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Where is Part 2, would we need Part 2 to send with Part 1? Also do you have PDF link? CC Lic? | 758 comments | Create New Account
Comments belong to whoever posts them. Please notify us of inappropriate comments.
Polr, What do you think of this Groklaw Comment (see link)? Did you watch the video linked to?
Authored by: Anonymous on Sunday, October 14 2012 @ 08:26 AM EDT
Polr,

What do you think of this Groklaw Comment?

Did you watch the video linked to?

Do you think, that along with your articles, that the video also could provide insight for the Judges who will be in need of an education about computers?

Could we just send your articles to them in an envelope, for them to read as a "general education" that could be applied outside of the case, as a general education? Where anyone could send them the materials? Of course, then it would be the judges decision to apply knowledge that they gain, to whatever decisions that they face in technology in the future, or this case that they are looking again at now?

[ Reply to This | Parent | # ]

Where is Part 2, would we need Part 2 to send with Part 1? Also do you have PDF link? CC Lic?
Authored by: Anonymous on Sunday, October 14 2012 @ 08:35 AM EDT
Where is Part 2, would we need Part 2 to send with Part 1?

Also do you have PDF link (or could you update with one)?

I have been looking back thru all your articles, some have a
PDF link, some do not? Also, when you do put up a PDF link,
the PDF should have a Creative Commons License as part of
the text (where the PDF stands by itself with a CC license).

Thank-you.

[ Reply to This | Parent | # ]

Why symbols, why not objects?
Authored by: Anonymous on Sunday, October 14 2012 @ 08:40 AM EDT
Why symbols, why not objects?

Or, would you consider both to be the same?

[ Reply to This | Parent | # ]

Filing
Authored by: Anonymous on Sunday, October 14 2012 @ 09:02 AM EDT

I suspect we could get Mark to file it if you can't. Hum. Got an idea, I'll
email
Mark.

Wayne
http://madhatter.ca

[ Reply to This | Parent | # ]

See link to "Can Viruses Be Detected?" Where "proof by contradiction" could be used, in PART 2?
Authored by: Anonymous on Sunday, October 14 2012 @ 09:20 AM EDT
You have to worry about human nature when putting your case forward. Have you ever heard of "learned helplessness"? Well, please entertain, how it might be easy to put the judges into a state where they are not open to even seeing a wise solution? We need to show, without losing their attention, and their wits, how the MATH works, as explained is if it NOT a foreign language to the Judges (if it not their native language, they will naturally feel lost). The idea here, is that, it will be easy to lose them in your forest, if they don't have a reference point to attach to. You need a case, a real piece of software to use as a tool to explain your Software is Math logic.

Can this "Can Viruses Be Detected?"
by Jennifer Lapell,
http://www.symantec.com/connect/articles/can-viruses-be- detected
be used as an example, somehow?

This Quote, and the entire article, might point to the logic that I think might, as such, be useful in your PART 2 for the Judges to also ponder.

Cohen's discussion rests on work done in the 1930's by Goedel and other philosophers in the field of logic. Goedel used his Incompleteness Theorem to demonstrate there will always be complexities which cannot be handled by mathematics, logic, or any other "language" defined by our limited imaginations. Alan Turing and other mathematicians quickly realized that those "languages" include computer languages.

These thinkers posed a question which has had an irreversible impact on theoretical computer science: "Is it possible to write a program to determine if any given program works properly?" Their answer, surprisingly enough, was "No." Though this problem looks easy enough, they managed to prove that no program could ever exist which analyzes program behaviour. Now fast forward to the 1980's, when computer users were beginning to realize that the "virus issue" was a bigger problem than they had ever anticipated. This is where Fred Cohen comes in.

Cohen picked up the ball with his Ph.D. thesis in 1986, and extended Goedel's theorem to prove that no perfect virus checker can ever exist. His theorem is devilishly simple, relying on a technique known as "proof by contradiction."

See the LINK above to the article above for more...

As it shows how a software program, that the judges KNOW about, works, or actually does not work...!

Where it can not have a patent, because due to the MATH, that it can't function as an idea, or at all, it can only do what it can do? - Actually, if it could do what they claim anti-virus software can do, you could not use the computer because all the MIPS would be used for that one software program, leaving nothing left to do anything else with, if it "could do", but it "can't do", what many, including the judges, would expect it to be able to do.

Judges most likely USE anti-virus software, so could relate the the Software is MATH case -if the case we make, is anchored somehow to something that they can relate to?

Otherwise, you end up with their eyes glazed over, as for those who are not fluent in the logic, or the language, are lost easily... (example, take a first year, or first day French language student, who know nothing of the language, and put them into a 2nd, 3rd, or 4th year classroom, and they will be lost, and alone).

We need to have these judges engaged in your articles, fully. We can not afford to have them feel lost, as then, the other side, can explain, what they want, and the judges will give their side a weight, as they will not give our side (the correct side) a greater weight.

[ Reply to This | Parent | # ]

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