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Àð-DTû! Àð-DTû! @ð-DTû! @ðÒ!3|Ù@ðøð-DTû!ù¿|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆð-DTû!ù?øøð-DTû!ù¿|)b,ÏgýÆ|)b,ÏgýÆ-DTû!ù¿-DTû!ù?|)b,ÏgýÆ|)b,ÏgýÆð-DTû!ù?ø-DTû!ù?ð-DTû!ù¿|)b,ÏgýÆ|)b,ÏgýÆ-DTû!ù¿-DTû!ù?|)b,ÏgýÆ|)b,ÏgýÆð-DTû!ù?ø-DTû!ù?ð-DTû!ù¿|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆð-DTû!ù?øøð-DTû!é¿ð€ð€ððð-DTû!é?ðøðøøøøøøøøøðøøøÒ!3|Ù@ð-DTû! @ð-DTû! @ð-DTû! @ðÿ-DTû! @ðÿÒ!3|Ù@ðÿøð-DTû!ù?ð|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ-DTû!ù?ðÿøø-DTû!ù?ð|)b,ÏgýÆ|)b,ÏgýÆ-DTû!ù?-DTû!ù?€|)b,ÏgýÆ|)b,ÏgýÆ-DTû!ù?ðÿ-DTû!ù?ø-DTû!ù?ð|)b,ÏgýÆ|)b,ÏgýÆ-DTû!ù?-DTû!ù?€|)b,ÏgýÆ|)b,ÏgýÆ-DTû!ù?ðÿ-DTû!ù?ø-DTû!ù?ð|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ|)b,ÏgýÆ-DTû!ù?ðÿøø-DTû!é?ððððÿðÿ-DTû!é?ðÿøðøðøøøøøøøøøðÿøøisclose($module, /, a, b, *, rel_tol=1e-09, abs_tol=0.0) -- Determine whether two complex numbers are close in value. rel_tol maximum difference for being considered "close", relative to the magnitude of the input values abs_tol maximum difference for being considered "close", regardless of the magnitude of the input values Return True if a is close in value to b, and False otherwise. For the values to be considered close, the difference between them must be smaller than at least one of the tolerances. -inf, inf and NaN behave similarly to the IEEE 754 Standard. That is, NaN is not close to anything, even itself. inf and -inf are only close to themselves.isinf($module, z, /) -- Checks if the real or imaginary part of z is infinite.isnan($module, z, /) -- Checks if the real or imaginary part of z not a number (NaN).isfinite($module, z, /) -- Return True if both the real and imaginary parts of z are finite, else False.rect($module, r, phi, /) -- Convert from polar coordinates to rectangular coordinates.polar($module, z, /) -- Convert a complex from rectangular coordinates to polar coordinates. r is the distance from 0 and phi the phase angle.phase($module, z, /) -- Return argument, also known as the phase angle, of a complex.log($module, z, base=, /) -- log(z[, base]) -> the logarithm of z to the given base. If the base is not specified, returns the natural logarithm (base e) of z.tanh($module, z, /) -- Return the hyperbolic tangent of z.tan($module, z, /) -- Return the tangent of z.sqrt($module, z, /) -- Return the square root of z.sinh($module, z, /) -- Return the hyperbolic sine of z.sin($module, z, /) -- Return the sine of z.log10($module, z, /) -- Return the base-10 logarithm of z.exp($module, z, /) -- Return the exponential value e**z.cosh($module, z, /) -- Return the hyperbolic cosine of z.cos($module, z, /) -- Return the cosine of z.atanh($module, z, /) -- Return the inverse hyperbolic tangent of z.atan($module, z, /) -- Return the arc tangent of z.asinh($module, z, /) -- Return the inverse hyperbolic sine of z.asin($module, z, /) -- Return the arc sine of z.acosh($module, z, /) -- Return the inverse hyperbolic cosine of z.acos($module, z, /) -- Return the arc cosine of z.-DTû! @iW‹ ¿@-DTû!@øÿÿÿÿÿÿïÒ¼zÝ+#†@ð¿@ÀÀ?ÿÿÿÿÿÿÏà?ï9úþB.æ?ú7'{O^B@ðÿ¸…ëQ¸æ?®Gáz®û?Uµ»±k@•Ö&è .>ÿÿÿÿÿÿß_Ð? @ï9úþB.ö?ÿÿÿÿÿÿÿ€ð?ð-DTû!ù?;Ô9°�ÿÿð©’ÿÿþ“ÿÿ@¨”ÿÿTu—ÿÿ€&˜ÿÿ¬úšÿÿØ«›ÿÿÞ›ÿÿ$�œÿÿPržÿÿx#Ÿÿÿ¤¢ÿÿÐÉ¢ÿÿüü¢ÿÿ­£ÿÿH¢¦ÿÿtS§ÿÿ r§ÿÿÀ#¨ÿÿì�¨ÿÿ ¸¨ÿÿ,ݨÿÿT#©ÿÿx~©ÿÿ˜Æ«ÿÿĵ¬ÿÿì­ÿÿU­ÿÿ<Æ­ÿÿh®ÿÿ�.®ÿÿ°•°ÿÿܰ°ÿÿüa±ÿÿ(²ÿÿT¯²ÿÿ€ܲÿÿ ,³ÿÿÈq³ÿÿèÁ³ÿÿ´ÿÿ0V´ÿÿX¶ÿÿ„¸ÿÿ°»ÿÿØÏ»ÿÿ ¼ÿÿ$ ³¼ÿÿP ¿ÿÿx Å¿ÿÿ¤ ø¿ÿÿÄ ©Àÿÿð RÂÿÿ ÃÿÿL áÄÿÿ| ’Åÿÿ¨ zRx �$¸�ÿÿ@FJ w€?;*3$"$D‰�ÿÿUA†C Eƒ A l¶‘ÿÿª(€L’ÿÿÍA†C KŽ�Œƒp A (¬í”ÿÿ±A†C M�Ž�ŒƒŸ (Ør•ÿÿÔA†C I�ŒƒA A (˜ÿÿ±A†C M�Ž�ŒƒŸ 0Ÿ˜ÿÿ3A†C n (P²˜ÿÿ±A†C M�Ž�ŒƒŸ $|7™ÿÿãA†C GŒƒW A (¤òšÿÿ±A†C M�Ž�ŒƒŸ (Ðw›ÿÿõA†C I�Œƒ* A (ü@žÿÿ±A†C M�Ž�ŒƒŸ (Åžÿÿ3A†C n (HØžÿÿ±A†C M�Ž�ŒƒŸ (t]ŸÿÿõA†C I�Œƒ* A ( &¢ÿÿ±A†C M�Ž�ŒƒŸ Ì«¢ÿÿA†C Z (쪢ÿÿ±A†C M�Ž�ŒƒŸ /£ÿÿ^A†C [ A 8m£ÿÿ7A†C S A $X„£ÿÿ%J†C J AÆF † €�£ÿÿFA†C Eƒ] A ¤££ÿÿ[A†C f A (ÄÞ£ÿÿHA†C I�Œƒ+ A $ðú¥ÿÿïA†C I�Œƒ{ A $Á¦ÿÿPA†C I�Œƒ{ A $@é¦ÿÿPA†C I�Œƒ{ A (h§ÿÿqA†C GŽ�ŒƒM A $”V§ÿÿPA†C I�Œƒ{ A ¼~§ÿÿN†C F (Üv§ÿÿgA†C I�Œƒ A ±©ÿÿA†C V ((¬©ÿÿ±A†C M�Ž�ŒƒŸ (T1ªÿÿ³A†C M�Ž�Œƒ“ A (€¸ªÿÿ›A†C M�Ž�Œƒ{ A ¬'«ÿÿ-A†C Z A $Ì4«ÿÿPA†C I�Œƒ{ A ô\«ÿÿEA†C y A $�«ÿÿPA†C I�Œƒ{ A <©«ÿÿEA†C y A $\ΫÿÿPA†C I�Œƒ{ A („ö«ÿÿ²A†C KŽ�Œƒî A (°|­ÿÿA†C M�Ž�Œƒ $Üb¯ÿÿA†C GŒƒ2 A (>²ÿÿ±A†C M�Ž�ŒƒŸ 0òÿÿ3A†C n (PÖ²ÿÿ±A†C M�Ž�ŒƒŸ $|[³ÿÿaA†C GŒƒN A (¤”µÿÿ±A†C M�Ž�ŒƒŸ жÿÿ3A†C n (ð,¶ÿÿ±A†C M�Ž�ŒƒŸ ,±¶ÿÿ©A†C M�Ž�Œƒ A (L*¸ÿÿ±A†C M�Ž�ŒƒŸ ,x¯¸ÿÿÞA†C M�Ž�Œƒ1 A (¨]ºÿÿ±A†C M�Ž�ŒƒŸ ÔâºÿÿA†C M #Ð"@¬œ`ž` `¨`.8Y V0¬8¬õþÿo`Àˆ ¥ ˆ®H°   ûÿÿoþÿÿoÀ ÿÿÿoðÿÿof ùÿÿoSˆ¬6 F V f v † – ¦ ¶ Æ Ö æ ö !!&!6!F!V!f!v!†!–!¦!¶!Æ!Ö!æ!ö!""&"6"F"V"`¬°`À¸``b ±à°#¾`QU �Ã`ÂRÀŽÉ`hP€ŽÎ`„O ŽÔ`rLà�Ù`ŽK€�¿`â7@�Ä`7�ß`å'ÀŒ°`xF‚ …ã`vD ˆì`áCà‡ò`LC@ˆ˜`„B€€Šø` A€Œþ`u= Ša6>€‰�`6<€ ‰Ê`l3@ŒÏ`ˆ2Œ aâ.À‹Õ`N,€‹Ú`j+@‹cmath.cpython-314d-x86_64-linux-gnu.so-3.14.7-1.el9.x86_64.debugóëK)ý7zXZæÖ´F!t/å£à÷y]?‘E„h=‰¦ÚŠáƒ2Nñíïg2öb¢BìÒ‹«ñ4¢»AFèLÆçFbJj0bÀ4N¬ÝOLû¤Ûäw²9â«Ö\/ÔXi=¢Wµµ¯¯G[j“Еê§ëü_¸ªg)bgªHg#}ØVÉ`÷±UúàïöÂÚBÅT¬Xôéš«­‘ýŽ ãä¿Tb�§$¡P¥Æt¿NùÉ24�æúÏšRhÅêôpº¸·]Kôq1íï|å ¹µšØõ1Ñ"í��K e� §žÙD>ĽHt@ëÊ„Ž-ùpÅHBºQ Z¿^þ-t MUmªŠããú·¾M¿c’Ù¹¤IHdtÄÍ…èõÐI“ BÕØ>ö0cou¨º‰lHÞ Ã{¬Î]ÆàÖÈl!@ T†³ÏÒ­÷éÄñæ­“³‡ÒŠ[+|¬güļüq–f„Ù@Xø2‘=GÂH×�ÐÏÏ0µ4Õ÷Ža ãP‰Ç„\ˆ…g5³¸ÏÖ¿š™Â¤ÈæšÈÂê�ÖD­W��ËKê«`—âúéÏÎ)Åôè(3‘ªSW=½Y#逖õ(tÉ&0FóªÜTçódcsZ¤‹„þå/ÍEÔ m߸ö?—DÐÑq…™Lw)¡6yâ*ÍÙï*Å3P÷MgßѬ©ÎbI�3Ecû8ty×})&Ã.-3~€ …/Gö{ݬ² Ø]˜p�]ãÄ´Lü æyÂíp�Dh_-£/•‚'y_=p‰ÿdz))>íêæ“É ¯IÌen„[Ûo01b�ûà�ÐPüoI Ë«Ë�arÔrŠ•$–xÏŒŽÚ0CˆUŽ´ÆÀ,º^õÕSÞ>ûpÉuYxÁ]W0ìæ{ºŸXÐÛq…-yäÌPˆý¬@Òm9˃}&Z¡h¯Z™ŒðÔª�„E ŠœâÍïĬ¤Vã}1ØdÁ,oJYI6¹ÿ�#×%,§6hVàÓþ6ÊýogYr."°÷¦Ø&q· æ Oœä”ošù4—¿r¡m˜Ç…áˆmñ˜Ê¨Ò…ãÖÓäeC·Ö¿bÔêwX8&&åÚÐâ\H¤ü¯Qpiÿ+ÔYC±6ËÙËÊ´8‚‘#(AÀté*=\‡³û©øÃx·¢æqL ïDÄ›ÙíIÛ$ÏΫךúýóžH_û L%@eÉ»€¡Ïñ΂p:Gw�E*¶wú¹ºw©Z±â7•x…P“W%»qÑz�Lˆ® :† 9{�vÿ*dþ&‚aú8ðD)ƒà§ÖÇüL•èáéñ÷9“QûêŠ� ¬µ’´÷í¨°ôeZ1šL¢Í.• ø%‹ºþ±ÄgûYZ.shstrtab.note.gnu.build-id.gnu.hash.dynsym.dynstr.gnu.version.gnu.version_r.rela.dyn.rela.plt.init.text.fini.rodata.eh_frame_hdr.eh_frame.init_array.fini_array.data.rel.ro.dynamic.got.data.bss.gnu_debuglink.gnu_debugdata 88$öÿÿo``$( ˆˆ80ÀÀ¥8ÿÿÿof f ZEþÿÿoÀ À PT   ^B°°Hh c @n`"`"´3tVV z``p0 ‚p�p�Ô�H’H’ôš0¬0œ¦8¬8œ²@¬@œH ¿ˆ¬ˆœÈˆ®ˆžxͰ   Ó ´ ¤Ø ¤Hçh¤¼$©ö