The Semantic Universe

November 2, 2008

Through deed, word, then thought, entities can establish communication. No matter what words are used, there is a difference between the letter and the spirit.

Though we all have but one life, our children may work towards keeping us in their existence.

In the spirit of openness, the attached proposal is here to sketch a concept, however, the implementation requires dedication and time.  The bona in fidele agreement of course would allow academic competition, but for any party to either acquire the source illegally or illicitly, or to use the document in a manner that would result in loss of income to OM Consulting Limited is, de natura, fidele in non bona.

Korero

[Addendum 25 05 2009]

After having been recommended to UBS NZ Limited by UBS AG in Basel, I, as Executive Director of OM Consulting Limited, approached their office in Auckland.  A month after not receiving a reply to my mail I went to their office, where the receptionist informed me that the proposal had been looked at and they would probably not be interested.

Alas, I shall have to establish the company in New York or Edinburgh.  Hopefully UBS AG has an office in Scotland or the willingness to appoint someone to run the company from Scotland or New York.  Unfortunately, with the standard of language and care in the United States Armed Services [read friendly fire incidents] I am currently unable to hire anyone not in the RNZAF or RAF.

Communication is the mutually recognised end to end transfer of information.  Programming requires a source and a sink.  When the sink is unaware or unwilling or when the source has any negative motive, then the programming is a violation.

The Hilbert Transform, \hat{s}(t) = \mathcal{H}(s), of a real-valued signal, s(t), can be used to generate an analytic signal, s_A(t) = s(t) + i\hat{s}(t).

\mathcal{H}(s) = (h * s)(t) = \int_{-\infty}^\infty s(\tau)h(t-\tau)d\tau = \frac{1}{\pi} \int_{-\infty}^\infty \frac{s(\tau)}{t-\tau}d\tau

where h(t) = \frac{1}{\pi t} , the impulse response of a Hilbert Filter and \ * \ is the convolution operator.

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