link中carrying和lamda究竟是如何解决递归查询的问题的？
link中carrying和lamda究竟是如何解决递归查询的问题的？
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threenewbee 2015-04-02 11:58关注柯里化（Currying）是把接受多个参数的函数变换成接受一个单一参数(最初函数的第一个参数)的函数，并且返回接受余下的参数且返回结果的新函数的技术。
它不是解决递归问题的。本回答被题主选为最佳回答 , 对您是否有帮助呢?解决 无用评论 打赏举报 分享
- 2015-04-02 10:22回答 1 已采纳 柯里化（Currying）是把接受多个参数的函数变换成接受一个单一参数(最初函数的第一个参数)的函数，并且返回接受余下的参数且返回结果的新函数的技术。 它不是解决递归问题的。
- 2015-04-02 03:00回答 4 已采纳 lz有空还是先学习下英语吧，推荐这个 http://download.csdn.net/detail/caozhy/8543233
- 2018-12-03 16:50回答 1 已采纳 https://www.baidu.com/link?url=l2BkhdYwgc47y9fl5-gKIzQCYaPMxZZUR0DLOb-fTbl5CyzWfOH8qlJjfaVcEmj7&wd=&
- The spiral focusing of the autofocusing Airy beams carrying PEPVs are experimentally demonstrated, and the physical mechanism is theoretically analyzed by using the energy flow and far field mapping....
- 2017-11-03 09:18回答 1 已采纳 http://www.acmerblog.com/hdu-2453-carrying-out-a-task-3917.html
- 2018-12-16 12:13回答 1 已采纳 https://blog.csdn.net/xiexingshishu/article/details/77584177
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