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Eğitmen, daha önce link listeleri, kuyruklar ve yığınlar gibi konuları anlattığını belirtmektedir.","Video, ikili arama ağacı (binary search tree) konusunu kapsamlı şekilde ele almaktadır. İçerik, ikili arama ağacının tanımı ve temel özellikleriyle başlayıp, ekleme, arama, min ve max bulma gibi temel işlemlerini adım adım göstermektedir. Ayrıca inorder, prefix ve postfix gibi farklı dolaşma yöntemleri de anlatılmaktadır.","Videoda pointer yapısında ikili arama ağacının nasıl kodlanacağı, ağacın boş veya dolu olması durumunda ekleme işlemleri, arama işlemleri ve min-max bulma fonksiyonları detaylı kod örnekleriyle açıklanmaktadır. Silme işlemi konusunun ise bir sonraki videoda anlatılacağı belirtilmektedir."]},"endTime":1966,"title":"İkili Arama Ağacı (Binary Search Tree) Eğitim Videosu","beginTime":0}],"fullResult":[{"index":0,"title":"İkili Arama Ağacı Tanıtımı","list":{"type":"unordered","items":["İkili arama ağacı (binary search tree) konusu anlatılacak, daha önce link listeleri, queue'lar ve stack'ler işlenmiş.","Eğitmenin ismi Şadi Evren Şeker ve YouTube kanalı \"Bilgisayar Kavramları\"."]},"beginTime":12,"endTime":28,"href":"/video/preview/743935949074957861?parent-reqid=1769794439216561-9464060282209184604-balancer-l7leveler-kubr-yp-sas-112-BAL&text=Logik+Tree&t=12&ask_summarization=1"},{"index":1,"title":"İkili Arama Ağacının Tanımı","list":{"type":"unordered","items":["İkili arama ağacı özyineli (recursive) bir tanım ile ifade edilir ve boş olabilir.","Her düğüm iki alt ağaç (sub tree) olabilir: sol ve sağ.","İkili arama ağacı yönlü (directed) ve döngüsel olmayan (acyclic) bir graf (graph) olarak tanımlanır."]},"beginTime":28,"endTime":144,"href":"/video/preview/743935949074957861?parent-reqid=1769794439216561-9464060282209184604-balancer-l7leveler-kubr-yp-sas-112-BAL&text=Logik+Tree&t=28&ask_summarization=1"},{"index":2,"title":"İkili Arama Ağacının Özellikleri","list":{"type":"unordered","items":["Her düğüm en fazla iki çocuğu olabilir veya hiç çocuğu olmayabilir.","İkili arama ağacında her düğümün solundaki düğümler kendinden küçük, sağındaki düğümler kendinden büyük olmalıdır.","Ekleme sırası önemlidir, aynı sayıları farklı sırayla eklemek farklı ağac yapıları oluşturabilir."]},"beginTime":144,"endTime":297,"href":"/video/preview/743935949074957861?parent-reqid=1769794439216561-9464060282209184604-balancer-l7leveler-kubr-yp-sas-112-BAL&text=Logik+Tree&t=144&ask_summarization=1"},{"index":3,"title":"Ağacın Özel Düğümleri ve Özellikleri","list":{"type":"unordered","items":["Ağacın en üstteki düğüme kök (root) denir.","İki çocuğu birden boş olan düğümlere yaprak (leaf) denir.","Ağacın derinliği (height) seviyeler sayısına göre hesaplanır ve maksimum düğüm sayısı 2^h - 1 formülü ile bulunabilir."]},"beginTime":297,"endTime":412,"href":"/video/preview/743935949074957861?parent-reqid=1769794439216561-9464060282209184604-balancer-l7leveler-kubr-yp-sas-112-BAL&text=Logik+Tree&t=297&ask_summarization=1"},{"index":4,"title":"İkili Arama Ağacının Kodlanması","list":{"type":"unordered","items":["Her düğümde bir değer (data), sol ve sağ pointer'lar bulunur.","Kodlama için struct yapısı kullanılır: int data, struct node *sol, struct node *sağ."]},"beginTime":412,"endTime":509,"href":"/video/preview/743935949074957861?parent-reqid=1769794439216561-9464060282209184604-balancer-l7leveler-kubr-yp-sas-112-BAL&text=Logik+Tree&t=412&ask_summarization=1"},{"index":5,"title":"Ağaca Ekleme Fonksiyonu","list":{"type":"unordered","items":["Node* ekle fonksiyonu oluşturulacak, bu fonksiyon ağacı ve eklenecek integer x değerini alacak.","Eğer ağac boş (NULL) ise, yeni bir düğüm oluşturulacak ve bu düğümün sol ve sağ kısımları NULL, data kısmı ise x değerine atanacak.","Eğer ağac boş değilse, eklenecek değer ağacın kök değerine göre sol veya sağ tarafta olacak şekilde iterasyon yapılacak."]},"beginTime":513,"endTime":636,"href":"/video/preview/743935949074957861?parent-reqid=1769794439216561-9464060282209184604-balancer-l7leveler-kubr-yp-sas-112-BAL&text=Logik+Tree&t=513&ask_summarization=1"},{"index":6,"title":"Ekleme İşlemi","list":{"type":"unordered","items":["Ekleme işlemi için iter adında bir değişken tanımlanacak ve ağacın kök değerini tutacak.","Eğer eklenecek değer iter'in datasından küçükse, iter'in soluna gidilecek; büyükse iter'in sağına gidilecek.","Eğer iter'in solu veya sağı NULL ise, oraya yeni düğüm eklenir; değilse, o taraftaki alt ağaca ekleme işlemi devam 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önce sol alt ağacı dolaşılır, sonra kök düğüm yazılır ve son olarak sağ alt ağacın dolaşılması sağlanır.","Ekleme işlemi yaparak ağaca değerler eklenir ve ardından dolaşma fonksiyonu ile ağacın değerleri sıralı şekilde yazdırılır."]},"beginTime":1143,"endTime":1392,"href":"/video/preview/743935949074957861?parent-reqid=1769794439216561-9464060282209184604-balancer-l7leveler-kubr-yp-sas-112-BAL&text=Logik+Tree&t=1143&ask_summarization=1"},{"index":9,"title":"Ağaç Dolaşma Yöntemleri","list":{"type":"unordered","items":["Ağaç dolaşımında left-node-right sıralaması küçükten büyüğe, right-node-left sıralaması ise büyükten küçüğe sıralama yapar.","Ağaçta ekleme işlemi (insertion) ve dolaşma işlemi (traverse) yapılarak ağacın yapısı oluşturulur.","Ağaç boşken yeni bir düğüm oluşturulur, sağına veya soluna ekleme yapılıp ağacın yeni yapısı 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(max) sağ tarafta bulunur.","En küçük değeri bulmak için ağacın en sola kadar gidilir, en büyük değeri bulmak için en sağa kadar gidilir.","Min ve max fonksiyonları iteratif olarak yazılarak, ağacın sağ veya sol tarafına kadar gidilerek maksimum ve minimum değerler bulunabilir."]},"beginTime":1697,"endTime":1861,"href":"/video/preview/743935949074957861?parent-reqid=1769794439216561-9464060282209184604-balancer-l7leveler-kubr-yp-sas-112-BAL&text=Logik+Tree&t=1697&ask_summarization=1"},{"index":12,"title":"Silme İşlemi","list":{"type":"unordered","items":["Leaf (düğüm) silmek basit olup, sadece ilgili düğümün bağlantısını kesmek yeterlidir.","Kök veya ortadaki bir düğümü silerken, solundakilerin en büyüğü veya sağındakilerin en küçüğü ile değiştirme işlemi yapılabilir.","Silme işleminin detayları bir sonraki videoda 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Eigenschaften kann man mit Logik erster Stufe ausdrücken? Welche Eigenschaften lassen sich nicht ausdrücken? Wir schauen uns Beispiele an, z.B. kann man ausdrücken, dass die...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/2899092/f7c03be9ab23eb69270c9eedf8c9ba8d/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/TdRgtAEAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"17","reqid":"1769794439216561-9464060282209184604-balancer-l7leveler-kubr-yp-sas-112-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DrOJfIK_9FAk","linkTemplate":"/video/preview/11271536102143126960?parent-reqid=1769794439216561-9464060282209184604-balancer-l7leveler-kubr-yp-sas-112-BAL&text=Logik+Tree&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Logik erster Stufe #8 - Ausdrucksstärke","related_orig_text":"Logik Tree","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Logik 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sehen uns relationale Strukturen an, welche einen wichtigen Teil der Semantik der Logik erster Stufe (Prädikatenlogik) darstellen.","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4266382/0dca7a560715e8a3a8cf2df18384cf53/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/KcwvgQEAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"18","reqid":"1769794439216561-9464060282209184604-balancer-l7leveler-kubr-yp-sas-112-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DCGLLkHpFzzY","linkTemplate":"/video/preview/8398262453564929147?parent-reqid=1769794439216561-9464060282209184604-balancer-l7leveler-kubr-yp-sas-112-BAL&text=Logik+Tree&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Logik erster Stufe #2 - Relationale Strukturen","related_orig_text":"Logik 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