I wasn't going to spend much time on this but the problem may be more subtle
than you seem to appreciate. The solution for one or two points on a curve
contains less information than the equation of the curve. And that made me
realize that a curve or even a straight line has an infinite number o
Im not sure what im looking at here, but two linear equations multiplied
together would indeed be a curve. But ive got one thing to say, the total
amount of bits you represent the linear side with, is the only data the curved
side will have as well. You CANT invent data from less data, UNLE
The given solution to the parabola is a solution of the intersection of a
straight line and the parabola. Is it possible that there is a solution to the
intersection of a cubic equation and a quadratic equation that could be solved
by solving for a quadratic equation? If the 'trick' can be gener
For instance, I can create a simple logical formula for any three variable
statement without using any of the variables in more than one sub formula.
However, I have to introduce a new kind of operation. I can probably do the
same for any 4 variable statement and so on, but the question is woul
yes it isnt valid, i was just joking.
There is amazing solves out there, once everyone jumps on the bandwagon then
the world will be a better place.
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Therefore you criticism is not relevant because you did not actually...
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That is typical of exaggeration. You can often get things for free. Therefor
your criticism is not therefore because you did not actually test your
critical theory out in any way.
I am unable to see how this solution, or the other surprising relations the
conic sections have to a broad range
Rubbish mathematics, you cant get things for free silly.
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Being able to solve a quadratic equation with a linear solution is a kind of
compression and it is a compressed operation (on the data) which is also
important. I have not be able to show that it is a general solution (for
parabolas that have been rotated for example) but I think that it might b
KFeem, a polynomial equation can intersect 2d lines, therefor intersect 3d
lines, therefore do 2d colour camera to 3d depth map conversion. one...
application.
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Very interesting. For me i generally have nothing to do with polynomials. I
use piece wise function
strung together, in at data base. to plot my curves.
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definitely maybe something tho =)
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