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所有随笔最新随笔(rss)

db2 查看 修改 端口号

     摘要: db2安装完成后,tcp/ip连接端口默认为50000,可通过下面的方法确认: 1、使用命令 db2 get dbm cfg |find "SVCENAME" 查找到TCP/IP 服务名 2、到系统配置文件里找到service name 对应的 port numberwindows:查看 c:\windows\system32\drivers\etc\services ...  阅读全文

2019-03-25 11:41 作者: Prayer【评论:0】【阅读:4】 

redis配置

1、下载编译
下载文件解压后
sudo mv redis-5.0.4 /usr/local/redis
进入redis文件夹
sudo make
sudo make test
sudo make install
redis已经安装到/usr/local/bin/下
2、运行
进入/usr/local/redis/
打开redis.conf文件
(1)支持除本地外其他IP访问
注释掉bind 127.0.0.1
(2)解除保护模式
protected-mode yes改为no
(3)设置守护进程模式
demonize no改为yes
3、关闭
查询redis进程id
ps -ef|grep redis
kill -9 进程id


2019-03-24 14:02 作者: 小王【评论:0】【阅读:3】 

2019-03-21 14:46 作者: Prayer【评论:0】【阅读:6】 

动态库(.so)链接静态库(.a)的情况总结

     摘要: 来自:http://www.cnblogs.com/nobugtodebug/archive/2012/11/07/e6cd72c67b3dd843f40d7ce919f7336a.html动态库(.so)链接静态库(.a)的情况总结 一般来说在链接时想要使用静态库有三种方法:1、link时加上 -static 选项;当加上 -static选项后,gcc会把所有用到的库都做静态连接。2、...  阅读全文

2019-03-20 15:28 作者: Prayer【评论:0】【阅读:7】 

*.md (markdown)

For https://github.com/scutan90/DeepLearning-500-questions/blob/master/ch07_%E7%94%9F%E6%88%90%E5%AF%B9%E6%8A%97%E7%BD%91%E7%BB%9C(GAN)/%E7%AC%AC%E4
%B8%83%E7%AB%A0_%E7%94%9F%E6%88%90%E5%AF%B9%E6%8A%97%E7%BD%91%E7%BB%9C(GAN).md, the formula doesn't show well. I asked Zhengxia, he says that markdown doesn't support formula very well. As he knows markdown doesn't support the in-line formula. He uses markdown, but he doesn't use formula in it. If you have to use formula, you can use latex. If we use Typora, at the lower left corner, select "启用源代码模式". Change 
$$\mathop {\min }\limits_G \mathop {\max }\limits_D V(D,G) = {{\rm E}{x\sim{p{data}}(x)}}[\log D(x)] + {{\rm E}_{z\sim{p_z}(z)}}[\log (1 - D(G(z)))]$$
to make both $$ in a separate line. Select "退出源代码模式" and press F5 which means 刷新. The formula will show correctly.
Google search "online markdown". For example, if we use https://dillinger.io/, copy the code from Typora to https://dillinger.io/. We will find that if we want to see the formula, we have to use in this way: $$\mathop {\min }\limits_G \mathop {\max }\limits_D V(D,G) = {{\rm E}{x\sim{p{data}}(x)}}[\log D(x)] + {{\rm E}_{z\sim{p_z}(z)}}[\log (1 - D(G(z)))]$$

2019-03-20 03:08 作者: 杰哥【评论:0】【阅读:4】 

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