H(L) = C(L)H(0), ηt = H(0)−1t and E(ηt, η) = I. Notice that H(0) is  translation - H(L) = C(L)H(0), ηt = H(0)−1t and E(ηt, η) = I. Notice that H(0) is  Thai how to say

H(L) = C(L)H(0), ηt = H(0)−1t and

H(L) = C(L)H(0), ηt = H(0)−1t and E(ηt, η) = I. Notice that H(0) is the unique lower triangular matrix (Cholesky factor) such that H(0)H(0)= Ω
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H(L) = C(L)H(0), ηt = t −1 H (0) และอี (ηt η) = I. ประกาศว่า H(0) เฉพาะล่างสามเหลี่ยมเมตริกซ์ (สัดส่วน Cholesky) เช่นที่ H(0)H(0) =Ω
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Results (Thai) 2:[Copy]
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H (L) = C (L) H (0), ηt = H (0) -1 ไม่และอี (ηt, η?) = ขอให้สังเกตว่า I. H (0) เป็นที่ไม่ซ้ำกันที่ต่ำกว่าเมทริกซ์สามเหลี่ยม (ปัจจัย Cholesky ) เช่นว่า H (0) H (0) = Ω?
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Results (Thai) 3:[Copy]
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H ( l ) = C ( l ) H ( , 0 ) η t = H ( 0 ) − 1  T และ E ( η T , η  ) = ฉันสังเกตเห็นว่า H ( 0 ) คือเอกลักษณ์เมตริกซ์สามเหลี่ยมล่าง ( เฉพาะด้านทาง factor ) เช่น H ( 0 ) H ( 0 )  = Ω 
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