2008-11-13ontology for the RSA public private keys unstable
The union of the public and private components of an RSAKey.
Usually those pieces are not kept together
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A Private Key in the RSA framework
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The RSA public key. Padded message m are encrypted by applying the function
modulus(power(m,exponent),modulus)
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The modulus of an RSA public and private key.
This is defined as n = p*q
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The exponent used to decrypt the message
calculated as
public_exponent*private_exponent = 1 modulo totient(p*q)
The private exponent is often named 'd'
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The exponent used to encrypt the message. Number chosen between
1 and the totient(p*q). Often named 'e' .
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