The new module is M x e mod n = C for encryption, then, C x d
mod n = M for decryption.
General speaking, a plaintext multiplying a public key obtains a ciphertext
and further, the ciphertext multiplying a private key restores the plaintext
under a number n. It works even faster than before due to taking the
modular multiplication just one time, and is real simple to create a
cryptosystem.
Currently, having a low confidence of security in e-commerce shows RSA technology, which is encoded by Me mod n = C and decoded by Cd mod n = M. Although it takes “e” or “d” times of calculation to making sure the deal no error, people still doubt with its security.
The invention now is able to apply on changing the public and private keys easily which still corresponds to the same person; moreover, this system does need not run the hash function for detecting duplicated, and insteadly the private key may process directly for ID certification, paper verification, even video stream protection, etc.; you could take it as a good choice in the crypto market and ask nine.ring@msa.hinet.net for more information.
Demo as below (n: 160 digits)
 |
| «public key» |
Currently, having a low confidence of security in e-commerce shows RSA technology, which is encoded by Me mod n = C and decoded by Cd mod n = M. Although it takes “e” or “d” times of calculation to making sure the deal no error, people still doubt with its security.
The invention now is able to apply on changing the public and private keys easily which still corresponds to the same person; moreover, this system does need not run the hash function for detecting duplicated, and insteadly the private key may process directly for ID certification, paper verification, even video stream protection, etc.; you could take it as a good choice in the crypto market and ask nine.ring@msa.hinet.net for more information.
Demo as below (n: 160 digits)
n=21527411027188897018960152013128254292577735888456759801704976767781331452188591
35673011059773491059602497907111585214302079314665202840140619946994927570407753.
35673011059773491059602497907111585214302079314665202840140619946994927570407753.
e=20432527709310197318354245362418050579549387636726678197587263747269515991209202
11889319689440386978659503465726551156851932909974146736938195025670844433810430.
11889319689440386978659503465726551156851932909974146736938195025670844433810430.
d=38685057992879383895185024940030606925170144705852228942654788196629283318195373
9309657050648420028660647814081923279324216822545917632852350813308010494734320.
9309657050648420028660647814081923279324216822545917632852350813308010494734320.
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