1113 lines
358 KiB
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1113 lines
358 KiB
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vÈ f/ȇž H�œ$€ H�5¤¾ ¸ H‰ßH�Vy èù ÿÿH‹="¡ H‰Þè£ÿÿH9¬$À t H‹E …ÀxHƒèH‰E uH‰ï覢ÿÿf D H‹„$° H‹„$° H�Ĉ []A\A]A^A_Ãf D H‹ÙÇ H‰„$ ‹„$„ …Àt”H‹„$¸ ‰„$Œ ‰ÁƒøŽ¤ fo|È fo ÄÊ H˜H�”$È fo%ÂÊ fo-ÊÊ HƒìH‰„$Ð foÖÊ )”$È H¸t `phi` ¾ ¿ A¸ ¹ )œ$Ø )„$ )¤$è )¬$ø H‰„$ L�¼$È AWL‹Œ$à èÐN ^_I‰ÆH…À„Ì Hc„$Œ H9„$È „ H‹=ÅŸ H�5x 蹡ÿÿL9´$Ð „‘þÿÿI‹…Àˆ†þÿÿHƒèI‰…yþÿÿL‰÷è;¡ÿÿélþÿÿf D L‰÷è8 ÿÿf.€Æ ò„$ zt¸ éÖýÿÿf „ 蛞ÿÿH…À”À¶Àéºýÿÿ D 胞ÿÿH…À…:þÿÿH‹=#Ÿ L‰îè¡ÿÿé&þÿÿèažÿÿH…À…îýÿÿH‹=Ÿ L‰þèù ÿÿéÚýÿÿ @ H�i¼ H�œ$€ 1ÀH‰ßH�5p¼ è žÿÿH‹=Éž H‰ÞèÁ ÿÿé¢ýÿÿ @ fo5 Æ fo=èÈ H‰„$Ø H�”$Ø I‹~Hƒì¹ foÉ )´$h fo5ÃÈ ¾ A¸ )¼$x fo=¸È H‰|$¿ )´$ˆ )¼$˜ )„$¨ Ç„$¸ `r` L�¼$h AWL‹Œ$ð èôL H‰D$ZYH…À„” Hc„$Œ H9„$Ø tGH‹=ë� H�5lv èߟÿÿH‹<$H9¼$à „þÿÿH‹…Àˆ þÿÿHƒèH‰…üýÿÿè`ŸÿÿéòýÿÿH‹<$fo5�Å H‰„$è H�”$è Hƒì¹ ¾ fo=¹Ç H‹fo
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È )´$ A¸� )¼$ fo5ŸÇ fo=§Ç H‰|$(¿ )„$H )´$( )¼$8 Ç„$W `w` L�¼$ AWL‹Œ$ èãK H‰D$ AZA[H…À„w H‹D$H‹@H‰D$H9œ$ð „} ‹„$„ …Àt%Hc”$Œ H9”$è tjH‹=±œ H�5’u 襞ÿÿH‹|$H9¼$ð „³þÿÿH‹…Àˆ¨þÿÿHƒèH‰…›þÿÿè%žÿÿé‘þÿÿè»›ÿÿH…À…©üÿÿH‹=[œ L‰þèSžÿÿé•üÿÿH‹´$ H9Þ„> H�¼$ø H�>u èÙ¹ÿÿ‰„$„ ‹„$„ …À„nÿÿÿò„$ø fïÉf/Á‚ ‹„$Œ ¹ fïÉ™÷ùò*Èf(ÁòL$(è6žÿÿòXö òL$(òD,øAƒÿD‰¼$� �b H�œ$€ D‰ùH� u H�5a¹ H‰ß1Àè^›ÿÿH‹=‡› H‰Þè�ÿÿéÕþÿÿèÅšÿÿH…À…�ýÿÿH‹=e› L‰þè]�ÿÿéyýÿÿH‹D$L�¼$€ L‰ÿ‹PH‹p è,¥ÿÿ…À„‚ H‹T$H‰l$(H‰ÕëH‹> HƒÅH‰EøL‰ÿèž¡ÿÿH…ÀuäH‹l$(é*þÿÿfïÀò*Âò„$ø éÇþÿÿH�œ$€ H�2t ¸ H‰ßH�5}¸ è–šÿÿH‹=¿š H‰Þè·œÿÿé
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þÿÿH�¼$ð H�”$ H�´$@ èE›ÿÿH‹¼$ð H…ÿtuH�51s è|œÿÿH‹”$ H‹´$@ H‹¼$ð è?£ÿÿE1ÉD‰Œ$„ ézýÿÿf(Á覜ÿÿòXfÁ ò,ȉŒ$” ƒù$H�œ$€ H�Çs H�5ü· é{þÿÿH‹= š ë‚H�¼$ H�5Ës McÿI‰Ù¹O L‰¼$ H�”$ A¸ ó¤¿ ¹ V¾ L�¼$¨ AWè™H H‰D$8_AXH…À„k H‹D$(¹O I‰ÙH�¼$ð H�”$ H�5¤s A¸ H‹@ó¤¹ ¾ ¿ H‰D$XHc„$” H‰„$ AWL�¼$ø AWè#H H‰D$@ZYH…À„ö H‹D$0‹Œ$� H�¼$P H�5ˆs ‹”$” A¸ H‹@H‰D$P¸ )ЯÑ)ȹN ó¤¹ ¾ ¿ �‚H�”$( H˜H‰„$( AQI‰ÙL�¼$X AWè—G H‰D$HAZA[H…À„h H‹D$8‹Œ$Œ I‰ÙH‹@H‰D$h‹„$� �Pù‹„$” ‰ÖkÒ
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ƒè¯ðDkÀ4‰÷A�”¹ )ÇDkƯøkÀDÂDkÆ�ú�ÊñH�5s B�D 0‰Œ$¨ ¹Q A¸ �¸H�¼$@ ‰”$ HcÒó¤H‰”$8 H�”$8 ¿ ‰„$¤ ¹ V¾ L�¼$H AWè½F H‰D$P_AXH…À„� H‹D$@¹Q I‰ÙH�¼$ H�”$@ H�5Àr A¸ H‹@ó¤¹ ¾ ¿ H‰D$pHc„$¤ H‰„$@ AWL�¼$¨ AWèGF H‰D$XZYH…À„ø H‹D$HH�¼$€ H�”$H ¹Q H�5¦r A¸ H‹@ó¤¹ ¾ ¿ H‰D$xHc„$¨ H‰„$H AQI‰ÙL�¼$ˆ AWèÒE AZA[H‰ÃH…À„ L‹xèÙ–ÿÿH�´$Œ H�¼$ˆ L‰êH‰D$`APH�„$´ PH�„$¸ PAWH�„$Ä Pÿ´$ H�„$Ð Pÿ´$¨ H�„$p Pÿ´$° ÿ´$ H�„$ô Pÿ´$¸ H�„$ PH�„$x PH�„$ PH�„$ PH�„$€ PL‹Œ$¨ L‹„$° H‹Œ$˜ AÿÔH‹¼$ð H�Ä� èÈ•ÿÿèS•ÿÿH…Àt 1ö‰´$„ ‹„$„ …Àu<H‰ß袞ÿÿH‹|$H蘞ÿÿH‹|$@莞ÿÿé$ùÿÿè•ÿÿH…ÀuÝH‹=¸• L‰þè°—ÿÿëÌP‹„$´ H�=ž³ PL‹L$H¸ ò„$@ L‹D$@‹Œ$¬ H‹T$8‹´$¨ è˜ÿÿH‰„$À ZYéuÿÿÿ誔ÿÿH…À…yÿÿÿH‹=J• L‰þèB—ÿÿéeÿÿÿ舔ÿÿH…À…ŠøÿÿH‹=(• L‰þè —ÿÿévøÿÿff. „ AWfvÀH‰÷H‰ÖAVH�³ AUATUH‰ÍH�
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lg SH�ìà H‹ e" H�„$0 HÇ„$À HÇ„$È ÿÿÿÿÇ„$� H‰œ$Ð Ç„$” HÇ„$Ø ÿÿÿÿH‰œ$à Ç„$˜ HÇ„$è ÿÿÿÿH‰œ$ð Ç„$œ H‰œ$ø Ç„$ H‰œ$ Ç„$¤ H‰œ$ Ç„$¨ H‰œ$ HÇ„$ ÿÿÿÿH‰œ$ Ç„$¬ HÇ„$( ÿÿÿÿH‰œ$0 Ç„$° HÇ„$8 ÿÿÿÿÇ„$´ HÇ„$@ ÿÿÿÿÇ„$¸ Ç„$¼ )„$H PH�„$( PH�„$ PH�„$ PH�„$ PH�„$ PH�„$ P1ÀL�Œ$ L�„$ ès•ÿÿHƒÄ@‰Â1À…Ò„Ã fo[» fo#» H�”$À Hƒì¹ ¾ ¿ fo À½ )„$h fo%» fo(¼ A¸ )”$8 )œ$H )¤$X „$v L�¤$8 ATL‹Œ$Ø è›A Y^I‰ÇH…À„E foåº L‹hH�”$Ð HƒìA¸ ¹ ¾ fo-mº )„$¸ fo5 ½ ¿ fo=pº fo˜» )¬$ˆ )´$˜ )¼$¨ „$Æ L�¤$ˆ ATL‹Œ$è èA I‰ÆXZM…ö„Ë I‹FH‹´$ð L�¤$” H�Àm L‰çH‰$蜜ÿÿ‰„$ˆ ‹„$ˆ …À…¶ L9´$Ø t I‹…ÀxHƒèI‰„X „ L9¼$È tI‹…ÀxHƒèI‰„" f�H‹„$¸ H‹„$¸ H�ÄØ []A\A]A^A_Ãf D è³�ÿÿH…ÀuÎH‹=W‘ L‰æèO“ÿÿë½ D è“�ÿÿH…ÀuŽH‹=7‘ L‰æè/“ÿÿézÿÿÿf. „ H�„$˜ H‹´$ø H�m H‰ÇH‰D$講ÿÿ‰„$ˆ ‹„$ˆ …À„ÿÿÿH�„$œ H‹´$ H�m H‰ÇH‰D$èr›ÿÿ‰„$ˆ ‹„$ˆ …À„ÖþÿÿH�„$ H‹´$ H� m H‰ÇH‰D$è8›ÿÿ‰„$ˆ ‹„$ˆ …À„œþÿÿA¸ ¹ ¾ fo
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J¸ fo‚º H�”$ Hƒì¿ )Œ$H fo
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z· H‰D$P)Œ$¸ „$Õ H�„$˜ H‰D$8PL‹Œ$8 è> H‰D$8AXAYH…À„ù H‹D$(‹¼$” ‹´$˜ H‹Œ$À H‹@H‹”$Ð A‰øD¯Æfo
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i¹ ¯ÑDÀ)„$ fo¸ )øA¸ ¿ )Œ$ð )ð¹ ¾ fo
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Š¶ Є$ H�”$à HƒìH˜)Œ$ H‰„$è H�„$è H‰D$HPL‹Œ$ø è= H‰D$@^_H…À„Ñ ‹„$Œ ‹”$� +„$” +”$˜ ƒèƒê¯ÂH˜H9„$à „ç H‹=ë� H�5L^ èß�ÿÿH‹|$0H9¼$è tè‹–ÿÿH‹|$(H9¼$( tH‹…Àx
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HƒèH‰„š H‹|$ H9¼$ „¿ûÿÿH‹…Àˆ´ûÿÿHƒèH‰…§ûÿÿè(�ÿÿé�ûÿÿ L‰ÿè�ÿÿéÓûÿÿ L‰÷è�ÿÿé£ûÿÿ螌ÿÿH…À…oûÿÿH‹t$(H‹=9� è4�ÿÿéYûÿÿèzŒÿÿH…À…yÿÿÿH‹t$0H‹=� è�ÿÿécÿÿÿH‹D$0¹G I‰Ùó~Œ$ ó~„$ H�¼$P H�”$@ A¸L f~Œ$¨ H‹@H�5Ši f~„$¤ fbÁfïÉó¤ffÈH‰D$h¹ ¾ ¿ fbÁ)„$@ ASH�„$X H‰D$XPèV; H‰D$PZYH…À„4 H‹D$@‹¼$” I‰Ù‹Œ$¤ ‹´$¨ H‹@�W‹¼$˜ ¯ÑñH‰D$`‹„$Œ ¯„$� ‰Œ$° ¹I Ð�WH�¼$ ¯ÖH�5i ó¤¹ ¾ ¿ ÐH�”$0 ‰„$¬ H˜H‰„$0 APA¸ H�„$¨ H‰D$`Pè˜: H‰D$`AYAZH…À„í H‹D$PH�¼$ð I‰ÙH�5ïh ¹J H�”$8 A¸ H‹@ó¤¾ ¿ H‰D$XHc„$° H‰„$8 Q¹ H�„$ø H‰D$xPè : ^_H‰ÃH…À„S H‹PH‰T$xè"‹ÿÿH�Œ$� M‰áL‰ïH�´$Œ H‰D$pRH�„$¼ PH�„$À PH‹”$� RH�„$Ì Pÿ´$€ ÿ´$� H�„$à Pÿt$xH�„$ì Pÿ´$˜ ÿt$pÿt$pÿt$pL‹„$Ø H‹T$pÿÕH‹¼$à HƒÄpèKŠÿÿèÖ‰ÿÿH…Àt 1À‰„$ˆ ‹„$ˆ …ÀuiH‰ßè%“ÿÿH‹|$Pè“ÿÿéwüÿÿ衉ÿÿH…À…}üÿÿH‹t$@H‹=<Š è7Œÿÿégüÿÿè}‰ÿÿH…À…EüÿÿH‹t$PH‹=Š èŒÿÿé/üÿÿ蹋ÿÿé\üÿÿ‹”$´ H‹t$@H�=Ê« 1À芌ÿÿH‰„$¸ épÿÿÿè(‰ÿÿH…À…jÿÿÿH‹t$pH‹=É 辋ÿÿéTÿÿÿè‰ÿÿH…À…ÌûÿÿH‹t$XH‹=Ÿ‰ èš‹ÿÿé¶ûÿÿ D AWH‰÷H‰ÖH�1g AVAUATI‰ÌH�
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‘^ USH�ì H‹ é H�„$¬ HÇ„$À Ç„$� Ç„$Œ Ç„$” HÇ„$È ÿÿÿÿH‰œ$Ð HÇ„$Ø ÿÿÿÿH‰œ$à HÇ„$è ÿÿÿÿH‰œ$ð HÇ„$ø ÿÿÿÿH‰œ$ HÇ„$ Ç„$˜ Ç„$œ HÇ„$ H‰œ$ Ç„$ HÇ„$ ÿÿÿÿÇ„$¤ H‰œ$( Ç„$¨
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‹„$„ …Àt%Hc„$Œ H9„$ð tlH‹=ê H�5ËX èÞ�ÿÿH‹|$H9¼$ø „|þÿÿH‹…ÀˆqþÿÿHƒèH‰…dþÿÿè^�ÿÿéZþÿÿèô~ÿÿH…À…küÿÿH‹t$(H‹=� èŠ�ÿÿéUüÿÿH‹Œ$ H‹„$( ‰Œ$� ‰„$” ƒø�Î ‰ÁH�¥] H�5Ÿ� 1ÀH�œ$� H‰ßè ÿÿH‹=5 H‰Þè-�ÿÿéJÿÿÿès~ÿÿH…À…ËýÿÿH‹t$0H‹= è �ÿÿéµýÿÿH‹D$L‰T$@‹PH‹p H�„$� H‰ÇH‰D$0èΈÿÿL‹T$@…À„- H‹T$(H‰l$@L‰T$HH‰ÕëH‹Ö¥ HƒÅH‰EøH‹|$0è4…ÿÿH…ÀuâH‹l$@L‹T$Hé‚þÿÿº ‰Œ$˜ H�¼$` H�5í\ )ÂL‰T$HA¸ I‰Ù‰„$ )ʯÁ¹M ó¤¿ ¹ ��H�”$8 H˜H‰„$8 V¾ H�„$h H‰D$HPèú, H…ÀH‰D$@_AXL‹T$H„< H‹D$0‹Œ$Œ L‰T$PI‰ÙH‹@H‰D$X‹„$� �Pù‹„$” ‰ÖkÒ
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ƒè¯ðDkÀ4‰÷A�”¹ )ÇDkƯøkÀDÂDkÆ�ú�ÊñH�5c\ B�D 0‰”$¨ HcÒA¸ �¸‰Œ$° H�¼$° ¹ 󥉄$¬ ¹ ¾ H‰”$H H�”$H ¿ ASH�„$¸ H‰D$PPè, H…ÀH‰D$PZYL‹T$P„1 H‹D$@L‰T$hH�¼$ H�”$P H�5\ ¹ I‰ÙH‹@ó¥¹ ¾ ¿ H‰D$`Hc„$¬ H‰„$P APA¸ H�„$ H‰D$XPè�+ H…ÀH‰D$XAYAZL‹T$h„˜ H‹D$HH�¼$� ¹ H�5ç[ L‰T$pI‰ÙH�”$X A¸ H‹@ó¥¾ ¿ H‰D$hHc„$° H‰„$X Q¹ H�„$˜ H‰D$XPè + ^_H…ÀL‹T$pH‰Ã„ë H‹PL‰T$xH‰T$pè|ÿÿH�´$Œ H�¼$ˆ H‰D$PRH�„$¼ PH�„$À PH‹”$ˆ RL‰êH�„$Ì Pÿ´$� H�„$Ø Pÿ´$˜ H�„$€ Pÿ´$ ÿt$`H�„$ø Pÿt$`H�„$ PH�„$x PH�„$ PH�„$ PH�„$ˆ PL‹Œ$¸ L‹„$È H‹Œ$° AÿÔH‹¼$à H�Ä� èôzÿÿèzÿÿL‹T$xH…Àt 1À‰„$„ ‹„$„ …À…1 H‰ßèŃÿÿH‹|$H軃ÿÿH‹|$@豃ÿÿéûÿÿè7zÿÿH…À… ûÿÿH‹t$HH‹=Òz èÍ|ÿÿéêúÿÿèzÿÿH…À…ÜúÿÿH‹t$@H‹=®z è©|ÿÿéÆúÿÿH�¼$` H�”$ L‰T$0H�´$° è2{ÿÿH‹¼$` L‹T$0H…ÿtgH�5S L‰T$0è_|ÿÿH‹”$ H‹´$° H‹¼$` è"ƒÿÿE1ÉL‹T$0D‰Œ$„ é úÿÿèxyÿÿH…À…ÿÿÿH‹t$PH‹=z è|ÿÿéÿÿÿH‹=z ë�èKyÿÿH…À…÷þÿÿH‹t$PH‹=æy èá{ÿÿéáþÿÿH‹L$0L‰ÒL‰ö¸ D‹„$´ H�=(˜ ò„$@ èO|ÿÿH‰„$¸ é•þÿÿf�AWH‰÷H‰ÖH�˜ AVAUATUSH‰ËH�
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HƒèH‰E tHƒÄH‰Ø[]A\A]Ã�H‰ïèØVüÿHƒÄH‰Ø[]A\A]ÃH�5Cn H�=L… èTüÿH�5ðm H�=9… èôSüÿH�5em H�=&… èáSüÿH�5’m H�=… èÎSüÿff. „ SH‰ûè—UüÿH…Àt-H‰ÞH‰ÇèVüÿH‰ÃH…ÀtH‰ÇèSüÿH‰ÃèßSüÿH…ÀuH‰Ø[ÃH�5îm H�=—„ èrSüÿH�5n H�=„„ è_Süÿff. „ @ UH‰ýH�=ER SHƒìèûRüÿH…Àt~H‰ÃèÞVüÿH‰C H…Àte‹EH‰kH�=‡z ÇC H‹u ƒøÿt>H�=|z …Àu,èçRüÿH‹{ H�5æw H‰ÂèÔQüÿHƒÄH‰Ø[]Ãf. „ H�=Oz 1ÀëÉ D H‰ßèxUüÿ1ÛHƒÄH‰Ø[]Ãff. „ �AWAVAUATUSH‰ûHƒìH…ötÿÖH�=�Q è<RüÿI‰ÄH…À„† èVüÿI‰D$ H…À„] AÇD$ Hƒ; „J H�“p ¸ ff. „ ff. „ „ H‹
|
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H‰ÆH�Âp HƒÀH…ÉuêA‰t$‰ð1íE1íI‰\$éÍ @ Hƒ¿X „¦ D‹¿P H‹œR HcŸT D‰ÿÿ�h I‰ÆAƒÿ„ç H…À„® I‹D$L‹jR E1ÀL‰öHèI‹z‹PL‹ˆX H�Hj h Aÿ’ð H‰ÃXZH…Û„ I‹D$I‹|$ H‰ÚH‹4(èEPüÿH‹…Àx
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HƒèH‰„¹ A‹D$AƒÅH�Åp A9Å}EI‹\$H�<+ƒÿ…)ÿÿÿèÄýÿÿH‰ÃH…Àu¡ff. „ �I‹$…ÀxHƒèI‰$„„ E1äHƒÄL‰à[]A\A]A^A_à D H‰ÇH‹ŽQ ÿ�ø I‰ÇM…ötI‹…Àx HƒèI‰t8M…ÿt£ƒ=\Q ~"I‰_(M‰þéàþÿÿf D H‰ßè0Süÿé:ÿÿÿ A‰_ ëÜf�L‰÷èSüÿë¾L‰çèSüÿéoÿÿÿf „ I‹…ÀˆEÿÿÿHƒèI‰…8ÿÿÿL‰÷èàRüÿé+ÿÿÿff. „ AWA‰÷AVA‰ÎAUM‰ÍATE‰ÄUSH‰ÓH�ìH ‰<$…öˆu H‹¶P ‹<$ÿ�h ƒ<$H‰Å„È H…À„ ƒ=ˆP � D‹x AöÄ… L;-5Þ D‰â”Àƒât„À…è E„äy„À…Û H‹NP I‹}H‹pH9þ„Í ‰T$èÜPüÿ‹T$…À…¸ A÷Ä …W 1ÀAƒä@H‰îL‰ï”ÀE1É1É1ÒD�€ H‹÷O ÿ�( I‰ÀH…À„} ƒ<$„Û ƒ=ÌO H‹@8Ž H‹h(IcÇH9Å„º foÚ~ H¸) array )D$fos )D$ H‰D$.é\ @ D‹x(AöÄ„þþÿÿIcÖ1ÀE…öéƒ HƒÀH9„s Hƒ<à yìfo4| L�,ÓL�t$L�%v )D$fo7~ )D$ fo:~ )D$0foý~ )D$@fo )D$Pfo D$\ff. „ L‰÷HƒÃè„NüÿH‹SøL‰æI�<1ÀèÒNüÿL9ëuÝL‰÷èeNüÿ¿) fA‰<H‹Ü L‰öH‹8èÙPüÿH‹E …ÀxHƒèH‰E „{ E1ÀH�ÄH L‰À[]A\A]A^A_à …Ò„° ‹ZN IcÏAöE@„6 I‹E8ƒúŽ÷ H9H(Œ« H‹Œ$€ H‰ÚD‰öL‰ïèêÿÿ…À…· Aƒät
|
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A‹E ƒÀtA‰E H‹E …ÀxHƒèH‰E „ M‰èéfÿÿÿf D D‰àL‹ ÞM E1ÀH‰ÙÁèH‰îE1ÉD‰òƒàI‹{j ƒðPAÿ“ð Y^I‰ÀH…À„B ƒ=›M H‹P8Ž) IcßH9Z(…´ Aƒä…úþÿÿH‹{M A‹pL‰$I‹x ÿ�ð L‹$1öH¯ÃI‹xH‰Âè«KüÿL‹$éÂþÿÿf�L‰ÏèØçÿÿA‰Ç…À‰xüÿÿHƒ¼$€ L�t$tH‹´$€ L‰÷èÍNüÿL‰÷èµLüÿI‹UH�5"g I�<1ÀH‹RèûLüÿH‹LÚ L‰öH‹8èOüÿéQþÿÿ @ H‰ÇH‹ÎL ÿ�ø H…ít+H‹U …Òx#HƒêH‰U uH‰ïH‰D$èŒNüÿH‹D$ € H…À„þÿÿƒ=€L Žº McÇH‰ÅL‰@(éíûÿÿ IcßD9z „×þÿÿfoCy )D$foV{ )D$ foY{ )D$0ÇD$?ray Hcj H�\$L‰$H‰ßèÇKüÿH‰éD‰úH�5bf H�<1ÀèLüÿH‹XÙ H‰ÞH‹8è-NüÿL‹$I‹ …Àˆ[ýÿÿHƒèI‰ …NýÿÿL‰Çè¹MüÿéAýÿÿ @ D‰x H‰Åé6ûÿÿ @ H‹Œ$€ H‰ÚD‰öL‰ïèŠçÿÿ…À…2 AöÄ … ƒ=�K I‹]8ŽX H‹C(McÇI9À…ç ‹C …ÀŽª ƒø
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�Q ‹$ƒèƒø ‡Ä I‹EA÷Ä …› A÷Ä …b ¹ A÷Ä …� D‰âA‹E@ƒâ@A÷Ä „ø …Ò‰Â÷Ò„V �â „Ž AöÄ„e L�t$H�5'f ¹) L‰÷ó¤÷Щ …‚ €{>„x ƒ=§J Žý H‹K(I9ÈH‰L$t&L‰÷è;JüÿH‹L$D‰úH�5$e I�<1Àè�JüÿI‹]8‹C …ÀŽ ƒø
|
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�Ð D‹<$AƒïAƒÿ v"L‰÷èóIüÿ¾M¾SH�5e I�<1Àè9JüÿI‹EA÷Ä …} A÷Ä …Q A�ä „Sûÿÿ¨„Kûÿÿ» L‰÷è™Iüÿ‰ÚH�5´p I�<1ÀèåIüÿé%ûÿÿfo¸v )D$foËx )D$ foÎx )D$0ÇD$?ray H‹j(épýÿÿ¹ 1ÒH÷ñH…Ò„qþÿÿ D AöÄ…ë D‰àL‹tI E1ÀE1ÉÁèA‹UI‹M H‰îƒàI‹zj ƒðPAÿ’ð I‰ÀXZM…À„Ö H‹7I L‰$L‰ÇL‰îÿ�� L‹$…À…A A÷Ä „†úÿÿI‹EI‹PI‰UA‹PI‰@A‹EA‰UI‹P A‰@I‹E I‰U I‹P(I‰@ I‹E(I‰U(I‹P0I‰@(I‹E0I‰U0I‹P8I‰@0I‹E8I‰U8A‹P@I‰@8A‹E@A‰U@A‰@@I‹ …Àx
|
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HƒèI‰ „� Aƒä„ŠúÿÿA‹E ƒÀ„}úÿÿA‰E étúÿÿf�H‹E …À‰ÃùÿÿéÌùÿÿ € D9x � úÿÿfofw )D$foiw )D$ folw D$)HcX é¯ f D H‰ïèðIüÿéxùÿÿ L‰ÇH‰ÚD‰öL‰$H‹Œ$€ èÎãÿÿL‹$…À„RùÿÿI‹ …À‰éûÿÿé?ùÿÿD9x tÄfoäv H¹) array )D$fo}w )D$ H‰L$.Hch ébûÿÿfo²v )D$foµv )D$ fo¸v D$)H‹X(L�t$H9Ë�¦øÿÿL‰÷èùFüÿH‰ÙD‰úH�5´a I�<1ÀèAGüÿé�øÿÿH‰ïèIüÿé1ùÿÿHcC é£ûÿÿfo>v ÆD$X H¸e) arrayH‰D$0I‹E8)D$fo)v )D$ fo<v D$8fo?v D$HƒúŽªþÿÿéYÿÿÿI‹EH�5©a H‹PH‹&Ô H‹81ÀèüEüÿH‹E …À‰ÿ÷ÿÿéøÿÿA‹E@I‹]8L�t$McÇfo£u )D$foæu )D$ foéu D$)AöÄ@……ûÿÿ÷Щ u
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€{>…‰ûÿÿL‰÷L‰D$èÚEüÿfoâu L‹D$Lð foßu Æ@ @éTûÿÿƒø
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~.ƒøt)ƒøŽ ƒèƒø‡cüÿÿ‹$ƒèƒø‡Tüÿÿé‹úÿÿ‹ $�Aõƒø†|úÿÿƒù…7üÿÿénúÿÿ $„eúÿÿé$üÿÿHcK éþúÿÿ» ¨…�ûÿÿéÞöÿÿƒø
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~1ƒøt,ƒøŽ ƒèƒø‡ ûÿÿD‹<$AƒïAƒÿ‡
|
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ûÿÿé*ûÿÿ‹ $�Aõƒø†ûÿÿƒù…ðúÿÿé
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ûÿÿL‰÷L‰D$èÙDüÿfoÁt L‹D$Lð fo¾t @ éWúÿÿ÷Ð…ÒtW© …~ûÿÿ€{>„tûÿÿéÎöÿÿL‰ÇèÍFüÿéVüÿÿ‹$ƒèƒø†…ùÿÿéDûÿÿ¹ é'ûÿÿ¨„öÿÿ» é·úÿÿ© …'ûÿÿë§�â tYAöÄ„ûÿÿL�t$H�5Õ_ ¹) L‰÷ó¤é$þÿÿD‹<$AƒïAƒÿ‡úÿÿé.úÿÿ€{>…6öÿÿécùÿÿ $…ôùÿÿéúÿÿ€{>…öÿÿë›ff. „ AWAVAUI‰ýATUH‰õSH�ìx D‹gH‰T$E…äŽ H‹GE1öH‰D$I‰Çëf D AƒÆI�Çp E9æ„ì I‹7H‰ïèQEüÿ‰Ã…ÀuÛIcÖL‹d$Hiêp IìA‹L$ƒùÿ„| M‹„$` M…À„à H‹D$H;FÑ L‰%¿C „! …ÉŽi ‰ÊL�t$0¾ÿ ‰L$HÁâL‰÷èAüÿ‹L$E‹¤$P H‹BC ‰L$D‰çÿ�h ƒ=&C ‹L$H‰Ç�i ‹p H‹…Àx
|
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HƒèH‰„· HƒìD‰çA¸ L‰òj L‹L$èòÿÿY^I‰ÄH…À„ƒ I‹EH�L$,I‹t$ H�óëÿÿHèH�xÿ�` M‹EIèA‹HHcÑI�xL‰öHÁâèXEüÿI‹}HïHƒ¿X „ H‹„B HƒÇA‹t$ÿ�ð HƒøÿuH‹hB A‹t$I‹|$ ÿ�ð H…Àˆu ƒ=@B I‹T$8Ž¥ H‹R(I‹MH¯ÐI‹t$H‹¼)X è×DüÿH‹D$I9ÄtI‹$…ÀxHƒèI‰$„Æ H�Äx ‰Ø[]A\A]A^A_à I‹} H…ÿt/Hƒ|$ tOH‹T$H�Äx H‰î[]A\A]A^A_éá?üÿ�‹p(é’þÿÿè“DüÿI‰E H‰ÇH…ÀuÀé= f�HcR éVÿÿÿ € H‰îèHCüÿ‰Ã…À‰wÿÿÿH‹?Ï H�5è\ H‹8è˜Cüÿé\ÿÿÿ …ÉŽl ‰ÊL�t$01öL‰D$HÁâL‰÷èŽ?üÿL‹D$H�L$,I�|$L‰öH�EêÿÿAÿÐM‹EIèA‹H…É~%‰Ê¾ÿ L‰÷L‰D$HÁâ‰L$èG?üÿL‹D$‹L$E1äé+þÿÿHƒ¿` ÛéÐþÿÿH‹È@ M�t$‰L$E‹¤$P D‰çÿ�h ƒ=Ÿ@ ‹L$H‰Çr‹p H‹…Àx
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HƒèH‰„‰ HƒìL‰òD‰çA¸ j L‹L$èƒïÿÿI‰ÄXZM…ä…½ýÿÿ»ÿÿÿÿéTþÿÿ‰t$‰L$è.Büÿ‹t$‹L$é/ýÿÿL‰çèBüÿé-þÿÿ‹p(ëŒH‹ðÍ H�5þf H‹8èIBüÿë² € L�t$0éüÿÿ‰t$‰L$èÙAüÿ‹t$‹L$é]ÿÿÿL�t$0é©þÿÿH‹D$I9Ä„oÿÿÿI‹$…ÀˆcÿÿÿHƒèI‰$…UÿÿÿL‰çè’AüÿéHÿÿÿff. „ f�AVM‰ÆAUA‰ÍATA‰ÔUH‰õS‰ûHƒìH‹w? ÿ�h ƒ=b? H‰Ç~=‹p(H‹…Àx HƒèH‰t2HƒìM‰ñE‰èD‰áj H‰ê‰ßèQîÿÿHƒÄ []A\A]A^à @ ‹p ëÁ ‰t$ èÿ@üÿ‹t$ ë¿f „ H‹? H‰øH‰÷H‰ÆH‹’� ÿâ € AVAUI‰õATUSH‰ûH�ì0 H‹H‹‡¨ © …µ % I‰Ä…§ H‹¨> H‹pPH9þ„ã è>?üÿH‹{…À…Ò H‹ƒ> H‹pH9þ„® è?üÿH‹{…À…µ H‹^> H‹pH9þ„Ù èô>üÿ…À…Ì H‰ßèt?üÿH‹SL‹b…À„¤ H‰ßH‰åè¹>üÿL‰áH�5e H‰ç‰Â1Àè>üÿë �H‹O‹SH�5üd 1ÀH‰çH‰åèõ=üÿH‰îL‰ïèš?üÿH�Ä0 ¸ []A\A]A^à D ‹C…ÀuIf „ ƒ=©= L‹GH‹C8 HcH ¾PH�5 d H‰ç1ÀH‰åè“=üÿëœ�H‹H(ëßf. „ ‹s¹( H‰åL�5-d f‰ $…ö~gH‰ïèþ<üÿM…äu/H‹S H�| L‰ö1ÀH‹èC=üÿƒ{~>A¼ H‰ïèÏ<üÿM…ätѺ H�|L‰öf‰T H‹S 1ÀJ‹âIƒÄè=üÿD9c™H‹Cƒ=ä< H‹[8L‹`JLcs H‰ïè~<üÿ¾SM‰àL‰ñH�| H�5Øc 1ÀèÁ<üÿéÇþÿÿ @ D‹CE…À…>þÿÿéæþÿÿf D L‹s(ë´f. „ L‰âH�5¡c H‰ç1ÀH‰åèy<üÿéþÿÿ @ HƒìXH‰t$(H�D$`HcT$(H‰D$H�D$ ‹wÇD$ H‰D$ƒúÿtNHcÎH…Ò~ H9ÊH‰ÐH‹W ƒèH˜H‹ÂHƒÄXà @ H‹áÉ H�5ªW H‹81Àè`>üÿ1ÀHƒÄXÃf „ H‹á; H‹ ÿ�ð HƒÄXÃf. „ HƒìH‰ò1öè‚;üÿH…Àt
|
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HƒÄà „ H‰D$è¶=üÿH‹D$HƒÄÃff. „ �Hƒì1öèE>üÿH…ÀtHƒÄà H‰D$è~=üÿH‹D$HƒÄà @ H‹ÁÈ H9G”À¶Àà ó úHƒìHƒÄÃ
|
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Functions:
|
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|
|
ier = fpchec(x,t,k)
|
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|
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y,ier = splev(t,c,k,x,e=0)
|
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y,ier = splder(t,c,k,x,nu=1,e=0)
|
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|
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splint,wrk = splint(t,c,k,a,b)
|
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|
|
zero,m,ier = sproot(t,c,mest=3*(n-7))
|
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|
|
d,ier = spalde(t,c,k1,x)
|
|||
|
|
n,c,fp,ier = curfit(iopt,x,y,w,t,wrk,iwrk,xb=x[0],xe=x[m-1],k=3,s=0.0)
|
|||
|
|
n,c,fp,ier = percur(iopt,x,y,w,t,wrk,iwrk,k=3,s=0.0)
|
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|
|
n,c,fp,ier = parcur(iopt,ipar,idim,u,x,w,ub,ue,t,wrk,iwrk,k=3.0,s=0.0)
|
|||
|
|
x,y,w,xb,xe,k,s,n,t,c,fp,fpint,nrdata,ier = fpcurf0(x,y,k,w=1.0,xb=x[0],xe=x[m-1],s=m,nest=(s==0.0?m+k+1:MAX(m/2,2*k1)))
|
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|
|
x,y,w,xb,xe,k,s,n,t,c,fp,fpint,nrdata,ier = fpcurf1(x,y,w,xb,xe,k,s,n,t,c,fp,fpint,nrdata,ier,overwrite_x=1,overwrite_y=1,overwrite_w=1,overwrite_t=1,overwrite_c=1,overwrite_fpint=1,overwrite_nrdata=1)
|
|||
|
|
x,y,w,xb,xe,k,s,n,t,c,fp,fpint,nrdata,ier = fpcurfm1(x,y,k,t,w=1.0,xb=x[0],xe=x[m-1],overwrite_t=1)
|
|||
|
|
z,ier = bispev(tx,ty,c,kx,ky,x,y)
|
|||
|
|
z,ier = parder(tx,ty,c,kx,ky,nux,nuy,x,y)
|
|||
|
|
newc,ier = pardtc(tx,ty,c,kx,ky,nux,nuy)
|
|||
|
|
z,ier = bispeu(tx,ty,c,kx,ky,x,y)
|
|||
|
|
z,ier = pardeu(tx,ty,c,kx,ky,nux,nuy,x,y)
|
|||
|
|
nx,tx,ny,ty,c,fp,wrk1,ier = surfit_smth(x,y,z,w=1.0,xb=dmin(x,m),xe=dmax(x,m),yb=dmin(y,m),ye=dmax(y,m),kx=3,ky=3,s=m,nxest=imax(kx+1+sqrt(m/2),2*(kx+1)),nyest=imax(ky+1+sqrt(m/2),2*(ky+1)),eps=1e-16,lwrk2=calc_surfit_lwrk2(m,kx,ky,nxest,nyest))
|
|||
|
|
tx,ty,c,fp,ier = surfit_lsq(x,y,z,nx,tx,ny,ty,w=1.0,xb=calc_b(x,m,tx,nx),xe=calc_e(x,m,tx,nx),yb=calc_b(y,m,ty,ny),ye=calc_e(y,m,ty,ny),kx=3,ky=3,eps=1e-16,lwrk2=calc_surfit_lwrk2(m,kx,ky,nxest,nyest),overwrite_tx=1,overwrite_ty=1)
|
|||
|
|
nt,tt,np,tp,c,fp,ier = spherfit_smth(teta,phi,r,w=1.0,s=m,eps=1e-16)
|
|||
|
|
tt,tp,c,fp,ier = spherfit_lsq(teta,phi,r,tt,tp,w=1.0,eps=1e-16,overwrite_tt=1,overwrite_tp=1)
|
|||
|
|
nx,tx,ny,ty,c,fp,ier = regrid_smth(x,y,z,xb=dmin(x,mx),xe=dmax(x,mx),yb=dmin(y,my),ye=dmax(y,my),kx=3,ky=3,s=0.0,maxit=20)
|
|||
|
|
nu,tu,nv,tv,c,fp,ier = regrid_smth_spher(iopt,ider,u,v,r,r0=,r1=,s=0.0)
|
|||
|
|
dblint = dblint(tx,ty,c,kx,ky,xb,xe,yb,ye)
|
|||
|
|
COMMON blocks:
|
|||
|
|
/types/ intvar
|
|||
|
|
. ../scipy/interpolate/fitpack/surfit.f this fortran object is not callable f2py:fortranobject.c:get_elsize %d-th dimension must be fixed to %ld but got %ld
|
|||
|
|
%d-th dimension must be %ld but got 0 (not defined).
|
|||
|
|
unexpected array size: new_size=%ld, got array with arr_size=%ld (maybe too many free indices)
|
|||
|
|
-- %d-th dimension must be fixed to %ld but got %ld unexpected array size: new_size=%ld, got array with arr_size=%ld
|
|||
|
|
too many axes: %d (effrank=%d), expected rank=%d
|
|||
|
|
-- %d-th dimension must be fixed to %ld but got %ld (real index=%d)
|
|||
|
|
unexpected array size: size=%ld, arr_size=%ld, rank=%d, effrank=%d, arr.nd=%d, dims=[ fortranobject.c: fortran_doc: len(p)=%zd>%zd=size: too long docstring required, increase size
|
|||
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F2PySwapThreadLocalCallbackPtr: PyThreadState_GetDict failed F2PySwapThreadLocalCallbackPtr: PyLong_AsVoidPtr failed F2PySwapThreadLocalCallbackPtr: PyLong_FromVoidPtr failed F2PySwapThreadLocalCallbackPtr: PyDict_SetItemString failed F2PyGetThreadLocalCallbackPtr: PyThreadState_GetDict failed F2PyGetThreadLocalCallbackPtr: PyLong_AsVoidPtr failed -- failed to determine element size from %s -- expected elsize=%d got %ld -- expected at least elsize=%d but got %ld -- expected elsize=%d but got %ld -- input '%c' not compatible to '%c' failed to initialize intent(inout|inplace|cache) array, input '%s' object is not an array failed to initialize intent(inout) array delete non-existing fortran attribute f2py_size: 2nd argument value=%ld fails to satisfy 1<=value<=%ld. Result will be 0.
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real OOO|:_dfitpack.fpchec OO|O:_dfitpack.sproot (n>=8) failed for hidden n %s: sproot:n=%d Nii OOOO|O:_dfitpack.splev %s: splev:e=%d OOOOOOO|:_dfitpack.pardtc %s: pardtc:kx=%d %s: pardtc:ky=%d %s: pardtc:nux=%d %s: pardtc:nuy=%d OOOO|:_dfitpack.spalde OOOOOOO|:_dfitpack.bispeu OOOO|OO:_dfitpack.splder %s: splder:e=%d %s: splder:nu=%d OOOOOOO|:_dfitpack.bispev OOOOO|:_dfitpack.splint dN OOOOOOOOO|:_dfitpack.pardeu %s: spherfit_smth:eps=%g (m>=2) failed for hidden m %s: spherfit_smth:m=%d %s: spherfit_smth:s=%g %s: spherfit_smth:ntest=%d %s: spherfit_smth:npest=%d iNiNNdi OOOOOOOOO|:_dfitpack.parder %s: spherfit_lsq:eps=%g %s: spherfit_lsq:m=%d %s: spherfit_lsq:npest=%d NNNdi OOOOOOO|OO:_dfitpack.percur %s: percur:k=%d %s: percur:s=%g (m>k) failed for hidden m %s: percur:m=%d iNdi OOOOOOO|OOOO:_dfitpack.curfit %s: curfit:k=%d %s: curfit:s=%g %s: curfit:m=%d %s: curfit:xb=%g %s: curfit:xe=%g %s: regrid_smth_spher:s=%g %s: surfit_lsq:kx=%d %s: surfit_lsq:ky=%d %s: surfit_lsq:eps=%g %s: surfit_lsq:m=%d %s: surfit_lsq:nx=%d %s: surfit_lsq:ny=%d %s: surfit_smth:kx=%d %s: surfit_smth:ky=%d %s: surfit_smth:eps=%g %s: surfit_smth:m=%d %s: surfit_smth:s=%g %s: surfit_smth:nxest=%d %s: surfit_smth:nyest=%d iNiNNdNi %s: regrid_smth:kx=%d %s: regrid_smth:ky=%d %s: regrid_smth:s=%g (mx>kx) failed for hidden mx %s: regrid_smth:mx=%d (my>ky) failed for hidden my %s: regrid_smth:my=%d %s: regrid_smth:nxest=%d %s: regrid_smth:nyest=%d OOOO|OOOi:_dfitpack.fpcurfm1 %s: fpcurfm1:k=%d %s: fpcurfm1:m=%d %s: fpcurfm1:xb=%g %s: fpcurfm1:xe=%g NNNddidiNNdNNi OOO|OOOOO:_dfitpack.fpcurf0 %s: fpcurf0:k=%d %s: fpcurf0:m=%d %s: fpcurf0:xb=%g %s: fpcurf0:xe=%g %s: fpcurf0:s=%g %s: fpcurf0:nest=%d OOOOOOOOO|:_dfitpack.dblint %s: parcur:iopt=%d %s: parcur:ipar=%d %s: parcur:idim=%d %s: parcur:k=%d %s: parcur:s=%g %s: parcur:m=%d %s: parcur:mx=%d %s: parcur:nc=%d %s: fpcurf1:k=%d %s: fpcurf1:s=%g %s: fpcurf1:m=%d numpy._core._multiarray_umath numpy.core._multiarray_umath _ARRAY_API _ARRAY_API is NULL pointer 2.4.2 __version__ __doc__ __f2py_numpy_version__ _dfitpack.error __dfitpack_error _cpointer __name__ types nu mest k1 iopt iwrk xb xe ipar idim ub ue nest fp ier overwrite_x overwrite_y overwrite_w overwrite_t overwrite_c overwrite_fpint overwrite_nrdata kx ky nux nuy z yb ye nxest nyest eps lwrk2 nx ny overwrite_tx overwrite_ty teta phi overwrite_tt overwrite_tp maxit ider r0 r1 _dfitpack parcur fpcurf1 surfit_smth surfit_lsq spherfit_smth spherfit_lsq regrid_smth regrid_smth_spher intvar iopt,kx,ky,m= nxest,nyest,nmax= lwrk1,lwrk2,kwrk= xb,xe,yb,ye= eps,s tx= ty= no function to call array(%ld ,%ld %ld ], arr.dims=[ ]
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__dict__ %s - no docs available %s : '%c'- <fortran %U> <fortran object> Error loading %s
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function %s scalar %s array %s %ld, -- input not %d-aligned over-writing fortran routine %d-%s %c%ld-%s-scalar )-%c%ld-%s %s instance fortran Èë…óÌá Èë…óÌáÿ 𿼉ؗ²Òœ< ð? @ü©ñÒMbP? à?{®Gáz¤?š™™™™™¹?ÍÌÌÌÌÌì? àMbP?-DTû! @-DTû! À-DTû!@ @€ ˆÃ@ @VUUUUUÕ?es-8RÁð? @áz¤? ™™¹? ÀÌÌì?-DTû!À×EëEƒ°?Ò!3|Ù@ $@ _dfitpack._dfitpack.fpchec: failed to create array from the 1st st argument `x` ay from the 2nd nd argument `t` ack.sproot: failst argument `t` nd argument `c` ay from the hidde hidden `zero` ack.splev: failed to create array from the 1st ay from the 4th ath argument `x` y from the 2nd ay from the hiddeack.pardtc: failt argument `tx` d argument `ty` ay from the 3rd rd argument `c` ack.spalde: failack.bispeu: failay from the 6th ay from the 7th th argument `y` he hidden `wrk` ack.splder: failay from the 4th ack.bispev: faile hidden `iwrk` ack.splint: failack.pardeu: failay from the 8th ack.spherfit_smth: failed to create array from the 1st argument he 2nd argument he 3rd argument he 1st keyword `ack.parder: failay from the 9th ack.spherfit_lsq: failed to create array from the 1st argument `e 4th argument `e 5th argument `e 2nd argument `e 3rd argument `e 1st keyword `wack.percur: failnd argument `x` ay from the 5th th argument `t` argument `wrk` rd argument `y` th argument `w` ack.curfit: failack.regrid_smth_spher: failed to create array from the 1st argumargument `iopt` om the 2nd argumargument `ider` om the 3rd argumom the 4th argumom the 5th argumom the hidden `tom the hidden `cack.surfit_lsq: failed to create array from the 1st argument `x`2nd argument `y`3rd argument `z`ack.surfit_smth: failed to create array from the 1st argument `x 2nd argument `y 3rd argument `zack.regrid_smth:ack.fpcurfm1: failed to create array from the 1srray from the 4trray from the 2nnd argument `y` 1st keyword `w` ack.fpcurf0: failed to create array from the 1stray from the 2ndack.dblint: failack.parcur: failth argument `u` ack.fpcurf1: fairay from the 9thÿÿÿÿÿÿÿ € -DTû!ù?-DTû! @, not allocated intent(cache|hide)|optional arrfailed to initialize intent(cachnt(cache) array -- input must be in one segmentlize intent(inount(inout) array -- input not co not contiguous -- input not fortran contiguouslize intent(in) ay-- must have defined dimensionsions but got ( F2PyGetThreadLocalCallbackPtr F2PySwapThreadLocalCallbackPtr ;„ o €Íûÿ ÓûÿÈ PÔûÿÜ €Õûÿð Öûÿ Öûÿ 0Öûÿ, `ØûÿT €Øûÿh �Ùûÿ¬ PÚûÿü °Üûÿ` àßûÿÜ �äûÿ| pëûÿ8 Píûÿˆ ÐíûÿÌ õûÿ” °úûÿ8 `üÿ@
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0A(B BBBG Ý0A(B BBBœ T ÞüÿŒ B�BŽE �B(ŒD0†D8ƒGpl
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B�KŽE �B(ŒA0†A8ƒGÀ$
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8A0A(B BBBA , ” €ìüÿú U†JƒIH£
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8A0A(B BBBA L l! ø ýÿ B�JŽF �B(ŒA0†A8ƒDX;
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8A0A(B BBBF ˆJ�N˜c N¨Q°X¸PÀGÈGÐGØIàGèGðIøI€IˆI�G˜G G¨G°G¸GÀT€ | \# x ýÿÎ B�KŽB �B(ŒA0†A8ƒD°k
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8A0A(B BBBI $) €]ýÿª
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8A0A(B BBBA D Ì* Èvýÿú B�BŽB �B(ŒA0†D8ƒy
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8A0A(B BBBF ݸHÀGÈBÐc°S¸GÀGÈGÐGØGàAèGðGøG€GˆG�G˜G B¨G°B¸GÀGÈGÐGØGàGèGðGøG€X°¸GÀGÈGÐGØGàGèGðGøG€QˆG�G˜A A¨G°B¸QÀGÈGÐGØGàGèGðGøG€°Ï¸GÀGÈGÐGØGàGèGðGøG€GˆG�G˜A A¨G°B¸GÀGÈGÐGØGàGèGðGøG€|° Ì L0 ˆþÿB B�BŽB �B(ŒA0†A8ƒGЇØGàGèGðGøG€nÐvØIàUèIðIøG€hÐg
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8A0A(B BBBA ØIàØBÐ? ØBàMèIðIøG€zÐoØIàLØAÐ ¤ 1 øDþÿg; B�BŽB �B(ŒA0†A8ƒGàÀèGðGøG€GˆG�tà’ èAðYøI€IˆG�ià~
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8A0A(B BBBC ®¸UÀGÈDÐDØGàGèGðGøG€GˆD�D˜G G¨G°G¸GÀAÈGÐGØGàGèGðGøG€ Gˆ G� G˜ G G¨ G° G¸ GÀ BÈ GÐ GØ Gà Gè Gð t°¸GÀGÈDÐDØGàGèGðGøG€GˆD�D˜G G¨G°G¸GÀAÈGÐGØGàGèGðBøG€ Gˆ G� G˜ G G¨ G° G¸ GÀ BÈ GÐ GØ Gà Gè Gð T°D¸]ÀGÈDÐDØGàGèGðGøG€GˆD�D˜G G¨G°G¸GÀAÈGÐGØGàGèGðGøG€ Gˆ G� G˜ G G¨ G° G¸ GÀ BÈ GÐ GØ Gà Gè Gð V°…¸]ÀGÈDÐDØGàGèGðGøG€GˆD�D˜G G¨G°G¸GÀAÈGÐGØGàGèGðGøG€ Gˆ G� G˜ G G¨ G° G¸ GÀ GÈ GÐ GØ Gà Gè Gð i°
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8A0A(B BBBK L t9 ¹þÿ¦ B�JŽE �B(ŒA0†A8ƒG°š
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8A0A(B BBBA d Ä9 Èþÿ‰ B�BŽE �E(ŒD0†A8ƒD�é
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B ` l; *ÿÿé B�KŽB �B(ŒA0†D8ƒG@ˆ
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8H0A(B BBBC \ Ð; ¤*ÿÿA B�BŒA †A(ƒG0s
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8A0A(B BBBE úˆK�XˆA€h < T2ÿÿ B�EŽB �B(ŒA0†A8ƒJðh
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8D0A(B BBBD éøS€EˆB�Mðóàmð = ø7ÿÿ = 8ÿÿ> Aƒ`
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O I 0 @= $8ÿÿ‘ AƒK
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(D ABBA Ü= x9ÿÿa Aƒy
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HEPKHA@‘
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8D0A(B BBBF l ˆ> l<ÿÿ² B�EŽE �E(ŒD0†A8ƒJ€G
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8D0A(B BBBD ˆD�HˆA€_ˆD�KˆA€„ ø> ¼Hÿÿƒ B�BŽB �E(ŒA0†D8ƒG° ¸NÀK¸A°ô
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8C0A(B BBBD ]
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8D0A(B BBBF 5¸NÀN¸A°D €? ÄLÿÿ‡ BŽE�E ŒD(†D0ƒF@pHKPN0A(A BBBE@ È? Mÿÿ @ Ü? Mÿÿ| BŽB�E ŒA(†A0ƒJàø
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|
|
D S „@ Pÿÿ °E pE `Í XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX hÍ 6@ F@ V@ f@ v@ †@ –@ ¦@ ¶@ Æ@ Ö@ æ@ ö@ A A &A 6A FA VA fA vA †A –A ¦A ¶A ÆA ÖA æA öA B B &B 6B FB VB fB vB †B –B ¦B ¶B ÆB ÖB æB öB C C &C 6C FC VC fC vC †C –C ¦C ¶C ÆC ÖC æC öC D D &D 6D FD VD fD vD †D –D ¦D ¶D ÆD ÖD æD öD dblint = dblint(tx,ty,c,kx,ky,xb,xe,yb,ye)
|
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|
|||
|
|
Wrapper for ``dblint``.
|
|||
|
|
|
|||
|
|
Parameters
|
|||
|
|
----------
|
|||
|
|
tx : input rank-1 array('d') with bounds (nx)
|
|||
|
|
ty : input rank-1 array('d') with bounds (ny)
|
|||
|
|
c : input rank-1 array('d') with bounds (1 + kx + ky - nx - ny + kx * ky - kx * ny - ky * nx + nx * ny)
|
|||
|
|
kx : input int
|
|||
|
|
ky : input int
|
|||
|
|
xb : input float
|
|||
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|
xe : input float
|
|||
|
|
yb : input float
|
|||
|
|
ye : input float
|
|||
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|
|
|||
|
|
Returns
|
|||
|
|
-------
|
|||
|
|
dblint : float nu,tu,nv,tv,c,fp,ier = regrid_smth_spher(iopt,ider,u,v,r,[r0,r1,s])
|
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|
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|
|
Wrapper for ``regrid_smth_spher``.
|
|||
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|
|||
|
|
Parameters
|
|||
|
|
----------
|
|||
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|
iopt : input rank-1 array('i') with bounds (3)
|
|||
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|
ider : input rank-1 array('i') with bounds (4)
|
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|
u : input rank-1 array('d') with bounds (mu)
|
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v : input rank-1 array('d') with bounds (mv)
|
|||
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r : input rank-1 array('d') with bounds (mu * mv)
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|
|||
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|
Other Parameters
|
|||
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|
----------------
|
|||
|
|
r0 : input float
|
|||
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|
r1 : input float
|
|||
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|
s : input float, optional
|
|||
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|
Default: 0.0
|
|||
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|
|||
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|
Returns
|
|||
|
|
-------
|
|||
|
|
nu : int
|
|||
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|
tu : rank-1 array('d') with bounds (nuest)
|
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nv : int
|
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|
tv : rank-1 array('d') with bounds (nvest)
|
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c : rank-1 array('d') with bounds (16 - 4 * nuest - 4 * nvest + nuest * nvest)
|
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fp : float
|
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|
|
ier : int nx,tx,ny,ty,c,fp,ier = regrid_smth(x,y,z,[xb,xe,yb,ye,kx,ky,s,maxit])
|
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|
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|
|
Wrapper for ``regrid_smth``.
|
|||
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|
|||
|
|
Parameters
|
|||
|
|
----------
|
|||
|
|
x : input rank-1 array('d') with bounds (mx)
|
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|
|
y : input rank-1 array('d') with bounds (my)
|
|||
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|
z : input rank-1 array('d') with bounds (mx * my)
|
|||
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|
|
|||
|
|
Other Parameters
|
|||
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|
----------------
|
|||
|
|
xb : input float, optional
|
|||
|
|
Default: dmin(x,mx)
|
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|
xe : input float, optional
|
|||
|
|
Default: dmax(x,mx)
|
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|
yb : input float, optional
|
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|
Default: dmin(y,my)
|
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|
ye : input float, optional
|
|||
|
|
Default: dmax(y,my)
|
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|
|
kx : input int, optional
|
|||
|
|
Default: 3
|
|||
|
|
ky : input int, optional
|
|||
|
|
Default: 3
|
|||
|
|
s : input float, optional
|
|||
|
|
Default: 0.0
|
|||
|
|
maxit : input int, optional
|
|||
|
|
Default: 20
|
|||
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|
|
|||
|
|
Returns
|
|||
|
|
-------
|
|||
|
|
nx : int
|
|||
|
|
tx : rank-1 array('d') with bounds (nxest)
|
|||
|
|
ny : int
|
|||
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|
ty : rank-1 array('d') with bounds (nyest)
|
|||
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|
c : rank-1 array('d') with bounds (1 + kx + ky - nxest - nyest + kx * ky - kx * nyest - ky * nxest + nxest * nyest)
|
|||
|
|
fp : float
|
|||
|
|
ier : int tt,tp,c,fp,ier = spherfit_lsq(teta,phi,r,tt,tp,[w,eps,overwrite_tt,overwrite_tp])
|
|||
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|
|||
|
|
Wrapper for ``spherfit_lsq``.
|
|||
|
|
|
|||
|
|
Parameters
|
|||
|
|
----------
|
|||
|
|
teta : input rank-1 array('d') with bounds (m)
|
|||
|
|
phi : input rank-1 array('d') with bounds (m)
|
|||
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|
r : input rank-1 array('d') with bounds (m)
|
|||
|
|
tt : input rank-1 array('d') with bounds (ntest)
|
|||
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|
tp : input rank-1 array('d') with bounds (npest)
|
|||
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|
|||
|
|
Other Parameters
|
|||
|
|
----------------
|
|||
|
|
w : input rank-1 array('d') with bounds (m), optional
|
|||
|
|
Default: 1.0
|
|||
|
|
eps : input float, optional
|
|||
|
|
Default: 1e-16
|
|||
|
|
overwrite_tt : input int, optional
|
|||
|
|
Default: 1
|
|||
|
|
overwrite_tp : input int, optional
|
|||
|
|
Default: 1
|
|||
|
|
|
|||
|
|
Returns
|
|||
|
|
-------
|
|||
|
|
tt : rank-1 array('d') with bounds (ntest)
|
|||
|
|
tp : rank-1 array('d') with bounds (npest)
|
|||
|
|
c : rank-1 array('d') with bounds (16 - 4 * np - 4 * nt + np * nt)
|
|||
|
|
fp : float
|
|||
|
|
ier : int nt,tt,np,tp,c,fp,ier = spherfit_smth(teta,phi,r,[w,s,eps])
|
|||
|
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|
|||
|
|
Wrapper for ``spherfit_smth``.
|
|||
|
|
|
|||
|
|
Parameters
|
|||
|
|
----------
|
|||
|
|
teta : input rank-1 array('d') with bounds (m)
|
|||
|
|
phi : input rank-1 array('d') with bounds (m)
|
|||
|
|
r : input rank-1 array('d') with bounds (m)
|
|||
|
|
|
|||
|
|
Other Parameters
|
|||
|
|
----------------
|
|||
|
|
w : input rank-1 array('d') with bounds (m), optional
|
|||
|
|
Default: 1.0
|
|||
|
|
s : input float, optional
|
|||
|
|
Default: m
|
|||
|
|
eps : input float, optional
|
|||
|
|
Default: 1e-16
|
|||
|
|
|
|||
|
|
Returns
|
|||
|
|
-------
|
|||
|
|
nt : int
|
|||
|
|
tt : rank-1 array('d') with bounds (ntest)
|
|||
|
|
np : int
|
|||
|
|
tp : rank-1 array('d') with bounds (npest)
|
|||
|
|
c : rank-1 array('d') with bounds (16 - 4 * npest - 4 * ntest + npest * ntest)
|
|||
|
|
fp : float
|
|||
|
|
ier : int tx,ty,c,fp,ier = surfit_lsq(x,y,z,nx,tx,ny,ty,[w,xb,xe,yb,ye,kx,ky,eps,lwrk2,overwrite_tx,overwrite_ty])
|
|||
|
|
|
|||
|
|
Wrapper for ``surfit_lsq``.
|
|||
|
|
|
|||
|
|
Parameters
|
|||
|
|
----------
|
|||
|
|
x : input rank-1 array('d') with bounds (m)
|
|||
|
|
y : input rank-1 array('d') with bounds (m)
|
|||
|
|
z : input rank-1 array('d') with bounds (m)
|
|||
|
|
nx : input int
|
|||
|
|
tx : input rank-1 array('d') with bounds (nmax)
|
|||
|
|
ny : input int
|
|||
|
|
ty : input rank-1 array('d') with bounds (nmax)
|
|||
|
|
|
|||
|
|
Other Parameters
|
|||
|
|
----------------
|
|||
|
|
w : input rank-1 array('d') with bounds (m), optional
|
|||
|
|
Default: 1.0
|
|||
|
|
xb : input float, optional
|
|||
|
|
Default: calc_b(x,m,tx,nx)
|
|||
|
|
xe : input float, optional
|
|||
|
|
Default: calc_e(x,m,tx,nx)
|
|||
|
|
yb : input float, optional
|
|||
|
|
Default: calc_b(y,m,ty,ny)
|
|||
|
|
ye : input float, optional
|
|||
|
|
Default: calc_e(y,m,ty,ny)
|
|||
|
|
kx : input int, optional
|
|||
|
|
Default: 3
|
|||
|
|
ky : input int, optional
|
|||
|
|
Default: 3
|
|||
|
|
eps : input float, optional
|
|||
|
|
Default: 1e-16
|
|||
|
|
overwrite_tx : input int, optional
|
|||
|
|
Default: 1
|
|||
|
|
overwrite_ty : input int, optional
|
|||
|
|
Default: 1
|
|||
|
|
lwrk2 : input int, optional
|
|||
|
|
Default: calc_surfit_lwrk2(m,kx,ky,nxest,nyest)
|
|||
|
|
|
|||
|
|
Returns
|
|||
|
|
-------
|
|||
|
|
tx : rank-1 array('d') with bounds (nmax)
|
|||
|
|
ty : rank-1 array('d') with bounds (nmax)
|
|||
|
|
c : rank-1 array('d') with bounds (1 + kx + ky - nx - ny + kx * ky - kx * ny - ky * nx + nx * ny)
|
|||
|
|
fp : float
|
|||
|
|
ier : int nx,tx,ny,ty,c,fp,wrk1,ier = surfit_smth(x,y,z,[w,xb,xe,yb,ye,kx,ky,s,nxest,nyest,eps,lwrk2])
|
|||
|
|
|
|||
|
|
Wrapper for ``surfit_smth``.
|
|||
|
|
|
|||
|
|
Parameters
|
|||
|
|
----------
|
|||
|
|
x : input rank-1 array('d') with bounds (m)
|
|||
|
|
y : input rank-1 array('d') with bounds (m)
|
|||
|
|
z : input rank-1 array('d') with bounds (m)
|
|||
|
|
|
|||
|
|
Other Parameters
|
|||
|
|
----------------
|
|||
|
|
w : input rank-1 array('d') with bounds (m), optional
|
|||
|
|
Default: 1.0
|
|||
|
|
xb : input float, optional
|
|||
|
|
Default: dmin(x,m)
|
|||
|
|
xe : input float, optional
|
|||
|
|
Default: dmax(x,m)
|
|||
|
|
yb : input float, optional
|
|||
|
|
Default: dmin(y,m)
|
|||
|
|
ye : input float, optional
|
|||
|
|
Default: dmax(y,m)
|
|||
|
|
kx : input int, optional
|
|||
|
|
Default: 3
|
|||
|
|
ky : input int, optional
|
|||
|
|
Default: 3
|
|||
|
|
s : input float, optional
|
|||
|
|
Default: m
|
|||
|
|
nxest : input int, optional
|
|||
|
|
Default: imax(kx+1+sqrt(m/2),2*(kx+1))
|
|||
|
|
nyest : input int, optional
|
|||
|
|
Default: imax(ky+1+sqrt(m/2),2*(ky+1))
|
|||
|
|
eps : input float, optional
|
|||
|
|
Default: 1e-16
|
|||
|
|
lwrk2 : input int, optional
|
|||
|
|
Default: calc_surfit_lwrk2(m,kx,ky,nxest,nyest)
|
|||
|
|
|
|||
|
|
Returns
|
|||
|
|
-------
|
|||
|
|
nx : int
|
|||
|
|
tx : rank-1 array('d') with bounds (nmax)
|
|||
|
|
ny : int
|
|||
|
|
ty : rank-1 array('d') with bounds (nmax)
|
|||
|
|
c : rank-1 array('d') with bounds (1 + kx + ky - nxest - nyest + kx * ky - kx * nyest - ky * nxest + nxest * nyest)
|
|||
|
|
fp : float
|
|||
|
|
wrk1 : rank-1 array('d') with bounds (lwrk1)
|
|||
|
|
ier : int z,ier = pardeu(tx,ty,c,kx,ky,nux,nuy,x,y)
|
|||
|
|
|
|||
|
|
Wrapper for ``pardeu``.
|
|||
|
|
|
|||
|
|
Parameters
|
|||
|
|
----------
|
|||
|
|
tx : input rank-1 array('d') with bounds (nx)
|
|||
|
|
ty : input rank-1 array('d') with bounds (ny)
|
|||
|
|
c : input rank-1 array('d') with bounds (1 + kx + ky - nx - ny + kx * ky - kx * ny - ky * nx + nx * ny)
|
|||
|
|
kx : input int
|
|||
|
|
ky : input int
|
|||
|
|
nux : input int
|
|||
|
|
nuy : input int
|
|||
|
|
x : input rank-1 array('d') with bounds (m)
|
|||
|
|
y : input rank-1 array('d') with bounds (m)
|
|||
|
|
|
|||
|
|
Returns
|
|||
|
|
-------
|
|||
|
|
z : rank-1 array('d') with bounds (m)
|
|||
|
|
ier : int z,ier = bispeu(tx,ty,c,kx,ky,x,y)
|
|||
|
|
|
|||
|
|
Wrapper for ``bispeu``.
|
|||
|
|
|
|||
|
|
Parameters
|
|||
|
|
----------
|
|||
|
|
tx : input rank-1 array('d') with bounds (nx)
|
|||
|
|
ty : input rank-1 array('d') with bounds (ny)
|
|||
|
|
c : input rank-1 array('d') with bounds (1 + kx + ky - nx - ny + kx * ky - kx * ny - ky * nx + nx * ny)
|
|||
|
|
kx : input int
|
|||
|
|
ky : input int
|
|||
|
|
x : input rank-1 array('d') with bounds (m)
|
|||
|
|
y : input rank-1 array('d') with bounds (m)
|
|||
|
|
|
|||
|
|
Returns
|
|||
|
|
-------
|
|||
|
|
z : rank-1 array('d') with bounds (m)
|
|||
|
|
ier : int newc,ier = pardtc(tx,ty,c,kx,ky,nux,nuy)
|
|||
|
|
|
|||
|
|
Wrapper for ``pardtc``.
|
|||
|
|
|
|||
|
|
Parameters
|
|||
|
|
----------
|
|||
|
|
tx : input rank-1 array('d') with bounds (nx)
|
|||
|
|
ty : input rank-1 array('d') with bounds (ny)
|
|||
|
|
c : input rank-1 array('d') with bounds (1 + kx + ky - nx - ny + kx * ky - kx * ny - ky * nx + nx * ny)
|
|||
|
|
kx : input int
|
|||
|
|
ky : input int
|
|||
|
|
nux : input int
|
|||
|
|
nuy : input int
|
|||
|
|
|
|||
|
|
Returns
|
|||
|
|
-------
|
|||
|
|
newc : rank-1 array('d') with bounds (1 + kx + ky - nx - ny + kx * ky - kx * ny - ky * nx + nx * ny)
|
|||
|
|
ier : int z,ier = parder(tx,ty,c,kx,ky,nux,nuy,x,y)
|
|||
|
|
|
|||
|
|
Wrapper for ``parder``.
|
|||
|
|
|
|||
|
|
Parameters
|
|||
|
|
----------
|
|||
|
|
tx : input rank-1 array('d') with bounds (nx)
|
|||
|
|
ty : input rank-1 array('d') with bounds (ny)
|
|||
|
|
c : input rank-1 array('d') with bounds (1 + kx + ky - nx - ny + kx * ky - kx * ny - ky * nx + nx * ny)
|
|||
|
|
kx : input int
|
|||
|
|
ky : input int
|
|||
|
|
nux : input int
|
|||
|
|
nuy : input int
|
|||
|
|
x : input rank-1 array('d') with bounds (mx)
|
|||
|
|
y : input rank-1 array('d') with bounds (my)
|
|||
|
|
|
|||
|
|
Returns
|
|||
|
|
-------
|
|||
|
|
z : rank-2 array('d') with bounds (mx,my)
|
|||
|
|
ier : int z,ier = bispev(tx,ty,c,kx,ky,x,y)
|
|||
|
|
|
|||
|
|
Wrapper for ``bispev``.
|
|||
|
|
|
|||
|
|
Parameters
|
|||
|
|
----------
|
|||
|
|
tx : input rank-1 array('d') with bounds (nx)
|
|||
|
|
ty : input rank-1 array('d') with bounds (ny)
|
|||
|
|
c : input rank-1 array('d') with bounds (1 + kx + ky - nx - ny + kx * ky - kx * ny - ky * nx + nx * ny)
|
|||
|
|
kx : input int
|
|||
|
|
ky : input int
|
|||
|
|
x : input rank-1 array('d') with bounds (mx)
|
|||
|
|
y : input rank-1 array('d') with bounds (my)
|
|||
|
|
|
|||
|
|
Returns
|
|||
|
|
-------
|
|||
|
|
z : rank-2 array('d') with bounds (mx,my)
|
|||
|
|
ier : int x,y,w,xb,xe,k,s,n,t,c,fp,fpint,nrdata,ier = fpcurfm1(x,y,k,t,[w,xb,xe,overwrite_t])
|
|||
|
|
|
|||
|
|
Wrapper for ``fpcurfm1``.
|
|||
|
|
|
|||
|
|
Parameters
|
|||
|
|
----------
|
|||
|
|
x : input rank-1 array('d') with bounds (m)
|
|||
|
|
y : input rank-1 array('d') with bounds (m)
|
|||
|
|
k : input int
|
|||
|
|
t : input rank-1 array('d') with bounds (n)
|
|||
|
|
|
|||
|
|
Other Parameters
|
|||
|
|
----------------
|
|||
|
|
w : input rank-1 array('d') with bounds (m), optional
|
|||
|
|
Default: 1.0
|
|||
|
|
xb : input float, optional
|
|||
|
|
Default: x[0]
|
|||
|
|
xe : input float, optional
|
|||
|
|
Default: x[m-1]
|
|||
|
|
overwrite_t : input int, optional
|
|||
|
|
Default: 1
|
|||
|
|
|
|||
|
|
Returns
|
|||
|
|
-------
|
|||
|
|
x : rank-1 array('d') with bounds (m)
|
|||
|
|
y : rank-1 array('d') with bounds (m)
|
|||
|
|
w : rank-1 array('d') with bounds (m)
|
|||
|
|
xb : float
|
|||
|
|
xe : float
|
|||
|
|
k : int
|
|||
|
|
s : float
|
|||
|
|
n : int
|
|||
|
|
t : rank-1 array('d') with bounds (n)
|
|||
|
|
c : rank-1 array('d') with bounds (nest)
|
|||
|
|
fp : float
|
|||
|
|
fpint : rank-1 array('d') with bounds (nest)
|
|||
|
|
nrdata : rank-1 array('i') with bounds (nest)
|
|||
|
|
ier : int x,y,w,xb,xe,k,s,n,t,c,fp,fpint,nrdata,ier = fpcurf1(x,y,w,xb,xe,k,s,n,t,c,fp,fpint,nrdata,ier,[overwrite_x,overwrite_y,overwrite_w,overwrite_t,overwrite_c,overwrite_fpint,overwrite_nrdata])
|
|||
|
|
|
|||
|
|
Wrapper for ``fpcurf1``.
|
|||
|
|
|
|||
|
|
Parameters
|
|||
|
|
----------
|
|||
|
|
x : input rank-1 array('d') with bounds (m)
|
|||
|
|
y : input rank-1 array('d') with bounds (m)
|
|||
|
|
w : input rank-1 array('d') with bounds (m)
|
|||
|
|
xb : input float
|
|||
|
|
xe : input float
|
|||
|
|
k : input int
|
|||
|
|
s : input float
|
|||
|
|
n : input int
|
|||
|
|
t : input rank-1 array('d') with bounds (nest)
|
|||
|
|
c : input rank-1 array('d') with bounds (nest)
|
|||
|
|
fp : input float
|
|||
|
|
fpint : input rank-1 array('d') with bounds (nest)
|
|||
|
|
nrdata : input rank-1 array('i') with bounds (nest)
|
|||
|
|
ier : input int
|
|||
|
|
|
|||
|
|
Other Parameters
|
|||
|
|
----------------
|
|||
|
|
overwrite_x : input int, optional
|
|||
|
|
Default: 1
|
|||
|
|
overwrite_y : input int, optional
|
|||
|
|
Default: 1
|
|||
|
|
overwrite_w : input int, optional
|
|||
|
|
Default: 1
|
|||
|
|
overwrite_t : input int, optional
|
|||
|
|
Default: 1
|
|||
|
|
overwrite_c : input int, optional
|
|||
|
|
Default: 1
|
|||
|
|
overwrite_fpint : input int, optional
|
|||
|
|
Default: 1
|
|||
|
|
overwrite_nrdata : input int, optional
|
|||
|
|
Default: 1
|
|||
|
|
|
|||
|
|
Returns
|
|||
|
|
-------
|
|||
|
|
x : rank-1 array('d') with bounds (m)
|
|||
|
|
y : rank-1 array('d') with bounds (m)
|
|||
|
|
w : rank-1 array('d') with bounds (m)
|
|||
|
|
xb : float
|
|||
|
|
xe : float
|
|||
|
|
k : int
|
|||
|
|
s : float
|
|||
|
|
n : int
|
|||
|
|
t : rank-1 array('d') with bounds (nest)
|
|||
|
|
c : rank-1 array('d') with bounds (nest)
|
|||
|
|
fp : float
|
|||
|
|
fpint : rank-1 array('d') with bounds (nest)
|
|||
|
|
nrdata : rank-1 array('i') with bounds (nest)
|
|||
|
|
ier : int x,y,w,xb,xe,k,s,n,t,c,fp,fpint,nrdata,ier = fpcurf0(x,y,k,[w,xb,xe,s,nest])
|
|||
|
|
|
|||
|
|
Wrapper for ``fpcurf0``.
|
|||
|
|
|
|||
|
|
Parameters
|
|||
|
|
----------
|
|||
|
|
x : input rank-1 array('d') with bounds (m)
|
|||
|
|
y : input rank-1 array('d') with bounds (m)
|
|||
|
|
k : input int
|
|||
|
|
|
|||
|
|
Other Parameters
|