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    D^(ht  ã                   ó‚   — d dl Zd dlmZmZ dgZ ed«       ed«       ej                  d¬«      d	d„«       «       «       Zy)
é    N)Únot_implemented_forÚpy_random_stateÚaverage_clusteringÚdirectedé   Úapproximate_average_clustering)Únamec                 ó:  — t        | «      }d}t        | «      }t        |«      D �cg c]  }t        |j	                  «       |z  «      ‘Œ  c}D ]D  }t        | ||      «      }t        |«      dk  rŒ#|j                  |d«      \  }}	|| |	   v sŒ@|dz  }ŒF ||z  S c c}w )u  Estimates the average clustering coefficient of G.

    The local clustering of each node in `G` is the fraction of triangles
    that actually exist over all possible triangles in its neighborhood.
    The average clustering coefficient of a graph `G` is the mean of
    local clusterings.

    This function finds an approximate average clustering coefficient
    for G by repeating `n` times (defined in `trials`) the following
    experiment: choose a node at random, choose two of its neighbors
    at random, and check if they are connected. The approximate
    coefficient is the fraction of triangles found over the number
    of trials [1]_.

    Parameters
    ----------
    G : NetworkX graph

    trials : integer
        Number of trials to perform (default 1000).

    seed : integer, random_state, or None (default)
        Indicator of random number generation state.
        See :ref:`Randomness<randomness>`.

    Returns
    -------
    c : float
        Approximated average clustering coefficient.

    Examples
    --------
    >>> from networkx.algorithms import approximation
    >>> G = nx.erdos_renyi_graph(10, 0.2, seed=10)
    >>> approximation.average_clustering(G, trials=1000, seed=10)
    0.214

    Raises
    ------
    NetworkXNotImplemented
        If G is directed.

    References
    ----------
    .. [1] Schank, Thomas, and Dorothea Wagner. Approximating clustering
       coefficient and transitivity. UniversitÃ¤t Karlsruhe, FakultÃ¤t fÃ¼r
       Informatik, 2004.
       https://doi.org/10.5445/IR/1000001239

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ÚGÚtrialsÚseedÚnÚ	trianglesÚnodesÚiÚnbrsÚuÚvs
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