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在python中創建認識其他朋友的朋友字典

[英]Creating dictionaries of Friends that know other Friends in python

在任何一群人中都有很多對朋友。 假設共享一個朋友的兩個人本身就是朋友。 (是的,這是現實生活中的不切實際的假設,不過還是讓我們做吧)。 換句話說,如果人A和B是朋友,而B是與C的朋友,那么A和C也必須是朋友。 使用此規則,只要我們對某群人中的友誼有所了解,就可以將任何人划分為多個友誼圈。

編寫一個帶有兩個參數的函數networks()。 第一個參數是組中的人數,第二個參數是定義朋友的元組對象列表。 假設通過數字0到n-1來識別人。 例如,元組(0,2)表示人0是與人2的朋友。此功能應將人的分區打印到友誼圈中。 下面顯示了該函數的幾個示例運行:

>>>networks(5,[(0,1),(1,2),(3,4)])#execute

社交網絡0為{0,1,2}

社交網絡1為{3,4}

老實說,我對如何啟動該程序非常迷失,任何提示將不勝感激。

可用於解決此問題的一種有效數據結構是disjoint set ,也稱為union-find結構。 前一段時間,我寫了另一個答案

結構如下:

class UnionFind:
    def __init__(self):
        self.rank = {}
        self.parent = {}

    def find(self, element):
        if element not in self.parent: # leader elements are not in `parent` dict
            return element
        leader = self.find(self.parent[element]) # search recursively
        self.parent[element] = leader # compress path by saving leader as parent
        return leader

    def union(self, leader1, leader2):
        rank1 = self.rank.get(leader1,1)
        rank2 = self.rank.get(leader2,1)

        if rank1 > rank2: # union by rank
            self.parent[leader2] = leader1
        elif rank2 > rank1:
            self.parent[leader1] = leader2
        else: # ranks are equal
            self.parent[leader2] = leader1 # favor leader1 arbitrarily
            self.rank[leader1] = rank1+1 # increment rank

這是解決問題的方法:

def networks(num_people, friends):
    # first process the "friends" list to build disjoint sets
    network = UnionFind()
    for a, b in friends:
        network.union(network.find(a), network.find(b))

    # now assemble the groups (indexed by an arbitrarily chosen leader)
    groups = defaultdict(list)
    for person in range(num_people):
        groups[network.find(person)].append(person)

    # now print out the groups (you can call `set` on `g` if you want brackets)
    for i, g in enumerate(groups.values()):
        print("Social network {} is {}".format(i, g))

這是一個基於圖中連接組件的解決方案(由@Blckknght建議):

def make_friends_graph(people, friends):
    # graph of friends (adjacency lists representation)
    G = {person: [] for person in people} # person -> direct friends list
    for a, b in friends:
        G[a].append(b) # a is friends with b
        G[b].append(a) # b is friends with a
    return G

def networks(num_people, friends):
    direct_friends = make_friends_graph(range(num_people), friends)
    seen = set() # already seen people

    # person's friendship circle is a person themselves 
    # plus friendship circles of all their direct friends
    # minus already seen people
    def friendship_circle(person): # connected component
        seen.add(person)
        yield person

        for friend in direct_friends[person]:
            if friend not in seen:
                yield from friendship_circle(friend)
                # on Python <3.3
                # for indirect_friend in friendship_circle(friend):
                #     yield indirect_friend

    # group people into friendship circles
    circles = (friendship_circle(person) for person in range(num_people)
               if person not in seen)

    # print friendship circles
    for i, circle in enumerate(circles):
        print("Social network %d is {%s}" % (i, ",".join(map(str, circle))))

例:

networks(5, [(0,1),(1,2),(3,4)])
# -> Social network 0 is {0,1,2}
# -> Social network 1 is {3,4}
def networks(n,lst):
groups= []
for i in range(n)
    groups.append({i})
for pair in lst:
    union = groups[pair[0]]|groups[pair[1]]
    for p in union:
        groups[p]=union
sets= set()
for g in groups:
    sets.add(tuple(g))
i=0
for s in sets:
    print("network",i,"is",set(s))
    i+=1

如果有人在乎,這就是我一直在尋找的東西。

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