RSA public key encryption algorithm based on the integer factorization great difficulties to the fact. Choice of two prime numbers, p, q. (General p, q very few options) and then calculate the z = p* q = f (p-1) (q-1) Choose a n, so gcd (n, f) = a (gcd representatives greatest common divider. n general also choose a prime number), n and z on as a public key. One's choice, 0

Packet : 536079397_rsa.rar filelist
7_Rsa\RsaKit\BigInt.cpp
7_Rsa\RsaKit\BigInt.h
7_Rsa\RsaKit\Debug
7_Rsa\RsaKit\DemoDlg.cpp
7_Rsa\RsaKit\DemoDlg.h
7_Rsa\RsaKit\HelpDlg.cpp
7_Rsa\RsaKit\HelpDlg.h
7_Rsa\RsaKit\MainFrm.cpp
7_Rsa\RsaKit\MainFrm.h
7_Rsa\RsaKit\ReadMe.txt
7_Rsa\RsaKit\Release
7_Rsa\RsaKit\res\A.bmp
7_Rsa\RsaKit\res\add.bmp
7_Rsa\RsaKit\res\B.bmp
7_Rsa\RsaKit\res\C.bmp
7_Rsa\RsaKit\res\D.bmp
7_Rsa\RsaKit\res\dec.bmp
7_Rsa\RsaKit\res\div.bmp
7_Rsa\RsaKit\res\E.bmp
7_Rsa\RsaKit\res\euc.bmp
7_Rsa\RsaKit\res\hex.bmp
7_Rsa\RsaKit\res\mod.bmp
7_Rsa\RsaKit\res\mul.bmp
7_Rsa\RsaKit\res\N.bmp
7_Rsa\RsaKit\res\RsaKit.ico
7_Rsa\RsaKit\res\RsaKit.rc2
7_Rsa\RsaKit\res\sub.bmp
7_Rsa\RsaKit\res\toolbar.bmp
7_Rsa\RsaKit\res
7_Rsa\RsaKit\Resource.h
7_Rsa\RsaKit\resource.hm
7_Rsa\RsaKit\RsaKit.aps
7_Rsa\RsaKit\RsaKit.clw
7_Rsa\RsaKit\RsaKit.cpp
7_Rsa\RsaKit\RsaKit.dsp
7_Rsa\RsaKit\RsaKit.dsw
7_Rsa\RsaKit\RsaKit.h
7_Rsa\RsaKit\RsaKit.ncb
7_Rsa\RsaKit\RsaKit.opt
7_Rsa\RsaKit\RsaKit.plg
7_Rsa\RsaKit\RsaKit.rc
7_Rsa\RsaKit\StdAfx.cpp
7_Rsa\RsaKit\StdAfx.h
7_Rsa\RsaKit\ToolDlg.cpp
7_Rsa\RsaKit\ToolDlg.h
7_Rsa\RsaKit
7_Rsa\RsaKit.exe
7_Rsa

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