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Yüzyılın Sanat Dünyası","list":{"type":"unordered","items":["19. yüzyılın ortalarında sanatçı olmak, birbiriyle yarışan ihtiyaçlarla yaşamak demekti.","Sanatçılar modern dünyayı kucaklamalı mı yoksa klasik tarih resimlerine mi dönmeli ikilemindeydi.","Bu dönemde büyüyen orta sınıf, fabrikalar ve sanayi devrimi, sanat dünyasında yeni bir kültür yaratıyordu."]},"beginTime":5,"endTime":46,"href":"/video/preview/9410707793120408389?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=5&ask_summarization=1"},{"index":1,"title":"Courbet'in \"Çöküş Dönemi Romalılar\" Tablosu","list":{"type":"unordered","items":["Müze Dorsey'de 1847'de yapılan Courbet'in \"Çöküş Dönemi Romalılar\" tablosu inceleniyor.","Tablo, antik Roma konusu ile Fransa kültürünün çöküşünü anlatıyor ve Fransız hükümetini eleştiriyor.","Courbet, antik Roma'nın sonlarına doğru yaşanan ahlaki çöküntü, dağılma ve yolsuzlukla ilgili bir eser yaratmış."]},"beginTime":46,"endTime":128,"href":"/video/preview/9410707793120408389?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=46&ask_summarization=1"},{"index":2,"title":"Tablonun Sanatsal Özellikleri","list":{"type":"unordered","items":["Tabloda Roma kültürünün heykelleri ve mimarisi mükemmel bir geometri oluştururken, öndeki figürler başıboş bırakılmış durumda.","Heykellerin dik bakışı doğruluk ve dürüstlük hissi verirken, öndeki figürlerin kıvrımları ve aygın baygın duruşları yolsuzluğunu ve ahlaksızlığını temsil ediyor.","Resmin boyutu yüzünden figürler gerçek boyutlarında resmedilmiş ve izleyiciyi tablonun içine giriyor gibi hissettiriyor."]},"beginTime":128,"endTime":214,"href":"/video/preview/9410707793120408389?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=128&ask_summarization=1"},{"index":3,"title":"Courbet'in Sanat Felsefesi ve Tarihsel Önemi","list":{"type":"unordered","items":["Tablo 1847'de sergilendiğinde çok başarılı olmuş ve Courbet bu dönemde popüler ve önemli bir sanatçıydı.","Courbet, Fransa'da demokrasi olmasını isteyen, monarşiyi reddeden ve sanatçıların modern hayattan konular işlemesi gerektiğini öğütleyen bir öğretmendi.","Tablo 1847 yılında yapılmış, Fransa'nın 1848 devriminden bir sene önce, bu devrim monarşiyi yıkıp ikinci cumhuriyeti getirmişti."]},"beginTime":214,"endTime":260,"href":"/video/preview/9410707793120408389?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=214&ask_summarization=1"},{"index":4,"title":"Modern Dünyanın Doğuşu","list":{"type":"unordered","items":["1848'de Courbet realizmin ilk adımlarını atarak Romalılar yerine işçi sınıfını çizmeye başlamıştı.","Aynı yıl Marx ve Engels Komünist Manifestoyu yayınladılar ve modern dünyanın işçi sınıfının güçlü olduğu bir düzen fikri ortaya çıktı.","Bu büyük değişim anı sonrası akademik sanat eserleri geriye dönük olarak görülecekti ve Courbet'in cesurca davranması daha iyi anlaşılabilir hale geldi."]},"beginTime":260,"endTime":317,"href":"/video/preview/9410707793120408389?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=260&ask_summarization=1"}],"linkTemplate":"/video/preview/9410707793120408389?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Couture, \"Çöküş Dönemi Romalıları\" (Sanat Tarihi / 19. 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Eğitmen, koordinatların nasıl okunacağını açıklayarak (x koordinatı sağa, y koordinatı yukarı) her bir noktayı yerleştirmekte ve dikdörtgenin yüksekliğini (5 birim) hesaplamaktadır. 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Eğitmen, koordinat sistemi konusunu örneklerle açıklamaktadır.","Video, koordinat sisteminin temel prensiplerini göstermektedir. İlk olarak belirli noktaların koordinat sistemindeki yerlerini bulma, ardından verilen koordinatların nokta halinde yazılması ve son olarak da bir karenin köşelerinin koordinat sisteminde gösterilmesi örnekleri verilmektedir. Eğitmen, x ve y koordinatlarının nasıl hesaplanacağını, koordinat düzleminin dört bölgesini ve noktaların hangi bölgede olduğunu açıklamaktadır."]},"endTime":466,"title":"Koordinat Sistemi Eğitim Videosu","beginTime":0}],"fullResult":[{"index":0,"title":"Koordinat Sistemi Tanıtımı","list":{"type":"unordered","items":["Bu videoda koordinat sistemi, noktaların koordinatlarını bulma ve koordinatlara göre noktaları gösterme konuları örneklerle anlatılacak.","Öncelikle belirlenmiş noktaların koordinatlarını bulacağız, sonra koordinatlara göre noktaları gösterme yapacağız."]},"beginTime":0,"endTime":22,"href":"/video/preview/2745483398436205346?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=0&ask_summarization=1"},{"index":1,"title":"Noktaların Koordinatlarını Bulma","list":{"type":"unordered","items":["A noktasının x koordinatı 5, y koordinatı 6 olduğundan (5,6) şeklinde gösterilir.","B noktasının x koordinatı -5, y koordinatı 5 olduğundan (-5,5) şeklinde gösterilir.","D noktasının x ve y koordinatları her ikisi de -2 olduğundan (-2,-2) şeklinde gösterilir.","F noktasının x koordinatı 2, y koordinatı -6 olduğundan (2,-6) şeklinde gösterilir."]},"beginTime":22,"endTime":131,"href":"/video/preview/2745483398436205346?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=22&ask_summarization=1"},{"index":2,"title":"Koordinatlara Göre Noktaları Gösterme","list":{"type":"unordered","items":["(4,2) koordinatlarına sahip A noktası x=4, y=2 değerlerinde gösterilir.","(−3,5.5) koordinatlarına sahip B noktası x=-3, y=5.5 değerlerinde gösterilir.","(4,-4) koordinatlarına sahip C noktası x=4, y=-4 değerlerinde gösterilir.","(−2,-3) koordinatlarına sahip D noktası x=-2, y=-3 değerlerinde gösterilir."]},"beginTime":131,"endTime":298,"href":"/video/preview/2745483398436205346?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=131&ask_summarization=1"},{"index":3,"title":"Koordinat Sistemindeki Bölgeler","list":{"type":"unordered","items":["Koordinat sisteminde dört bölge vardır: I. bölge (x,y>0), II. bölge (x\u003c0,y>0), III. bölge (x,y\u003c0) ve IV. bölge (x>0,y\u003c0).","A noktası (-4,-4) koordinatlarında III. bölgede yer alır.","B noktası (3,-4) koordinatlarında IV. bölgede yer alır.","C noktası (3,3) koordinatlarında I. bölgede yer alır."]},"beginTime":298,"endTime":220,"href":"/video/preview/2745483398436205346?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=298&ask_summarization=1"},{"index":4,"title":"Problem Çözümü","list":{"type":"unordered","items":["Verilen A, B, C noktaları karesinin üç köşesidir ve D noktasının koordinatları bulunmalıdır.","A noktası (-4,-4), B noktası (3,-4), C noktası (3,3) koordinatlarında yer alır.","D noktası, A ile aynı düşey düzlemde (x=-4) ve C ile aynı yatay düzlemde (y=3) olduğundan (-4,3) koordinatlarında bulunur."]},"beginTime":220,"endTime":462,"href":"/video/preview/2745483398436205346?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=220&ask_summarization=1"}],"linkTemplate":"/video/preview/2745483398436205346?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Koordinat Düzlemindeki Noktalara Örnekler (Cebir Öncesi) (Geometri) (Temel Geometri)","related_orig_text":"Quode Academy","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Quode 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Önce iki boyutlu burulma formülü hatırlatılıyor, ardından üç boyutlu burulma için nabla operatörü ve vektörel çarpım kullanılarak formül türetiliyor. Video, üç boyutlu burulma formülünün hesaplanması için determinant belirleme yöntemini gösteriyor ve bu işlemin geri kalanının bir sonraki videoda anlatılacağını belirtiyor."]},"endTime":481,"title":"Üç Boyutlu Burulma Hesaplama Dersi","beginTime":0}],"fullResult":[{"index":0,"title":"Üç Boyutlu Burulmanın Tanımı","list":{"type":"unordered","items":["Üç boyutlu burulma, üç boyutlu bir vektör alanının oluşturduğu bir kavramdır.","Üç boyutlu burulma, üç boyutlu bir noktayı girdi değeri olarak kabul edip, çıktı değeri olarak da üç boyutlu bir çıktı değeri verir.","Burulma fonksiyonlarının bileşenleri p, q ve r olarak adlandırılır ve her biri üç boyutlu noktaları girdi değeri olarak alan skaler fonksiyonlardır."]},"beginTime":0,"endTime":46,"href":"/video/preview/10106749883830536107?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=0&ask_summarization=1"},{"index":1,"title":"Üç Boyutlu Burulmanın Görsel Temsil Edilmesi","list":{"type":"unordered","items":["Üç boyutlu bir vektör alanı, uzaydaki her noktaya atanmış bir vektör olarak düşünülebilir.","Girdi ve çıktı değerleri üç boyutlu olduğundan, toplam altı boyutlu bir uzaydan bahsedilebilir.","Burulma, üç boyutlu bir noktayı girdi değeri olarak alıp çıktı değeri olarak rotasyonu tanımlayan bir vektör verir."]},"beginTime":46,"endTime":144,"href":"/video/preview/10106749883830536107?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=46&ask_summarization=1"},{"index":2,"title":"Burulmanın Matematiksel Gösterimi","list":{"type":"unordered","items":["Üç boyutlu burulma hesaplaması için nabla (kısmi türev operatörleri içeren bir vektör) ve vektörel çarpım kullanılır.","Nabla, d/dx, d/dy gibi kısmi türev operatörleri içeren bir vektördür.","Bu operatörler sembolik hareketler serisi olarak kullanılır ve tam bir çarpma işlemi değildir."]},"beginTime":144,"endTime":211,"href":"/video/preview/10106749883830536107?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=144&ask_summarization=1"},{"index":3,"title":"İki Boyutlu Burulma Formülü","list":{"type":"unordered","items":["İki boyutlu burulma formülü, nabla vektörü ile p ve q bileşen fonksiyonlarının vektörel çarpımıdır.","İki boyutlu vektör alanı, p ve q fonksiyonları ile tanımlanır.","Vektörel çarpım, d/dx q + d/dy p şeklinde hesaplanır."]},"beginTime":211,"endTime":320,"href":"/video/preview/10106749883830536107?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=211&ask_summarization=1"},{"index":4,"title":"Üç Boyutlu Burulma Formülü","list":{"type":"unordered","items":["Üç boyutlu burulma için nabla operatörü ile p, q ve r fonksiyonlarının vektörel çarpımı yapılır.","Vektörel çarpım hesaplaması için 3x3 bir determinant belirlenir.","Determinantın üst satırına i, j ve k birim vektörleri, ikinci satıra kısmi türev operatörleri, son satıra ise çok değişkenli fonksiyonlar yazılır."]},"beginTime":320,"endTime":470,"href":"/video/preview/10106749883830536107?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=320&ask_summarization=1"}],"linkTemplate":"/video/preview/10106749883830536107?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Üç Boyutlu Curl (Burulma) Formülü (1. 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Eğitmen, sokakta bir adamın üçgen çizmesini istemesiyle başlayan bir senaryo üzerinden üçgenlerin özelliklerini açıklamaktadır.","Video, üçgenlerin çizilebilirlik koşullarını incelemektedir. Önce uzun kenarın diğer kenar uzunluklarının toplamından büyük olamayacağı (dejenere olmayan üçgen) gösterilir, ardından uzun kenarın diğer kenar uzunluklarının toplamına eşit olduğu durumda dejenere üçgen elde edileceği anlatılır. Son olarak, kenar uzunlukları 3, 3 ve 5 olan bir üçgenin sadece bir şekilde çizilebileceği ve bu üçgenin döndürülmesinin aynı üçgeni elde etmek için yeterli olduğu gösterilir."]},"endTime":248,"title":"Üçgenlerin Özellikleri ve Çizimi","beginTime":0}],"fullResult":[{"index":0,"title":"Üçgen Çizme Denemesi","list":{"type":"unordered","items":["Sokakta yürürken bir adam sizi durdurup kenar uzunlukları sırasıyla 2, 2 ve 5 birim olan bir üçgen çizmenizi istiyor.","Bu üçgeni çizmeye çalışırken, kısa kenarlar uzun kenarın üzerine kadar indirildiğinde bile birbirlerinden bir birim uzakta kalıyor.","Üçgenler hakkında önemli bir özellik öğreniyoruz: Uzun kenarın uzunluğu diğer kenar uzunluklarının toplamından büyük olamaz."]},"beginTime":0,"endTime":114,"href":"/video/preview/3861644681958068872?parent-reqid=1774355033499698-7688787150743408368-balancer-l7leveler-kubr-yp-vla-221-BAL&text=Quode+Academy&t=0&ask_summarization=1"},{"index":1,"title":"Dejenere 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