尚未生成 AI 速览（可能缺少 API key 或等待下次运行补跑）。
Batcher’s “merge exchange” sorting network, discussed in a previous pearl (Hinze & Martin, 2016), remains one of the best practical algorithms for oblivious sorting, even almost half a century after its inception. So it is surprising that an algorithm with exactly the same level of performance, devised two decades later by Parberry (1992), has been relatively overlooked. Perhaps a reason for its lack of celebrity is that Parberry’s design is not immediately recognizable, whereas the Batcher method has a familiar ring, as a hardwired implementation of merge sort. Here we hope to rectify this imbalance by unravelling Parberry’s algorithm and uncoupling its close relationship to Batcher’s. Interestingly, Parberry derives his network using the zero-one principle (Knuth, 1998). We abandon this traditional method, in favour of a feature of comparison networks that we consider to be more fundamental: monotonicity. We shall see that this property, used before to demystify Batcher’s merger (Hinze & Martin, 2016), also helps to shed some light on Parberry’s design. To keep the pearl reasonably self-contained we start with a quick recap of the notation and Batcher’s construction.