1 00:00:00,000 --> 00:00:03,110 >> HOPARL脰R 1: ki, son versiyas谋 sigma, m蓹n z蓹ng n蓹 h蓹yata 2 00:00:03,110 --> 00:00:06,570 M蓹n istifad蓹 vasit蓹si iterativ h蓹ll, bir Bu b眉t眉n q蓹d蓹r saymaq 眉莽眉n ir蓹li loop 3 00:00:06,570 --> 00:00:09,720 1 v蓹 m, sonra aras谋nda n枚mr蓹l蓹ri c蓹mini qaytar谋lmas谋. 4 00:00:09,720 --> 00:00:12,560 >> Amma biz ba艧qa istifad蓹 ed蓹 bil蓹rsiniz 莽谋x谋r eyni h蓹yata texnika 5 00:00:12,560 --> 00:00:15,120 funksiyas谋, bir texnika recursion kimi tan谋n谋r. 6 00:00:15,120 --> 00:00:19,360 A recursive funksiyas谋, bel蓹 ki, dan谋艧maq, sad蓹c蓹 枚z眉 莽a臒谋r谋r ki biridir. 7 00:00:19,360 --> 00:00:21,290 陌ndi, v蓹 枚z眉 ki, bir problem ola bil蓹r. 8 00:00:21,290 --> 00:00:24,500 Bir funksiyas谋 sad蓹c蓹 枚z眉 莽a臒谋r谋r 蓹g蓹r 枚z眉n眉 枚z眉n眉 tutan 莽a臒谋r谋r 9 00:00:24,500 --> 00:00:26,080 ki, proses ba艧a he莽 bot bil蓹r. 10 00:00:26,080 --> 00:00:30,490 Amma bel蓹 uzun biz daxil kimi bir qondarma baza halda, t蓹min ed蓹n bir v蓹ziyy蓹t 11 00:00:30,490 --> 00:00:34,930 B蓹zi hallarda biz demirik ki, 枚z眉m眉z眉, ba艧qa ki, proses 12 00:00:34,930 --> 00:00:37,070 sonsuz loop dayand谋rmaq laz谋md谋r. 13 00:00:37,070 --> 00:00:39,180 >> 陌ndi reimplement ed蓹k a艧a臒谋dak谋 kimi sigma. 14 00:00:39,180 --> 00:00:43,810 N daha az v蓹 ya 0 b蓹rab蓹r olduqda, m蓹n sad蓹c蓹, v蓹 bir q蓹d蓹r 枚zba艧谋na, 15 00:00:43,810 --> 00:00:45,670 0 qay谋tmaq 眉莽眉n gedir. 16 00:00:45,670 --> 00:00:49,370 Else m蓹n n蓹 gedir蓹m 蓹slind蓹 m眉sb蓹t int sigma hesablamaq 17 00:00:49,370 --> 00:00:50,460 M蓹n t蓹qdim etdik ki. 18 00:00:50,460 --> 00:00:52,050 >> 陌ndi m sigma n蓹dir? 19 00:00:52,050 --> 00:00:55,480 Yax艧谋, m sigma, 蓹lb蓹tt蓹, m vasit蓹sil蓹 1 m蓹bl蓹臒i. 20 00:00:55,480 --> 00:00:58,820 Amma biz bu bar蓹d蓹 ba艧qa c眉r d蓹 d眉艧眉nm蓹k 蓹g蓹r, sad蓹c蓹 m plus m m蓹bl蓹臒i var 21 00:00:58,820 --> 00:01:02,560 minus 1 plus m minus 2 v蓹 s, b眉t眉n yol 1 a艧a臒谋. 22 00:01:02,560 --> 00:01:08,080 Bel蓹 ki m蓹nada, g枚r眉n眉r ki M蓹n sad蓹c蓹 m plus qay谋tmaq bil蓹r. 23 00:01:08,080 --> 00:01:10,210 >> V蓹 sonra m蓹n m minus laz谋md谋r 1 plus m minus 2. 24 00:01:10,210 --> 00:01:13,470 Amma ver蓹 bil蓹r ki, bir funksiyas谋 var M蓹n蓹 d蓹qiq cavab, y蓹ni 25 00:01:13,470 --> 00:01:16,340 m minus 1 sigma. 26 00:01:16,340 --> 00:01:19,670 >> 陌ndi bu 艧蓹kild蓹 枚z眉m眉 z蓹ng etmir 蓹n yax艧谋 fikir kimi g枚r眉n眉r. 27 00:01:19,670 --> 00:01:22,610 脟眉nki sigma 莽a臒谋r谋r sigma 莽a臒谋r谋r 蓹g蓹r sigma 莽a臒谋r谋r sigma, siz 28 00:01:22,610 --> 00:01:24,480 hesab edir蓹m ki, bu proses He莽 sona bil蓹r. 29 00:01:24,480 --> 00:01:27,720 Biz s枚zd蓹 baza idi niy蓹 Amma ki Bu funksiya 眉st halda. 30 00:01:27,720 --> 00:01:31,540 M 蓹g蓹r yoxlay谋r ki, 蓹g蓹r v蓹ziyy蓹t getmir蓹m daha az v蓹 ya 0 b蓹rab蓹r 31 00:01:31,540 --> 00:01:32,610 枚z眉m眉 z蓹ng etm蓹k 眉莽眉n. 32 00:01:32,610 --> 00:01:37,010 M蓹n 蓹v蓹zin蓹, 0 qay谋tmaq 眉莽眉n gedir蓹m olan 枚z n枚vb蓹sind蓹 蓹lav蓹 olacaq 33 00:01:37,010 --> 00:01:39,950 M蓹n c蓹ml蓹nm蓹si etdik ki, 蓹vv蓹lki n枚mr蓹l蓹ri up, bununla bu dayand谋r谋lmas谋 34 00:01:39,950 --> 00:01:41,740 ba艧qa sonsuz proses. 35 00:01:41,740 --> 00:01:43,710 >> 陌ndi g枚r蓹k, 蓹g蓹r bu yeni h蓹yata ke莽irilm蓹si i艧l蓹yir. 36 00:01:43,710 --> 00:01:46,510 Nin xilas ed蓹k t蓹rtib v蓹 Bu proqram run. 37 00:01:46,510 --> 00:01:50,640 Sigma 1 dot sigma 1 do臒ramaq olun. 38 00:01:50,640 --> 00:01:52,900 V蓹 蓹n il蓹 t蓹min ed蓹k 蓹vv蓹lki kimi eyni 蓹d蓹d. 39 00:01:52,900 --> 00:01:55,520 2, olan 眉mid m蓹n蓹 3 verm蓹lidir. 40 00:01:55,520 --> 00:01:58,970 Nin, 3 il蓹 t蓹min ed蓹k ed蓹n in艧allah m蓹n蓹 6 verm蓹lidir. 41 00:01:58,970 --> 00:02:03,480 V蓹 n蓹hay蓹t il蓹 t蓹min ed蓹k H蓹qiq蓹t蓹n m蓹n蓹 1,275 verir 50,. 42 00:02:03,480 --> 00:02:06,130