我知道这篇文章已经很老了,但对于仍在寻求 PySpark 解决方案的人来说,这是我在这个问题上的两分钱。
让我们考虑一个(键,值)对 RDD,假设通过“直方图”,我们有一个简单的计数器来计算每个键有多少不同的值,以及它们各自的基数。
aggregateByKey() 是一个不错的选择。在aggregateByKey() 中基本上声明了三个输入值:聚合器默认值、分区内聚合函数、分区间聚合函数。
让我们考虑为表单设置一个 RDD
[(124, 2),
(124, 2),
(124, 2),
(125, 2),
(125, 2),
(125, 2),
(126, 2),
(126, 2),
(126, 2),
(127, 2),
(127, 2),
(127, 2),
(128, 2),
(128, 2),
(128, 2),
(129, 2),
(129, 2),
(129, 2),
(130, 2),
(130, 2),
(130, 2),
(131, 2),
(131, 2),
(131, 2),
(132, 2),
(132, 2),
(132, 2),
(133, 2),
(133, 2),
(133, 2),
(134, 2),
(134, 2),
(134, 2),
(135, 2),
(135, 2),
(135, 2),
(136, 2),
(136, 1),
(136, 2),
(137, 2),
(137, 2),
(137, 2),
(138, 2),
(138, 2),
(138, 2),
(139, 2),
(139, 2),
(139, 2),
(140, 2),
(140, 2),
(140, 2),
(141, 2),
(141, 1),
(141, 1),
(142, 2),
(142, 2),
(142, 2),
(143, 2),
(143, 2),
(143, 2),
(144, 1),
(144, 1),
(144, 2),
(145, 1),
(145, 1),
(145, 1),
(146, 2),
(146, 2),
(146, 2),
(147, 2),
(147, 2),
(147, 2),
(148, 2),
(148, 2),
(148, 2),
(149, 2),
(149, 2),
(149, 2),
(150, 2),
(150, 2),
(150, 2),
(151, 2),
(151, 2),
(151, 2),
(152, 2),
(152, 2),
(152, 2),
(153, 2),
(153, 1),
(153, 2),
(154, 2),
(154, 2),
(154, 2),
(155, 2),
(155, 1),
(155, 2),
(156, 2),
(156, 2),
(156, 2),
(157, 1),
(157, 2),
(157, 2),
(158, 2),
(158, 2),
(158, 2),
(159, 2),
(159, 2),
(159, 2),
(160, 2),
(160, 2),
(160, 2),
(161, 2),
(161, 1),
(161, 2),
(162, 2),
(162, 2),
(162, 2),
(163, 2),
(163, 1),
(163, 2),
(164, 2),
(164, 2),
(164, 2),
(165, 2),
(165, 2),
(165, 2),
(166, 2),
(166, 1),
(166, 2),
(167, 2),
(167, 2),
(167, 2),
(168, 2),
(168, 1),
(168, 1),
(169, 2),
(169, 2),
(169, 2),
(170, 2),
(170, 2),
(170, 2),
(171, 2),
(171, 2),
(171, 2),
(172, 2),
(172, 2),
(172, 2),
(173, 2),
(173, 2),
(173, 1),
(174, 2),
(174, 1),
(174, 1),
(175, 1),
(175, 1),
(175, 1),
(176, 1),
(176, 1),
(176, 1),
(177, 2),
(177, 2),
(177, 2)]
据我所知,最简单的方法是根据 Python 字典聚合每个键中的值,其中字典键是 RDD 值,与每个字典键关联的值是多少 RDD 的计数器每个 RDD 值都有对应的值。不需要考虑 RDD 键,aggregateByKey() 函数会自动处理 RDD 键。
聚合调用的形式
myRDD.aggregateByKey(dict(), withinPartition, betweenPartition)
我们将所有累加器初始化为空字典。
因此,分区内聚合函数具有以下形式
def withinPartition(dictionary, record):
if record in dictionary.keys():
dictionary[record] += 1
else:
dictionary[record] = 1
return dictionary
其中dictionary 是每个RDD 值的计数器,而record 是给定的RDD 值(一个整数,在本例中,请参见上面的RDD 示例)。基本上,如果字典中已经存在给定的 RDD 值,我们会增加一个 +1 计数器。否则,我们初始化计数器。
分区间函数的工作原理几乎相同
def betweenPartition(dictionary1, dictionary2):
return {k: dictionary1.get(k, 0) + dictionary2.get(k, 0) for k in set(dictionary1) | set(dictionary2)}
基本上,对于给定的 RDD 键,让我们考虑有两个字典。我们通过对给定键的值求和,或者在两个字典之一中不存在给定键(逻辑 OR)时添加给定键,将这两个字典合并到一个唯一字典中。感谢 georg's solution in this post 用于字典合并。
生成的 RDD 将具有以下形式
[(162, {2: 3}),
(132, {2: 3}),
(168, {1: 2, 2: 1}),
(138, {2: 3}),
(174, {1: 2, 2: 1}),
(144, {1: 2, 2: 1}),
(150, {2: 3}),
(156, {2: 3}),
(126, {2: 3}),
(163, {1: 1, 2: 2}),
(133, {2: 3}),
(169, {2: 3}),
(139, {2: 3}),
(175, {1: 3}),
(145, {1: 3}),
(151, {2: 3}),
(157, {1: 1, 2: 2}),
(127, {2: 3}),
(128, {2: 3}),
(164, {2: 3}),
(134, {2: 3}),
(170, {2: 3}),
(140, {2: 3}),
(176, {1: 3}),
(146, {2: 3}),
(152, {2: 3}),
(158, {2: 3}),
(129, {2: 3}),
(165, {2: 3}),
(135, {2: 3}),
(171, {2: 3}),
(141, {1: 2, 2: 1}),
(177, {2: 3}),
(147, {2: 3}),
(153, {1: 1, 2: 2}),
(159, {2: 3}),
(160, {2: 3}),
(130, {2: 3}),
(166, {1: 1, 2: 2}),
(136, {1: 1, 2: 2}),
(172, {2: 3}),
(142, {2: 3}),
(148, {2: 3}),
(154, {2: 3}),
(124, {2: 3}),
(161, {1: 1, 2: 2}),
(131, {2: 3}),
(167, {2: 3}),
(137, {2: 3}),
(173, {1: 1, 2: 2}),
(143, {2: 3}),
(149, {2: 3}),
(155, {1: 1, 2: 2}),
(125, {2: 3})]
原来的 RDD 键仍然可以在这个新的 RDD 中找到。每个新的 RDD 值都是一个字典。反过来,每个字典键对应于一个可能的 RDD 值,而每个字典值是给定 RDD 值对于每个 RDD 键存在多少次的计数器。