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For, we denote by the maximum integer not exceeding.
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For (t inmathbb{R}), we denote by ([t]) the maximum integer not exceeding t.
For an arbitrary set A, we also denote by #A the cardinal number of A. For a real number t, we denote by ([t]) the maximum integer not exceeding t.
By (lfloorrhorfloor) we denote the maximum integer ≤ρ.
The arc-connectivity of D, denoted by (lambda(D)), is the maximum integer k such that D is k-arc-connected.
⌊M/λ⌋ represents the maximum integer less than M/λ.
Let denote the maximum integer as (Gaussian symbol).
Let [ t ] denote the maximum integer no greater than t.
where means the maximum integer which is smaller than.
where [ x ] is the maximum integer less than or equal to the real number x.
where ⌊x⌋ means the maximum integer that is less than or equal to x.
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