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is one of the most mysterious numbers in the world. You know, that famous irrational number that starts with 3.14 and goes on forever. It is so famous that the 14th day of the 3rd month is...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4566853/31155e68da667cff5b0bc75caad7dcf9/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/xmahRAIAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"8","reqid":"1765292289230490-9567126587351588220-balancer-l7leveler-kubr-yp-vla-8-BAL","summary":{"isFull":true,"fullTextUrl":"/video/result?ask_summarization=1&numdoc=1&noreask=1&nomisspell=1&parent-reqid=1765292289230490-9567126587351588220-balancer-l7leveler-kubr-yp-vla-8-BAL&text=videoid:9124318207733230663","teaser":[{"list":{"type":"unordered","items":["Bu video, pi sayısının gizemli ve önemli özelliklerini anlatan eğitici bir içeriktir. Konuşmacı, pi sayısının ne olduğunu ve günlük hayattaki uygulamalarını açıklamaktadır.","Video, pi sayısının tanımı ve tarihsel gelişimiyle başlayıp, bu sayının fiziksel dünyadaki yeri üzerine odaklanmaktadır. Konuşmacı, pi sayısının sadece çemberlerin çevresiyle ilgili olmadığını, rastgele düşme problemleri, Monte Carlo benzetimi ve nehirlerin kıvrımları gibi çeşitli alanlarda da kullanıldığını göstermektedir. Ayrıca, pi sayısının evrenin en küçük mesafesinden evrenin büyüklüğüne kadar her yerde nasıl önemli olduğunu ve günlük hayattaki birçok fenomenin (gökkuşağı, piyano sesleri, elma şekilleri, süpernova patlamaları) içinde nasıl yer aldığını anlatmaktadır."]},"endTime":651,"title":"Pi Sayısı ve Fiziksel Dünya","beginTime":0}],"fullResult":[{"index":0,"title":"Pi Sayısı ve Önemi","list":{"type":"unordered","items":["Pi sayısı, 3,14 ile başlayıp sonsuza kadar giden meşhur irrasyonel sayıdır ve dünyanın pek çok yerinde 3 ayın 14. günü pi günü olarak kutlanmaktadır.","Pi sayısı, çemberin çevresinin çapına olan oranıdır ve dünya'daki her çembere bakıldığında değişmez.","Pi sayısı 3'e çok yakın bir sayıdır ancak 3 değildir ve bu sayı 4000 yıl önceki insanlar bile 3'ten sonraki bir basamağı iyi biliyorlardı."]},"beginTime":13,"endTime":89,"href":"/video/preview/9124318207733230663?parent-reqid=1765292289230490-9567126587351588220-balancer-l7leveler-kubr-yp-vla-8-BAL&text=shomuso+saidibrohimov&t=13&ask_summarization=1"},{"index":1,"title":"Pi Sayısının Tarihi","list":{"type":"unordered","items":["Arşimet'ten bugünlere kadar pi sayısının yüzlerce basamağı doğru olarak bulunmuş, elle yapılan hesaplamalarda rekor 1946'da kırılmış ve virgülden sonraki 620 basamağı bulunmuştur.","Bilgisayarların icat edilmesiyle pi sayısının hesaplanmasında büyük ilerleme kaydedilmiş, İsviçre'deki bir bilgisayar 108 gün çalışarak pi'nin virgülden sonraki 62,80 trilyon basamağını hesaplamıştır.","Pi sayısının sadece ilk 152 basamağını bilmek evrenin herhangi bir yerinde her türlü işi görmeye yeter de artar bile."]},"beginTime":89,"endTime":183,"href":"/video/preview/9124318207733230663?parent-reqid=1765292289230490-9567126587351588220-balancer-l7leveler-kubr-yp-vla-8-BAL&text=shomuso+saidibrohimov&t=89&ask_summarization=1"},{"index":2,"title":"Pi Sayısının Pratik Kullanımı","list":{"type":"unordered","items":["Gözlemlenebilir evrenin çapı 93 milyar ışık yılıdır ve bu kürenin çevresini pi'nin ilk 152 basamağını kullanarak hesaplarsak hata payı Planck uzunluğundan daha az olur.","Pi'nin sadece ilk 40 basamağını kullanarak evrenin çevresini bir hidrojen atomunun inceliğinden daha az bir hatayla hesaplayabiliriz.","NASA bile hesaplamalarında pi'nin trilyonlarca basamağıyla uğraşmıyor, Voyager uzay aracının bize olan mesafesini hesaplamak için bile pi'nin en fazla 15 basamağına ihtiyaç vardır."]},"beginTime":183,"endTime":272,"href":"/video/preview/9124318207733230663?parent-reqid=1765292289230490-9567126587351588220-balancer-l7leveler-kubr-yp-vla-8-BAL&text=shomuso+saidibrohimov&t=183&ask_summarization=1"},{"index":3,"title":"Pi Sayısını Gösteren İğne Deneyi","list":{"type":"unordered","items":["Pi filoloji yöntemi kullanarak pi sayısının ilk 13 basamağını bilmeniz yeterlidir.","İğne deneyinde, iğnenin çizgilerin üzerine düşme olasılığı yaklaşık %64 olup, bu oran 2/π formülüyle hesaplanır.","1901 yılında Mario Lazarini, bu deneyi 3408 kez deneyerek pi sayısının ilk altı basamağını hesaplamayı başarmıştır."]},"beginTime":272,"endTime":445,"href":"/video/preview/9124318207733230663?parent-reqid=1765292289230490-9567126587351588220-balancer-l7leveler-kubr-yp-vla-8-BAL&text=shomuso+saidibrohimov&t=272&ask_summarization=1"},{"index":4,"title":"Monte Carlo Benzetimi","list":{"type":"unordered","items":["Monte Carlo benzetimi, bilgisayarın bir karenin içerisine rastgele 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