String Theory: peace in our time?

[Juan R.]

Humph. I met Prigogine once and he came across as a rude old bastard. Pity.

And after you claim for peace!


This is the typical arrogant attitude of string theorists (or 'simpatizers' or PhD students, or etc.)

Prigogine contributions to science are impressive. He did main contributions to physics, economy, biology, chemistry. He was one of first formulating a cosmology without big bang. Now string theorists are claiming the same and claim this is revolutionary. Revolutionary?

For a simple view to Prigogine REAL contributions to science (including his Nobel Prize for dissipative structures) you can see

http://order.ph.utexas.edu/people/Prigogine.htm

the 53 degrees his multiple Prizes, etc.

String theorists only achieve Prizes on marketing and 'New York Times articles'.

The only important string theorist is Witten who obtain the Fields Medal by his early work on field theory before he became and string theorists.

The contributions of string, brane, and M theorists to real science are easily summarized: none.

It is really interesting as some string theorists are now claiming for a generalization of string theory using outdated ideas of Prigogine of the last 60s. I am talking of the revolutionary non-critical String theory in cosmological framework...

A pure joke: wrong, outdated, irrelevant, etc. Not only string theorists simply are copying Prigogine work, simply are copying incorrectly. The formulas they use are completely wrong.

It is also intersting that whereas string theorists still are working in a old ultrasimplief version of quantum mechanics, Prigogine and his group began his generalization of QM. A generalization where i participated with his group and discussed many questions.

See, for example, references cited in his own page.

That is science...

Regarding your personal evaluation of Prigogine. He was not stupid and probably he used his six-sense for detecting who are you. When i met with anyone i approximatedly know that kind of person i am meeting. Do you know?

I contacted with him being still an undergraduate student. I explicitely said him that i was an undergraduate still, and he waste his time in reply to me and send my useful references. That is not done by many string theorists, who have absolutely none Prize except in 'self-proud'.

 

[selfAdjoint]

This is the typical arrogant attitude of string theorists (or 'simpatizers' or PhD students, or etc.)

Kea is a string partisan?!

And she didn't say he wasn't scientifically significant, she said he was a rude old bastard, which none of his honors and degrees contradicts. Many leading scientists have met that description.

 

[rtharbaugh1]

Perhaps when we rant against others we are really confessing our own sins, a practice some kept, perhaps wisely, in private for their spiritual ministry, but now is uttered blatently in any high and public place. You see immediately I hope that I confess my own sins here in response to others, as one drunk vomiting gets another to throw up. I mean no offense to anyone more than myself, in saying so.

But really to me anyway the interesting thing is in the ideas. It is true that some ideas make me feel sick, but that is mostly vertigo, and if I am careful where I step I can weather that.

So these spin networks that make us all so dizzy, these loops in motion, these unbridaled braidings. These flaws in the essential pattern that open edges in spacetime, foliations like wet packed leaves, unitary, but each a manifold when dry. The fractal-like self referent repetitions, leaf after leaf, manifold on manifold. Where do we touch? Where do we leave off touching?

We live, physically, in thick foliations of spacetime, little better than blind worms in compost, and we should be thankful to be given that much. Slugs and paracytes, producers and consumers, ruled by the economy of scale. Volume to surface area, warmth to warmth, the endless extensions of the gradient, ashes of us, fall down.

Consider the volume of a Euclidean sphere, and divide it by some standard unit. Think of it as a bubble in glass, containing some number of smaller sphereical marbles. Only a certain integral number will fit in, with some fractions left over. Sometimes the fractions can add up to more than one, before the pattern is found where one more will fit in.

You might think of filling a spherical bottle with marbles of a certain color, one at a time, until it is full. The marbles add to each other and pile up in orderly rows and columns that lie in extended planes, but the ratio of the size of the marble to the size of the bottle (assume it is a nearly sphereical bottle) makes a difference in how fine the planes are. BB's in a gallon jug show the lines and planes along the glass surfaces. (If you try this be careful not to break the glass.) Fill the jug unitl it is full, then cap it and set it aside. Leave it a few days, or shake it up gently with a vibrater for faster results. The small marbles or bb's will settle, allowing more to be placed in at the top.

What has happened is that as the marbles fill, they form irregular structures which intersect each other in localized areas forming bridges and ridges, open membrane-like regions where for part of a distance several many of the marbles DO NOT TOUCH each other, but there is a void. The void may be much smaller than a marble, but if you rattle the marbles about a bit in a gravitational field they will tend to settle, the voids adding to each other, so that at the top of the field they may add together sufficiently to allow another integral marble to be admitted to the volume. The density of the marbles in the space of the jug is a number which changes with a rate determined by two metrics, one, the metric that defines the boundaries of the volume, the other, the metric which defines the "perfect structure", Keplarian, which corresponds to densest packing.

If we vary the ratio of the size of the marble to the size of the jug, there should be a continuum of values divided into a spectrum where integral jumps occur each time another marble is added. Think of running this sequence backward in zero gravity. You take a bottle full of marbles into extended free-fall and remove the marbles one at a time. What patterns do we see develop in terms of where the marbles are in contact with each other? What patterns are there if we think in terms of average seperation? Is there a phase shift from solid to liquid?

Have another glass of Dirty Bastard Chardonnay, why not? Open up another bottle. There is the warm smell of fire below the hill. Wish I were wood.

Salve

Richard

 

[dubmugga]

^^^I do hope you're working on a book, I'd read it...

RK

 

[mccrone]

Hi Richard - some actual figures on sphere packing.

Random packing achieves density of about 65 percent. There are two ways of stacking that achieve the maximum possible density of 74.048 percent.

See - http://mathworld.wolfram.com/KeplerConjecture.html

Or for some neat fractal pix, which are probably more physically relevant - http://www.josleys.com/creatures54.htm
and http://astronomy.swin.edu.au/~pbourke/fractals/apollony/
Cheers - John McCrone.

 

[Juan R.]

Kea is a string partisan?!

Remember, "Or sympatizers, or etc..."

And she didn't say he wasn't scientifically significant, she said he was a rude old bastard, which none of his honors and degrees contradicts. Many leading scientists have met that description.

Hum, attack to a dead guy is very easy and proper of...

Many people claim that he was a kindy man. I between them.

Moreover, i do not see the same emphasis on insulting string theorists :-)

How can she claims for 'peace' with phrases like "he was a rude old bastard"?

 

[Kea]

Sigh. Go iceclimbing for the weekend and look what happens.

 

[john baez]

sphere packings

Hi Richard - some actual figures on sphere packing.
Random packing achieves density of about 65 percent. There are two ways of stacking that achieve the maximum possible density of 74.048 percent.

I'm not sure what this has to do with "Peace in Our Time" or Kea declaring herself a string theorist, but...

There are infinitely many different ways of packing equal-radius spheres in 3d that achieve the maximum possible density. You can get these by first forming hexagonal layers of spheres. Then stack up the layers. Each time you set one layer on the previous one, you have two equally good places to put it. So, there are infinitely many choices.

If you keep following one very systematic pattern, by putting the (n+2)nd layer directly above the nth one, you get something called the "hexagonal close packing".

If you keep following another very systematic pattern, by putting the (n+3)rd layer directly above the nth one, you get something called the "face-centered cubic close packing". The easiest way to visualize this is to imagine a pyramid of spheres where the bottom layer is a big equilateral triangle, then the next layer is a slightly smaller equilateral triangle, and so on. Sometimes you see oranges stacked in these pyramids.

But, there are infinitely many other ways to stack the layers and achieve the maximal density: pi / 3 sqrt(2), or about 74.048%.

It's hard to understand this stuff without actually stacking some spheres! This webpage may help a bit:
http://www.chem.ox.ac.uk/icl/heyes/structure_of_solids/Lecture1/Lec1.html#anchor4"

 

[mccrone]

If you keep following one very systematic pattern, by putting the (n+2)nd layer directly above the nth one, you get something called the "hexagonal close packing".

If you keep following another very systematic pattern, by putting the (n+3)rd layer directly above the nth one, you get something called the "face-centered cubic close packing".

But, there are infinitely many other ways to stack the layers and achieve the maximal density: pi / 3 sqrt(2), or about 74.048%.

Would it have helped to have said that there are two regular ways of stacking? But, of course, you could mix the binary choice made with each layer to generate an infinity of "different" outcomes?

If that is all you are saying here, it seems a puzzlingly pedantic point. And is neither here nor there in the context of the discussion.

Cheers - John McCrone.

 

[john baez]

Would it have helped to have said that there are two regular ways of stacking?

Yes.

But, of course, you could mix the binary choice made with each layer to generate an infinity of "different" outcomes?

Right. Lots of people don't realize this, so I thought it was worth mentioning.

If that is all you are saying here, it seems a puzzlingly pedantic point.

Sorry, I have a professional dedication to accuracy, and I actually think it's cool that there are infinitely many equally dense ways to pack equal-sized spheres in 3 dimensions - unlike the case of 2 dimensions.

And is neither here nor there in the context of the discussion.

Sorry, I had some trouble telling what the context of the discussion was: Kea started it off by explaining why she decided to declare herself a string theorist, and this led someone to start talking about "foliations like wet packed leaves, unitary, but each a manifold when dry", and somehow that led you to say there were two maximally dense ways of packing spheres. So, I figured everyone was just having fun.

 

[dubmugga]

well I'm having fun...

hey JB you ever been to NZ ?

...you should come down under and hang out for while

 

[mccrone]

Sorry, I had some trouble telling what the context of the discussion was: Kea started it off by explaining why she decided to declare herself a string theorist, and this led someone to start talking about "foliations like wet packed leaves, unitary, but each a manifold when dry", and somehow that led you to say there were two maximally dense ways of packing spheres. So, I figured everyone was just having fun.

Still seems crazy that you would pick on that of all things to "correct". There is endless other stuff I write that could do with actual correction.

Anyway, in that post I was flagging the FRACTAL sphere packing story in a perhaps too subtle hint that people should consider instead a dynamic scalefree packing picture rather than a frozen fixed scale packing - spheres of every spatiotemporal scale rather than a single spatiotemporal scale.

For people interested in SO background independent approaches to spacetime, this is the kind of useful geometric image to have in mind. So much early LQG thinking is done on a lattice. Too orderly. You need a maximally disordered geometry that has scalefree or fractal character IMHO.

This is indeed a general failing in maths I feel. Everyone knows about the discrete vs continuous argument, but not the broader local~global distinction in which scale takes things to a whole new level.

Now that is the kind of substantive point I would appreciate being corrected upon.

Cheers - John McCrone.

 

[Kea]

Everyone knows about the discrete vs continuous argument, but not the broader local~global distinction in which scale takes things to a whole new level.

mccrone

We would appreciate it if you started a mathematical thread about scale-free network ideas.