+
    iی              $       ;   ^ RI Ht ^ RIHt ^ RIHt ^ RIHt ^ RIH	t	 ^ RI
HtHt ^ RIHtHtHt ^ RIHt ^ R	IHt ^ R
IHtHtHtHtHt ^ RIHt ^ RIHtHt ^ RI H!t!H"t" ^ RI#H$t$H%t% ^ RI&H't'H(t( ^ RI)H*t*H+t+H,t,H-t- ^ RI.H/t/H0t0H1t1H2t2H3t3H4t4 ^ RI5H6t6 ^ RI7H8t8 ^ RI9H:t:H;t;H<t<H=t=H>t> ^ RI9H?t? ^ RIH@t@HAtAHBtBHCtCHDtDHEtE ^ RIFHGtGHHtHHItI ^ RIJHKtKHLtLHMtMHNtNHOtOHPtPHQtQHRtRHStSHTtT ^RIUHVtVHWtWHXtXHYtYHZtZH[t[H\t\H]t]H^t^H_t_H`t` ]! R4      ta]aRJ tbR tcR td]3R lteR tfR  tg. R!]! R"4      3NR#]! R#4      3NR$]! R%4      3NR&]! R&4      3NR']! R(4      3NR)]! R(4      3NR*]! R+4      3NR,]! R-4      3NR.]! R/4      3NR0]! R14      3NR2]! R34      3NR4]! R54      3NR6]! R64      3NR7]! R74      3NR8]! R94      3NR:]! R;4      3NR<]! R=4      3NR>]! R?4      3NR@]! RA4      3NRB]! RC4      3NRD]! RD4      3NRE]! RE4      3NRF]! RF4      3NRG]! RG4      3NRH]! RI4      3NRJ]! RI4      3NRK]! RL4      3NRM]! RN4      3NRO]! RP4      3NRQ]! RR4      3NRS]! RS4      3NRT]! RT4      3NRU]! RU4      3NRV]! RV4      3NRW]! RL4      3NRX]! RL4      3NRY]! RZ4      3NR[]! R\4      3NR]]! R^4      3NR_]! R`4      3NRa]! Rb4      3NRc]! Rd4      3NRe]! Rf4      3NRg]! Rh4      3NRi]! Rj4      3NRk]! Rl4      3NRm]! Rn4      3NRo]! Rp4      3NRq]! Rr4      3NRs]! Rt4      3NRu]! Rv4      3NRw]! Rx4      3NRy]! Rz4      3NR{]! R|4      3NR}]! R~4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NR]! R4      3NthERERERR]Y! ERR4      3R]X! ^^4      3R]X! ^ ^4      3R]Y! ^^4      3R]Y! ^ ^4      3R/]K3R^]K,          3R]X! ]Y! ^]K4      ER4      3R]P) 3R]3R]N]O,          3R]Y! ^^4      3R]N]O,          3R]N]O,          3R]N]O,           3R]X! ]N]O,           ]N) 4      3R]Y! ]X! ]K]L4      ]M4      3R]X! ]Y! ]! R64      ]O4      ]Y! ]N]! R4      4      4      3.tiERERERERERR^]K,          3R^]K,          ^,
          3R]P) 3R]N]O,          3ERR]N]O,          3R]N]O,          3R]N]O,           3R]O3R]K]L,           ]M,          3.tjR]N]O,          3R]N]O,          3R]N]O,          3R]Y! ^]Z! ^ER4      4      3R]Y! ]Y! ^]Z! ^ER4      4      ]L4      3R]Y! ]Y! ^]Z! ^ER4      4      ^"4      3R]Y! ^]Z! ^ER4      4      3R]Y! ]N]O,           ]Z! ]PER4      4      3R]Y! ^]Z! ^ER4      4      3.	tkR]N]O,          3R]N]O,          3R]N]O,          3R]! ^^4      3R]L^,          3ERR]! ^^4      3R]N]O,           ]P,          3R]! ^^4      3.	tlR]@! ]K]L4      3R]A! ]K]L4      3R]B! ]K]L4      3R]D! ]K]L4      3R]C! ]K]L4      3R]E! ]K]L4      3R]C! ]K]L4      3R]E! ]K]L4      3R]! ]K]L4      3R]! ]K]L4      3R]! ]K]L4      3R]! ]K]L4      3R]! ]K]L4      3R]@! ]N^,          ]O^,          ,           ]P^,          4      3.tmR]K^,          3R]Z! ]K]Y! ^]Z! ^ER4      4      4      3R]K]X! ^^4      ,          3R]! R4      ]]! ]K]L,          4      ,          3ER ]X! ]Z! ^^ 4      ]Y! ER]Z! ^^ 4      4      4      3.tnR]K^,          3R]+! ]K4      3R]K^,          3R]! R4      ]]! ]K]L,          4      ,          3ER.toER]6! ]Y! ^]K4      ]K4      3ER]6! ]Y! ^]K4      ]K4      3ER]6! ]Y! ^]K4      ]V4      3ER]6! ]Y! ^]K^,          ]L,
          4      ]K4      3ER]6! ]Y! ^]X! ]K]N4      4      ]K4      3ER]6! ]Y! ^^4      ]N4      3ER]6! ]Y! ^^4      ]K^ ^34      3ER]6! ]Y! ^]K4      ]K^ ^34      3ER	]6! ]Y! ^]K4      ]K]N]O34      3ER
]6! ]Y! ^]K4      ]K]N]O34      3ER]6! ]Y! ^]K4      ]K]N]O34      3ER]6! ]Y! ^]K4      ]K]N]O34      3ER]6! ]Y! ^]K4      ]K]N]O34      3ER]6! ]Y! ^]K4      ]K]N]O34      3ER]6! ]W! ]M4      ]M]W! ]N4      ]W! ]O4      34      3ER]6! ]Y! ^]X! ]X! ]N]O4      ]P4      4      ]K4      3ER]6! ]Y! ^]Y! ^]! ]MER4      4      4      ]M4      3ER]6! ]Y! ^]Y! ^]Z! ]MER4      4      4      ]M4      3ER]6! ]Y! ^]Y! ^]! ]KER4      4      4      ]K4      3ER]6! ]Y! ^]X! ]Y! ^]Z! ]NER4      4      ]Y! ^]! ]OER4      4      4      4      ]K4      3ER]6! ]Y! ^]X! ]Y! ^]Z! ]KER4      4      ^4      4      ]K4      3.tpER]6! ]K]K4      3ER]6! ]K]K4      3ER]6! ]K]V4      3ER]6! ]K^,          ]L,
          ]K4      3ER]6! ]K]N,           ]K4      3ER]6! ^]N4      3ER]6! ^]K^ ^34      3ER]6! ]K]K^ ^34      3ER	]6! ]K]K]N]O34      3ER
]6! ]K]K]N]O34      3ER]6! ]K]K]N]O34      3ER]6! ]K]K]N]O34      3ER]6! ]K]K]N]O34      3ER]6! ]K]K]N]O34      3ER]6! ]W! ]M4      ]M]W! ]N4      ]W! ]O4      34      3ER]6! ]N]O,           ]P,           ]K4      3ER]6! ]! ]MER4      ]M4      3ER]6! ^]! ]MER4      ,          ]M4      3ER]6! ^]K,          ]K4      3ER]6! ^]N,          ^]O,          ,           ]K4      3ER]6! ^]N,          ^]O,          ,
          ]K4      3ER]6! ^]K,          ^,           ]K4      3.tqER]! ]K]K4      3ER]! ]K]R4      3ER]! ]4! ]K4      ]K4      3ER]! ]W! ]K4      ]K4      3ER]! ]! ER4      ! ]K4      ]K4      3.trER]3! ]V4      3ER]3! ]V4      3ER]/! ]N4      3ER ]Y! ]3! ]N4      ]0! ]O4      4      3ER!]3! ]0! ]V4      4      3ER"]3! ]0! ]V4      4      3ER#]1! ]K4      ]2! ]L4      ,          3ER$]Y! ]3! ]K4      ]Z! ^ER4      4      3.tsER%]8! ]N]K^ER&ER'7      3ER(]8! ]N]K^ER&ER'7      3ER)]8! ]N]K^ER&ER'7      3ER*]8! ]N]K^ER&ER'7      3ER+]8! ]N]K^ER&ER'7      3ER,]8! ]N]K^ER-ER'7      3ER.]8! ]N]K^ER/ER'7      3ER0]8! ]N]K^ER-ER'7      3ER1]8! ]N]K^ER/ER'7      3ER2]8! ]Y! ^]Z! ]KER4      4      ]K]4      3.
ttER2]8! ^]K,          ]K]4      3.tuER3]+! ]K4      3ER4]+! ]X! ]K]O4      4      3ER5]Z! ]3! ]K4      ]Z! ^ER4      4      3ER6]*! ]3! ]K4      ]L4      3ER7]*! ]3! ]K4      ]V4      3ER8][! ]Y! ^]Z! ^ER4      4      4      3.tvER3]+! ]K4      3ER4]+! ]K]O,           4      3ER5]*! ]3! ]K4      ^4      3ER6]*! ]3! ]K4      ]L4      3ER7]*! ]3! ]K4      ]V4      3ER8]+! ^4      3.twER9]^! ]K4      3ER:]^! ^d4      3ER;]^! ]V4      3ER<]^! ]X! ]K^4      4      3ER=]^! ]^! ]K4      4      3ER>]^! ]^! ]^! ]K4      4      4      3ER?]Y! ]^! ^4      ]^! ^4      4      3.txER9]! ]K4      3ER:]! ^d4      3ER;]! ]V4      3ER<]! ]K^,           4      3ER=]! ]! ]K4      4      3ER>]! ]! ]! ]K4      4      4      3ER?]! ^4      ]! ^4      ,          3ER@]! ^4      ]! ^4      ,          3.tyERA]	! ]Y! ^]P4      ]S^^34      3ERB]	! ]Y! ^]P4      ]S^^34      3ERC]	! ]Y! ^]P4      ]S^^34      3ERD]	! ]Y! ^]P4      ]S^^34      3ERE]	! ]Y! ^]S^,          4      ]S^^
34      3ERF]	! ]Y! ^]Y! ^]Z! ]^! ]T4      ER4      4      4      ]T^ ]34      3.tzERA]	! ]P]S^^34      3ERB]	! ]P]S^^34      3ERC]	! ]P]S^^34      3ERD]	! ]P]S^^34      3ERE]	! ]S^,          ]S^^
34      3ERF]	! ^]! ]T4      ,          ]T^ ]34      3.t{ERG]! ]K]N]O]P34      3ERH]! ]K]N]O]P34      3ERI]! ]K]N]O]P34      3ERJ]! ]K]N]O]P34      3.t|ERK]W! ]K4      3ERL]W! ]K]L4      3ERM]W! ]K]L]M4      3ERN]! ERO4      ! ]K4      3ERP]! ERQ4      ! ]K]L,           4      3ERR]! R(4      ! ]! R"4      ]! R#4      4      3.t}ERS]]! ]K4      3ERT]]! ]!! ]K4      4      3ERU]]! ]K4      ]]! ]L4      ,          3ERV]]! ]]! ]K4      ]]! ]L4      ,          4      3ERW](! ]K4      3ERX]'! ]K4      3ERY]_! ]K4      3ERZ]_! ]K4      3ER[]e! ]K^
4      3ER\]e! ]K4      3ER]]e! ]K]L,          4      3ER^]e! ]K4      3ER_]e! ]K]L,          4      3ER`]e! ]K^4      3ERa]e! ]K]N4      3ERb]e! ]K^4      3ERc]e! ]K]Z! ]N^4      4      3ERd]e! ]K^4      3ERe]e! ]K]N4      3ERf]\! ]M4      3ERg]\! ]\! ]M4      4      3ERh]\! ]X! ]K]L4      4      3ERi]\! ]K4      ]\! ]L4      ,           3ERj]c! ]N]O4      3ERk]c! ]N]O]P]Q,
          ]K]L,          4      3ERl]d! ]N]O4      3ERm]d! ]N]O]P]Q,
          ]K]L,          4      3ERn]G! R/4      3ERo]H! R/4      3ERp]I! ]G! R/4      ]H! ERq4      4      3.t~ERS]!! ]K4      3ERT]!! ]!! ]K4      4      3ERU]!! ]K4      ]!! ]L4      ,          3ERV]!! ]!! ]K4      ]!! ]L4      ,          4      3ERW](! ]K4      3ERX]'! ]K4      3ERY]$! ]K4      3ERZ]$! ]K4      3ER[]%! ]K^
4      3ER\]%! ]K4      3ER]]%! ]K]L,          4      3ER^]%! ]K4      3ER_]%! ]K]L,          4      3ER`]%! ]K^4      3ERa]%! ]K]N4      3ERb]%! ]K^4      3ERc]%! ]K]Z! ]N^4      4      3ERd]%! ]K^4      3ERe]%! ]K]N4      3ERf]"! ]M4      3ERg]"! ]"! ]M4      4      3ERh]"! ]K]L,           4      3ERi]"! ]K4      ]"! ]L4      ,           3ERj],! ]N]O4      3ERk],! ]N]O]P]Q,
          ]K]L,          4      3ERl]-! ]N]O4      3ERm]-! ]N]O]P]Q,
          ]K]L,          4      3ERn]G! R/4      3ERo]H! R/4      3ERp]I! ]G! R/4      ]H! ERq4      4      3.tERr]Y! ]N]O4      3ERs]Y! ]N]O4      3ERt]Y! ]N]O4      3ERu]Y! ]N]O4      3ERv]Y! ]N]O4      3ERw]Y! ]N]O4      3ERx]Y! ]N]O4      3ERy]Y! ]N]O4      3ERz]Y! ]N]O4      3ER{]Y! ]N]O4      3ER|]Y! ]N]O4      3ER}]Y! ]N]O4      3.tER~]`! ]T]S4      3ER]`! ]T]S4      3ER]`! ]T]S4      3ER]`! ]T^ 4      3ER]Z! ]K]`! ]T]S4      4      3.tER~]! ]T]S4      3ER]! ]T]S4      3ER]! ]T]S4      3ER]! ]T^ 4      3ER]K]! ]T]S4      ,          3.tER]Y! ]X! ]K]L4      ]M4      3ER]Y! ]X! ]K]L4      ]M4      3ER]Y! ]X! ]K]L4      ]M4      3.tER]Z! ]?^4      3ER]]! ]?4      3ER]\! ]?4      3ER]X! ]?]?4      3ER]X! ]?]?) 4      3ER]Y! ]?]?4      3ER]Y! ]?]Z! ]?ER4      4      3ER]Y! ]X! ^]?4      ]Z! ]]! ]X! ^]?4      4      ER4      4      3.tER]:! ]N]O.]K]L..4      3ER]:! ]N]O.]K]L..4      3ER]:! ]N]O.]K]L..4      3ER]:! ]N]O.]K]L..4      3ER]:! ]N]O.]K]L..4      3ER]:! ]N]O.]K]L..4      3ER]:! ]N]O.]K]L..4      3ER]:! ]N]O.]K]L..4      3ER]:! ]N]O.]K]L..4      3ER]f! ]:! ]K]L.]N]O..4      ]:! ]N]O.]K]L..4      4      3ER]g! ER]:! ]N]O.]K]L..4      4      3ER]f! ]:! ]K]L.]N]O..4      ]g! ER]:! ]N]O.]K]L..4      4      4      3ER]g! ]g! ]:! ]N]O]P.]K]L]M.]N]O]P..4      ]:! ]K]L]M.]N]O]P.]N]O]P..4      4      ]:! ]N]O]P.]K]L]M.]K]L]M..4      4      3ER]g! ]:! ]N]O.]K]L..4      ]Z! ^ER4      4      3ER]Z! ]:! ]N]O.]K]L..4      ^4      3ER]Z! ]:! ]N]O.]K]L..4      ER4      3ER]=! ]:! ]N]O.]K]L..4      4      3ER]=! ]:! ]N]O.]K]L..4      4      3ER]=! ]:! ]N]O.]K]L..4      4      3ER]=! ]:! ^^.^^..4      4      3ER]g! ]f! ]:! ^^.^^..4      ]=! ]:! ^^.^^..4      4      4      ]:! ^.^ ..4      4      3ER]Z! ]f! ]:! ]N]O.]K]L..4      ]:! ]K]L.]N]O..4      4      ^4      3ER]=! ]f! ]:! ]N]O.]K]L..4      ]:! ]K]L.]N]O..4      4      4      3ER]\! ]f! ]:! ]?^.^^..4      ]:! ]?^.^^..4      4      4      3.t. ER]:! ]N]O.]K]L..4      EP                  4       3NERNERNERNERNER]g! ]:! ]N]O.]K]L..4      ]Z! ]:! ]N]O.]K]L..4      EP                  4       ER4      4      3NER]g! ]:! ]N]O.]K]L..4      ]Z! ]:! ]N]O.]K]L..4      EP                  4       ER4      4      3NER]g! ]:! ]N]O.]K]L..4      ]Z! ]:! ]N]O.]K]L..4      EP                  4       ER4      4      3NER]:! ]?) ^]?,
          .]?^..4      3NER]:! ]?) ]?.^]?,
          ^..4      3NER]>! ]:! ]?^]?,           .]?) ^..4      4      3NER]:! ^ER.ER^..4      3NER]:! ER]?,          ^.^^..4      3NER]:! ER]?,          ^.^^..4      3NER]:! ^]?,          ^.^^..4      3NER]:! ER]?,          ^.^^..4      3NER]:! ER]?,          ^.^^..4      3NER]:! ^]?,          ^.^^..4      3NER]:! ER]?,          ^.^^..4      3NER]=! ]f! ]:! ]?^.^^..4      ]:! ]?^.^^..4      4      4      3NER]=! ]f! ]:! ]?^.^^..4      ]:! ]?^.^^..4      4      4      3NER]f! ]:! ]?^.^^..4      ]:! ]?^.^^..4      4      3NER]=! ]f! ]:! ]?^.^^..4      ]:! ]?^.^^..4      4      4      3NER]=! ]f! ]:! ]?^.^^..4      ]:! ]?^.^^..4      4      4      3NER]f! ]:! ]?^.^^..4      ]:! ]?^.^^..4      4      3NER]=! ]f! ]:! ]?^.^^..4      ]:! ]?^.^^..4      4      4      3NER]=! ]f! ]:! ]?^.^^..4      ]:! ]?^.^^..4      4      4      3NER]f! ]:! ]?^.^^..4      ]:! ]?^.^^..4      4      3NER]=! ]f! ]:! ]?^.^^..4      ]:! ]?^.^^..4      4      4      3NER]f! ]:! ]?^.^^..4      ]:! ]?^.^^..4      4      EP                  4       3NER]>! ]f! ]:! ]?^.^^..4      ]:! ]?^.^^..4      4      4      3NER]:! ^ER.ER^]?,          ..4      3NER]=! ]f! ]:! ]?^.^^..4      ]:! ]?^.^^..4      4      4      3NER]:! ER]?,          ^.^^..4      3NtER tER tER tER tER tER tER tER tER tER tER tER tER t]ER 4       tER t]ER 4       tER tER tER tER tR# (      )XFAIL)parse_latex_lark)import_module)Product)Sum)
DerivativeFunction)EooRational)Powevaluate)GreaterThanLessThanStrictGreaterThanStrictLessThan
Unequality)Symbol)binomial	factorial)Abs	conjugate)explog)ceilingfloor)rootsqrtMinMax)asincoscscsecsintan)Integral)Limit)MatrixMatAddMatMul	TransposeTrace)I)EqNeLtLeGtGe)BraKetInnerProduct)
xyzabcdtkn)thetaf_Add_Mul_Pow_Sqrt
_Conjugate_Abs
_factorial_exp	_binomiallarkNc                      \        V R R/ # r   F)r    argss   *a/var/www/html/photoedit/myenv/lib/python3.14/site-packages/sympy/parsing/tests/test_latex_lark.py_MinrT   $       %u%%    c                      \        V R R/ # rP   )r!   rQ   s   *rS   _MaxrX   (   rU   rV   c                 L    V\         8X  d   \        V R R7      # \        WR R7      # Fr   )r
   r   r<   r=   s   &&rS   _logr\   ,   s#    Av1u%%1%((rV   c                     \        WR R7      # rZ   )r+   r[   s   &&rS   _MatAddr^   3       !''rV   c                     \        WR R7      # rZ   )r,   r[   s   &&rS   _MatMulra   7   r_   rV   x_0zx_{0}zx_{1}x_azx_{a}zx_{b}zh_\thetaz	h_{theta}z
h_{\theta}zy''_1zy''_{1}zy_1''zy_{1}''z
\mathit{x}r9   z\mathit{test}testz\mathit{TEST}TESTz\mathit{HELLO world}zHELLO worldza'za''z\alpha'zalpha'z\alpha''zalpha''a_bza_{b}za_b'za_{b}'za'_bza'_{b}za'_b'za'_{b}'za_{b'}za_{b'}'za'_{b'}za'_{b'}'z\mathit{foo}'zfoo'z\mathit{foo'}z\mathit{foo'}'zfoo''za_b''za_{b}''za''_bza''_{b}za''_b'''z
a''_{b}'''za_{b''}z	a_{b''}''z	a''_{b''}za''_{b''}'''z\mathit{foo}''z\mathit{foo''}z\mathit{foo''}'''zfoo'''''za_\alphaz	a_{alpha}z	a_\alpha'z
a_{alpha}'z	a'_\alphaz
a'_{alpha}z
a'_\alpha'za'_{alpha}'za_{\alpha'}z
a_{alpha'}za_{\alpha'}'za_{alpha'}'za'_{\alpha'}za'_{alpha'}za'_{\alpha'}'za'_{alpha'}'z
a_\alpha''za_{alpha}''z
a''_\alphaza''_{alpha}za''_\alpha'''za''_{alpha}'''za_{\alpha''}za_{alpha''}za_{\alpha''}''za_{alpha''}''za''_{\alpha''}za''_{alpha''}za''_{\alpha''}'''za''_{alpha''}'''z\alpha_bz	alpha_{b}z	\alpha_b'z
alpha_{b}'z	\alpha'_bz
alpha'_{b}z
\alpha'_b'zalpha'_{b}'z\alpha_{b'}z
alpha_{b'}z\alpha_{b'}'zalpha_{b'}'z\alpha'_{b'}zalpha'_{b'}z\alpha'_{b'}'zalpha'_{b'}'z
\alpha_b''zalpha_{b}''z
\alpha''_bzalpha''_{b}z\alpha''_b'''zalpha''_{b}'''z\alpha_{b''}zalpha_{b''}z\alpha_{b''}''zalpha_{b''}''z\alpha''_{b''}zalpha''_{b''}z\alpha''_{b''}'''zalpha''_{b''}'''z\alpha_\betazalpha_{beta}z\alpha_{\beta}z\alpha_{\beta'}zalpha_{beta'}z\alpha_{\beta''}zalpha_{beta''}z\alpha'_\betazalpha'_{beta}z\alpha'_{\beta}z\alpha'_{\beta'}zalpha'_{beta'}z\alpha'_{\beta''}zalpha'_{beta''}z\alpha''_\betazalpha''_{beta}z\alpha''_{\beta}z\alpha''_{\beta'}zalpha''_{beta'}z\alpha''_{\beta''}zalpha''_{beta''}z\alpha_\beta'zalpha_{beta}'z\alpha_{\beta}'z\alpha_{\beta'}'zalpha_{beta'}'z\alpha_{\beta''}'zalpha_{beta''}'z\alpha'_\beta'zalpha'_{beta}'z\alpha'_{\beta}'z\alpha'_{\beta'}'zalpha'_{beta'}'z\alpha'_{\beta''}'zalpha'_{beta''}'z\alpha''_\beta'zalpha''_{beta}'z\alpha''_{\beta}'z\alpha''_{\beta'}'zalpha''_{beta'}'z\alpha''_{\beta''}'zalpha''_{beta''}'z\alpha_\beta''zalpha_{beta}''z\alpha_{\beta}''z\alpha_{\beta'}''zalpha_{beta'}''z\alpha_{\beta''}''zalpha_{beta''}''z\alpha'_\beta''zalpha'_{beta}''z\alpha'_{\beta}''z\alpha'_{\beta'}''zalpha'_{beta'}''z\alpha'_{\beta''}''zalpha'_{beta''}''z\alpha''_\beta''zalpha''_{beta}''z\alpha''_{\beta}''z\alpha''_{\beta'}''zalpha''_{beta'}''z\alpha''_{\beta''}''zalpha''_{beta''}''(-7.13)(1.5)g      ?1+10+11*20*12xz3x - 1z-cz\inftyz	a \cdot b1 \times 2 za / bza \div bza + bz	a + b - az	(x + y) zza'b+ab'zb'z\frac{a}{b}z\dfrac{a}{b}z\tfrac{a}{b}z\frac12z\frac12y	\frac1234z	\frac2{3}z\frac{a + b}{c}z\frac{7}{3}zx = yzx \neq yzx < yzx > yzx \leq yzx \geq yzx \le yzx \ge yza^2 + b^2 = c^2zx^2zx^\frac{1}{2}z	x^{3 + 1}z
\pi^{|xy|}pi	5^0 - 4^0z	\int x dxz\int x \, dxz\int x d\thetaz\int (x^2 - y)dxz\int x + a dxz\int daz\int_0^7 dxz\int\limits_{0}^{1} x dxz\int_a^b x dxz\int^b_a x dxz\int_{a}^b x dxz\int^{b}_a x dxz\int_{a}^{b} x dxz\int^{b}_{a} x dxz\int_{f(a)}^{f(b)} f(z) dzz\int a + b + c dxz\int \frac{dz}{z}z\int \frac{3 dz}{z}z\int \frac{1}{x} dxz!\int \frac{1}{a} + \frac{1}{b} dxz\int \frac{1}{x} + 1 dxz!\int \frac{1}{a} - \frac{1}{b} dxz\frac{d}{dx} xz\frac{d}{dt} xz\frac{d}{dx} ( \tan x )z\frac{d f(x)}{dx}z\frac{d\theta(x)}{dx}rC   z\sin \thetaz\sin(\theta)z\sin^{-1} az\sin a \cos bz\sin \cos \thetaz\sin(\cos \theta)z(\csc x)(\sec y)z\frac{\sin{x}}2z\lim_{x \to 3} az+-)dirz\lim_{x \rightarrow 3} az\lim_{x \Rightarrow 3} az\lim_{x \longrightarrow 3} az\lim_{x \Longrightarrow 3} az\lim_{x \to 3^{+}} a+z\lim_{x \to 3^{-}} a-z\lim_{x \to 3^+} az\lim_{x \to 3^-} az\lim_{x \to \infty} \frac{1}{x}z\sqrt{x}z\sqrt{x + b}z\sqrt[3]{\sin x}z\sqrt[y]{\sin x}z\sqrt[\theta]{\sin x}z\sqrt{\frac{12}{6}}zx!z100!z\theta!z(x + 1)!z(x!)!zx!!!z5!7!z24! \times 24!z\sum_{k = 1}^{3} cz\sum_{k = 1}^3 cz\sum^{3}_{k = 1} cz\sum^3_{k = 1} cz\sum_{k = 1}^{10} k^2z"\sum_{n = 0}^{\infty} \frac{1}{n!}z\prod_{a = b}^{c} xz\prod_{a = b}^c xz\prod^{c}_{a = b} xz\prod^c_{a = b} xzf(x)zf(x, y)z
f(x, y, z)zf'_1(x)zf_{1}'zf_{1}''(x+y)zf_{1}''zh_{\theta}(x_0, x_1)z|x|z||x||z|x||y|z||x||y||z\lfloor x \rfloorz\lceil x \rceilz\exp xz\exp(x)z\lg xz\ln xz\ln xyz\log xz\log xyz
\log_{2} xz
\log_{a} xz\log_{11} xz\log_{a^2} xz\log_2 xz\log_a xz\overline{z}z\overline{\overline{z}}z\overline{x + y}z\overline{x} + \overline{y}z
\min(a, b)z\min(a, b, c - d, xy)z
\max(a, b)z\max(a, b, c - d, xy)z\langle x |z| x \ranglez\langle x | y \rangler:   za \, bza \thinspace bza \: bza \medspace bza \; bza \thickspace bz	a \quad bz
a \qquad bza \! bza \negthinspace bza \negmedspace bza \negthickspace bz\binom{n}{k}z\tbinom{n}{k}z\dbinom{n}{k}z\binom{n}{0}zx^\binom{n}{k}z\left(x + y\right) zz\left( x + y\right ) zz\left(  x + y\right ) zz\imaginaryunit^2z|\imaginaryunit|z\overline{\imaginaryunit}z\imaginaryunit+\imaginaryunitz\imaginaryunit-\imaginaryunitz\imaginaryunit*\imaginaryunitz\imaginaryunit/\imaginaryunitz%(1+\imaginaryunit)/|1+\imaginaryunit|z)\begin{pmatrix}a & b \\x & y\end{pmatrix}z+\begin{pmatrix}a & b \\x & y\\\end{pmatrix}z)\begin{bmatrix}a & b \\x & y\end{bmatrix}z4\left(\begin{matrix}a & b \\x & y\end{matrix}\right)z4\left[\begin{matrix}a & b \\x & y\end{matrix}\right]z6\left[\begin{array}{cc}a & b \\x & y\end{array}\right]z6\left(\begin{array}{cc}a & b \\x & y\end{array}\right)z<\left( { \begin{array}{cc}a & b \\x & y\end{array} } \right)z*+\begin{pmatrix}a & b \\x & y\end{pmatrix}zS\begin{pmatrix}x & y \\a & b\end{pmatrix}+\begin{pmatrix}a & b \\x & y\end{pmatrix}z*-\begin{pmatrix}a & b \\x & y\end{pmatrix}zS\begin{pmatrix}x & y \\a & b\end{pmatrix}-\begin{pmatrix}a & b \\x & y\end{pmatrix}z\begin{pmatrix}a & b & c \\x & y & z \\a & b & c \end{pmatrix}*\begin{pmatrix}x & y & z \\a & b & c \\a & b & c \end{pmatrix}*\begin{pmatrix}a & b & c \\x & y & z \\x & y & z \end{pmatrix}z+\begin{pmatrix}a & b \\x & y\end{pmatrix}/2z+\begin{pmatrix}a & b \\x & y\end{pmatrix}^2z.\begin{pmatrix}a & b \\x & y\end{pmatrix}^{-1}z+\begin{pmatrix}a & b \\x & y\end{pmatrix}^Tz-\begin{pmatrix}a & b \\x & y\end{pmatrix}^{T}z4\begin{pmatrix}a & b \\x & y\end{pmatrix}^\mathit{T}z+\begin{pmatrix}1 & 2 \\3 & 4\end{pmatrix}^Tzx(\begin{pmatrix}1 & 2 \\3 & 4\end{pmatrix}+\begin{pmatrix}1 & 2 \\3 & 4\end{pmatrix}^T)*\begin{bmatrix}1\\0\end{bmatrix}zW(\begin{pmatrix}a & b \\x & y\end{pmatrix}+\begin{pmatrix}x & y \\a & b\end{pmatrix})^2zW(\begin{pmatrix}a & b \\x & y\end{pmatrix}+\begin{pmatrix}x & y \\a & b\end{pmatrix})^Tzn\overline{\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}}zJ\det\left(\left[   { \begin{array}{cc}a&b\\x&y\end{array} } \right]\right)zS\begin{pmatrix}a & b \\x & y\end{pmatrix}/\begin{vmatrix}a & b \\x & y\end{vmatrix}zS\begin{pmatrix}a & b \\x & y\end{pmatrix}/|\begin{matrix}a & b \\x & y\end{matrix}|za\frac{\begin{pmatrix}a & b \\x & y\end{pmatrix}}{| { \begin{matrix}a & b \\x & y\end{matrix} } |}z^\overline{\begin{pmatrix}\imaginaryunit & 1+\imaginaryunit \\-\imaginaryunit & 4\end{pmatrix}}zU\begin{pmatrix}\imaginaryunit & 1+\imaginaryunit \\-\imaginaryunit & 4\end{pmatrix}^Hz[\trace(\begin{pmatrix}\imaginaryunit & 1+\imaginaryunit \\-\imaginaryunit & 4\end{pmatrix})z4\adjugate(\begin{pmatrix}1 & 2 \\3 & 4\end{pmatrix})zj(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})^\astzl(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})^{\ast}zp(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})^{\ast\ast}zt(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})^{\ast\ast\ast}zi(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})^{*}zj(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})^{**}zk(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})^{***}zl(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})^\primezn(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})^{\prime}zt(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})^{\prime\prime}zz(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})^{\prime\prime\prime}zi(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})^{'}zj(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})^{''}zk(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})^{'''}zf(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})'zg(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})''zh(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})'''zi\det(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})zk\trace(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})zn\adjugate(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})zg(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})^Tzg(\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix}+\begin{pmatrix}\imaginaryunit&2\\3&4\end{pmatrix})^Hc                      ^^0p \        \        4       FD  w  pw  r#W9   d   K  \        R4      ;_uu_ 4        \        V4      V8X  g   Q V4       h RRR4       KF  	  R#   + '       g   i     K[  ; i)   FN)	enumerateSYMBOL_EXPRESSION_PAIRSr   r   expected_failuresi	latex_str
sympy_exprs       rS   test_symbol_expressionsr}     s`    A&/0G&H""I!e__#I.*<GiG< _ 'I __   AA/c                  V   ^0p \        \        4       FD  w  pw  r#W9   d   K  \        R4      ;_uu_ 4        \        V4      V8X  g   Q V4       h RRR4       KF  	  \        \        4       F'  w  pw  r#W9   d   K  \        V4      V8X  d   K"  Q V4       h	  R#   + '       g   i     K  ; i)   FN)rv   #UNEVALUATED_SIMPLE_EXPRESSION_PAIRSr   r   !EVALUATED_SIMPLE_EXPRESSION_PAIRSrx   s       rS   test_simple_expressionsr     s    &/0S&T""I!e__#I.*<GiG< _ 'U '00Q&R""I!	*j8C)C8 'S __   BB(c                      \          F9  w  r\        R 4      ;_uu_ 4        \        V 4      V8X  g   Q V 4       h RRR4       K;  	  \         F  w  r\        V 4      V8X  d   K  Q V 4       h	  R#   + '       g   i     Kv  ; iFN)%UNEVALUATED_FRACTION_EXPRESSION_PAIRSr   r   #EVALUATED_FRACTION_EXPRESSION_PAIRSr{   r|   s     rS   test_fraction_expressionsr     k    !F	e__#I.*<GiG< _ "G "E		*j8C)C8 "E __   A,,A=c                      \          F9  w  r\        R 4      ;_uu_ 4        \        V 4      V8X  g   Q V 4       h RRR4       K;  	  R#   + '       g   i     KP  ; ir   )RELATION_EXPRESSION_PAIRSr   r   r   s     rS   test_relation_expressionsr     s?    !:	e__#I.*<GiG< _ ";__   AAc                  V   ^0p \        \        4       FD  w  pw  r#W9   d   K  \        R4      ;_uu_ 4        \        V4      V8X  g   Q V4       h RRR4       KF  	  \        \        4       F'  w  pw  r#W9   d   K  \        V4      V8X  d   K"  Q V4       h	  R#   + '       g   i     K  ; i   FN)rv   "UNEVALUATED_POWER_EXPRESSION_PAIRSr   r    EVALUATED_POWER_EXPRESSION_PAIRSrx   s       rS   test_power_expressionsr     s    &/0R&S""I!e__#I.*<GiG< _ 'T '00P&Q""I!	*j8C)C8 'R __r   c                  V   ^0p \        \        4       FD  w  pw  r#W9   d   K  \        R4      ;_uu_ 4        \        V4      V8X  g   Q V4       h RRR4       KF  	  \        \        4       F'  w  pw  r#W9   d   K  \        V4      V8X  d   K"  Q V4       h	  R#   + '       g   i     K  ; i)   FN)rv   %UNEVALUATED_INTEGRAL_EXPRESSION_PAIRSr   r   #EVALUATED_INTEGRAL_EXPRESSION_PAIRSrx   s       rS   test_integral_expressionsr     s    &/0U&V""I!e__#I.*<?a?< _ 'W '00S&T""I!	*j8C)C8 'U __r   c                  X   ^^0p \        \        4       FD  w  pw  r#W9   d   K  \        R4      ;_uu_ 4        \        V4      V8X  g   Q V4       h RRR4       KF  	  \        \        4       F'  w  pw  r#W9   d   K  \        V4      V8X  d   K"  Q V4       h	  R#   + '       g   i     K  ; ir   )rv   DERIVATIVE_EXPRESSION_PAIRSr   r   rx   s       rS   test_derivative_expressionsr     s    A&/0K&L""I!e__#I.*<GiG< _ 'M '00K&L""I!	*j8C)C8 'M __s   BB)c                      ^0p \        \        4       FD  w  pw  r#W9   d   K  \        R4      ;_uu_ 4        \        V4      V8X  g   Q V4       h RRR4       KF  	  R#   + '       g   i     K[  ; ir   )rv   TRIGONOMETRIC_EXPRESSION_PAIRSr   r   rx   s       rS   test_trigonometric_expressionsr     s^    &/0N&O""I!e__#I.*<GiG< _ 'P __s   AA.c                      \          F9  w  r\        R 4      ;_uu_ 4        \        V 4      V8X  g   Q V 4       h RRR4       K;  	  R#   + '       g   i     KP  ; ir   )"UNEVALUATED_LIMIT_EXPRESSION_PAIRSr   r   r   s     rS   test_limit_expressionsr     s@    !C	e__#I.*<GiG< _ "D__r   c                      \          F9  w  r\        R 4      ;_uu_ 4        \        V 4      V8X  g   Q V 4       h RRR4       K;  	  \         F  w  r\        V 4      V8X  d   K  Q V 4       h	  R#   + '       g   i     Kv  ; ir   )!UNEVALUATED_SQRT_EXPRESSION_PAIRSr   r   EVALUATED_SQRT_EXPRESSION_PAIRSr   s     rS   test_square_root_expressionsr     sk    !B	e__#I.*<GiG< _ "C "A		*j8C)C8 "A __r   c                      \          F9  w  r\        R 4      ;_uu_ 4        \        V 4      V8X  g   Q V 4       h RRR4       K;  	  \         F  w  r\        V 4      V8X  d   K  Q V 4       h	  R#   + '       g   i     Kv  ; ir   )&UNEVALUATED_FACTORIAL_EXPRESSION_PAIRSr   r   $EVALUATED_FACTORIAL_EXPRESSION_PAIRSr   s     rS   test_factorial_expressionsr     sk    !G	e__#I.*<GiG< _ "H "F		*j8C)C8 "F __r   c                      \          F9  w  r\        R 4      ;_uu_ 4        \        V 4      V8X  g   Q V 4       h RRR4       K;  	  \         F  w  r\        V 4      V8X  d   K  Q V 4       h	  R#   + '       g   i     Kv  ; ir   ) UNEVALUATED_SUM_EXPRESSION_PAIRSr   r   EVALUATED_SUM_EXPRESSION_PAIRSr   s     rS   test_sum_expressionsr   #  sk    !A	e__#I.*<GiG< _ "B "@		*j8C)C8 "@ __r   c                      \          F9  w  r\        R 4      ;_uu_ 4        \        V 4      V8X  g   Q V 4       h RRR4       K;  	  R#   + '       g   i     KP  ; ir   )$UNEVALUATED_PRODUCT_EXPRESSION_PAIRSr   r   r   s     rS   test_product_expressionsr   ,  s@    !E	e__#I.*<GiG< _ "F__r   c                      0 Rmp \        \        4       FD  w  pw  r#W9   d   K  \        R4      ;_uu_ 4        \        V4      V8X  g   Q V4       h RRR4       KF  	  R#   + '       g   i     K[  ; i)r   FN>   r   r      )rv   !APPLIED_FUNCTION_EXPRESSION_PAIRSr   r   rx   s       rS   !test_applied_function_expressionsr   1  s\    !&/0Q&R""I!e__#I.*<GiG< _ 'S __r~   c                      \          F9  w  r\        R 4      ;_uu_ 4        \        V 4      V8X  g   Q V 4       h RRR4       K;  	  \         F  w  r\        V 4      V8X  d   K  Q V 4       h	  R#   + '       g   i     Kv  ; ir   ),UNEVALUATED_COMMON_FUNCTION_EXPRESSION_PAIRSr   r   *EVALUATED_COMMON_FUNCTION_EXPRESSION_PAIRSr   s     rS    test_common_function_expressionsr   <  sk    !M	e__#I.*<GiG< _ "N "L		*j8C)C8 "L __r   c                      \          F9  w  r\        R 4      ;_uu_ 4        \        V 4      V8X  g   Q V 4       h RRR4       K;  	  R#   + '       g   i     KP  ; ir   ) SPACING_RELATED_EXPRESSION_PAIRSr   r   r   s     rS   test_spacingr   F  s@    !A	e__#I.*<GiG< _ "B__r   c                      \          F9  w  r\        R 4      ;_uu_ 4        \        V 4      V8X  g   Q V 4       h RRR4       K;  	  \         F  w  r\        V 4      V8X  d   K  Q V 4       h	  R#   + '       g   i     Kv  ; ir   )%UNEVALUATED_BINOMIAL_EXPRESSION_PAIRSr   r   #EVALUATED_BINOMIAL_EXPRESSION_PAIRSr   s     rS   test_binomial_expressionsr   M  r   r   c                      \          F9  w  r\        R 4      ;_uu_ 4        \        V 4      V8X  g   Q V 4       h RRR4       K;  	  R#   + '       g   i     KP  ; ir   )MISCELLANEOUS_EXPRESSION_PAIRSr   r   r   s     rS   test_miscellaneous_expressionsr   V  s@    !?	e__#I.*<GiG< _ "@__r   c                      \          F9  w  r\        R 4      ;_uu_ 4        \        V 4      V8X  g   Q V 4       h RRR4       K;  	  R#   + '       g   i     KP  ; ir   )3UNEVALUATED_LITERAL_COMPLEX_NUMBER_EXPRESSION_PAIRSr   r   r   s     rS   'test_literal_complex_number_expressionsr   \  s@    !T	e__#I.*<GiG< _ "U__r   c                      \          F9  w  r\        R 4      ;_uu_ 4        \        V 4      V8X  g   Q V 4       h RRR4       K;  	  \         F  w  r\        V 4      V8X  d   K  Q V 4       h	  R#   + '       g   i     Kv  ; ir   )#UNEVALUATED_MATRIX_EXPRESSION_PAIRSr   r   !EVALUATED_MATRIX_EXPRESSION_PAIRSr   s     rS   test_matrix_expressionsr   b  sk    !D	e__#I.*<GiG< _ "E "C		*j8C)C8 "C __r   )0r   )1   )z-3.14gQ	gQ)rg   gp=
c%)rh      )ri   r   )rj   r   )rk   r   )rm   r   )rn      )rp   r   )z)\det \begin{pmatrix}1&2\\3&4\end{pmatrix}r   )z*\det{\begin{pmatrix}1&2\\3&4\end{pmatrix}}r   )z*\det(\begin{pmatrix}1&2\\3&4\end{pmatrix})r   )z5\det\left(\begin{pmatrix}1&2\\3&4\end{pmatrix}\right)r   i)sympy.testing.pytestr   sympy.parsing.latex.larkr   sympy.externalr   sympy.concrete.productsr   sympy.concrete.summationsr   sympy.core.functionr   r	   sympy.core.numbersr
   r   r   sympy.core.powerr   sympy.core.parametersr   sympy.core.relationalr   r   r   r   r   sympy.core.symbolr   (sympy.functions.combinatorial.factorialsr   r   $sympy.functions.elementary.complexesr   r   &sympy.functions.elementary.exponentialr   r   #sympy.functions.elementary.integersr   r   (sympy.functions.elementary.miscellaneousr   r   r    r!   (sympy.functions.elementary.trigonometricr"   r#   r$   r%   r&   r'   sympy.integrals.integralsr(   sympy.series.limitsr)   sympyr*   r+   r,   r-   r.   r/   r0   r1   r2   r3   r4   r5   sympy.physics.quantumr6   r7   r8   	sympy.abcr9   r:   r;   r<   r=   r>   r?   r@   rA   rB   
test_latexrC   rD   rE   rF   rG   rH   rI   rJ   rK   rL   rM   rN   disabledrT   rX   r\   r^   ra   rw   r   r   r   r   r   r   r   r   r   r   r   r    EVALUATED_LIMIT_EXPRESSION_PAIRSr   r   r   r   r   r   r   r   r   r   r   r   r   r   r   r   detr   r}   r   r   r   r   r   r   r   r   r   r   r   r   r   r   r   r   r   r   r    rV   rS   <module>r      s*   & 5 ( + ) 4 . .   * f f $ H ? ; > I I R R . % : :  8 8 8 8 2 2 2 h h h hV 4<&&  )((
iVG_ivgi VG_i vg	i
 &%&i F;'(i vi !i vi !i F3K i vf~&i vf~&i f]34i F4Li VE]i !"i  &#$!i" VG_#i$ fX%i& fX'i( vi !)i* x !+i, 	"#-i. 	"#/i0 &$%1i2 vf~&3i4 vf~&5i6 w(7i8 vi !9i: vi !;i< &&'=i> 	"#?i@ 6+&'AiB 6+&'CiD f^,-EiF w(GiH w(IiJ 6*-.KiL &%&MiN 6,'(OiP 6,'(QiR F=)*SiT VL)*UiV f]+,WiX f]+,YiZ vn-.[i\ F=)*]i^ F=)*_i` v./0aib f]+,cid /0eif /0gih 6"456iij &%&kil 6,'(min 6,'(oip F=)*qir VL)*sit f]+,uiv f]+,wix vn-.yiz F=)*{i| F=)*}i~ v./0i@ f]+,AiB /0CiD /0EiF 6"456GiH f^,-IiJ ~./KiL 01MiN &!123OiP vo./QiR 01SiT &!123UiV 6"345WiX /01YiZ &!123[i\ 6"345]i^ F#567_i` vo./aib 01cid &!123eif 6"345gih /01iij &!123kil 6"345min F#567oip  123qir 6"345sit F#567uiv V$789wix /01yiz &!123{i| 6"345}i~ F#567i@  123AiB 6"345CiD F#567EiF V$789GiH &!345IiJ F#567KiL V$789MiN f%9:;Oi X d5#&'T!QZT!QZT!QZT!QZ	1I
AENT!QZ$%
QBKO1q5T!QZ q1u!a%q1u4Ar?#4Q
A&'d6$<+T!VD\-BCD+' #2 
AENA	
QBK1q5q1u!a%q1u1AEQ;% !& QUa!ea!eaa%&$tAtAr{+Q/04QQ,b12442;'(a!eT!R[12T!T!R[)*
) % QUa!ea!e!Q !a%8Aq>"!a%1%Xa^$
' # r!Qx"Q(r!Qxr!Qx"Q("Q(AqAq~a#$(1a.! A&'+a#$*Q"#AqD1a4KA./ $ Q!VtAtAtAr{3451Q
?#F4LDQK/04Q
DT!QZ$89:& " Q!VtAw16F4LDQK/0$   8DAJ*+htAqz1-.aU34(416A:#6:;xQQ
 3Q78$q!*a()Xd1aj1a)45 (41:1ay"ABxQ
Q1I67xQ
Q1I67$q!*q!Qi89$q!*q!Qi898DAJAq	:;8DAJAq	:;"HQqTAqtQqT?$CD8DDaQ,?$@!DE8DDC2J,?$@!DEXd1d1d1bk.B&CQGHXd1d1c!Rj.A&BAFG)d1d442;/aQ1DEFJL$q$tAtAr{7KQ2O*PRS!TU-) %4 8Aq>"hq!n%E*+(16A:q12xAq)*!Q Xa!Q+, (1q!Qi"89xAq!9-.xAq!9-.!aAY/0!aAY/08A1ay128A1ay12"HQqTAqtQqT?$CD8AEAIq128C2J23Xa#a*na89Xa!eQ/0)8AEAEM1+EF)8AEAEM1+EF!a%!)Q!78-' #4 
1a()
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