432 shows harmony of Sun, Moon, Earth Design

Those wacky Russians...they don't even know how to spell their own names.

Remember, they're using a different alphabet. Transliteration is sometimes optional; e.g. Romanoff or Romanov.

Problem with Jiri's other explanation above: if these artists knew the value of pi to eighteen decimal places, they could have written it thus. Whether they knew the ratio at some level, or just managed, as so often happens, to generate it through geometric fiddling, or whether you are imagining the whole thing, you can't speak of them knowing a value to 18 decimal places unless you have evidence that they had a grasp of what a decimal place is. You can express pi with a crayon and a piece of string, but that doesn't mean you know its value. There's nothing in the evidence at least that you have shown, to indicate that the people who drew that picture even knew how to count to any extent, much less that they counted, calculated, or thought in anything like a decimal system.

As for the question of where you drew the lines, you want a concrete example. Your drawing itself is the example. You have drawn lines on the engraving. The lines do not appear to match the lines of the engraving, deviating in various ways from the lines that are actually there. No reason can be given for this except for the theory you brought with you, the theory that you used to determine where the lines ought to go. Round and round we go with this, but it's working backwards. The same is true of your monkey template. Parts of the monkey are inside the figures, parts outside. Some lines interesect lines of the drawing and some do not. It's impossible to envision these lines by looking at the drawing itself, without the preconceived idea of where and what they should be.
 
Just to clear up a small point here, CAD generally refers to Computer Aided Drafting, and can be used for any type of vector drawing (I teach CAD classes for a living, mainly AutoCAD). The thing to be noted is that CAD is extremely precise, but not always accurate (garbage in, garbage out). CAD is what is known as a vector-drawing programs, meaning the lines are calculated based on parameters, not just a bunch of pixels on the screen.

On the other hand, the image that Jiri is using as a background must have come from either a scan of a copy of the photograph (yikes!), or by digitizing in the lines from the scan of the copy of the photograph (double yikes!). A scan or a digital photograph is known as a raster file (a bunch of non-associated pixels). Both methods of incorporating raster data into CAD software are notoriously inaccurate.

In the case, CAD may offer a more precise answer, but it certainly will not be a more accurate answer.

So why not use one of the many programs actually made to measure digital images of real world items that are accurate? (These are based on relative pixle length, and I believe this reveals the answer to my question.) Probably because these all require some known frame of reference, ie at least one known measurement or a pictured ruler or other known length etc. Of course since it appears to be a drawing we know its likely distorted and at the very least losing some accuracy, ah GIGO
 
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How do you propose to record the fact that you know at least the first 18 decimals of Pi on stone? Can you use lasers to incise lines with so much precision? Of course, not.
Your idea is therefore fallacious. What you have to do is write down the idea, i.e., do it in symbols. The Athena engraving shows us how to do exactly that. Do you have a better way of recording the same along with the other info into mere thirteen segments on an apparent free hand engraving?

Let's face it - you don't, and you won't, because the Frame is not only intelligent, but it is truly brilliant.
There is a philosophical aspect to this, if we really needed micro-measurements to discover intelligent design in the engraving, then the engraving's benefits would be limited to the few people with direct access to the item. The ancient designers manage to maintain some control across time by making it possible to catch on to their symbolic language for mere members of the audience like me, or you.

355 / 113 = 3.141592.. the first six decimals in the ratio between the two whole numbers coincide with Pi.
Voila, whole numbers read out in decimals, in a divisional reading mode! Ideas govern measurements.



The Frame is a circuit. A pie-chart is also a circuit. The Frame can be represented by a pie-chart. It makes many things simpler, but the numbers are still all there.
This idea can be pursued to where you reduce this circuit to let's say the numbers that divide evenly into 25,920, or you can reduce it to those that don't.
[qimg]http://www.internationalskeptics.com/forums/imagehosting/thum_15577461c557824fd9.gif[/qimg]
You can reorganize the values by their size. See the example. You can perform simple arithmetic operations on blocks of values to see what they do. You are playing a game initiated by the ancient designers.

You can falsify this process, but if you don't design your values in carefully, the falsificate will be a sorry failure



How bizarre, I must laugh right back at your ideas. Have you ever heard the term "expressed in terms of"? An item like a distance can be expressed in terms of whole millimeters, as well as whole centimeters, etc.



That's just something you tenaciously hold onto for the dear life of your idea. This would be a perfect situation for a confrontation, where everybody could see the jumping ball. In the absence of that, give me a concrete example, and I'll react.

Any society that could calculate Pi that far would have written writting for record keeping, why not write pi?

And expressing mm in whole cm is rounding, that's just not valid (unless all mm measures you use turn out evenly divisible by 10)
 
How do you propose to record the fact that you know at least the first 18 decimals of Pi on stone?
Presumably the same way you think they recorded the first 2, 4 or six.


Can you use lasers to incise lines with so much precision? Of course, not. Your idea is therefore fallacious.
Can you show that people from 12,000 BCE (that's 11,700 years before Euclid, by the way) had any concept of pi? Of course not; your idea is therefore fallacious.


What you have to do is write down the idea, i.e., do it in symbols.
Surely you mean arbitrary lines forced into predetermined associations?


The Athena engraving shows us how to do exactly that.
No it doesn't, your fiddling, fudging and cherry-picking show us how it can be retrospectively achieved.


Do you have a better way of recording the same along with the other info into mere thirteen segments
Why would I want to?


on an apparent free hand engraving?
Do think the engraving might not be produced by hand?


Let's face it - you don't, and you won't, because the Frame is not only intelligent, but it is truly brilliant.
Why don't you and the frame just get a room.


There is a philosophical aspect to this,
Really, in any accepted meaning of philosophy?


if we really needed micro-measurements to discover intelligent design in the engraving, then the engraving's benefits would be limited to the few people with direct access to the item.
Why would the prehistoric engraver not believe that direct access would be available?


The ancient designers manage to maintain some control across time by making it possible to catch on to their symbolic language for mere members of the audience like me, or you.
Or more precisely, you and a few other woolly-thinking science-bothering internet attention seekers.


355 / 113 = 3.141592.. the first six decimals in the ratio between the two whole numbers coincide with Pi.
Looky, if I apply a mathematical function to two different numbers, the result is another number; if I pick the right two numbers, I can make the result seem significant.


Voila, whole numbers read out in decimals, in a divisional reading mode!
Except Pi isn't a whole number.


Ideas govern measurements.
Wishful thinking governs results.


You can falsify this process, but if you don't design your values in carefully, the falsificate will be a sorry failure
Much like your falsification of results has been shown to be a sorry failure of mathematics, geometry and history.


How bizarre, I must laugh right back at your ideas. Have you ever heard the term "expressed in terms of"? An item like a distance can be expressed in terms of whole millimeters, as well as whole centimeters, etc.
It can also be expressed accurately and with a defined and justified system of units and placement.
 
Okay, just don't do it again. BTW, I did mention my wife previously to your faux pas.

I probably just missed that. Hey, you could still be a chick and have a wife in like two US states. ;)

JonnyFive deserves full credit for his estimate. Within the context of the original question, any value within an order of magnitude would be acceptable.

By the way, since you posed the question, Jiri, and implied you knew the answer and even knew a name for the answer, what, pray tell, are they?

Thank you for the words, I do try.

I would also like to know what Jiri believes the answer is, as all he has done previously is quote JSF's answer.

How do you propose to record the fact that you know at least the first 18 decimals of Pi on stone? Can you use lasers to incise lines with so much precision? Of course, not.
Your idea is therefore fallacious. What you have to do is write down the idea, i.e., do it in symbols. The Athena engraving shows us how to do exactly that. Do you have a better way of recording the same along with the other info into mere thirteen segments on an apparent free hand engraving?

You misunderstood my question.

You propose that the ratios of the lines are significant. My question was: If you did not take precise measurements, why are you so sure that your ratios are correct. What if the line was actually 350 units, and the other line was 120. Your ratio becomes 2.9166..., which is nothing special. Even an error of one unit will make your ratio approximate pi only to one decimal place, which is hardly anything to scream about.

Now, could you answer my question about the precision of your measurement without patronizing me about the frame's being "brilliant?"

355 / 113 = 3.141592.. the first six decimals in the ratio between the two whole numbers coincide with Pi.
Voila, whole numbers read out in decimals, in a divisional reading mode! Ideas govern measurements.

I am aware that decimals can be represented or approximated using fractions. Never mind that pi would be better approximated using a circle and not a few straight lines (as you claim these frame makers had an understanding of it, I suppose they might notice its relation to the circle, among other things).

This still doesn't address the issues I presented earlier. If you measured wrong, even by a couple units, the lines aren't special anymore.

353 / 116 = 3.04310344827... What the hell is that?

The Frame is a circuit. A pie-chart is also a circuit. The Frame can be represented by a pie-chart. It makes many things simpler, but the numbers are still all there.

A pie chart is an abstraction used to represent a group of figures as percentages of their total. It's significance is not in the fact that it is a circle, as it serves the same function as, say, a stacked bar graph.

If you're trying to connect the "circuit" of the frame to the "circuit" of a pie chart in a meaningful way, you're abusing the abstraction.

You can perform simple arithmetic operations on blocks of values to see what they do. You are playing a game initiated by the ancient designers.

How do you know what the designers intended?

You can falsify this process, but if you don't design your values in carefully, the falsificate will be a sorry failure

"Falsificate?" That's not a word, at least not an English one.

Do you mean "falsification?"

How bizarre, I must laugh right back at your ideas. Have you ever heard the term "expressed in terms of"? An item like a distance can be expressed in terms of whole millimeters, as well as whole centimeters, etc.

Again, you miss the point. I am concerned that your level of precision is only at the cm level, at best. This would cast doubt on every number you claim to have calculated exactly below that level. I was not, in fact, laughing at you.

That's just something you tenaciously hold onto for the dear life of your idea. This would be a perfect situation for a confrontation, where everybody could see the jumping ball. In the absence of that, give me a concrete example, and I'll react.

So you aren't planning to justify this, then?

You have taken a crude drawing of what is probably a relatively rough carving to begin with and drawn approximate lines on it using a computer paint program. There are monumental measuring errors that can be introduced, even assuming you used an original source, which you have admitted you did not.

As I have pointed out, even an error of one unit of measure will throw your ratios off to the point where they aren't special anymore. Because you've chosen to connect the points the way you did for your ratios, a few unit errors on one line will affect many of your ratios.
 
As you know PI is an irrational number, and so no fraction (22/7 etc) will ever be a true representation of it. ;)

Paul

:) :) :)
 
As you know PI is an irrational number, and so no fraction (22/7 etc) will ever be a true representation of it. ;)

Ah yes, that old sticky wicket. ;)

As I asked Jiri: Why not use a diagram involving a circle to show how much you know about pi?
 
Jiri, asking for a "concrete example" of where your lines are arbitrary is like hanging a picture upside down, and then complaining when somebody points it out, that they haven't shown you what part of it is upside down.
 
Ah yes, that old sticky wicket. ;)

As I asked Jiri: Why not use a diagram involving a circle to show how much you know about pi?

Why not make a circle and scratch a line across it. That would be good way to show pi.

Also people of 12,000 years ago, your talking no complex socieities at all, that's pretty much the level of "Oh my god farming is good". Certainly no writing or record keeping is attested in any manner (have to wait till maybe 7000-8000 YAG give or take for things such as that to occur.
 
Why not make a circle and scratch a line across it. That would be good way to show pi.

That would do it. BAM! :)

If today's mathematicians were as obtuse as Jiri's framers appear to be, math would be a lot more "interesting" (the bad kind of interesting, not the good kind), but a lot less informative.

Now, if you'll excuse me, I'm off to draw a series of crude MS Paint lines to calculate the loss ratio on an insurance policy.
 
Constructed art

Remember, they're using a different alphabet. Transliteration is sometimes optional; e.g. Romanoff or Romanov.

Problem with Jiri's other explanation above: if these artists knew the value of pi to eighteen decimal places, they could have written it thus. Whether they knew the ratio at some level, or just managed, as so often happens, to generate it through geometric fiddling, or whether you are imagining the whole thing, you can't speak of them knowing a value to 18 decimal places unless you have evidence that they had a grasp of what a decimal place is.

Look how long the Frame article is. It is one long list of facts, numbers, simple calculations, but overall it is one big corroboration of the central idea - their knowledge of these things, and of course, coding exact ideas into art.

You can express pi with a crayon and a piece of string, but that doesn't mean you know its value. There's nothing in the evidence at least that you have shown, to indicate that the people who drew that picture even knew how to count to any extent, much less that they counted, calculated, or thought in anything like a decimal system.

You said, "if these artists knew the value of pi to eighteen decimal places, they could have written it thus."
.
Well, they did write it using a symbolic language, while at the same time achieving something more than could be had by your method. Simply writing it down to 18 decimal places would mean that you would hold their knowledge to that limit.
Write it down where? How? The engraving is what it is, and not what you would want of it.
The Frame works several concepts, or threads simultaneously. Therein is its brilliance. To me it reads like a newspaper with different sections. If the Frame squeezes in the first 18 decimals of Pi on top of other things, I consider it a strong indication that they had a limitless knowledge of Pi decimals like we do, because they managed to state Pi to the maximum extent under the circumstances. With a bigger frame, they could state Pi further. I don't know about the other things, though.The Frame may be stopped, where all the synchronicity suddenly ends.

As for the question of where you drew the lines, you want a concrete example. Your drawing itself is the example. You have drawn lines on the engraving. The lines do not appear to match the lines of the engraving, deviating in various ways from the lines that are actually there. No reason can be given for this except for the theory you brought with you, the theory that you used to determine where the lines ought to go. Round and round we go with this, but it's working backwards.
The same is true of your monkey template. Parts of the monkey are inside the figures, parts outside. Some lines interesect lines of the drawing and some do not. It's impossible to envision these lines by looking at the drawing itself, without the preconceived idea of where and what they should be.

My methods of analysis are stated. It's all just common-sense. The same methods can be used on any art, which was constructed.
I'll give an example of how you misrepresent my results. Regular figures are represented in the engraving by short-hand. In that way, a regular star can be denoted by a single triangle. Only the triangle has to coincide with the image, because we look to the derived star to see above all, if and how it integrates into the overall geometrical system. Only then we look for the harmony between the complete derived figure, and the image itself. To you it's a mess, to me it's beautiful order. Conclusion: You cannot see the order, because of all the mess:eye-poppi You see nothing constructive, I see a construction like the Hex-Machine. Three generations of hexagons work together in an intricate exact design. Incidentally this configuration is courtesy of the Frame. Now, tell me how does one come up with such designs if basing on nothing significant? You say that I brought the design from somewhere - tell me from where? Obviously, the design happens on the spot, one way or another. Just as obviously, when points of the Frame imply three hexagons, you don't know how and if they work together until you draw them out fully. So, I am not creating anything, I am just following instructions. Whose instructions?
Blind nature's? God's? Is it not simpler to suppose that there was a normal designer?

p.s.
Are you well familiar with the Cone & Square concept by now? Because if you look at the monkey glyph, you almost see it, i.e., what you see is a simple step away from showing the Cone & Square configuraton. The Free Masons also have a derivative of it as their symbol - the compasses and the half square. But, the compasses hold a different angle, and the square is out of the needed position, I must add. Still, interesting.
 
My methods of analysis are stated. It's all just common-sense. The same methods can be used on any art, which was constructed.


My impression is that all your methods were post-hoc.

How about this, though. Can you concisely describe the algorithm you applied to the drawings that led to the meanings you concluded? Not a lot of hand waving, just a reasonable set of instructions we could follow to reproduce your results. The algorithm, of course, would need to be independent of any particular art work, but of course everyone knew that. We can accept a certain amount of imprecision, too, so don't fear attack based on language quibbles.

Can you do that?
 
Is it not simpler to suppose that there was a normal designer?
NO, because if you need a designer, who designed the designer, that designed the designer, that designed the designer etc.

Paul

:) :) :)

And nothing is truly explained and or understood.
 
My methods of analysis are stated. It's all just common-sense. The same methods can be used on any art, which was constructed.

So why did you draw the lines where you did? Why are you so sure it's the outer points on the "frame" that are important? Why are you so sure the ratios are correct? Why are you so sure you aren't just seeing what you want to see?

Can you post any of your algorithms or explicitly state your models without the muddle or, as JSF put it, the hand-waving?
 
So Jiri, I spent some time trying to go through your website today, and I cannot find any sort of record of provenance or such for the drawing. I would really love to read this and see, for instance, how it was dated etc. how something from 14,000 years could have this understanding when people still hadn't developed even basic writing or intensive agriculture or more importantly mathamatics is interesting.
 
The major problem with common-sense is, that it is not common enough.

Paul

:) :) :)

And most common-sense has nothing to do with real life.
 

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