod A B a s prod A B a s cart real Q98469 i s fun cart real Q98469 cart real Q98469 i s fun cart real Q98469 fun cart real Q98469 cart real Q98469 vectoru_add s cart real Q98469 x s cart real Q98469 i s fun num cart real Q98469 vec s num i s fun num num NUMERAL s num u_0 s cart real Q98469 x s num i s fun prod num num num dist s prod num num i s fun num prod num num i s fun num fun num prod num num c_ s num m s num i s fun num num i s fun num fun num num p_ s num m s num n s num n s num i s fun list Q19686 num LENGTH s list Q19686 i s fun Q19686 list Q19686 i s fun num fun Q19686 list Q19686 REPLICATE s num n s Q19686 x s num n s num i s fun num num i s fun num fun num num 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i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s num i s fun fun n1 bool num dimindex s fun n1 bool UNIV s real i s fun real real atn s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s real i s fun real real sin s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s real i s fun cart cart real N N real det s cart cart real N N i s fun num cart cart real N N mat s num i s fun num num NUMERAL s num u_0 s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s hreal i s fun hreal hreal hrealu_inv s hreal i s fun num hreal hrealu_ofu_num s num i s fun num num NUMERAL s num u_0 s hreal i s fun num hreal hrealu_ofu_num s num i s fun num num NUMERAL s num u_0 s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s real i s fun 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s num u_0 s num i s fun fun A bool num CARD s fun A bool EMPTY s num i s fun num num NUMERAL s num u_0 s fun cart real Q173336 bool i s fun fun cart real Q173336 bool fun cart real Q173336 bool interior s fun cart real Q173336 bool EMPTY s fun cart real Q173336 bool EMPTY s fun cart real N bool i s fun fun cart real N bool fun cart real N bool i s fun fun fun cart real N bool bool fun fun cart real N bool fun cart real N bool hull s fun fun cart real N bool bool affine s fun cart real N bool UNIV s fun cart real N bool UNIV s fun real bool i s fun topology real fun real bool topspace s topology real euclideanreal s fun real bool UNIV s fun A bool i s fun fun fun A bool bool fun A bool INTERS s fun fun A bool bool EMPTY s fun A bool UNIV s fun cart real N bool i s fun topology cart real N fun cart real N bool topspace s topology cart real N euclidean s fun cart real N bool UNIV s fun num bool i s fun num fun num bool from s num i s fun num num NUMERAL s num u_0 s fun num bool UNIV s fun 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fun cart cart real Q162495 Q162495 bool rotoinversionu_matrix s cart cart real Q162495 Q162495 Q s bool i s fun cart cart real Q162495 Q162495 bool orthogonalu_matrix s cart cart real Q162495 Q162495 Q s bool i s fun real bool i s fun real fun real bool realu_le s real i s fun cart real n2 real Im s cart real n2 i s fun cart real n2 cart real n2 complexu_inv s cart real n2 z s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s bool i s fun real bool i s fun real fun real bool realu_le s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s real i s fun cart real n2 real Im s cart real n2 z s bool i s fun fun cart real N bool bool open s fun cart real N bool i s fun fun cart real N bool fun cart real N bool i s fun fun cart real N bool fun fun cart real N bool fun cart real N bool DIFF s fun cart real N bool UNIV s fun cart real N bool s0 s bool i s fun fun cart real N bool bool closed s fun cart real N bool s0 s bool i s fun fun real 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num int intu_ofu_num s num i s fun num num NUMERAL s num u_0 s bool i s fun int bool i s fun int fun int bool a_ s int x s int i s fun num int intu_ofu_num s num i s fun num num NUMERAL s num u_0 s bool i s fun real bool i s fun real fun real bool a_ s real i s fun cart real n2 real Im s cart real n2 z s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s bool i s fun cart real n2 bool real0 s cart real n2 z s bool i s fun real bool i s fun real fun real bool realu_le s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s real i s fun real real realu_neg s real x s bool i s fun real bool i s fun real fun real bool realu_le s real x s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 complexu_mul s cart real n2 i s fun real cart real n2 Cx s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num 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num n s num m s fun Q560357 Q560357 f s Q560357 x s bool i s fun real bool i s fun real fun real bool a_ s real i s fun num real i s fun real fun num real realu_pow s real i s fun prod cart real Q104186 cart real Q104186 real distance s prod cart real Q104186 cart real Q104186 i s fun cart real Q104186 prod cart real Q104186 cart real Q104186 i s fun cart real Q104186 fun cart real Q104186 prod cart real Q104186 cart real Q104186 c_ s cart real Q104186 w s cart real Q104186 x s num i s fun num num NUMERAL s num i s fun num num BIT0 s num i s fun num num BIT1 s num u_0 s real i s fun num real i s fun real fun num real realu_pow s real i s fun prod cart real Q104192 cart real Q104192 real distance s prod cart real Q104192 cart real Q104192 i s fun cart real Q104192 prod cart real Q104192 cart real Q104192 i s fun cart real Q104192 fun cart real Q104192 prod cart real Q104192 cart real Q104192 c_ s cart real Q104192 y s cart real Q104192 z s num i s fun num num NUMERAL s num i s fun num 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num q s bool i s fun fun num bool bool i s fun fun num bool fun fun num bool bool SUBSET s fun num bool i s fun num fun num bool i s fun num fun num fun num bool o_o_ s num m s num n s fun num bool i s fun num fun num bool i s fun num fun num fun num bool o_o_ s num p s num q s bool i s fun bool bool i s fun bool fun bool bool b_s_ s bool i s fun cart real N bool i s fun cart real N fun cart real N bool a_ s cart real N a s cart real N b s bool i s fun fun cart real N bool bool i s fun fun cart real N bool fun fun cart real N bool bool SUBSET s fun cart real N bool i s fun list prod cart real N cart real N fun cart real N bool closedu_segment s list prod cart real N cart real N i s fun list prod cart real N cart real N list prod cart real N cart real N i s fun prod cart real N cart real N fun list prod cart real N cart real N list prod cart real N cart real N CONS s prod cart real N cart real N i s fun cart real N prod cart real N cart real N i s fun cart real N fun cart real N prod 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cart real N fun cart real N bool a_ s cart real N b s cart real N d s bool i s fun fun cart real N bool bool i s fun fun cart real N bool fun fun cart real N bool bool a_ s fun cart real N bool i s fun list prod cart real N cart real N fun cart real N bool closedu_interval s list prod cart real N cart real N i s fun list prod cart real N cart real N list prod cart real N cart real N i s fun prod cart real N cart real N fun list prod cart real N cart real N list prod cart real N cart real N CONS s prod cart real N cart real N i s fun cart real N prod cart real N cart real N i s fun cart real N fun cart real N prod cart real N cart real N c_ s cart real N a s cart real N b s list prod cart real N cart real N NIL s fun cart real N bool i s fun list prod cart real N cart real N fun cart real N bool closedu_interval s list prod cart real N cart real N i s fun list prod cart real N cart real N list prod cart real N cart real N i s fun prod cart real N cart real N fun list prod cart real N 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num m s bool i s fun bool bool i s fun bool fun bool bool b_s_ s bool i s fun num bool i s fun num fun num bool l_ s num n s num m s bool i s fun num bool i s fun num fun num bool l_ s num q s num p s bool i s fun fun num bool bool i s fun fun num bool fun fun num bool bool DISJOINT s fun num bool i s fun num fun num bool i s fun num fun num fun num bool o_o_ s num m s num n s fun num bool i s fun num fun num bool i s fun num fun num fun num bool o_o_ s num p s num q s cart real finite_sum M N i s fun cart real finite_sum M N cart real finite_sum M N i s fun cart real finite_sum M N fun cart real finite_sum M N cart real finite_sum M N vectoru_add s cart real finite_sum M N i s fun cart real N cart real finite_sum M N i s fun cart real M fun cart real N cart real finite_sum M N pastecart s cart real M x1 s cart real N y1 s cart real finite_sum M N i s fun cart real N cart real finite_sum M N i s fun cart real M fun cart real N cart real finite_sum M N pastecart s cart real M x2 s cart 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bool i s fun fun A B fun fun A bool fun fun B bool bool INJ s fun A B f s fun A bool s0 s fun B bool t s bool i s fun fun B bool bool i s fun fun A bool fun fun B bool bool i s fun fun A B fun fun A bool fun fun B bool bool SURJ s fun A B f s fun A bool s0 s fun B bool t s bool i s fun fun B bool bool i s fun fun A bool fun fun B bool bool i s fun fun A B fun fun A bool fun fun B bool bool BIJ s fun A B f s fun A bool s0 s fun B bool t s int i s fun int int i s fun int fun int int intu_mul s int i s fun num int i s fun int fun num int intu_pow s int x s num n s int i s fun num int i s fun int fun num int intu_pow s int y s num n s int i s fun num int i s fun int fun num int intu_pow s int i s fun int int i s fun int fun int int intu_mul s int x s int y s num n s real i s fun num real i s fun cart real N fun num real d_ s cart real N i s fun num cart real N i s fun cart cart real N M fun num cart real N d_ s cart cart real N M i s fun cart cart real N M cart cart real N M i s fun real 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prod cart real N cart real N fun cart real n1 cart real N linepath s prod cart real N cart real N i s fun cart real N prod cart real N cart real N i s fun cart real N fun cart real N prod cart real N cart real N c_ s cart real N b s cart real N b s bool i s fun cart real N bool i s fun cart real N fun cart real N bool i s fun fun cart real N bool fun cart real N fun cart real N bool pathu_component s fun cart real N bool s0 s cart real N a s cart real N b s bool i s fun hreal bool i s fun hreal fun hreal bool a_ s hreal i s fun hreal hreal i s fun hreal fun hreal hreal hrealu_add s hreal m s hreal p s hreal i s fun hreal hreal i s fun hreal fun hreal hreal hrealu_add s hreal n s hreal p s bool i s fun hreal bool i s fun hreal fun hreal bool a_ s hreal m s hreal n s bool i s fun int bool i s fun int fun int bool intu_lt s int i s fun int int i s fun int fun int int intu_add s int x s int y s int i s fun int int i s fun int fun int int intu_add s int x s int z s bool i s fun int bool i s fun int fun int bool intu_lt s int y s int z s bool i s fun int bool i s fun int fun int bool intu_lt s int y s int i s fun int int i s fun int fun int int intu_add s int x s int i s fun int int intu_neg s int z s bool i s fun int bool i s fun int fun int bool intu_lt s int i s fun int int i s fun int fun int int intu_add s int y s int z s int x s bool i s fun bool bool i s fun bool fun bool bool s_b_ s bool i s fun real bool i s fun real fun real bool realu_lt s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s real d s bool i s fun bool bool i s fun bool fun bool bool s_b_ s bool i s fun real bool i s fun real fun real bool realu_lt s real i s fun real real i s fun real fun real real realu_sub s real x s real d s real y s bool i s fun real bool i s fun real fun real bool realu_lt s real y s real i s fun real real i s fun real fun real real realu_add s real x s real d s bool i s fun real bool i s fun real fun real bool realu_lt s real i s fun real real realu_abs s real i s fun real real i s fun real fun real real realu_sub s real y s real x s real d s bool i s fun nadd bool i s fun nadd fun nadd bool naddu_le s nadd i s fun nadd nadd i s fun nadd fun nadd nadd naddu_add s nadd x s nadd z s nadd i s fun nadd nadd i s fun nadd fun nadd nadd naddu_add s nadd y s nadd z s bool i s fun nadd bool i s fun nadd fun nadd bool naddu_le s nadd x s nadd y s bool i s fun int bool i s fun int fun int bool a_ s int i s fun int int i s fun int fun int int intu_add s int x s int z s int i s fun int int i s fun int fun int int intu_add s int y s int z s bool i s fun int bool i s fun int fun int bool a_ s int x s int y s num i s fun num num i s fun num fun num num MOD s num i s fun num num i s fun num fun num num p_ s num i s fun num num i s fun num fun num num t_ s num m s num n s num p s num n s num i s fun num num i s fun num fun num num MOD s num p s num n s bool i s fun B bool i s fun A fun B bool i s fun fun B fun A bool fun A fun B bool INV s fun B fun A bool R s A x s B y s bool i s fun A bool i s fun B fun A bool R s B y s A x s bool i s fun cart real n2 bool i s fun cart real n2 fun cart real n2 bool a_ s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 vectoru_add s cart real n2 x s cart real n2 z s cart real n2 i s fun cart real n2 cart real n2 i s fun cart real n2 fun cart real n2 cart real n2 vectoru_add s cart real n2 y s cart real n2 z s bool i s fun cart real n2 bool i s fun cart real n2 fun cart real n2 bool a_ s cart real n2 x s cart real n2 y s bool i s fun real bool i s fun real fun real bool realu_lt s real y s real i s fun real real i s fun real fun real real realu_add s real x s real i s fun real real realu_neg s real z s bool i s fun real bool i s fun real fun real bool realu_lt s real i s fun real real i s fun real fun real real realu_add s real y s real z s real x s cart real N i s fun fun cart real n1 cart real N cart real N pathfinish s fun cart real n1 cart real N i s fun fun cart real n1 cart real N fun cart real n1 cart real N i s fun cart real n1 fun fun cart real n1 cart real N fun cart real n1 cart real N i s fun cart real n1 fun cart real n1 fun fun cart real n1 cart real N fun cart real n1 cart real N subpath s cart real n1 u s cart real n1 v s fun cart real n1 cart real N g s cart real N i s fun cart real n1 cart real N g s cart real n1 v s bool i s fun fun cart real n1 cart real N bool i s fun fun cart real n1 cart real N fun fun cart real n1 cart real N bool i s fun fun cart real N bool fun fun cart real n1 cart real N fun fun cart real n1 cart real N bool homotopicu_paths s fun cart real N bool s0 s fun cart real n1 cart real N i s fun fun cart real n1 cart real N fun cart real n1 cart real N reversepath s fun cart real n1 cart real N p s fun cart real n1 cart real N i s fun fun cart real n1 cart real N fun cart real n1 cart real N reversepath s fun cart real n1 cart real N q s bool i s fun fun cart real n1 cart real N bool i s fun fun cart real n1 cart real N fun fun cart real n1 cart real N bool i s fun fun cart real N bool fun fun cart real n1 cart real N fun fun cart real n1 cart real N bool homotopicu_paths s fun cart real N bool s0 s fun cart real n1 cart real N p s fun cart real n1 cart real N q s bool i s fun int bool i s fun int fun int bool intu_lt s int i s fun int int i s fun int fun int int intu_add s int x s int z s int i s fun int int i s fun int fun int int intu_add s int y s int z s bool i s fun int bool i s fun int fun int bool intu_lt s int x s int y s bool i s fun real bool i s fun real fun real bool a_ s real i s fun real real i s fun real fun real real realu_add s real x s real z s real i s fun real real i s fun real fun real real realu_add s real y s real z s bool i s fun real bool i s fun real fun real bool a_ s real x s real y s real i s fun cart real Q715941 real i s fun cart real Q715941 fun cart real Q715941 real i s fun cart real Q715941 fun cart real Q715941 fun cart real Q715941 real i s fun cart real Q715941 fun cart real Q715941 fun cart real Q715941 fun cart real Q715941 real dihV s cart real Q715941 i s fun num cart real Q715941 vec s num i s fun num num NUMERAL s num u_0 s cart real Q715941 i s fun cart real Q715941 cart real Q715941 vectoru_neg s cart real Q715941 v1 s cart real Q715941 i s fun cart real Q715941 cart real Q715941 vectoru_neg s cart real Q715941 v2 s cart real Q715941 i s fun cart real Q715941 cart real Q715941 vectoru_neg s cart real Q715941 v3 s real i s fun cart real Q715941 real i s fun cart real Q715941 fun cart real Q715941 real i s fun cart real Q715941 fun cart real Q715941 fun cart real Q715941 real i s fun cart real Q715941 fun cart real Q715941 fun cart real Q715941 fun cart real Q715941 real dihV s cart real Q715941 i s fun num cart real Q715941 vec s num i s fun num num NUMERAL s num u_0 s cart real Q715941 v1 s cart real Q715941 v2 s cart real Q715941 v3 s bool i s fun int bool i s fun int fun int bool intu_le s int i s fun int int i s fun int fun int int intu_add s int x s int y s int i s fun int int i s fun int fun int int intu_add s int x s int z s bool i s fun int bool i s fun int fun int bool intu_le s int y s int z s bool i s fun num bool i s fun num fun num bool l_ s num i s fun num num i s fun num fun num num p_ s num m s num n s num i s fun num num i s fun num fun num num p_ s num m s num p s bool i s fun num bool i s fun num fun num bool l_ s num n s num p s bool i s fun bool bool i s fun bool fun bool bool s_b_ s bool i s fun int bool i s fun int fun int bool intu_lt s int i s fun num int intu_ofu_num s num i s fun num num NUMERAL s num u_0 s int d s bool i s fun bool bool i s fun bool fun bool bool s_b_ s bool i s fun int bool i s fun int fun int bool intu_lt s int i s fun int int i s fun int fun int int intu_sub s int x s int d s int y s bool i s fun int bool i s fun int fun int bool intu_lt s int y s int i s fun int int i s fun int fun int int intu_add s int x s int d s bool i s fun int bool i s fun int fun int bool intu_lt s int i s fun int int intu_abs s int i s fun int int i s fun int fun int int intu_sub s int y s int x s int d s real i s fun fun real real real i s fun fun real bool fun fun real real real realu_integral s fun real bool i s fun list prod real real fun real bool closedu_realu_interval s list prod real real i s fun list prod real real list prod real real i s fun prod real real fun list prod real real list prod real real CONS s prod real real i s fun real prod real real i s fun real fun real prod real real c_ s real a s real b s list prod real real NIL s fun real real f s real i s fun fun real real real i s fun fun real bool fun fun real real real realu_integral s fun real bool i s fun prod real real fun real bool openu_realu_interval s prod real real i s fun real prod real real i s fun real fun real prod real real c_ s real a s real b s fun real real f s fun cart real Q722870 bool i s fun real fun cart real Q722870 bool i s fun real fun real fun cart real Q722870 bool i s fun cart real Q722870 fun real fun real fun cart real Q722870 bool i s fun cart real Q722870 fun cart real Q722870 fun real fun real fun cart real Q722870 bool conicu_cap s cart real Q722870 v0 s cart real Q722870 v0 s real r s real a s fun cart real Q722870 bool EMPTY s real i s fun real real tan s real i s fun real real atn s real y s real y s real i s fun real real i s fun real fun real real realu_add s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s real x s real x s real i s fun num real i s fun real fun num real realu_pow s real x s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s real x s real i s fun real real i s fun real fun real real realu_add s real x s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s real x s real i s fun real real realu_inv s real i s fun real real realu_inv s real x s real x s real i s fun real real realu_neg s real i s fun real real realu_neg s real x s real x s real i s fun cart real n2 real Re s cart real n2 i s fun real cart real n2 Cx s real x s real x s real i s fun cart real n1 real drop s cart real n1 i s fun real cart real n1 lift s real x s real x s real i s fun real real i s fun real fun real real realu_div s real x s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s real x s real i s fun real real i s fun real fun real real realu_mul s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s real x s real x s real i s fun real real i s fun real fun real real realu_sub s real x s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num u_0 s real x s real i s fun real real i s fun real fun real real realu_mul s real i s fun real real realu_sgn s real x s real i s fun real real realu_abs s real x s real x s real i s fun num real i s fun cart real n1 fun num real d_ s cart real n1 i s fun real cart real n1 lift s real x s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s real x s real i s fun real real i s fun real fun real real realu_mul s real x s real i s fun num real realu_ofu_num s num i s fun num num NUMERAL s num i s fun num num BIT1 s num u_0 s real x s real i s fun real real log s real i s fun real real exp s real x s real x s 2 i 2 fun 2 list 1 ITLIST 0 NIL 0 LAST 0 CONS 0 HD 0 real 0 realu_mul 0 num 0 realu_ofu_num 0 NUMERAL 0 BIT0 0 BIT1 0 u_0 0 realu_div 0 realu_add 0 net 1 netlimit 0 atreal 0 cart 2 n3 0 d_ 0 vector 0 n2 0 Re 0 prod 2 complex 0 c_ 0 realu_min 0 realu_max 0 bool 0 nsum 0 INSERT 0 EMPTY 0 vectoru_sub 0 vectoru_add 0 vectoru_neg 0 sum 2 OUTR 0 INR 0 Im 0 clog 0 complexu_mul 0 ii 0 csqrt 0 Cx 0 complexu_pow 0 cacs 0 casn 0 complexu_div 0 cnj 0 vsum 0 o_o_ 0 sqrt 0 realu_pow 0 sin 0 atn 0 COND 0 a_ 0 realu_le 0 realu_neg 0 vectoru_norm 0 realu_abs 0 realu_sub 0 s_b_ 0 rotationu_matrix 0 exp 0 cos 0 cexp 0 orthogonalu_matrix 0 det 0 rotoinversionu_matrix 0 b_s_ 0 realu_lt 0 realu_gt 0 dot 0 FINITE 0 int 0 affu_dim 0 intu_sub 0 intu_ofu_num 0 CARD 0 w_ 0 affineu_dependent 0 complexu_inv 0 realu_ge 0 product 0 ccos 0 sum0 0 frac 0 floor 0 matrixu_mul 0 transp 0 mat 0 evenperm 0 sign 0 csin 0 catn 0 realu_sgn 0 realu_ofu_int 0 intu_neg 0 cpow 0 Arg 0 n1 0 r_ 0 vec 0 lift 0 intu_pow 0 intu_abs 0 intu_le 0 collinear 0 invertible 0 intu_lt 0 intu_sgn 0 realu_inv 0 real0 0 pi 0 infnorm 0 simpleu_path 0 pathfinish 0 pathstart 0 arc 0 ITLIST2 0 matrix 0 rotate2d 0 continuousu_on 0 closedu_interval 0 path 0 IMAGE 0 pathu_image 0 continuous 0 o 0 drop 0 at 0 realu_continuous 0 m_m_g_ 0 hasu_vectoru_derivative 0 hasu_realu_derivative 0 m_m_m_g_ 0 taggedu_partialu_divisionu_of 0 relativeu_interior 0 measurableu_on 0 indicator 0 UNIV 0 lebesgueu_measurable 0 hull 0 convex 0 I0 0 permutes 0 affu_ge 0 l_u_c 0 closedu_segment 0 setu_ofu_list 0 conic 0 closure 0 l_a_u_c 0 COUNTABLE 0 inside 0 outside 0 taggedu_divisionu_of 0 affine 0 cball 0 hasu_integral 0 negligible 0 iterate 0 rconesgn 0 rconeu_eq 0 rconeu_ge 0 rconeu_gt 0 p_ 0 recspace 1 u_mku_rec 0 ZBOT 0 BOTTOM 0 cproduct 0 DIFF 0 interior 0 convexu_cone 0 UNION 0 span 0 IN 0 dependent 0 INTER 0 frontier 0 linear 0 orthogonalu_transformation 0 RC 0 TC 0 SC 0 RSTC 0 UNIONS 0 INTERS 0 EL 0 l_a_ 0 m_ 0 reduced 0 higheru_complexu_derivative 0 REVERSE 0 topology 1 subtopology 0 topspace 0 ZIP 0 EVEN 0 ODD 0 g_a_ 0 l_ 0 PRE 0 SUC 0 finite_sum 2 pastecart 0 binom 0 sndcart 0 fstcart 0 SND 0 FST 0 FCONS 0 FILTER 0 TL 0 ALL2 0 F0 0 NULL 0 EX 0 T 0 MEM 0 oneu_REP 0 oneu_ABS 0 openu_interval 0 openu_realu_interval 0 nadd 0 mku_nadd 0 destu_nadd 0 linepath 0 intu_ofu_real 0 ball 0 naddu_eq 0 naddu_ofu_num 0 naddu_rinv 0 naddu_inv 0 ctan 0 tan 0 acs 0 asn 0 ind0 0 mku_num 0 INDu_SUC 0 destu_num 0 cross 0 basis 0 MAP2 0 pairwise 0 integer 0 trivialu_limit 0 within 0 measure 0 hreal 0 hrealu_add 0 mku_hreal 0 naddu_add 0 hrealu_mul 0 naddu_mul 0 hrealu_le 0 naddu_le 0 ITER 0 intu_mul 0 intu_add 0 ALL 0 PAIRWISE 0 ASSOC 0 bounded 0 realu_bounded 0 absolutelyu_integrableu_on 0 absolutelyu_realu_integrableu_on 0 summable 0 realu_summable 0 integrableu_on 0 realu_integrableu_on 0 intu_max 0 intu_min 0 t_ 0 EXP 0 FACT 0 columnvector 0 rowvector 0 SUBSET 0 closed 0 r_r_ 0 matrixu_neg 0 affu_gt 0 conv0 0 exposedu_faceu_of 0 subspace 0 dim 0 pad2d3d 0 faceu_of 0 hasu_measure 0 openu_in 0 euclidean 0 p_u_c 0 INL 0 diameter 0 STC 0 affsign 0 sgnu_gt 0 open 0 subpath 0 reversepath 0 closedu_in 0 INFINITE 0 topology0 0 istopology 0 coplanar 0 RTC 0 columns 0 rows 0 matrixu_sub 0 realu_lebesgueu_measurable 0 rank 0 euclideanreal 0 realu_open 0 hasu_realu_measure 0 realu_negligible 0 RSC 0 realu_closed 0 finite_image 1 destu_cart 0 mku_cart 0 compact 0 DELETE 0 g_a_u_c 0 BUTLAST 0 OUTL 0 hrealu_ofu_num 0 facetu_of 0 content 0 scale 0 vectoru_angle 0 homotopicu_loops 0 independent 0 openu_segment 0 NUMPAIR 0 distance 0 openu_realu_segment 0 rpow 0 intu_ge 0 intu_gt 0 cofactor 0 numu_ofu_int 0 intu_gcd 0 numu_gcd 0 edgeu_of 0 CHOICE 0 REST 0 orthogonal 0 differentiable 0 jacobian 0 complexu_differentiable 0 vectoru_variation 0 realu_variation 0 closedu_realu_segment 0 realu_measure 0 volu_rect 0 a_a_g_ 0 matrixu_vectoru_mul 0 inf 0 sup 0 closedu_realu_interval 0 intu_coprime 0 numu_coprime 0 dimindex 0 a_u_c 0 PSUBSET 0 dropout 0 azim 0 DIV 0 integral 0 divisionu_of 0 realu_integral 0 vectoru_matrixu_mul 0 matrixu_add 0 DECIMAL 0 realu_continuousu_on 0 connectedu_component 0 homotopicu_paths 0 hasu_complexu_derivative 0 complexu_derivative 0 HASu_SIZE 0 NUMSUM 0 uniformlyu_continuousu_on 0 realu_uniformlyu_continuousu_on 0 finiteu_index 0 realu_measurable 0 MAP 0 realu_derivative 0 realu_differentiable 0 APPEND 0 normball 0 ellipsoid 0 rect 0 pathu_component 0 hasu_boundedu_variationu_on 0 hasu_boundedu_realu_variationu_on 0 realu_measurableu_on 0 setdist 0 midpoint 0 MAX 0 measurable 0 MIN 0 LENGTH 0 intu_divides 0 numu_divides 0 shiftpath 0 convexu_on 0 realu_convexu_on 0 frechetu_derivative 0 SDIFF 0 ABSu_prod 0 mku_pair 0 inverse 0 swap 0 DISJOINT 0 g_ 0 netord 0 atu_neginfinity 0 trealu_eq 0 trealu_ofu_num 0 trealu_le 0 INJN 0 atu_posinfinity 0 from 0 trealu_neg 0 sequentially 0 neutral 0 REPu_prod 0 INJA 0 LET 0 support 0 hasu_derivative 0 sgnu_ge 0 cone 0 p_p_ 0 vectoru_derivative 0 between 0 INJF 0 cone0 0 realu_sums 0 realu_infsum 0 sums 0 infsum 0 hasu_realu_integral 0 u_destu_rec 0 extremeu_pointu_of 0 unwinding 0 MOD 0 trace 0 homeomorphic 0 isu_nadd 0 RELPOW 0 REPLICATE 0 INV 0 destu_finiteu_image 0 mku_net 0 INDu_0 0 GSPEC 0 mku_finiteu_sum 0 destu_finiteu_sum 0 dist 0 log 0 hrealu_inv 0 slice 0 sgnu_lt 0 affu_lt 0 sgnu_le 0 affu_le 0 LETu_END 0 option 1 lifted 0 NONE 0 rational 0 root 0 higheru_realu_derivative 0 mku_real 0 realu_compact 0 isu_interval 0 isu_realinterval 0 connected 0 polyhedron 0 polytope 0 limitu_pointu_of 0 components 0 trealu_add 0 trealu_mul 0 angle 0 dihV 0 frustum 0 volu_conicu_capu_wedge 0 volu_frusttu_wedge 0 INJP 0 volu_conv 0 deltau_x 0 arcV 0 volu_ballu_wedge 0 t_u_c 0 CROSS 0 frustt 0 conicu_cap 0 bernstein 0 ZCONSTR 0 SETSPEC 0 solidu_triangle 0 analyticu_on 0 INJ 0 SURJ 0 BIJ 0 equiintegrableu_on 0 orthonormal 0 a_a_ 0 intu_mod 0 numu_mod 0 less 0 kle 0 UNCURRY 0 permutation 0 FULL longhl.trs