Proof. Without loss of generality, suppose that h(G) ≥ h(H).We want to translation - Proof. Without loss of generality, suppose that h(G) ≥ h(H).We want to Indonesian how to say

Proof. Without loss of generality,

Proof. Without loss of generality, suppose that h(G) ≥ h(H).
We want to show d(G,H) ≥ h(G). This holds trivially if h(G) =0 (i.e., G is a singleton cluster), so we assume that G = G1 ∪G2
was formed by merging the clusters G1 and G2. Let
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Results (Indonesian) 1: [Copy]
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Bukti. Tanpa kehilangan keumuman, misalnya h(H) ≥ h(G) itu.Kami ingin menunjukkan d(G,H) ≥ h(G). Ini memegang sepele jika h(G) = 0 (yaitu, G adalah sebuah cluster singleton), jadi kita berasumsi bahwa G = G1 ∪G2dibentuk dengan penggabungan cluster G1 dan G2. Biarkan
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Results (Indonesian) 2:[Copy]
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Bukti. Tanpa kehilangan umum, misalkan h (G) ≥ h (H).
Kami ingin menunjukkan d (G, H) ≥ h (G). Ini memegang sepele jika h (G) = 0 (yaitu, G adalah cluster tunggal), sehingga kita berasumsi bahwa G = G1 ∪G2
dibentuk dengan menggabungkan cluster G1 dan G2. Membiarkan
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