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GetPixel

于 2009-06-12 发布 文件大小:223KB
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下载积分: 1 下载次数: 155

代码说明:

  取色源代码,功能满足一般的需求,重在学习,共同努力吧(GetPixel From Windows)

文件列表:

VC%2B%2B屏幕取色器(或鼠标钩子)
............................\ClassXP.dll
............................\Page.aps
............................\Page.clw
............................\Page.cpp
............................\Page.dsp
............................\Page.dsw
............................\Page.exe
............................\Page.h
............................\Page.opt
............................\Page.plg
............................\Page.rc
............................\Page.sln
............................\Page.vcproj
............................\Page.vcproj.联想.Administrator.user
............................\Page1.cpp
............................\Page1.h
............................\Page2.cpp
............................\Page2.h
............................\Page3.cpp
............................\Page3.h
............................\Page4.cpp
............................\Page4.h
............................\PageDlg.cpp
............................\PageDlg.h
............................\ReadMe.txt
............................\res

............................\...\arrow_i.cur
............................\...\ListSound.wav
............................\...\mag_glass.ico
............................\...\mag_glass_blank.ico


............................\...\Page.rc2
............................\...\xptheme.bin
............................\Resource.h
............................\Settings.ini
............................\StdAfx.cpp
............................\StdAfx.h
............................\使用方法.txt

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    设p是素数,a是p的本原根,即a1,a2,a3,…,ap-1在mod p下产生1到p-1的所有值,所以对任何b属于{1,…,p-1},有唯一的i属于{1,…,p-1}使得ai mod p 等于p。称i为模p下以a为底b的离散对数。(P is a prime number based, a is the primitive root p, that is, a1, a2, a3, ..., ap-1 in the mod p under 1 to p-1 for all values, so for any b belongs to (1, ..., p-1), there are only i belong to (1, ..., p-1) makes ai mod p equivalent to p. Said i was under the modulus p to a for b at the end of the discrete logarithm.)
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