1920 lines
330 KiB
Plaintext
1920 lines
330 KiB
Plaintext
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>Î HЋ”$P H‰l$ I�†D)ÚD‹œ$P H‰D$(‰”$€ ‰”$è H‹”$˜ D‰œ$ä H‰T$XH�”$à H‰”$¨ H‰T$PH‹”$� D‰œ$ð H‰T$HH�ÉÍ D‰œ$ô ÿ'µ ‹„$ü …ÀˆøýÿÿóD,”$Ü D‰ùó,„$à A9ÂDLÐD9ûNËD‰”$¸ DÑHcÉHÁáèžA D‹”$¸ H…ÀI‰Ã„ç ‹T$x‹Œ$€ ‰œ$ì IcÂA¯U ‹œ$P I�ƒD‰”$ø A¯MD‰”$Ì ‰œ$ô H‹œ$˜ HcÒL‰\$(L‹Œ$� HcÉL‰œ$À HÊH‰D$ H‰éH‰„$¸ M�–H‰òD‰¼$ð L‰d$8H‰\$0ÿT´ ‹”$ü H‹„$¸ L‹œ$À D‹”$Ì …Òˆ! ‹W‹\$xD‰¼$ì H‹Œ$` D‹„$€ D‰”$ø ¯ÓL‹Œ$ˆ Ç„$ü E¯EHcÒH� ‘A‹U McÀL‰\$PH‰L$@H�
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>Ì ¯ÓH‰D$8L‰d$`H‰t$0HcÒH‰l$ LÂD‹„$P I�–D‰„$ä D‹„$€ L‰œ$€ L‹œ$� D‰„$è D‹„$P H‰T$(H�ÛË D‰„$ð D‰„$ô L‹„$˜ L‰\$HL‰D$XL‹„$° ÿ³ ‹„$ü …ÀˆèûÿÿL‹œ$€ L‰Ùè°? E…ÿŽÍûÿÿD�KLc„$P H‰´$ˆ B�L;IcÁD‰¼$ˆ D‹¼$€ I)À‹„$€ H‰¼$h ‰ÏIÁàH‰¬$€ ƒèL‰¤$° L‰ÅE‰Ì)؉ÃA‹U B�#I‰èHƒíA¯EA¯ÔAƒÄH˜HcÒHÐ1ÒI� †è_> D9çuÌ‹D$xD‰ûD‹¼$ˆ L‹¤$° ‰\$xƒèH‹¼$h H‹¬$€ ‰„$À �CH‹´$ˆ ‰„$° A� ‰„$Ì ‹„$X +„$° ‰„$¸ ‹œ$À 9\$x�Ë f�A‹E D�{‹L$xA¯ML‹Œ$¨ L‰d$ ‰Â¯ÃL‹„$ A¯×HcÉH˜HcÒHÈHÊI�†I�–H‰„$€ H‰ÁH‰”$ˆ ÿŠ± H‹„$€ ó„$ü H‹”$ˆ ó Ç D9¼$X Ž¡ A‹UA‹E I‰ðL‰d$0‹Œ$° D‹œ$¸ ó„$Ü ‰”$ð ¯Ê‰”$ô ‰Â¯ÃD‰œ$ì ó„$ø A¯×ó„$à HcÉó„$ü H˜HÈHcÒM�†H‹„$˜ HÊH‰éM� –L‰ÒH‰D$(H‹„$� H‰D$ ÿˆ± ‹G‹I‰ðL‰d$0ó„$Ü ‹Œ$P D¯ø‰”$ð ¯Ã‰Œ$ì ƒëH‹Œ$` ‰”$ô ó„$ø Mc×ó„$à H˜N� ‘ó„$ü H��H‰éH‹„$˜ H‰D$(H‹„$� H‰D$ ÿù° 9\$xŽ7þÿÿƒD$x‹D$xƒ„$À ƒ„$° 9„$Ì …éýÿÿéÊøÿÿ‰Ð÷ØéÃøÿÿ‹¥¯ é¸øÿÿ „ AWAVAUATUWVSH�ì L‹´$€ L‹¬$ˆ D‹¼$˜ ‰Œ$` L‰Í‰Ð‰”$h L‰„$p 9Ñ� E…ÿŽ� ‹œ$� ‰Èƒè‰„$À �C‰„$° A� ‰„$Ì H�„$ø H‰„$¨ H�„$ì H‰„$� H�„$è H‰„$˜ �;œ$À � H�„$ ‹¼$À H�´$ H‰„$ˆ H�„$ð L�¤$ä H‰„$ ‹„$h A‰ÿ+„$° ‰„$¸ @ A‹E A‹MA�H‰t$ L‹Œ$¨ L‹„$ ‰Â¯Ë¯×A¯ÇHcÉHcÒH˜HÊHÈI�ÖI�ÆH‰”$€ H‰D$xH‰Áÿ—® H‹D$xò„$ H‹”$€ ò HÇ 9¼$h Ž¦ A‹UA‹E H‰t$0‹Œ$° D‹œ$¸ ‰”$è L‹„$˜ ¯Ê‰”$ì ‰Âò„$ð A¯ÇD‰œ$ä ò„$ ¯×ò„$ø HcÉò„$ H˜HÈHcÒM�ÆH‹„$ˆ HÊL‰áM� ÖL‰ÒH‰D$(H‹„$� H‰D$ ÿË® ‹E‹U H‰t$0ò„$ð ‹Œ$` ¯ø‰”$è L‹„$˜ A¯Ç‰”$ì Aƒïò„$ ò„$ø Lc×H‹¼$p ‰Œ$ä L‰áò„$ H˜H�ÇH‹„$ˆ N� ×H‰D$(H‹„$� H‰D$ ÿ5® D9ûŽ4þÿÿƒ„$° ƒÃ9œ$Ì …¼ýÿÿ1ÀH�Ä [^_]A\A]A^A_Ãf D D)ø‹”$� A¯U‰Ë‰D$xA¯E H�´$ +œ$h H‰´$˜ L�Œ$ø H�¼$è HcÒH‰t$0DûH�´$ð H˜L�¤$ ‰Œ$ø H‰ùHÐL‰d$8H�”$ì M�ÆH‰t$(‰œ$è D‰¼$ì Ç„$ ÿÿÿÿL‰Œ$¨ H‰”$� H‰´$ H‰t$ ÿJ¬ ‹„$ …ÀˆV ‹E‹t$xL�Œ$à L�„$Ü A‹U H‹Œ$p D‰¼$ä ¯ÆL‰Œ$ˆ ¯ÖL‰„$° Ç„$ ÿÿÿÿÇ„$ H˜H� Á‹„$� HcÒA¯EH‰L$@H�
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Ä L‰d$`H‰|$0H˜HЋ”$` I�
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« ‹„$ …ÀˆùýÿÿòD,”$ð D‰ùò,„$ø A9ÂDLÐD9ûNËD‰”$¸ DÑHcÉHÁáèY7 D‹”$¸ H…ÀI‰Ã„ï ‹T$x‹Œ$� ‰œ$ä IcÂA¯U ‹œ$` I�ÃD‰”$ A¯MD‰”$Ì ‰œ$ì H‹œ$˜ HcÒL‰\$(L‹Œ$� HcÉL‰œ$À HÊH‰D$ H‰ñH‰„$¸ M�ÖH‰úD‰¼$è L‰d$8H‰\$0ÿ7ª ‹”$ H‹„$¸ L‹œ$À D‹”$Ì …Òˆ) ‹U‹\$xD‰¼$ä H‹Œ$p D‹„$� D‰”$ ¯ÓL‹Œ$ˆ Ç„$ E¯EHcÒH� ÑA‹U McÀL‰\$PH‰L$@H�
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ùÁ ¯ÓH‰D$8L‰d$`H‰|$0HcÒH‰t$ LÂD‹„$` I�ÖD‰„$Ü D‹„$€ L‰œ$€ L‹œ$� D‰„$à D‹„$` H‰T$(H�–Á D‰„$è D‰„$ì L‹„$˜ L‰\$HL‰D$XL‹„$° ÿú¨ ‹„$ …ÀˆéûÿÿL‹œ$€ L‰Ùèk5 E…ÿŽÎûÿÿD�KLc„$` H‰´$€ B�L;IcÁD‰¼$˜ D‹¼$� I)À‹„$� H‰¬$x IÁàH‰¼$ˆ ‰ÏƒèL‰¤$° L‰ÅE‰Ì)؉ÃA‹U B�#I‰èHƒíA¯EA¯ÔAƒÄH˜HcÒHÐ1ÒI� Æè4 D9çuÌ‹D$xD‰ûD‹¼$˜ L‹¤$° ‰\$xƒèH‹¬$x H‹´$€ ‰„$À �CH‹¼$ˆ ‰„$° A� ‰„$Ì ‹„$h +„$° ‰„$¸ ‹œ$À 9\$x�Ó D A‹E D�{‹L$xA¯ML‹Œ$¨ L‰d$ ‰Â¯ÃL‹„$ A¯×HcÉH˜HcÒHÈHÊI�ÆI�ÖH‰„$€ H‰ÁH‰”$ˆ ÿj§ H‹„$€ ò„$ H‹”$ˆ ò HÇ D9¼$h Ž¡ A‹UA‹E I‰øL‰d$0‹Œ$° D‹œ$¸ ò„$𠉔$è ¯Ê‰”$ì ‰Â¯ÃD‰œ$ä ò„$ A¯×ò„$ø HcÉò„$ H˜HÈHcÒM�ÆH‹„$˜ HÊH‰ñM� ÖL‰ÒH‰D$(H‹„$� H‰D$ ÿŸ§ ‹EE‰ú‹Œ$` I‰øò„$ð ‹U L‰d$0D¯Ð‰Œ$ä H‹Œ$p ¯Ã‰”$è ƒë‰”$ì ò„$ McÒò„$ø H˜N� Ñò„$ H�ÁH‰ñH‹„$˜ H‰D$(H‹„$� H‰D$ ÿ § 9\$xŽ2þÿÿƒD$x‹D$xƒ„$À ƒ„$° 9„$Ì …áýÿÿéÃøÿÿ‰Ð÷Øé¼øÿÿ‹X¥ é±øÿÿff. „ AWAVAUATUWVSH�ì )´$ L‹´$€ L‹¬$ˆ D‹¼$˜ ‰Œ$` L‰Í‰Ð‰”$h L‰„$p 9Ñ�ò E…ÿŽÆ ‰Èó5×r ƒè‰„$° ‹„$� �pAlj„$¸ H�„$è H‰„$˜ H�„$Ü ‰´$ D‰¼$¼ H‰„$ˆ f. „ ‹´$° 9´$¸ �- H�„$ð ‰÷L�¼$Ø H‰„$€ H�„$à H�´$ø H‰„$� ‹„$h L�¤$Ô +„$ ‰„$¨ D A‹E �_‹Œ$¸ HÇ„$à A¯ML‹Œ$˜ H‰t$ ‰Â¯ÇL‹„$� ¯ÓHcÉH˜HcÒHÈHÊI�ÆI�ÖH‰ÁH‰D$pH‰T$xÿS¤ H‹D$pH‹T$xH‹Œ$ø H‰HÇ 9œ$h Žœ A‹UA‹E M‰øH‰t$0‹Œ$ D‹œ$¨ ‰”$Ø ¯Ê‰”$Ü H‹”$à D‰œ$Ô H‰”$ð H‹”$è HcÉH‰”$ø ‰Â¯Ç¯ÓH˜HÈHcÒM�ÆH‹„$€ HÊL‰áM� ÖL‰ÒH‰D$(H‹„$ˆ H‰D$ ÿ†£ ‹E‹U M‰øH‰t$0ó„$ì ‹Œ$` ¯Ø‰”$Ø óŒ$è ¯ÇWƃ$Ü H‹”$à ‰Œ$Ô L‰áóŒ$ø LcÓH‹œ$p H˜H‰”$ð H�ÃH‹„$€ N� Óó„$ü H‰D$(H‹„$ˆ H‰D$ ÿä¢ 9¼$¸ Ž'þÿÿƒ„$¸ ‹„$¸ ƒ„$ 9„$¼ …›ýÿÿ1À(´$ H�Ä [^_]A\A]A^A_à D D)ø‹”$� A¯U‰Ë‰„$¸ A¯E H�´$ð +œ$h H‰´$ˆ L�Œ$è H�¼$Ø HcÒH‰t$0DûH�´$à H˜L�¤$ø ‰Œ$è H‰ùHÐL‰d$8H�”$Ü M�ÆH‰t$(‰œ$Ø D‰¼$Ü Ç„$ð ÿÿÿÿL‰Œ$˜ H‰”$€ H‰´$� H‰t$ ÿï¡ ‹„$ø …Àˆi ‹E‹´$¸ L�Œ$Ð L�„$Ì A‹U L‰L$x¯ÆH‹Œ$p D‰¼$Ô ¯ÖL‰„$ Ç„$ð ÿÿÿÿÇ„$ø H˜H� Á‹„$� HcÒA¯EH‰L$@H�
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‚¹ L‰d$`H‰|$0H˜HЋ”$` I�Æ)ò‹´$` H‰D$(‰T$p‰´$Ì ‰´$Ø ‰´$Ü H‹´$ˆ ‰”$Ð H�-¹ H‰t$XH‹´$˜ H‰t$PH‹´$€ H‰t$HH‹´$� H‰t$8H�´$Ô H‰t$ ÿª ‹„$ø …ÀˆòýÿÿóD,”$à D‰ùó,„$è A9ÂDLÐD9ûNËD‰”$¨ DÑHcÉHÁáèÑ, D‹”$¨ H…ÀI‰Ã„ ‹”$¸ ‹Œ$� ‰œ$Ô IcÂA¯U ‹œ$` I�ÃD‰”$ð A¯MD‰”$¼ ‰œ$Ü H‹œ$ˆ HcÒL‰\$(L‹Œ$€ HcÉL‰œ$° HÊH‰D$ H‰ñH‰„$¨ M�ÖH‰úD‰¼$Ø L‰d$8H‰\$0ÿÜŸ ‹”$ø H‹„$¨ L‹œ$° D‹”$¼ …Òˆ< ‹U‹œ$¸ D‰¼$Ô H‹Œ$p L‹L$xD‰”$ð ¯ÓD‹„$� Ç„$ø E¯EHcÒH� ÑA‹U McÀL‰\$PH‰L$@H�
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n· ¯ÓH‰D$8L‰d$`H‰|$0HcÒH‰t$ LÂD‹„$` I�ÖD‰„$Ì D‹D$pL‰\$pL‹œ$€ D‰„$Ð D‹„$` H‰T$(H�· D‰„$Ø D‰„$Ü L‹„$ˆ L‰\$HL‰D$XL‹„$ ÿ�ž ‹„$ø …ÀˆåûÿÿL‹\$pL‰Ùèé* E…ÿŽÍûÿÿD�KH‰t$pLc„$` B�L;IcÁD‰¼$˜ D‹¼$� I)À‹„$� H‰¬$x IÁàH‰|$x‰ÏƒèL‰¤$ L‰ÅE‰Ì)؉ÃA‹U B�#I‰èHƒíA¯EA¯ÔAƒÄH˜HcÒHÐ1ÒI� Æèž) D9çuÌ‹„$¸ D‰ûD‹¼$˜ ó5?k L‹¤$ ‰œ$¸ ƒèH‹t$pH‹|$x‰„$° �CH‹¬$x ‰„$ A� ‰„$¼ ‹„$h +„$ ‰„$¨ ‹œ$° 9œ$¸ �ä f D A‹E D�{‹Œ$¸ HÇ„$à A¯ML‹Œ$˜ L‰d$ ‰Â¯ÃL‹„$� A¯×HcÉH˜HcÒHÈHÊI�ÆI�ÖH‰ÁH‰D$pH‰T$xÿ � H‹D$pH‹T$xH‹Œ$ø H‰HÇ D9¼$h Ž� A‹UA‹E I‰øL‰d$0‹Œ$ D‹œ$¨ ‰”$Ø ¯Ê‰”$Ü H‹”$à D‰œ$Ô H‰”$ð H‹”$è HcÉH‰”$ø ‰Â¯ÃA¯×H˜HÈHcÒM�ÆH‹„$ˆ HÊH‰ñM� ÖL‰ÒH‰D$(H‹„$€ H‰D$ ÿ:œ ‹E‹U I‰øL‰d$0ó„$ì ‹Œ$` D¯ø‰”$Ø óŒ$è ¯Ã‰Œ$Ô WƃëH‹Œ$p ‰”$Ü H‹”$à Mc×óŒ$ø ó„$ü H˜N� ÑH‰”$ð H�ÁH‰ñH‹„$ˆ H‰D$(H‹„$€ H‰D$ ÿ—› 9œ$¸ Ž"þÿÿƒ„$¸ ‹„$¸ ƒ„$° ƒ„$ 9„$¼ …Çýÿÿé¦øÿÿ‰Ð÷ØéŸøÿÿ‹ºš é”øÿÿff. „
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E…ÿŽÔ ‰Èó~=?h ƒè‰„$° ‹„$À �pAlj„$¸ H�„$ð H‰„$˜ H�„$Ü ‰´$ D‰¼$¼ H‰„$ˆ f�‹´$° 9´$¸ �C H�„$ ‰÷fïöH‰„$€ H�„$à L�¼$Ø H‰„$� ‹„$˜ H�´$ L�¤$Ô +„$ ‰„$¨ f „ A‹M �_‹„$¸ )´$à A¯EL‹Œ$˜ H‰t$ ‰Ê¯Ï¯ÓLcÀHcÁHcÒLÀLÂHÁàL‹„$� HÁâLðLòH‰D$pH‰ÁH‰T$xÿ(™ H‹D$pH‹T$xfo”$ 29œ$˜ Ž¡ A‹M‹”$ fo¤$à A‹E H‰t$0¯Ñ‰Œ$Ø fo¬$𠉌$Ü ‰Á¯Ç¯Ë)¤$ Lc‹”$¨ )¬$ ‰”$Ô HcÐHcÉH‹„$€ LÁLÂM‰øH‰D$(HÁáHÁâH‹„$ˆ M� LòL‰áH‰D$ ÿY˜ ‹E ‹UM‰øH‰t$0ò„$ø ‹Œ$� ‰„$Ø ¯ÚòŒ$𠉄$Ü H‹„$€ ¯×fWÇfoœ$à fȉŒ$Ô ƒïH‰D$(H‹„$ˆ LcÓL‰áIÁâHcÒ)œ$ H‰D$ H‹„$ HÁâ)Œ$ H”$ N� ÿ®— 9¼$¸ Žþÿÿƒ„$¸ ‹„$¸ ƒ„$ 9„$¼ ……ýÿÿ1À(´$ (¼$0 H�ÄH [^_]A\A]A^A_à € D)ø‹”$À A¯U‰Ë‰„$¸ A¯E L�Œ$𠉌$ð +œ$˜ H�Œ$ H�¼$Ø HcÒH‰Œ$ˆ DûH�´$ H˜H‰L$0H�Œ$à HÐH�”$Ü H‰L$(HÁàH‰Œ$� H‰L$ M�H‰ù‰œ$Ø D‰¼$Ü Ç„$ ÿÿÿÿL‰Œ$˜ H‰”$€ H‰t$8ÿ«– ‹„$ …Àˆ’ A‹M ‹UL�Œ$Ð L�„$Ì D‹œ$¸ ‹„$À L�¤$Ô D‰¼$Ô A¯EL‰L$xA¯ËH‰t$`A¯ÓL‰„$ H˜H‰|$0HcÉL‰d$ HÈHcÒ‹Œ$� Ç„$ ÿÿÿÿHÁàHÁâH”$ Ç„$ D)ÙD‹œ$� LðH‰T$@‰L$pH�ƒ® ‰Œ$Ð H‹Œ$ˆ H‰D$(H‰L$XH‹Œ$˜ D‰œ$Ì H‰L$PH‹Œ$€ D‰œ$Ø H‰L$HH‹Œ$� D‰œ$Ü H‰L$8H�
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"® ÿZ• ‹„$ …ÀˆØýÿÿòD,”$à D‰ùò,„$ð A9ÂDLÐD9ûNËD‰”$¨ DÑHcÉHÁáè" D‹”$¨ H…ÀI‰Ã„" ‹”$¸ ‹Œ$À ‰œ$Ô IcÂA¯U ‹œ$� HÁàD‰”$ A¯MLØD‰”$¼ ‰œ$Ü H‹œ$ˆ HcÒL‰\$(L‹Œ$€ HcÉL‰œ$° HÊH‰D$ L‰áHÁâH‰„$¨ M�D‰¼$Ø H‰úH‰t$8H‰\$0ÿ…” ‹”$ H‹„$¨ L‹œ$° D‹”$¼ …ÒˆR A‹U ‹MD‰¼$Ô ‹œ$¸ D‹Œ$� D‰”$ D‹„$À E¯EL‰\$P¯ÓD‰Œ$Ì D‹L$p¯ËL‰\$pL‹œ$€ D‰Œ$Ð McÀD‹Œ$� HcÒH‰D$8LÂD‰Œ$Ø HcÉL‹„$ D‰Œ$Ü HÁâL‹Œ$ˆ HÁáLòHŒ$ H‰t$`L‰L$XL‹L$xH‰L$@H�
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9V ‰„$Œ H‹D$`‰œ$˜ H‰D$PH‹D$h‰´$” H‰D$8H‹„$€ Ç„$� H‰D$0H‹D$pL‰d$@H‰D$(H‹„$` òD”$¨ H‰D$ ò¼$ ÿ—9 ‹‰œ$¨ M‰àH‰êL‰é‰„$ ÿh9 H‹„$ˆ fD(Àò^Æòò^Æf/Èò ‡ ò5 H‹”$€ HcÆfD/ÆH�ÂH‰D$x‹†¸ òA^øM‰ñI‰èL‰ê‰„$œ L‰á‰œ$ ò¼$¨ ÿÚ8 M‰ñL‰êL‰á‰´$ L‹„$€ Ç„$œ òDŒ$¨ ÿ§8 òEYÁH‹D$xòD 1À(´$° (¼$À D(„$Ð D(Œ$à D(”$ð H�Ä [^_]A\A]A^A_à € ‹”$h L‹b8 …Ò…Â H‹L$xH‹T$h‰„$� M‰øH‹D$`L‹\$p‰´$œ L‹Œ$` H‰L$HH�
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eO H‰D$PH‰T$8L‰òL‰\$(L‰L$ M‰é‰œ$˜ ‰´$” HÇ„$ Ç„$Œ L‰d$@H‰l$0ò¼$¨ AÿÒ‹H‹T$hH‰l$HH‹L$xL‹\$pM‰éM‰ø‰„$Œ H‹D$`H‰T$8L‰òH‰D$PH‹„$` H‰L$0H�
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¯S ‰´$œ ‰œ$˜ ‰´$” Ç„$� L‰d$@L‰\$(H‰D$ òD”$¨ ò¼$ ÿ;7 ‹‰œ$¨ M‰àH‰êL‰é‰„$ ÿ 7 òDYƉœ$ ‹fD(ÐfD/À‚Ž ‰„$œ M‰ñI‰èL‰êHÇ„$¨ L‰áÿ¹6 H‹|$xM‰ñL‰êL‹„$€ L‰á‰´$ Ç„$œ Ç„$˜ L‰|$(H‰|$ ò¼$¨ ÿ¥6 M‰ñL‰êL‰á‰´$ L‹„$€ Ç„$œ òDŒ$¨ ÿ:6 HÇ ¸ é“ýÿÿf „ ¸ é€ýÿÿf D ‰„$� M‰éL‰òH�
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HR H�„$Œ L�¼$˜ ‰œ$œ H‰D$`M‰øH‰D$PH‹„$€ ‰´$˜ H‰D$HH�„$� H‰D$hH‰D$8H�„$” H‰D$pH‰D$(H‹„$` ‰œ$” H‰D$ HÇ„$ Ç„$Œ L‰d$@H‰l$0ò¼$¨ ÿ|5 ‰´$¨ M‰àL‰éÇ„$ H‹”$€ ÿF5 f(ðòX÷fD.Ƈ÷ òQö‹‰œ$œ M‰éM‰øòDï H‰l$HL‰òH�
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\L ‰„$Œ H‹D$`‰´$˜ H‰D$PH‹D$h‰œ$” H‰D$8H‹„$€ Ç„$� H‰D$0H‹D$pL‰d$@H‰D$(H‹„$` òD”$¨ H‰D$ ò¼$ ÿ¢4 éûÿÿ D H‹L$xH‹T$h‰„$� M‰øH‹D$`L‹\$p‰œ$œ L‹Œ$` H‰L$HH�
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‹P H‰D$PH‰T$8L‰òL‰\$(L‰L$ M‰é‰´$˜ ‰œ$” HÇ„$ Ç„$Œ L‰d$@H‰l$0ò¼$¨ AÿÒ‹H‹T$hH‰l$HH‹L$xL‹\$pM‰éM‰ø‰„$Œ H‹D$`H‰T$8L‰òH‰D$PH‹„$` H‰L$0H�
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K ‰œ$œ ‰´$˜ ‰œ$” Ç„$� L‰d$@L‰\$(H‰D$ òD”$¨ ò¼$ ÿy3 é9üÿÿ @ f(ÇM‰ñI‰èL‰êòA^‰„$œ L‰áò„$¨ ÿ%3 H‹|$xM‰ñL‰êL‹„$€ L‰á‰´$ Ç„$œ Ç„$˜ L‰|$(H‰|$ ò¼$¨ ÿ3 M‰ñL‰êL‰á‰´$ L‹„$€ òDŒ$¨ Ç„$œ ÿ¦2 òEYÊ1ÀòDéÿùÿÿ D …0÷ÿÿH‹5T ÿÖH�ÅQ A‰ÄH‹¼S H‹ÿS D‰áH‹ éS ÿÓÿÖH�
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²Q A‰ÄèjâÿÿD‰áÿÓ1Àé¨ùÿÿf(ÆèõÊ f(ðéøÿÿf(ÆèãÊ f(ðéûüÿÿf. „ AWAVAUATUWVSH�ìÈ L‹¬$@ H‹¼$8 H�„$¨ L‰ÍD‹Œ$0 ‰Œ$ H‰D$8H‹„$h ‰”$ H‰D$0H‹„$P L‰„$ H‰D$(H‹„$H HÇ„$¨ H‰D$ è‡õÿÿH‹„$p H‹´$h L�Œ$˜ L‰L$`‹‹„$ ¯ÂHcÈ)ÐH� ΋´$ H˜H‰ÚD�~ÿH‹´$h D‰|$|L�$ÆH�„$� H�´$¸ I‰ÀL‰áH‰D$XH‰t$ ÿ0 A‹EA‹U ò„$¸ D‹E A¯ÇL‹Œ$H ò”$˜ A¯×òA$L�¤$ˆ HÇ H‹œ$ H˜D‰„$ˆ M‰àò”$¸ HcÒHÐH�Çò f(ÈfW
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3ý òYÊòŒ$ òŒ$� òŒ$° òYÁò H‹„$P ‹‹EH‰t$0A¯ÇL�¼$„ ‰Œ$Œ L‰ùH˜H�Ë„$ ‰„$„ H�„$° H‰D$PH‰D$(H�„$Œ H‰D$HH‰D$ ÿ0 D‹´$ Aƒîˆª H‰¬$( D‰õL‹´$( �H‹„$p �]L‹L$`L‹D$X‹H‹„$h H‰t$ ‰Ê¯Í¯ÓHcÉHcÒH� ÈH�ÐH‰L$hH‰T$pÿ–. H‹L$hH‹T$pò„$¸ D‹Œ$ H‹D$PL‹\$HòA‹MA)éò„$� HÇ A‹U ‰Œ$ˆ A‰È‰Œ$Œ ‰ÑD¯Å¯ËD‰Œ$„ ¯ÕH‰D$(McÀL‰\$ ò„$° HcÉò„$˜ HcÒLÁH‰t$0ò„$¸ LÂL� ÏM‰àH�×L‰ùÿè. A‹VA‹M‰àH‹D$PL‹\$HH‰t$0¯Ú‰Œ$ˆ ò„$� ¯Õ‰Œ$Œ D‹”$ H‹Œ$ H‰D$(ò„$° HcÛò„$˜ HcÒL� ÙL‰\$ H�ÑL‰ùD‰”$„ ò„$¸ ÿ^. ƒíƒmþÿÿL‰õA‹EH‹œ$h L‰áH‹”$` L‹L$Hò‰„$° ‹H‹D$PH‰|$ ‹œ$ L‹„$X ò„$¸ ‰”$Œ H‰òH‰D$(‰œ$ˆ ÿ. ‹D$|…ÀŽÆ L‰¬$@ I‰ýH‰ï1ÛH‹¬$@ € D‹E ‰ÙƒÃL‹L$`‰Ú¯MH‰t$ A¯ÐHcÉHcÂD)ÂL‹D$XHcÒHÈHÊM�tÅ I�LÕ L‰òH‰L$hÿl, H‹L$hD‹E ‰Øò„$¸ ‰ÚD‹Œ$ A¯Àò‹MA)Ùò„$� IÇ L‹t$P¯Ñ‰Œ$ˆ ‰Œ$Œ HcÈD)ÀM‰àH˜D‰Œ$„ HcÒH‰t$0HÑHÂH‹D$Hò„$° M�LÍ I�TÕ L‰ùL‰t$(ò„$˜ H‰D$ ò„$¸ ÿÄ, ‹OA‰Ú‹D‹œ$ H‰t$0M‰àD¯Ñ‰”$ˆ ò„$� ‰”$Œ ò„$° ò„$˜ D‰ÐIcÒL‰t$()ÈH‹Œ$ D‰œ$„ ò„$¸ H˜L�ÁH‹D$HL� ÑL‰ùL‰ÒH‰D$ ÿ9, 9\$|…oþÿÿH‰¬$@ H‰ýL‰ïL‹¬$@ D‹t$|A‹E A‹UL‹L$`H‰t$ A¯ÆL‹D$XA¯ÖH˜HcÒHÐH�”$ H� ÇH‰ÙÿÐ* H‹„$P H‹¼$ HÇ„$ ò„$¸ D‹E ‹‹EòL‹Œ$H ò„$� A¯ÆD‰„$ˆ M‰àò„$° ò„$˜ ‰Œ$Œ L‰ùH˜H‰t$0ò„$
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H‹„$x HcÓH�ÐH‰D$`‹„$` …ÀH‹„$X …ï H‹Œ$x H�„$� òD¦Ö L�”$Œ I‰ÀL‰ÒH‰D$pI‰ùL�œ$” L�¼$˜ L‰T$hL‰\$(L‰\$xH‰L$0H�
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f$ ‰œ$” I‰ÀL‰ÒÇ„$˜ Ç„$œ L‰t$PH‰l$HL‰d$@L‰|$8L‰\$(L‰l$ òD„$ ò¼$¨ ÿà ‰´$ M‰àH‰êH‰ùÇ„$¨ ÿ¯ òAYñfD(Àf/ð‡C f. Ô ‹Å f(ÇI‰ùI‰èL‰âòA^ÀL‰ñ‰´$œ Ç„$ ò„$¨ ÿG H‹t$`M‰ñL‰âH‰|$(L‹„$x L‰ù‰œ$˜ Ç„$œ Ç„$ H‰t$ ò¼$¨ ÿ3 òD¸ é2 @ ‹PH‹„$x L�”$� L�œ$Œ òD¬Ó M‰ÐL‰T$xI‰ùH‰D$0L�¼$˜ H�„$” ‰”$” H�
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ôÒ f(ðfA/Ávyò^þI‰ùI‰èL‰â‰´$œ L‰ñÇ„$ ò¼$¨ ÿÈ H‹D$`ò0¸ (´$° (¼$À D(„$Ð D(Œ$à H�Äø [^_]A\A]A^A_à @ H‹„$X L‹\$pI‰ù‰´$Œ L‹T$xH‹L$h‰œ$� Ç„$˜ ‹PH‹D$`H‰L$(M‰ÐH�
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‚! ‰”$” L‰ÚH‰D$HHÇ„$¨ Ç„$œ L‰t$PL‰d$@L‰|$8H‰l$0L‰l$ ò¼$ ÿ H‹„$X H‹L$hI‰ùL‹T$xL‹\$p‰´$Œ ‹@H‰L$(H�
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‰œ$� M‰ÐL‰Ú‰„$” H‹D$`Ç„$˜ Ç„$œ L‰t$PH‰l$HL‰d$@L‰|$8H‰D$0L‰l$ òD„$ ò¼$¨ ÿr é�üÿÿ D ‰´$œ I‰ùI‰èL‰âHÇ„$¨ L‰ñÇ„$ ÿ H‹t$`M‰ñL‰âH‰|$(L‹„$x L‰ù‰œ$˜ Ç„$œ Ç„$ H‰t$ ò¼$¨ ÿ HÇ 1Àéþÿÿf D …5üÿÿH‹5/% ÿÖH�í" A‰ÄH‹ä$ H‹ÿC$ D‰áH‹ % ÿÓÿÖH�
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# A‰Äè’³ÿÿD‰áÿÓ1Àé¬ýÿÿf D AWAVAUATUWVSH�ìØ )´$ )¼$° D)„$À ó=ÜÏ H‹¬$P ‰ÓHc”$H ‰ÎA‹IL�¤$˜ L�´$” L‰Œ$8 M‰ÅH‰ÐA¯H�¼$œ ó|• ‰Œ$˜ L‹Œ$X L‰ñ‰œ$” H˜H‰|$ Ç„$œ I�€M‰àÿ| H‹Œ$X HcÃL‹”$8 H��H‰D$`‹„$@ …À…Ñ óDXÏ H�„$ˆ L�”$„ H‰L$0L�Œ$Œ I‰ÀL‰ÒH‰D$pL�¼$� L‰L$xH�
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ˆ L‰T$h‰œ$„ ‰´$ˆ ‰œ$� Ç„$” Ç„$œ H‰|$PH‰l$HL‰d$@L‰t$8L‰|$(L‰l$ óD„$Œ ó¼$˜ ÿ• I‰øH‰êL‰á‰´$˜ Ç„$œ ÿd L‹T$hH‹D$p/‡Î L‹L$x(ð‡Â H‹T$`I‰ÀL‰L$xH�
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å H‰D$pH‰T$HL‰ÒL‰T$h‰œ$„ ‰´$ˆ ‰œ$� Ç„$” Ç„$˜ Ç„$œ H‰|$PL‰d$@L‰t$8H‰l$0L‰|$(L‰l$ ó¼$Œ ÿÌ H‹T$`H‹D$p‰œ$„ L‹T$hH‰|$PH�
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6 H‰T$0L‹L$xI‰À‰´$ˆ L‰Ò‰œ$� Ç„$” Ç„$œ H‰l$HL‰d$@L‰t$8L‰|$(L‰l$ óD„$Œ ó¼$˜ ÿD ‰´$˜ I‰øH‰êL‰áÇ„$œ ÿ óY5?Í D(À/ð‡ .ÇÌ ‹¡ (lj´$” I‰ùI‰èóA^ÀL‰âL‰ñÇ„$œ ó„$˜ ÿ¬ÿ H‹t$`M‰áL‰òH‰|$(L‹„$X L‰ù‰œ$� Ç„$˜ Ç„$œ H‰t$ ó¼$” ÿ ÿ óD¸ é �A‹BL�œ$„ óD{Ì L�Œ$Œ L�¼$� L‰ÚH‰L$0H�
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à ‰„$� H�„$ˆ I‰ÀL‰L$xH‰D$pL‰\$h‰´$„ ‰œ$ˆ Ç„$” Ç„$œ H‰|$PH‰l$HL‰d$@L‰t$8L‰|$(L‰l$ óD„$Œ ó¼$˜ ÿÀþ I‰øH‰êL‰á‰´$˜ Ç„$œ ÿ�þ /¼Ë (ðvsó^þI‰ùI‰èL‰â‰´$” L‰ñÇ„$œ ó¼$˜ ÿBþ H‹D$`ó0¸ (´$ (¼$° D(„$À H�ÄØ [^_]A\A]A^A_à € L‹”$8 L‹\$h‰´$„ H�
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‘ H‹D$pL‹L$x‰œ$ˆ Ç„$” A‹RI‰ÀH‰|$P‰”$� H‹T$`Ç„$˜ H‰T$HL‰ÚÇ„$œ L‰d$@L‰t$8H‰l$0L‰|$(L‰l$ ó¼$Œ ÿ‹ý H‹D$pL‹”$8 ‰´$„ L‹\$hL‹L$x‰œ$ˆ H�
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A‹RI‰ÀÇ„$” Ç„$œ ‰”$� H‹T$`H‰|$PH‰T$0L‰ÚH‰l$HL‰d$@L‰t$8L‰|$(L‰l$ óD„$Œ ó¼$˜ ÿ÷ü é®üÿÿf�‰´$” I‰ùI‰èL‰âÇ„$˜ L‰ñÇ„$œ ÿ¡ü H‹t$`M‰áL‰òH‰|$(L‹„$X L‰ù‰œ$� Ç„$˜ Ç„$œ H‰t$ ó¼$” ÿ•ü Ç 1Àéþÿÿ „ …YüÿÿH‹5 ÿÖH�Õ A‰ÄH‹Ì H‹ÿ+ D‰áH‹ ù ÿÓÿÖH�
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ê A‰Äèz¬ÿÿD‰áÿÓ1Àéºýÿÿff. „ AWAVAUATUWVSH�ìH )´$à )¼$ð D)„$ D)Œ$ D)”$ D)œ$0 fEïÀH‹„$Ð D‹´$° H‹¼$¸ L‹¼$À ‹ H�´$Ø ‰„$Ð H�„$Ð M‰Ì‰Œ$� ‰”$˜ H‹”$È L‰„$ I‰À‰Œ$Ø H‰ñH‰D$hÿZû A.À(øŠ …ÿ H‹ ì ÿÓH�ª A‰ÅH‹¡ H‹ÿ D‰éL‹5Î AÿÖÿÓH�
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– A‰ÅèN«ÿÿD‰éL�¬$° AÿÖH�„$È ó5 Ç H‰„$˜ H�„$À H‰D$pH�„$´ H‰D$`H�„$¸ H‰D$x‹„$˜ ƒè‰„$” H‹„$ð H‹œ$è HÇ„$¸ L‹L$pL‹D$x‹‹„$˜ H‰t$ ¯ÂHcÈ)ÐH� ËH‹Œ$è H˜H‰ÚL�4ÁL‰ñÿ¦ù A‹WE‹$H‹„$Ø ó¬$À ó¤$Ä D‰„$° M‰èó¼$¼ I‰L�´$¬ HÇ A‹ó¬$Ø ‹œ$” ¯Ã¯ÓH˜HcÒHÐH�Çó
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òHƒÂfWÆòBðH9Ñuê‹Œ$È fïÀL‰œ$€ I‰ñD‰„$¬ H‹”$˜ ‰Œ$Ð ‹Œ$À Ç„$¨ L‹D$p‰Œ$À ‹Œ$È L‰l$P‰Œ$° H‹L$hH‰\$HH‰L$@H‹L$`D)„$ð H‰L$8H‹Œ$ø )„$à H‰L$0H‹L$xH‰L$(H‹Œ$Ð H‰L$ H�
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mï Ç„$¬ L‹D$p‰„$Ð ‹„$À L‰l$PH‹”$˜ ‰„$À ‹„$È H‰\$0‰„$° H‹„$ø D)¤$ð H‰D$HH‹D$hD)„$à H‰D$@H‹D$`H‰D$8H‹D$xH‰D$(H‹„$Ð H‰D$ ÿüÑ H‹„$ ‹Œ$À L‹t$hH‹”$ø ‹ ‰Œ$ð H‰ñM‰ð‰„$à ÿ<Ò òEYÓH‹„$ ‹Œ$À fD(à‰Œ$à ‹ fD/Ð‚Ç H‹¬$˜ fEïÉH‰ò‰„$Ð L‹„$ø L‰ñD)Œ$ð I‰éÿSÑ I‰éH‰òL‰ñ‹„$È H‰\$ L‹„$ Ç„$Ð ‰„$à H‹D$pÇ„$À H‰D$(D)„$ð ÿ(Ñ I‰éH‰òL‰ñ‹„$È L‹„$ HÇ„$ø Ç„$Ð ‰„$à ò¼$ð ÿ»Ð D éÝíÿÿf�H‹„$ø LcÁ1Òó~5Û� D‹Œ$À IÁàHƒÀ ò ƒÂfWÆò LÀA9Ñuéé"öÿÿ @ ‹Œ$À L‹t$hfïÀD‰„$¬ H‹l$`L‹D$pI‰ñÇ„$¨ ‰Œ$Ð ‹Œ$È H‹”$Ð L‰l$P‰Œ$À ‹Œ$À H‰T$ H‹”$˜ ‰Œ$° H‹Œ$ø H‰\$HH‰L$0H‹L$xL‰t$@H‰L$(H�
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b ‡b àa ‚ €ˆb V†b ð a ‚ Ÿb '…b àU` ‚ ±b "†b Ð a ‚ Àb �Âa ÐÂa Áa `Âa Áa 0Áa Gb Gb Gb €p $Gb Gb PDT PST `9c h9c @Âa Âa PÄa P1b ÿÿÿÿÿÿÿÿ Òa L R N U %.200s() takes no arguments (%zd given) %.200s() takes exactly one argument (%zd given) Bad call flags for CyFunction %.200s() takes no keyword arguments <cyfunction %U at %p> __pyx_capi__ %.200s does not export expected C function %.200s C function %.200s.%.200s has wrong signature (expected %.500s, got %.500s) Interpreter change detected - this module can only be loaded into one interpreter per process. name __loader__ loader __file__ origin __package__ parent __path__ submodule_search_locations %.200s() needs an argument value too large to convert to int __int__ returned non-int (type %.200s). The ability to return an instance of a strict subclass of int is deprecated, and may be removed in a future version of Python. int __%.4s__ returned non-%.4s (type %.200s) an integer is required keywords must be strings unbound method %.200S() needs an argument %.200s.%.200s is not a type object %.200s.%.200s size changed, may indicate binary incompatibility. Expected %zd from C header, got %zd from PyObject %s.%s size changed, may indicate binary incompatibility. Expected %zd from C header, got %zd from PyObject while calling a Python object NULL result without error in PyObject_Call T join() result is too long for a Python string Missing type object Cannot convert %.200s to %.200s __annotations__ must be set to a dict object __qualname__ must be set to a string object __name__ must be set to a string object __defaults__ must be set to a tuple object changes to cyfunction.__defaults__ will not currently affect the values used in function calls __kwdefaults__ must be set to a dict object changes to cyfunction.__kwdefaults__ will not currently affect the values used in function calls function's dictionary may not be deleted setting function's dictionary to a non-dict calling %R should have returned an instance of BaseException, not %R raise: exception class must be a subclass of BaseException float division scipy.linalg._decomp_update.reorth C scipy.linalg._decomp_update.reorthx %s() got multiple values for keyword argument '%U' %.200s() keywords must be strings %s() got an unexpected keyword argument '%U' name '%U' is not defined scipy/linalg/_decomp_update.cp312-win_amd64.pyd.p/_decomp_update.c %s (%s:%d) numpy._core._multiarray_umath numpy.core._multiarray_umath _ARRAY_API _ARRAY_API is not PyCapsule object _ARRAY_API is NULL pointer module compiled against ABI version 0x%x but this version of numpy is 0x%x module was compiled against NumPy C-API version 0x%x (NumPy 1.16) but the running NumPy has C-API version 0x%x. Check the section C-API incompatibility at the Troubleshooting ImportError section at https://numpy.org/devdocs/user/troubleshooting-importerror.html#c-api-incompatibility for indications on how to solve this problem. FATAL: module compiled as unknown endian FATAL: module compiled as little endian, but detected different endianness at runtime __init__.cython-30.pxd numpy.import_array Module '_decomp_update' has already been imported. Re-initialisation is not supported. builtins cython_runtime __builtins__ compile time Python version %d.%d of module '%.100s' %s runtime version %d.%d does not match scipy.linalg._decomp_update _cython_3_0_10 Shared Cython type %.200s is not a type object Shared Cython type %.200s has the wrong size, try recompiling type numpy dtype flatiter broadcast ndarray generic number integer signedinteger unsignedinteger inexact floating complexfloating f
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Rank-k QR update
|
|||
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|
If ``A = Q R`` is the QR factorization of ``A``, return the QR
|
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factorization of ``A + u v**T`` for real ``A`` or ``A + u v**H``
|
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for complex ``A``.
|
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Parameters
|
|||
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|
|||
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----------
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|||
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Q : (M, M) or (M, N) array_like
|
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|
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Unitary/orthogonal matrix from the qr decomposition of A.
|
|||
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R : (M, N) or (N, N) array_like
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Upper triangular matrix from the qr decomposition of A.
|
|||
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u : (M,) or (M, k) array_like
|
|||
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Left update vector
|
|||
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|||
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v : (N,) or (N, k) array_like
|
|||
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Right update vector
|
|||
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|||
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overwrite_qruv : bool, optional
|
|||
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|||
|
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If True, consume Q, R, u, and v, if possible, while performing the
|
|||
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update, otherwise make copies as necessary. Defaults to False.
|
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check_finite : bool, optional
|
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Whether to check that the input matrix contains only finite numbers.
|
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Disabling may give a performance gain, but may result in problems
|
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|
|
(crashes, non-termination) if the inputs do contain infinities or NaNs.
|
|||
|
|
|
|||
|
|
Default is True.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Returns
|
|||
|
|
|
|||
|
|
-------
|
|||
|
|
|
|||
|
|
Q1 : ndarray
|
|||
|
|
|
|||
|
|
Updated unitary/orthogonal factor
|
|||
|
|
|
|||
|
|
R1 : ndarray
|
|||
|
|
|
|||
|
|
Updated upper triangular factor
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
See Also
|
|||
|
|
|
|||
|
|
--------
|
|||
|
|
|
|||
|
|
qr, qr_multiply, qr_delete, qr_insert
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Notes
|
|||
|
|
|
|||
|
|
-----
|
|||
|
|
|
|||
|
|
This routine does not guarantee that the diagonal entries of `R1` are
|
|||
|
|
|
|||
|
|
real or positive.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
.. versionadded:: 0.16.0
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
References
|
|||
|
|
|
|||
|
|
----------
|
|||
|
|
|
|||
|
|
.. [1] Golub, G. H. & Van Loan, C. F. Matrix Computations, 3rd Ed.
|
|||
|
|
|
|||
|
|
(Johns Hopkins University Press, 1996).
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
.. [2] Daniel, J. W., Gragg, W. B., Kaufman, L. & Stewart, G. W.
|
|||
|
|
|
|||
|
|
Reorthogonalization and stable algorithms for updating the
|
|||
|
|
|
|||
|
|
Gram-Schmidt QR factorization. Math. Comput. 30, 772-795 (1976).
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
.. [3] Reichel, L. & Gragg, W. B. Algorithm 686: FORTRAN Subroutines for
|
|||
|
|
|
|||
|
|
Updating the QR Decomposition. ACM Trans. Math. Softw. 16, 369-377
|
|||
|
|
|
|||
|
|
(1990).
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Examples
|
|||
|
|
|
|||
|
|
--------
|
|||
|
|
|
|||
|
|
>>> import numpy as np
|
|||
|
|
|
|||
|
|
>>> from scipy import linalg
|
|||
|
|
|
|||
|
|
>>> a = np.array([[ 3., -2., -2.],
|
|||
|
|
|
|||
|
|
... [ 6., -9., -3.],
|
|||
|
|
|
|||
|
|
... [ -3., 10., 1.],
|
|||
|
|
|
|||
|
|
... [ 6., -7., 4.],
|
|||
|
|
|
|||
|
|
... [ 7., 8., -6.]])
|
|||
|
|
|
|||
|
|
>>> q, r = linalg.qr(a)
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Given this q, r decomposition, perform a rank 1 update.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
>>> u = np.array([7., -2., 4., 3., 5.])
|
|||
|
|
|
|||
|
|
>>> v = np.array([1., 3., -5.])
|
|||
|
|
|
|||
|
|
>>> q_up, r_up = linalg.qr_update(q, r, u, v, False)
|
|||
|
|
|
|||
|
|
>>> q_up
|
|||
|
|
|
|||
|
|
array([[ 0.54073807, 0.18645997, 0.81707661, -0.02136616, 0.06902409], # may vary (signs)
|
|||
|
|
|
|||
|
|
[ 0.21629523, -0.63257324, 0.06567893, 0.34125904, -0.65749222],
|
|||
|
|
|
|||
|
|
[ 0.05407381, 0.64757787, -0.12781284, -0.20031219, -0.72198188],
|
|||
|
|
|
|||
|
|
[ 0.48666426, -0.30466718, -0.27487277, -0.77079214, 0.0256951 ],
|
|||
|
|
|
|||
|
|
[ 0.64888568, 0.23001 , -0.4859845 , 0.49883891, 0.20253783]])
|
|||
|
|
|
|||
|
|
>>> r_up
|
|||
|
|
|
|||
|
|
array([[ 18.49324201, 24.11691794, -44.98940746], # may vary (signs)
|
|||
|
|
|
|||
|
|
[ 0. , 31.95894662, -27.40998201],
|
|||
|
|
|
|||
|
|
[ 0. , 0. , -9.25451794],
|
|||
|
|
|
|||
|
|
[ 0. , 0. , 0. ],
|
|||
|
|
|
|||
|
|
[ 0. , 0. , 0. ]])
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
The update is equivalent, but faster than the following.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
>>> a_up = a + np.outer(u, v)
|
|||
|
|
|
|||
|
|
>>> q_direct, r_direct = linalg.qr(a_up)
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Check that we have equivalent results:
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
>>> np.allclose(np.dot(q_up, r_up), a_up)
|
|||
|
|
|
|||
|
|
True
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
And the updated Q is still unitary:
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
>>> np.allclose(np.dot(q_up.T, q_up), np.eye(5))
|
|||
|
|
|
|||
|
|
True
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Updating economic (reduced, thin) decompositions is also possible:
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
>>> qe, re = linalg.qr(a, mode='economic')
|
|||
|
|
|
|||
|
|
>>> qe_up, re_up = linalg.qr_update(qe, re, u, v, False)
|
|||
|
|
|
|||
|
|
>>> qe_up
|
|||
|
|
|
|||
|
|
array([[ 0.54073807, 0.18645997, 0.81707661], # may vary (signs)
|
|||
|
|
|
|||
|
|
[ 0.21629523, -0.63257324, 0.06567893],
|
|||
|
|
|
|||
|
|
[ 0.05407381, 0.64757787, -0.12781284],
|
|||
|
|
|
|||
|
|
[ 0.48666426, -0.30466718, -0.27487277],
|
|||
|
|
|
|||
|
|
[ 0.64888568, 0.23001 , -0.4859845 ]])
|
|||
|
|
|
|||
|
|
>>> re_up
|
|||
|
|
|
|||
|
|
array([[ 18.49324201, 24.11691794, -44.98940746], # may vary (signs)
|
|||
|
|
|
|||
|
|
[ 0. , 31.95894662, -27.40998201],
|
|||
|
|
|
|||
|
|
[ 0. , 0. , -9.25451794]])
|
|||
|
|
|
|||
|
|
>>> np.allclose(np.dot(qe_up, re_up), a_up)
|
|||
|
|
|
|||
|
|
True
|
|||
|
|
|
|||
|
|
>>> np.allclose(np.dot(qe_up.T, qe_up), np.eye(3))
|
|||
|
|
|
|||
|
|
True
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Similarly to the above, perform a rank 2 update.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
>>> u2 = np.array([[ 7., -1,],
|
|||
|
|
|
|||
|
|
... [-2., 4.],
|
|||
|
|
|
|||
|
|
... [ 4., 2.],
|
|||
|
|
|
|||
|
|
... [ 3., -6.],
|
|||
|
|
|
|||
|
|
... [ 5., 3.]])
|
|||
|
|
|
|||
|
|
>>> v2 = np.array([[ 1., 2.],
|
|||
|
|
|
|||
|
|
... [ 3., 4.],
|
|||
|
|
|
|||
|
|
... [-5., 2]])
|
|||
|
|
|
|||
|
|
>>> q_up2, r_up2 = linalg.qr_update(q, r, u2, v2, False)
|
|||
|
|
|
|||
|
|
>>> q_up2
|
|||
|
|
|
|||
|
|
array([[-0.33626508, -0.03477253, 0.61956287, -0.64352987, -0.29618884], # may vary (signs)
|
|||
|
|
|
|||
|
|
[-0.50439762, 0.58319694, -0.43010077, -0.33395279, 0.33008064],
|
|||
|
|
|
|||
|
|
[-0.21016568, -0.63123106, 0.0582249 , -0.13675572, 0.73163206],
|
|||
|
|
|
|||
|
|
[ 0.12609941, 0.49694436, 0.64590024, 0.31191919, 0.47187344],
|
|||
|
|
|
|||
|
|
[-0.75659643, -0.11517748, 0.10284903, 0.5986227 , -0.21299983]])
|
|||
|
|
|
|||
|
|
>>> r_up2
|
|||
|
|
|
|||
|
|
array([[-23.79075451, -41.1084062 , 24.71548348], # may vary (signs)
|
|||
|
|
|
|||
|
|
[ 0. , -33.83931057, 11.02226551],
|
|||
|
|
|
|||
|
|
[ 0. , 0. , 48.91476811],
|
|||
|
|
|
|||
|
|
[ 0. , 0. , 0. ],
|
|||
|
|
|
|||
|
|
[ 0. , 0. , 0. ]])
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
This update is also a valid qr decomposition of ``A + U V**T``.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
>>> a_up2 = a + np.dot(u2, v2.T)
|
|||
|
|
|
|||
|
|
>>> np.allclose(a_up2, np.dot(q_up2, r_up2))
|
|||
|
|
|
|||
|
|
True
|
|||
|
|
|
|||
|
|
>>> np.allclose(np.dot(q_up2.T, q_up2), np.eye(5))
|
|||
|
|
|
|||
|
|
True
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
qr_insert(Q, R, u, k, which=u'row', rcond=None, overwrite_qru=False, check_finite=True)
|
|||
|
|
|
|||
|
|
|
|||
|
|
QR update on row or column insertions
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
If ``A = Q R`` is the QR factorization of ``A``, return the QR
|
|||
|
|
|
|||
|
|
factorization of ``A`` where rows or columns have been inserted starting
|
|||
|
|
|
|||
|
|
at row or column ``k``.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Parameters
|
|||
|
|
|
|||
|
|
----------
|
|||
|
|
|
|||
|
|
Q : (M, M) array_like
|
|||
|
|
|
|||
|
|
Unitary/orthogonal matrix from the QR decomposition of A.
|
|||
|
|
|
|||
|
|
R : (M, N) array_like
|
|||
|
|
|
|||
|
|
Upper triangular matrix from the QR decomposition of A.
|
|||
|
|
|
|||
|
|
u : (N,), (p, N), (M,), or (M, p) array_like
|
|||
|
|
|
|||
|
|
Rows or columns to insert
|
|||
|
|
|
|||
|
|
k : int
|
|||
|
|
|
|||
|
|
Index before which `u` is to be inserted.
|
|||
|
|
|
|||
|
|
which: {'row', 'col'}, optional
|
|||
|
|
|
|||
|
|
Determines if rows or columns will be inserted, defaults to 'row'
|
|||
|
|
|
|||
|
|
rcond : float
|
|||
|
|
|
|||
|
|
Lower bound on the reciprocal condition number of ``Q`` augmented with
|
|||
|
|
|
|||
|
|
``u/||u||`` Only used when updating economic mode (thin, (M,N) (N,N))
|
|||
|
|
|
|||
|
|
decompositions. If None, machine precision is used. Defaults to
|
|||
|
|
|
|||
|
|
None.
|
|||
|
|
|
|||
|
|
overwrite_qru : bool, optional
|
|||
|
|
|
|||
|
|
If True, consume Q, R, and u, if possible, while performing the update,
|
|||
|
|
|
|||
|
|
otherwise make copies as necessary. Defaults to False.
|
|||
|
|
|
|||
|
|
check_finite : bool, optional
|
|||
|
|
|
|||
|
|
Whether to check that the input matrices contain only finite numbers.
|
|||
|
|
|
|||
|
|
Disabling may give a performance gain, but may result in problems
|
|||
|
|
|
|||
|
|
(crashes, non-termination) if the inputs do contain infinities or NaNs.
|
|||
|
|
|
|||
|
|
Default is True.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Returns
|
|||
|
|
|
|||
|
|
-------
|
|||
|
|
|
|||
|
|
Q1 : ndarray
|
|||
|
|
|
|||
|
|
Updated unitary/orthogonal factor
|
|||
|
|
|
|||
|
|
R1 : ndarray
|
|||
|
|
|
|||
|
|
Updated upper triangular factor
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Raises
|
|||
|
|
|
|||
|
|
------
|
|||
|
|
|
|||
|
|
LinAlgError :
|
|||
|
|
|
|||
|
|
If updating a (M,N) (N,N) factorization and the reciprocal condition
|
|||
|
|
|
|||
|
|
number of Q augmented with ``u/||u||`` is smaller than rcond.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
See Also
|
|||
|
|
|
|||
|
|
--------
|
|||
|
|
|
|||
|
|
qr, qr_multiply, qr_delete, qr_update
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Notes
|
|||
|
|
|
|||
|
|
-----
|
|||
|
|
|
|||
|
|
This routine does not guarantee that the diagonal entries of ``R1`` are
|
|||
|
|
|
|||
|
|
positive.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
.. versionadded:: 0.16.0
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
References
|
|||
|
|
|
|||
|
|
----------
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
.. [1] Golub, G. H. & Van Loan, C. F. Matrix Computations, 3rd Ed.
|
|||
|
|
|
|||
|
|
(Johns Hopkins University Press, 1996).
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
.. [2] Daniel, J. W., Gragg, W. B., Kaufman, L. & Stewart, G. W.
|
|||
|
|
|
|||
|
|
Reorthogonalization and stable algorithms for updating the
|
|||
|
|
|
|||
|
|
Gram-Schmidt QR factorization. Math. Comput. 30, 772-795 (1976).
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
.. [3] Reichel, L. & Gragg, W. B. Algorithm 686: FORTRAN Subroutines for
|
|||
|
|
|
|||
|
|
Updating the QR Decomposition. ACM Trans. Math. Softw. 16, 369-377
|
|||
|
|
|
|||
|
|
(1990).
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Examples
|
|||
|
|
|
|||
|
|
--------
|
|||
|
|
|
|||
|
|
>>> import numpy as np
|
|||
|
|
|
|||
|
|
>>> from scipy import linalg
|
|||
|
|
|
|||
|
|
>>> a = np.array([[ 3., -2., -2.],
|
|||
|
|
|
|||
|
|
... [ 6., -7., 4.],
|
|||
|
|
|
|||
|
|
... [ 7., 8., -6.]])
|
|||
|
|
|
|||
|
|
>>> q, r = linalg.qr(a)
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Given this QR decomposition, update q and r when 2 rows are inserted.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
>>> u = np.array([[ 6., -9., -3.],
|
|||
|
|
|
|||
|
|
... [ -3., 10., 1.]])
|
|||
|
|
|
|||
|
|
>>> q1, r1 = linalg.qr_insert(q, r, u, 2, 'row')
|
|||
|
|
|
|||
|
|
>>> q1
|
|||
|
|
|
|||
|
|
array([[-0.25445668, 0.02246245, 0.18146236, -0.72798806, 0.60979671], # may vary (signs)
|
|||
|
|
|
|||
|
|
[-0.50891336, 0.23226178, -0.82836478, -0.02837033, -0.00828114],
|
|||
|
|
|
|||
|
|
[-0.50891336, 0.35715302, 0.38937158, 0.58110733, 0.35235345],
|
|||
|
|
|
|||
|
|
[ 0.25445668, -0.52202743, -0.32165498, 0.36263239, 0.65404509],
|
|||
|
|
|
|||
|
|
[-0.59373225, -0.73856549, 0.16065817, -0.0063658 , -0.27595554]])
|
|||
|
|
|
|||
|
|
>>> r1
|
|||
|
|
|
|||
|
|
array([[-11.78982612, 6.44623587, 3.81685018], # may vary (signs)
|
|||
|
|
|
|||
|
|
[ 0. , -16.01393278, 3.72202865],
|
|||
|
|
|
|||
|
|
[ 0. , 0. , -6.13010256],
|
|||
|
|
|
|||
|
|
[ 0. , 0. , 0. ],
|
|||
|
|
|
|||
|
|
[ 0. , 0. , 0. ]])
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
The update is equivalent, but faster than the following.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
>>> a1 = np.insert(a, 2, u, 0)
|
|||
|
|
|
|||
|
|
>>> a1
|
|||
|
|
|
|||
|
|
array([[ 3., -2., -2.],
|
|||
|
|
|
|||
|
|
[ 6., -7., 4.],
|
|||
|
|
|
|||
|
|
[ 6., -9., -3.],
|
|||
|
|
|
|||
|
|
[ -3., 10., 1.],
|
|||
|
|
|
|||
|
|
[ 7., 8., -6.]])
|
|||
|
|
|
|||
|
|
>>> q_direct, r_direct = linalg.qr(a1)
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Check that we have equivalent results:
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
>>> np.dot(q1, r1)
|
|||
|
|
|
|||
|
|
array([[ 3., -2., -2.],
|
|||
|
|
|
|||
|
|
[ 6., -7., 4.],
|
|||
|
|
|
|||
|
|
[ 6., -9., -3.],
|
|||
|
|
|
|||
|
|
[ -3., 10., 1.],
|
|||
|
|
|
|||
|
|
[ 7., 8., -6.]])
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
>>> np.allclose(np.dot(q1, r1), a1)
|
|||
|
|
|
|||
|
|
True
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
And the updated Q is still unitary:
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
>>> np.allclose(np.dot(q1.T, q1), np.eye(5))
|
|||
|
|
|
|||
|
|
True
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
qr_delete(Q, R, k, int p=1, which=u'row', overwrite_qr=False, check_finite=True)
|
|||
|
|
|
|||
|
|
|
|||
|
|
QR downdate on row or column deletions
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
If ``A = Q R`` is the QR factorization of ``A``, return the QR
|
|||
|
|
|
|||
|
|
factorization of ``A`` where ``p`` rows or columns have been removed
|
|||
|
|
|
|||
|
|
starting at row or column ``k``.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Parameters
|
|||
|
|
|
|||
|
|
----------
|
|||
|
|
|
|||
|
|
Q : (M, M) or (M, N) array_like
|
|||
|
|
|
|||
|
|
Unitary/orthogonal matrix from QR decomposition.
|
|||
|
|
|
|||
|
|
R : (M, N) or (N, N) array_like
|
|||
|
|
|
|||
|
|
Upper triangular matrix from QR decomposition.
|
|||
|
|
|
|||
|
|
k : int
|
|||
|
|
|
|||
|
|
Index of the first row or column to delete.
|
|||
|
|
|
|||
|
|
p : int, optional
|
|||
|
|
|
|||
|
|
Number of rows or columns to delete, defaults to 1.
|
|||
|
|
|
|||
|
|
which: {'row', 'col'}, optional
|
|||
|
|
|
|||
|
|
Determines if rows or columns will be deleted, defaults to 'row'
|
|||
|
|
|
|||
|
|
overwrite_qr : bool, optional
|
|||
|
|
|
|||
|
|
If True, consume Q and R, overwriting their contents with their
|
|||
|
|
|
|||
|
|
downdated versions, and returning appropriately sized views.
|
|||
|
|
|
|||
|
|
Defaults to False.
|
|||
|
|
|
|||
|
|
check_finite : bool, optional
|
|||
|
|
|
|||
|
|
Whether to check that the input matrix contains only finite numbers.
|
|||
|
|
|
|||
|
|
Disabling may give a performance gain, but may result in problems
|
|||
|
|
|
|||
|
|
(crashes, non-termination) if the inputs do contain infinities or NaNs.
|
|||
|
|
|
|||
|
|
Default is True.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Returns
|
|||
|
|
|
|||
|
|
-------
|
|||
|
|
|
|||
|
|
Q1 : ndarray
|
|||
|
|
|
|||
|
|
Updated unitary/orthogonal factor
|
|||
|
|
|
|||
|
|
R1 : ndarray
|
|||
|
|
|
|||
|
|
Updated upper triangular factor
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
See Also
|
|||
|
|
|
|||
|
|
--------
|
|||
|
|
|
|||
|
|
qr, qr_multiply, qr_insert, qr_update
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Notes
|
|||
|
|
|
|||
|
|
-----
|
|||
|
|
|
|||
|
|
This routine does not guarantee that the diagonal entries of ``R1`` are
|
|||
|
|
|
|||
|
|
positive.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
.. versionadded:: 0.16.0
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
References
|
|||
|
|
|
|||
|
|
----------
|
|||
|
|
|
|||
|
|
.. [1] Golub, G. H. & Van Loan, C. F. Matrix Computations, 3rd Ed.
|
|||
|
|
|
|||
|
|
(Johns Hopkins University Press, 1996).
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
.. [2] Daniel, J. W., Gragg, W. B., Kaufman, L. & Stewart, G. W.
|
|||
|
|
|
|||
|
|
Reorthogonalization and stable algorithms for updating the
|
|||
|
|
|
|||
|
|
Gram-Schmidt QR factorization. Math. Comput. 30, 772-795 (1976).
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
.. [3] Reichel, L. & Gragg, W. B. Algorithm 686: FORTRAN Subroutines for
|
|||
|
|
|
|||
|
|
Updating the QR Decomposition. ACM Trans. Math. Softw. 16, 369-377
|
|||
|
|
|
|||
|
|
(1990).
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Examples
|
|||
|
|
|
|||
|
|
--------
|
|||
|
|
|
|||
|
|
>>> import numpy as np
|
|||
|
|
|
|||
|
|
>>> from scipy import linalg
|
|||
|
|
|
|||
|
|
>>> a = np.array([[ 3., -2., -2.],
|
|||
|
|
|
|||
|
|
... [ 6., -9., -3.],
|
|||
|
|
|
|||
|
|
... [ -3., 10., 1.],
|
|||
|
|
|
|||
|
|
... [ 6., -7., 4.],
|
|||
|
|
|
|||
|
|
... [ 7., 8., -6.]])
|
|||
|
|
|
|||
|
|
>>> q, r = linalg.qr(a)
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Given this QR decomposition, update q and r when 2 rows are removed.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
>>> q1, r1 = linalg.qr_delete(q, r, 2, 2, 'row', False)
|
|||
|
|
|
|||
|
|
>>> q1
|
|||
|
|
|
|||
|
|
array([[ 0.30942637, 0.15347579, 0.93845645], # may vary (signs)
|
|||
|
|
|
|||
|
|
[ 0.61885275, 0.71680171, -0.32127338],
|
|||
|
|
|
|||
|
|
[ 0.72199487, -0.68017681, -0.12681844]])
|
|||
|
|
|
|||
|
|
>>> r1
|
|||
|
|
|
|||
|
|
array([[ 9.69535971, -0.4125685 , -6.80738023], # may vary (signs)
|
|||
|
|
|
|||
|
|
[ 0. , -12.19958144, 1.62370412],
|
|||
|
|
|
|||
|
|
[ 0. , 0. , -0.15218213]])
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
The update is equivalent, but faster than the following.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
>>> a1 = np.delete(a, slice(2,4), 0)
|
|||
|
|
|
|||
|
|
>>> a1
|
|||
|
|
|
|||
|
|
array([[ 3., -2., -2.],
|
|||
|
|
|
|||
|
|
[ 6., -9., -3.],
|
|||
|
|
|
|||
|
|
[ 7., 8., -6.]])
|
|||
|
|
|
|||
|
|
>>> q_direct, r_direct = linalg.qr(a1)
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Check that we have equivalent results:
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
>>> np.dot(q1, r1)
|
|||
|
|
|
|||
|
|
array([[ 3., -2., -2.],
|
|||
|
|
|
|||
|
|
[ 6., -9., -3.],
|
|||
|
|
|
|||
|
|
[ 7., 8., -6.]])
|
|||
|
|
|
|||
|
|
>>> np.allclose(np.dot(q1, r1), a1)
|
|||
|
|
|
|||
|
|
True
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
And the updated Q is still unitary:
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
>>> np.allclose(np.dot(q1.T, q1), np.eye(3))
|
|||
|
|
|
|||
|
|
True
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
this function only exists to expose the cdef version below for testing
|
|||
|
|
|
|||
|
|
purposes. Here we perform minimal input validation to ensure that the
|
|||
|
|
|
|||
|
|
inputs meet the requirements below.
|
|||
|
|
|
|||
|
|
Unable to allocate memory for array 'u' must have the same type as Q and R u and v must have the same number of dimensions q must be either F or C contiguous q and u must be a blas compatible type: f d F or D numpy._core.umath failed to import numpy._core.multiarray failed to import array must not contain infs or NaNs Update rank larger than np.dot(Q, R). Unable to allocate memory for array. The {0}th argument to ?ormqr/?unmqr was invalid The {0}th argument to ?geqrf was invalid Shape of u is incorrect, should be 1 <= u.ndim <= 2 Second dimension of u and v must be the same Reorthogonalization Failed, unable to perform row deletion. Q and R must have the same dtype Q and R do not have compatible shapes. Expected (M,M) (M,N) or (M,N) (N,N) but found Input array too large for use with BLAS 'which' must be either 'row' or 'col' 'u' should be either (N,) or (p,N) when inserting rows. Found %s. 'u' should be either (M,) or (M,p) when inserting columns. Found %s. u and v must have the same type as Q and R scipy\linalg\_decomp_update.pyx 'rcond' is not used when updating full, (M,M) (M,N) decompositions and must be None. q and u must have the same type.
|
|||
|
|
|
|||
|
|
Routines for updating QR decompositions
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
.. versionadded:: 0.16.0
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Rank-k QR update
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
If ``A = Q R`` is the QR factorization of ``A``, return the QR
|
|||
|
|
|
|||
|
|
factorization of ``A + u v**T`` for real ``A`` or ``A + u v**H``
|
|||
|
|
|
|||
|
|
for complex ``A``.
|
|||
|
|
|
|||
|
|
|
|||
|
|
|
|||
|
|
Parameters
|
|||
|
|
|
|||
|
|
----------
|
|||
|
|
|
|||
|
|
Q : (M, M) or (M, N) array_like
|
|||
|
|
|