On 15.01.2012 02:13, jules Gilbert wrote:
> I've reD what each of you have said here and see that you've made some
> wrong assumptions.
>
> First, about zlib. I chose it for several reasons (over other
> compressor toolsets.) For one thing, it's very fast!, and my
> compressor is fast too, which make's zlib a very good choice.
No, it makes a bad choice. Compression performance is, first of all, not
measured in milliseconds, but in compression ratio. Second, it is the
wrong tool for the job, and third there are much better tools that are
faster than ZLib and do the right thing. I already pointed you at the
MQCoder.
> In fact
> I've tried several compressors and, because of it's speed, me thinks
> zlib is the best choice. Remember my systems are repeatable, it's how
> fast you can make a file small that counts.
"This program compresses very bad - but look how fast it is!" I then
suggest a "cp" for optimal performance.(-;
No, really. You need to learn why things compress, and that a model has
to fit to its input. ZLib is not the right program if all you know about
your input is that it is "biased". ZLib is a text/program compressor
that looks for repeating strings in its input, something you do not have
then.
> Second, I doubt if anyone posting her has seen the source code to my
> toy program.
Which does not make any of my arguments invalid. That the image of an
injective function must necessarily be larger than its source holds
regardless of the program.
> If you had you would realize why your remarks simply
> don't make sense. I said it was a TOY, it's not intended to function
> as a production compressor and decompressor; In fact it's not even
> intended for experimental use. In fact before I added the copyrights
> it was only about 700 bytes. Everything. Seven hundred bytes. (I've
> sent out several copies and the accompanying note is larger.)
Look, if you had the guts to finally learn a little bit about what
compression is, and how it works, you would learn immediately that your
claims make neither any sense, but in a much more general way you imagine.
> When I wrote it I was considering which method I wanted to use for a
> certain application. After coding it and learning what I needed, I
> looked at it and decided to distribute it. Bur I meant what I said
> and thus it's very doubtful that any of you guys posting here will
> ever see my goods. And I accept that you will always be who you are
> now, certainly I can't change you.
If that is your opinion, and you are entitled to do so, why don't you
then simply stop posting your nonsense here? You know what to expect,
you resist to learn, and as long as you don't show any sign of
understanding the fundamentals, the reactions will be the same. Instead,
you claim the same nonsense you did before, not showing any evidence.
What else do you expect? In specific, why do you still come here?
> This isn't fun or humorous but I have to admit that Richter saying
> first that a program he's never seen doesn't exist, then saying it
> doesn't work, and then offering to review it, well, in a very sick way
> that was a little bit funny.
No, I have said that it doesn't work as a part of a "compresses
everything" toolchain, which is something else. And you know what: This
is the fun part about mathematics: You *do* know that certain things do
not work, even without seeing them. I do know that a "compresses
everything" program does not exist, and I also do know that I cannot
divide an angle into three equal parts with ruler and compass alone in a
finite number of steps. And it is for the very same reason that 2+2 is
never, ever five, no matter what you want to make me believe, not even
for large values of two and small values of five. It is a contradiction
in logic. All I need is to apply logic to your arguments, sometimes more
steps, sometimes less steps, but the net result is always: There is an
error in your logic.
If you want to know *where precisely* your logic fails, then I need the
program, but only then. In the same vain, I can only say *where* your
angle-division algorithm fails when looking at it - but I do know *that*
it fails, which is a different story.
Mathematics is a very fascinating science, isn't it?