Since for each binary decision, the

Since for each binary decision, there are 2 paths and
there are 3 in sequence, there are 23 = 8 total “logical” paths

path1 : S1-C1-S2-C2-C3-S4
path2 : S1-C1-S2-C2-C3-S5
path3 : S1-C1-S2-C2-S3-C3-S4
path4 : S1-C1-S2-C2-S3-C3-S5

path5 : S1-C1-C2-C3-S4
path6 : S1-C1-C2-C3-S5
path7 : S1-C1-C2-S3-C3-S4
path8 : S1-C1-C2-S3-C3-S5

Kết quả (Việt) 1:

Kể từ khi mỗi quyết định nhị phân, có 2 đường dẫn vàcó 3 theo thứ tự, có tổng số 23 = 8 "hợp lý" đường dẫn path1: S1-C1-S2-C2-C3-S4 path2: S1-C1-S2-C2-C3-S5 path3: S1-C1-S2-C2-S3-C3-S4 path4: S1-C1-S2-C2-S3-C3-S5 path5: S1-C1-C2-C3-S4 path6: S1-C1-C2-C3-S5 path7: S1-C1-C2-S3-C3-S4 path8: S1-C1-C2-S3-C3-S5

Kết quả (Việt) 2:

Kể từ cho mỗi quyết định nhị phân, có 2 con đường và
có 3 trong thứ tự, có 23 = tổng số 8 con đường "hợp lý" path1: S1-C1-S2-C2-C3-S4 path2: S1-C1-S2-C2- C3-S5 path3: S1-C1-C2-S2-S3-C3-S4 path4: S1-C1-C2-S2-S3-C3-S5 path5: S1-C1-C2-C3-S4 path6: S1-C1 C2-C3-S5 path7: S1-C1-C2-C3-S3-S4 path8: S1-C1-C2-C3-S3-S5