Judgement Day _2

When all is said and done Mathematics alone will surface as truth.
All the flak and emotive crossfire will be of no avail and that is
something to be truly grateful for in cryptography.
Blunt question: Does anybody disagree that a change-of-origin, that
is a translation of the point (0, 0, 0) given to a rigid reference
frame (with X, Y, Z orthogonal axes) in vector methodology is a truly
one-way function that is impossible to reverse by any person other
than the person who knows of the exact displacement that was given to
the
origin in the first place. Honest answers only please with
mathematical
proof. - adacrypt

Statement - The enormity of the importance of this one-way function in
cryptography may be realised as follows: Such a one-way function is
not known to exist in scalar cryptography and if one was found to
morrow it would make AES, DES. RSA and every cipher ever written,
redundant. The contrived deviousness of ciphers in cryptography is
only required out of the sheer necessity that arises when such a one-
way function is not available for the data in use in a secure
communications scheme. A one-way function when it is available, that
is used to finalise an encryption transformation removes the need for
the cipher algorithm to provide great intractability and allows Alice
to concentrate entirely on information interchange - quite innocuous
algorithms are then sufficient by Alice.
- Again please give honest answers and if possible, mathematical
proof - adacrypt

Reply to GR

A change of origin is axiomatic in vector methods, almost like vectors
themselves that need just to satisfy the addition law in vector
methods so as to be accepted. What I am trying to do here is to get
people to see this themselves and to show the futility of trying to
defeat vector cryptography and so convince the sceptics. I honestly
believe that this is a classic case of people becoming so intoxicated
with group dogma that they cannot see the wood for the trees any more.

.

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