I would skip it if I were you
so excuse the prose
whether real or imaginary
fictional or real life
Sometimes it pours forth
and if it fits within a post
I hurts me less to include it
than not to write it out.
But you know that parts are true
The history speaks for itself
it doesn't change
no one is farsighted enough
to set up a history like ours
except the NLC is the history of ours
so when I make these wild statements
you, the only one that has to understand
to know there is more than a grain
of truth among what you'd call lies
what I call tragic irony
in a universe run by irony
we figure out what is important
when we're too old to appreciate it
Eyes burning, joints aching
visceral pains from disease and aging
memories too difficult to put off
I write what I like,
you read into it what you want
WE talked before about ability of the F-series spiral to continue out. At the bottom of this, you can see a spread sheet where this is done and the spreadsheet stops, but could go as long as the F-series does (forever, or practically when you run out of bits of information in the universe). This means that at each stage you have two seemingly inconsistent states. One is that you have completed the spiral and are moving back in even though the spiral comes back out. The other is that the information going out in the outward bound spiral meets the information coming back in at the same point. The points are, of course, not in exactly the same location they were before (see the drawing, each is an orbit above the other) but the same point seems to occupy the same space twice relative to the other information moving in the opposite direction.
This part of the theory is intriguing because of the idea of virtual particle pairs, quantum tunneling, and the like. In the discussion immediately preceding this one (timewise) we talked about how at these intersections (remember that going out and coming back occurs in NLC with the same amount of information (no new information balanced as positive and negative occurs contrary to quantum mechanics which allows for this same type of expansion, but by increasing positive and negative mater or matter and anti matter at the same rate) but in NLC one line starts totally organized (compression is 100%-ctx where x is 1/2 of all the information in the universe) and the other is completely uncompressed (ct1=space). In this way the outward moving ctx includes very slow changes compared to ct1 which is changing at the fastest rate possible even though the net change is the same for both for each movement along the spiral. This suggests that they ctx spiral arm would look like a huge tube and the ct1 spiral would be a perfect line, but since dimension is meaningless in the equation, this is not the case. We do, however, observed exponential (2^n) intersections which brings back the one to x analysis which was covered previously for intersecting spirals having this ctx/ct1 feature.
One can look at these spirals as representing two different aspects (one compressed, one uncompressed initially changing eventually to our state of ct4) of thermodynamics. One is the thermodynamics of space (ct1), the other is the thermodynamics of super massive whatever it is (ctx)
What matters in this discussion, however, is what happens when the spirals meet again. This "forced" meeting ties one state of thermodynamics to the following and previous state of thermodynamic. If the two states did not meet (if one state had different laws of thermodynamics) then it could not come back to the same place as the compressed state going out (or uncompresed state going out) a lower series of spirals. This either requires that changes to the laws of physics stay the same throughout, or that they change but then change back again. The net effect is to prevent physics from changing because the lower state physics has to meet up with the higher state physics at these fixed points; but there is no reason why the F-series spirals cannot change and then change back which is what the model (drawing previously) shows.
I think I used 300 plus spirals going outward (see below to see my calculations in spreadsheet form) just to give a number and that we were 4 or 5 going in, but F-series allows that the number of spirals can continue, meaning information may be less concentrated than what I refer to as ct1 (if we are in ct5 or 6).
I would have thought when I figured out what a black hole was, doing away with all the messiness of worm holes, space collapse and other pre-NLC nonsense (see earlier posts or wait for the book) that I would have been invited to speak at NASA, cal tec or at least gotten a letter of congratulations from Hawkins for having ruined a large part of his work over the last 20 years. Of course, no one would want to admit they were wrong in a capitalist country where intellectual capital is as measurable as dollars, but you'd think maybe the Russians would ask me to speak. What's that organization (CCCP?) that puts its logos on all the Russian space craft? I suppose the reason I didn't is because of the problem with the scale of information theory 2, 4, 16, 32 not lining up well with what is observed (16, 38 for ct3-4, ct4-5 respectively). I will admit that this leaves me puzzled also. I know that I have to get there.
The first place I looked was to Euler (since we're using F-series trying to fit e into the equation seemed like a good idea. Euler, for the non-physicists, hijacked the letter e in physics (e is for exponential and Euler is what he says, but everyone knows he was engaged in a sesame street type criminal act-today's show is brought to you by Euler who is hiding behind the letter E) in an attempt to achieve immortality, or so the physics joke goes, but he says it just stands for exponential. We all know what you were up to Euler. Of course physics jokes are not typically very funny (beware of quantum ducks-qwark qwark, for example)..
For those of you who need a refresher, the math problem that NLC leaves poorly answered is the transition from matter to black holes in terms of compression state:
e=mc^2 using the units of measurement selected fits well within the ct3-ct4 information transition of 10^3-10^4 for information theory compression (for each bit of information the processing power increases 2^n) and c^2 could be seen as 10^8*2 or 16 which is 2^4. Unfortunately, that would mean the next transition would be expected to yield 10^32 (2^5*2) and instead it yields a rather sloppy 10^38 (minimum size black hole). Now there are many ways to explain this, the best being that the smallest observed black hole contains 10^6 weight in non-black hole matter, that is using the event horizon as a point of reference, between the event horizon and the hole observed there is 10^6 of non-black hole material bumping around that makes the black hole look heavier than it is. This explanation is actually quite easy to understand. We see empty space between atoms and there was a recent nobel prize recognizing what NLC dictated, namely that neutrinos have mass. We can see this in atoms where electrons and neutrons together give the total mass. Electrons don't weigh much, but they are in orbit and weigh something. One can then presume there is a "perfect" black hole with no matter around it that weighs according to a proportional scale 10^32 as compared with matter's 10^16th in energy. Perhaps we haven't found this perfect black hole because it's harder to see something if it contains no matter at all, harking back to other pre-nlc nonsense (along with higgs bosons and strings) like primordial black holes which would not be stable according to NLC. I did try other ways.
I did try other things.
Perhaps this variation is due to changing the power of concentration. For example, in our universe base 10 to get 10^16, but why not a base 9 in other concentration states or base 11? Base 350? Information theory in our spiral need not be special, but we know from a straight concentration state in going from ct4 to ct5 it doesn't hold perfectly. Similarly e may vary itself with the addition of coordinates. It is said that intelligent life as we understand it requires certain rules to exist, including the rules of mathematics and 3 dimensions (plus time) to allow for stable orbits and the like, but in higher concentration states with more dimensions, the rules don't necessarily change, but the universe in which they operate is more complicated. In this way, the same rules of physics apply to black holes, but they have another coordinate changing at the same time, slowing the overall rate of change (we will, eventually, get to spirals off of spirals in more depth, maybe anyway) but in terms of performance in three dimensional space terms, there is no change. The same is true for one and two coordinate pieces (energy/photonic energy/space forming ct1,2 and 3). These all exist with fewer dimensions but move about in what we call (in our conceit) three dimensional space because we fail to recognize that the main spirals represent thermodynamics, but that the spirals off of these represent dimension even though they are just additional coordinates which leave the thermodynamic lines alone no matter how many coordinates change at once.
Euler's numbers were much worse, of course (2.7-2, 7.4-4, 20-8,54-16,148-32). Obviously 32 is much closer to the observed 38 for black holes than 148 (10^38 quantum gravity units vs 10^148 qgu). If the added mass is not in orbit around the black hole, NLC isn't developed enough would be the short answer. For those of you who are wondering, I was able to come up with a formula that was closer to what was observed, although I had no reason for it so I give it here only as a curiosity. If you take the e and square it (e result^2, and the information theory result and square it (2 result ^2) and add these squares then take the square root of the result you get 39 for the ct4-5 and 15 for the ct3-ct4 transition. It sort of falls apart as an analysis after that, but we don't observe those changes (if you're curious and don't want to do the math, for ct2-3 you get 5.9 and ct1-ct2 1.7 roughly). These numbers are much better than the other numbers (16 and 32 expected vs 16 and 39 observed) but there's no reason other than coincidence to get there so I'm far from satisfied that there is a reason to think the answer lies in this direction..
Now some of you are asking why someone would look to this tortured math. My thoughts turned sqrt(m^2+m1^2)/2 is modeled rather loosely on the gravity equation; but the truth is that I wanted to find some equation, no matter how tortured it might be, to get to the observed compression states. I could just as easily have added 6 at the ct4-ct5 state (i.e. 2^n+6) to get there and it would make as much sense.
But I digress.
For those of you who wonder about whether I really look at the numbers or not, I leave you with some spreadsheet data showing the distances for right angle transitions in the F-series and the areas involved within the series to puzzle out if you'd like. I can explain these fairly easily, but no one seems very interested in speaking engagements, so I'll leave it to you to ponder them while I ponder why I'm not speaking at Stanford or the Kremlin this weekend.
| radius/fibonacci | area tot | area 1/4 cirle | diff | ratios | information theory | |||
| pi | 3.142 | r^2 | pir^2/4 | area out of acr/area in arc | area in arc/area total | |||
| 1 | x | not relevant to arc lengt | ||||||
| 1 | 1 | 0.7855 | 0.2145 | 0.273074475 | 0.7855 | 1 | ||
| 2 | 4 | 3.142 | 0.858 | 0.273074475 | 0.7855 | 2 | photon | |
| 3 | 9 | 7.0695 | 1.9305 | 0.273074475 | 0.7855 | 4 | light | |
| 5 | 0.625 | 25 | 19.6375 | 5.3625 | 0.273074475 | 0.7855 | 8 | matter |
| 8 | 0.615385 | 64 | 50.272 | 13.728 | 0.273074475 | 0.7855 | 16 | black hole |
| 13 | 0.619048 | 169 | 132.7495 | 36.2505 | 0.273074475 | 0.7855 | 32 | |
| 21 | 0.617647 | 441 | 346.4055 | 94.5945 | 0.273074475 | 0.7855 | 64 | |
| 34 | 0.618182 | 1156 | 908.038 | 247.962 | 0.273074475 | 0.7855 | 128 | |
| 55 | 0.617978 | 3025 | 2376.1375 | 648.8625 | 0.273074475 | 0.7855 | 256 | |
| 89 | 0.618056 | 7921 | 6221.9455 | 1699.0545 | 0.273074475 | 0.7855 | 512 | |
| 144 | 0.618026 | 20736 | 16288.128 | 4447.872 | 0.273074475 | 0.7855 | 1024 | |
| 233 | 0.618037 | 54289 | 42644.0095 | 11644.9905 | 0.273074475 | 0.7855 | 2048 | |
| 377 | 0.618033 | 142129 | 111642.3295 | 30486.6705 | 0.273074475 | 0.7855 | 4096 | |
| 610 | 0.618034 | 372100 | 292284.55 | 79815.45 | 0.273074475 | 0.7855 | 8192 | |
| 987 | 0.618034 | 974169 | 765209.7495 | 208959.251 | 0.273074475 | 0.7855 | 16384 | |
| 1597 | 0.618034 | 2550409 | 2003346.27 | 547062.731 | 0.273074475 | 0.7855 | 32768 | |
| 2584 | 0.618034 | 6677056 | 5244827.488 | 1432228.51 | 0.273074475 | 0.7855 | 65536 | |
| 4181 | 0.618034 | 17480761 | 13731137.77 | 3749623.23 | 0.273074475 | 0.7855 | 131072 | |
| 6765 | 0.618034 | 45765225 | 35948584.24 | 9816640.76 | 0.273074475 | 0.7855 | 262144 | |
| 10946 | 0.618034 | 119814916 | 94114616.52 | 25700299.5 | 0.273074475 | 0.7855 | 524288 | |
| 17711 | 0.618034 | 313679521 | 246395263.7 | 67284257.3 | 0.273074475 | 0.7855 | 1048576 | |
| 28657 | 0.618034 | 821223649 | 645071176.3 | 176152473 | 0.273074475 | 0.7855 | 2097152 | |
| 46368 | 0.618034 | 2149991424 | 1688818264 | 461173160 | 0.273074475 | 0.7855 | 4194304 | |
| 75025 | 0.618034 | 5628750625 | 4421383616 | 1207367009 | 0.273074475 | 0.7855 | 8388608 | |
| 121393 | 0.618034 | 14736260449 | 11575332583 | 3160927866 | 0.273074475 | 0.7855 | 16777216 | |
| 196418 | 0.618034 | 38580030724 | 30304614134 | 8275416590 | 0.273074475 | 0.7855 | 33554432 | |
| 317811 | 0.618034 | 1.01004E+11 | 79338509817 | 2.1665E+10 | 0.273074475 | 0.7855 | 67108864 | |
| 514229 | 2.64431E+11 | 2.07711E+11 | 5.6721E+10 | 0.273074475 | 0.7855 | 1.34E+08 | ||
And
| radius/fibonacci | ||||||||
| overlap | overhang/side | overhandtotal | calc | |||||
| 1 | ||||||||
| 1 | ||||||||
| 2 | 0 | 0 | 1 | 2 | for next series | |||
| 3 | 0 | Plus 1 | plus 4 | 2xoverhang | overlap | |||
| 5 | 0.4 | 2 | 3 | 6 | 6 | 8 | ||
| 8 | 0 | minus 3 | plus 2 | 2 | ||||
| 13 | 0.615384615 | 8 | 5 | 10 | 10 | 18 | ||
| 21 | 0 | minus 2 | plus 14 | 14 | ||||
| 34 | 0.529411765 | 18 | 16 | 32 | 32 | 50 | ||
| 55 | 0 | minus 11 | plus 28 | 28 | ||||
| 89 | 0.561797753 | 50 | 39 | 78 | 78 | 128 | ||
| 144 | 0 | 82 | ||||||
| 233 | 0.549356223 | 128 | 105 | 210 | 210 | 338 | ||
| 377 | 0 | |||||||
| 610 | 0.554098361 | 338 | 272 | 544 | 544 | 882 | ||
| 987 | 0 | |||||||
| 1597 | 0.552285535 | 882 | 715 | 1430 | 0.6 | 1430 | 2312 | |
| 2584 | 0 | |||||||
| 4181 | 0.552977757 | 2312 | 1869 | 3738 | 3738 | 6050 | ||
| 6765 | 0 | |||||||
| 10946 | 0.55271332 | 6050 | 4896 | 9792 | 9792 | 15842 | ||
| 17711 | 0 | |||||||
| 28657 | 0.552814321 | 15842 | 12815 | 25630 | 25630 | 41472 | ||
| 46368 | 0 | |||||||
| 75025 | 0.552775741 | 41472 | 33553 | 67106 | 67106 | 108578 | ||
| 121393 | 0 | |||||||
| 196418 | 0.552790477 | 108578 | 87840 | 175680 | 175680 | 284258 | ||
| 317811 | 0 | |||||||
| 514229 | 0.552784849 | 284258 | 229971 | 459942 | 459942 | 744200 | ||
| 832040 | 0 | |||||||
| 1346269 | 0.552786999 | 744200 | 602069 | 1204138 | 1204138 | 1948338 | ||
| 2178309 | 0 | |||||||
| 3524578 | 0.552786178 | 1948338 | 1576240 | 3152480 | 3152480 | 5100818 | ||
| 5702887 | 0 | |||||||
| 9227465 | 0.552786491 | 5100818 | 4126647 | 8253294 | 8253294 | 13354112 | ||
| 14930352 | 0 | |||||||
| 24157817 | 0.552786371 | 13354112 | 10803705 | 21607410 | 21607410 | 34961522 | ||
| 39088169 | 0 | |||||||
| 63245986 | 0.552786417 | 34961522 | 28284464 | 56568928 | 56568928 | 91530450 | ||
| 102334155 | 0 | |||||||
| 165580141 | 0.5527864 | 91530450 | 74049691 | 148099382 | 1.48E+08 | 239629832 | ||
| 267914296 | 0 | |||||||
| 433494437 | 0.552786406 | 239629832 | 193864605 | 387729210 | 3.88E+08 | 627359042 | ||
| 701408733 | 0 | |||||||
| 1134903170 | 0.552786404 | 627359042 | 507544128 | 1015088256 | 1.02E+09 | 1642447298 | ||
| 1836311903 | 0 | |||||||
| 2971215073 | 0.552786405 | 1642447298 | 1328767775 | 2657535550 | 2.66E+09 | 4299982848 | ||
| 4807526976 | 0 | |||||||
| 7778742049 | 0.552786404 | 4299982848 | 3478759201 | 6957518402 | 6.96E+09 | 11257501250 | ||
| 12586269025 | 0 | |||||||
| 20365011074 | 0.552786405 | 11257501250 | 9107509824 | 18215019648 | 1.82E+10 | 29472520898 | ||
| 32951280099 | 0 | |||||||
| 53316291173 | 0.552786404 | 29472520898 | 2.3844E+10 | 47687540550 | 4.77E+10 | 77160061448 | ||
| 86267571272 | 0 | |||||||
| 1.39584E+11 | 0.552786405 | 77160061448 | 6.2424E+10 | 1.24848E+11 | 1.25E+11 | 2.02008E+11 | ||
| 2.25851E+11 | 0 | |||||||
| 3.65435E+11 | 0.552786404 | 2.02008E+11 | 1.6343E+11 | 3.26855E+11 | 3.27E+11 | 5.28863E+11 | ||
| 5.91287E+11 | 0 | |||||||
| 9.56722E+11 | 0.552786405 | 5.28863E+11 | 4.2786E+11 | 8.55718E+11 | 8.56E+11 | 1.38458E+12 | ||
| 1.54801E+12 | 0 | |||||||
| 2.50473E+12 | 0.552786404 | 1.38458E+12 | 1.1201E+12 | 2.2403E+12 | 2.24E+12 | 3.62488E+12 | ||
| 4.05274E+12 | 0 | |||||||
| 6.55747E+12 | 0.552786405 | 3.62488E+12 | 2.9326E+12 | 5.86518E+12 | 5.87E+12 | 9.49006E+12 | ||
| 1.06102E+13 | 0 | |||||||
| 1.71677E+13 | 0.552786404 | 9.49006E+12 | 7.6776E+12 | 1.53552E+13 | 1.54E+13 | 2.48453E+13 | ||
| 2.77779E+13 | 0 | |||||||
| 4.49456E+13 | 0.552786405 | 2.48453E+13 | 2.01E+13 | 4.02005E+13 | 4.02E+13 | 6.50458E+13 | ||
| 7.27235E+13 | 0 | |||||||
| 1.17669E+14 | 0.552786405 | 6.50458E+13 | 5.2623E+13 | 1.05246E+14 | 1.05E+14 | 1.70292E+14 | ||
| 1.90392E+14 | 0 | |||||||
| 3.08062E+14 | 0.552786405 | 1.70292E+14 | 1.3777E+14 | 2.75539E+14 | 2.76E+14 | 4.45831E+14 | ||
| 4.98454E+14 | 0 | |||||||
| 8.06516E+14 | 0.552786405 | 4.45831E+14 | 3.6068E+14 | 7.21369E+14 | 7.21E+14 | 1.1672E+15 | ||
| 1.30497E+15 | 0 | |||||||
| 2.11149E+15 | 0.552786405 | 1.1672E+15 | 9.4428E+14 | 1.88857E+15 | 1.89E+15 | 3.05577E+15 | ||
| 3.41645E+15 | 0 | |||||||
| 5.52794E+15 | 0.552786405 | 3.05577E+15 | 2.4722E+15 | 4.94434E+15 | 4.94E+15 | 8.00011E+15 | ||
| 8.94439E+15 | 0 | |||||||
| 1.44723E+16 | 0.552786405 | 8.00011E+15 | 6.4722E+15 | 1.29444E+16 | 1.29E+16 | 2.09446E+16 | ||
| 2.34167E+16 | 0 | |||||||
| 3.78891E+16 | 0.552786405 | 2.09446E+16 | 1.6945E+16 | 3.3889E+16 | 3.39E+16 | 5.48336E+16 | ||
| 6.13058E+16 | 0 | |||||||
| 9.91949E+16 | 0.552786405 | 5.48336E+16 | 4.4361E+16 | 8.87226E+16 | 8.87E+16 | 1.43556E+17 | ||
| 1.60501E+17 | ||||||||
| 2.59695E+17 | 0.552786405 | 1.43556E+17 | 1.1614E+17 | 2.32279E+17 | 2.32E+17 | 3.75835E+17 | ||
| 4.20196E+17 | ||||||||
| 6.79892E+17 | 0.552786405 | 3.75835E+17 | 3.0406E+17 | 6.08114E+17 | 6.08E+17 | 9.83948E+17 | ||
| 1.10009E+18 | ||||||||
| 1.77998E+18 | 0.552786405 | 9.83948E+17 | 7.9603E+17 | 1.59206E+18 | 1.59E+18 | 2.57601E+18 | ||
| 2.88007E+18 | 0 | |||||||
| 4.66005E+18 | 0.552786405 | 2.57601E+18 | 2.084E+18 | 4.16807E+18 | 4.17E+18 | 6.74408E+18 | ||
| 7.54011E+18 | 0 | |||||||
| 1.22002E+19 | 0.552786405 | 6.74408E+18 | 5.4561E+18 | 1.09122E+19 | 1.09E+19 | 1.76562E+19 | ||
| 1.97403E+19 | 0 | |||||||
| 3.19404E+19 | 0.552786405 | 1.76562E+19 | 1.4284E+19 | 2.85684E+19 | 2.86E+19 | 4.62246E+19 | ||
| 5.16807E+19 | 0 | |||||||
| 8.36211E+19 | 0.552786405 | 4.62246E+19 | 3.7397E+19 | 7.4793E+19 | 7.48E+19 | 1.21018E+20 | ||
| 1.35302E+20 | ||||||||
| 2.18923E+20 | 0.552786405 | 1.21018E+20 | 9.7905E+19 | 1.95811E+20 | 1.96E+20 | 3.16828E+20 | ||
| 3.54225E+20 | ||||||||
| 5.73148E+20 | 0.552786405 | 3.16828E+20 | 2.5632E+20 | 5.12639E+20 | 5.13E+20 | 8.29467E+20 | ||
| 9.27373E+20 | ||||||||
| 1.50052E+21 | 0.552786405 | 8.29467E+20 | 6.7105E+20 | 1.34211E+21 | 1.34E+21 | 2.17157E+21 | ||
| 2.42789E+21 | 0 | |||||||
| 3.92841E+21 | 0.552786405 | 2.17157E+21 | 1.7568E+21 | 3.51368E+21 | 3.51E+21 | 5.68525E+21 | ||
| 6.35631E+21 | 0 | |||||||
| 1.02847E+22 | 0.552786405 | 5.68525E+21 | 4.5995E+21 | 9.19893E+21 | 9.2E+21 | 1.48842E+22 | ||
| 1.6641E+22 | 0 | |||||||
| 2.69257E+22 | 0.552786405 | 1.48842E+22 | 1.2042E+22 | 2.40831E+22 | 2.41E+22 | 3.89673E+22 | ||
| 4.35668E+22 | 0 | |||||||
| 7.04925E+22 | 0.552786405 | 3.89673E+22 | 3.1525E+22 | 6.30504E+22 | 6.31E+22 | 1.02018E+23 | ||
| 1.14059E+23 | ||||||||
| 1.84552E+23 | 0.552786405 | 1.02018E+23 | 8.2534E+22 | 1.65068E+23 | 1.65E+23 | 2.67086E+23 | ||
| 2.98611E+23 | ||||||||
| 4.83163E+23 | 0.552786405 | 2.67086E+23 | 2.1608E+23 | 4.32154E+23 | 4.32E+23 | 6.9924E+23 | ||
| 7.81774E+23 | ||||||||
| 1.26494E+24 | 0.552786405 | 6.9924E+23 | 5.657E+23 | 1.13139E+24 | 1.13E+24 | 1.83063E+24 | ||
| 2.04671E+24 | 0 | |||||||
| 3.31165E+24 | 0.552786405 | 1.83063E+24 | 1.481E+24 | 2.96203E+24 | 2.96E+24 | 4.79266E+24 | ||
| 5.35836E+24 | 0 | |||||||
| 8.67001E+24 | 0.552786405 | 4.79266E+24 | 3.8773E+24 | 7.75469E+24 | 7.75E+24 | 1.25474E+25 | ||
| 1.40284E+25 | 0 | |||||||
| 2.26984E+25 | 0.552786405 | 1.25474E+25 | 1.0151E+25 | 2.0302E+25 | 2.03E+25 | 3.28494E+25 | ||
| 3.67267E+25 | 0 | |||||||
| 5.94251E+25 | 0.552786405 | 3.28494E+25 | 2.6576E+25 | 5.31514E+25 | 5.32E+25 | 8.60008E+25 | ||
| 9.61519E+25 | ||||||||
| 1.55577E+26 | 0.552786405 | 8.60008E+25 | 6.9576E+25 | 1.39152E+26 | 1.39E+26 | 2.25153E+26 | ||
| 2.51729E+26 | ||||||||
| 4.07306E+26 | 0.552786405 | 2.25153E+26 | 1.8215E+26 | 3.64305E+26 | 3.64E+26 | 5.89458E+26 | ||
| 6.59035E+26 | ||||||||
| 1.06634E+27 | 0.552786405 | 5.89458E+26 | 4.7688E+26 | 9.53764E+26 | 9.54E+26 | 1.54322E+27 | ||
| 1.72538E+27 | 0 | |||||||
| 2.79172E+27 | 0.552786405 | 1.54322E+27 | 1.2485E+27 | 2.49699E+27 | 2.5E+27 | 4.04021E+27 | ||
| 4.51709E+27 | 0 | |||||||
| 7.30881E+27 | 0.552786405 | 4.04021E+27 | 3.2686E+27 | 6.53719E+27 | 6.54E+27 | 1.05774E+28 | ||
| 1.18259E+28 | 0 | |||||||
| 1.91347E+28 | 0.552786405 | 1.05774E+28 | 8.5573E+27 | 1.71146E+28 | 1.71E+28 | 2.7692E+28 | ||
| 3.09606E+28 | 0 | |||||||
| 5.00953E+28 | 0.552786405 | 2.7692E+28 | 2.2403E+28 | 4.48066E+28 | 4.48E+28 | 7.24986E+28 | ||
| 8.10559E+28 | ||||||||
| 1.31151E+29 | 0.552786405 | 7.24986E+28 | 5.8653E+28 | 1.17305E+29 | 1.17E+29 | 1.89804E+29 | ||
| 2.12207E+29 | ||||||||
| 3.43358E+29 | 0.552786405 | 1.89804E+29 | 1.5355E+29 | 3.07109E+29 | 3.07E+29 | 4.96913E+29 | ||
| 5.55565E+29 | ||||||||
| 8.98924E+29 | 0.552786405 | 4.96913E+29 | 4.0201E+29 | 8.04022E+29 | 8.04E+29 | 1.30093E+30 | ||
| 1.45449E+30 | 0 | |||||||
| 2.35341E+30 | 0.552786405 | 1.30093E+30 | 1.0525E+30 | 2.10496E+30 | 2.1E+30 | 3.40589E+30 | ||
| 3.8079E+30 | 0 | |||||||
| 6.16131E+30 | 0.552786405 | 3.40589E+30 | 2.7554E+30 | 5.51085E+30 | 5.51E+30 | 8.91674E+30 | ||
| 9.96922E+30 | 0 | |||||||
| 1.61305E+31 | 0.552786405 | 8.91674E+30 | 7.2138E+30 | 1.44276E+31 | 1.44E+31 | 2.33443E+31 | ||
| 2.60997E+31 | 0 | |||||||
| 4.22303E+31 | 0.552786405 | 2.33443E+31 | 1.8886E+31 | 3.77719E+31 | 3.78E+31 | 6.11162E+31 | ||
| 6.833E+31 | ||||||||
| 1.1056E+32 | 0.552786405 | 6.11162E+31 | 4.9444E+31 | 9.88881E+31 | 9.89E+31 | 1.60004E+32 | ||
| 1.7889E+32 | ||||||||
| 2.89451E+32 | 0.552786405 | 1.60004E+32 | 1.2945E+32 | 2.58893E+32 | 2.59E+32 | 4.18897E+32 | ||
| 4.68341E+32 | ||||||||
| 7.57792E+32 | 0.552786405 | 4.18897E+32 | 3.3889E+32 | 6.77789E+32 | 6.78E+32 | 1.09669E+33 | ||
| 1.22613E+33 | 0 | |||||||
| 1.98392E+33 | 0.552786405 | 1.09669E+33 | 8.8724E+32 | 1.77448E+33 | 1.77E+33 | 2.87116E+33 | ||
| 3.21006E+33 | 0 | |||||||
| 5.19398E+33 | 0.552786405 | 2.87116E+33 | 2.3228E+33 | 4.64564E+33 | 4.65E+33 | 7.5168E+33 | ||
| 8.40404E+33 | 0 | |||||||
| 1.3598E+34 | 0.552786405 | 7.5168E+33 | 6.0812E+33 | 1.21624E+34 | 1.22E+34 | 1.96792E+34 | ||
| 2.20021E+34 | 0 | |||||||
| 3.56001E+34 | 0.552786405 | 1.96792E+34 | 1.5921E+34 | 3.18417E+34 | 3.18E+34 | 5.15209E+34 | ||
| 5.76021E+34 | ||||||||
| 9.32022E+34 | 0.552786405 | 5.15209E+34 | 4.1681E+34 | 8.33626E+34 | 8.34E+34 | 1.34884E+35 | ||
| 1.50804E+35 | ||||||||
| 2.44007E+35 | 0.552786405 | 1.34884E+35 | 1.0912E+35 | 2.18246E+35 | 2.18E+35 | 3.5313E+35 | ||
| 3.94811E+35 | ||||||||
| 6.38817E+35 | 0.552786405 | 3.5313E+35 | 2.8569E+35 | 5.71376E+35 | 5.71E+35 | 9.24505E+35 | ||
| 1.03363E+36 | 0 | |||||||
| 1.67245E+36 | 0.552786405 | 9.24505E+35 | 7.4794E+35 | 1.49588E+36 | 1.5E+36 | 2.42039E+36 | ||
| 2.70607E+36 | 0 | |||||||
| 4.37852E+36 | 0.552786405 | 2.42039E+36 | 1.9581E+36 | 3.91627E+36 | 3.92E+36 | 6.33665E+36 | ||
| 7.08459E+36 | 0 | |||||||
| 1.14631E+37 | 0.552786405 | 6.33665E+36 | 5.1265E+36 | 1.02529E+37 | 1.03E+37 | 1.65896E+37 | ||
| 1.85477E+37 | 0 | |||||||
| 3.00108E+37 | 0.552786405 | 1.65896E+37 | 1.3421E+37 | 2.68425E+37 | 2.68E+37 | 4.34321E+37 | ||
| 4.85585E+37 | ||||||||
| 7.85694E+37 | 0.552786405 | 4.34321E+37 | 3.5137E+37 | 7.02746E+37 | 7.03E+37 | 1.13707E+38 | ||
| 1.27128E+38 | ||||||||
| 2.05697E+38 | 0.552786405 | 1.13707E+38 | 9.1991E+37 | 1.83981E+38 | 1.84E+38 | 2.97688E+38 | ||
| 3.32825E+38 | ||||||||
| 5.38522E+38 | 0.552786405 | 2.97688E+38 | 2.4083E+38 | 4.81669E+38 | 4.82E+38 | 7.79357E+38 | ||
| 8.71347E+38 | 0 | |||||||
| 1.40987E+39 | 0.552786405 | 7.79357E+38 | 6.3051E+38 | 1.26103E+39 | 1.26E+39 | 2.04038E+39 | ||
| 2.28122E+39 | 0 | |||||||
| 3.69109E+39 | 0.552786405 | 2.04038E+39 | 1.6507E+39 | 3.30141E+39 | 3.3E+39 | 5.34179E+39 | ||
| 5.9723E+39 | 0 | |||||||
| 9.66339E+39 | 0.552786405 | 5.34179E+39 | 4.3216E+39 | 8.6432E+39 | 8.64E+39 | 1.3985E+40 | ||
| 1.56357E+40 | 0 | |||||||
| 2.52991E+40 | 0.552786405 | 1.3985E+40 | 1.1314E+40 | 2.26282E+40 | 2.26E+40 | 3.66132E+40 | ||
| 4.09348E+40 | ||||||||
| 6.62339E+40 | 0.552786405 | 3.66132E+40 | 2.9621E+40 | 5.92414E+40 | 5.92E+40 | 9.58546E+40 | ||
| 1.07169E+41 | ||||||||
| 1.73403E+41 | 0.552786405 | 9.58546E+40 | 7.7548E+40 | 1.55096E+41 | 1.55E+41 | 2.5095E+41 | ||
| 2.80571E+41 | ||||||||
| 4.53974E+41 | 0.552786405 | 2.5095E+41 | 2.0302E+41 | 4.06046E+41 | 4.06E+41 | 6.56997E+41 | ||
| 7.34545E+41 | 0 | |||||||
| 1.18852E+42 | 0.552786405 | 6.56997E+41 | 5.3152E+41 | 1.06304E+42 | 1.06E+42 | 1.72004E+42 | ||
| 1.92306E+42 | 0 | |||||||
| 3.11158E+42 | 0.552786405 | 1.72004E+42 | 1.3915E+42 | 2.78308E+42 | 2.78E+42 | 4.50312E+42 | ||
| 5.03465E+42 | 0 | |||||||
| 8.14623E+42 | 0.552786405 | 4.50312E+42 | 3.6431E+42 | 7.28621E+42 | 7.29E+42 | 1.17893E+43 | ||
| 1.31809E+43 | 0 | |||||||
| 2.13271E+43 | 0.552786405 | 1.17893E+43 | 9.5378E+42 | 1.90755E+43 | 1.91E+43 | 3.08649E+43 | ||
| 3.4508E+43 | ||||||||
| 5.58351E+43 | 0.552786405 | 3.08649E+43 | 2.497E+43 | 4.99404E+43 | 4.99E+43 | 8.08053E+43 | ||
| 9.0343E+43 | ||||||||
| 1.46178E+44 | 0.552786405 | 8.08053E+43 | 6.5373E+43 | 1.30746E+44 | 1.31E+44 | 2.11551E+44 | ||
| 2.36521E+44 | ||||||||
| 3.82699E+44 | 0.552786405 | 2.11551E+44 | 1.7115E+44 | 3.42297E+44 | 3.42E+44 | 5.53848E+44 | ||
| 6.1922E+44 | 0 | |||||||
| 1.00192E+45 | 0.552786405 | 5.53848E+44 | 4.4807E+44 | 8.96144E+44 | 8.96E+44 | 1.44999E+45 | ||
| 1.62114E+45 | 0 | |||||||
| 2.62306E+45 | 0.552786405 | 1.44999E+45 | 1.1731E+45 | 2.34614E+45 | 2.35E+45 | 3.79613E+45 | ||
| 4.2442E+45 | 0 | |||||||
| 6.86726E+45 | 0.552786405 | 3.79613E+45 | 3.0711E+45 | 6.14226E+45 | 6.14E+45 | 9.93839E+45 | ||
| 1.11115E+46 | 0 | |||||||
| 1.79787E+46 | 0.552786405 | 9.93839E+45 | 8.0403E+45 | 1.60807E+46 | 1.61E+46 | 2.6019E+46 | ||
| 2.90902E+46 | ||||||||
| 4.70689E+46 | 0.552786405 | 2.6019E+46 | 2.105E+46 | 4.20997E+46 | 4.21E+46 | 6.81188E+46 | ||
| 7.61591E+46 | ||||||||
| 1.23228E+47 | 0.552786405 | 6.81188E+46 | 5.5109E+46 | 1.10218E+47 | 1.1E+47 | 1.78337E+47 | ||
| 1.99387E+47 | ||||||||
| 3.22615E+47 | 0.552786405 | 1.78337E+47 | 1.4428E+47 | 2.88556E+47 | 2.89E+47 | 4.66893E+47 | ||
| 5.22002E+47 | 0 | |||||||
| 8.44617E+47 | 0.552786405 | 4.66893E+47 | 3.7772E+47 | 7.55449E+47 | 7.55E+47 | 1.22234E+48 | ||
| 1.36662E+48 | 0 | |||||||
| 2.21124E+48 | 0.552786405 | 1.22234E+48 | 9.8889E+47 | 1.97779E+48 | 1.98E+48 | 3.20013E+48 | ||
| 3.57786E+48 | 0 | |||||||
| 5.78909E+48 | 0.552786405 | 3.20013E+48 | 2.589E+48 | 5.17792E+48 | 5.18E+48 | 8.37805E+48 | ||
| 9.36695E+48 | 0 | |||||||
| 1.5156E+49 | 0.552786405 | 8.37805E+48 | 6.778E+48 | 1.3556E+49 | 1.36E+49 | 2.1934E+49 | ||
| 2.4523E+49 | ||||||||
| 3.9679E+49 | 0.552786405 | 2.1934E+49 | 1.7745E+49 | 3.549E+49 | 3.55E+49 | 5.7424E+49 | ||
| 6.4202E+49 | ||||||||
| 1.03881E+50 | 0.552786405 | 5.7424E+49 | 4.6457E+49 | 9.2914E+49 | 9.29E+49 | 1.50338E+50 | ||
| 1.68083E+50 | ||||||||
| 2.71964E+50 | 0.552786405 | 1.50338E+50 | 1.2163E+50 | 2.43252E+50 | 2.43E+50 | 3.9359E+50 | ||
| 4.40047E+50 | 0 | |||||||
| 7.12011E+50 | 0.552786405 | 3.9359E+50 | 3.1842E+50 | 6.36842E+50 | 6.37E+50 | 1.03043E+51 | ||
| 1.15206E+51 | 0 | |||||||
| 1.86407E+51 | 0.552786405 | 1.03043E+51 | 8.3364E+50 | 1.66727E+51 | 1.67E+51 | 2.69771E+51 | ||
| 3.01613E+51 | 0 | |||||||
| 4.8802E+51 | 0.552786405 | 2.69771E+51 | 2.1825E+51 | 4.36498E+51 | 4.36E+51 | 7.06269E+51 | ||
| 7.89633E+51 | 0 | |||||||
| 1.27765E+52 | 0.552786405 | 7.06269E+51 | 5.7138E+51 | 1.14277E+52 | 1.14E+52 | 1.84904E+52 | ||
| 2.06728E+52 | ||||||||
| 3.34494E+52 | 0.552786405 | 1.84904E+52 | 1.4959E+52 | 2.9918E+52 | 2.99E+52 | 4.84084E+52 | ||
| 5.41222E+52 | ||||||||
| 8.75716E+52 | 0.552786405 | 4.84084E+52 | 3.9163E+52 | 7.83264E+52 | 7.83E+52 | 1.26735E+53 | ||
| 1.41694E+53 | ||||||||
| 2.29265E+53 | 0.552786405 | 1.26735E+53 | 1.0253E+53 | 2.05061E+53 | 2.05E+53 | 3.31796E+53 | ||
| 3.70959E+53 | 0 | |||||||
| 6.00225E+53 | 0.552786405 | 3.31796E+53 | 2.6843E+53 | 5.36857E+53 | 5.37E+53 | 8.68653E+53 | ||
| 9.71184E+53 | 0 | |||||||
| 1.57141E+54 | 0.552786405 | 8.68653E+53 | 7.0276E+53 | 1.40551E+54 | 1.41E+54 | 2.27416E+54 | ||
| 2.54259E+54 | 0 | |||||||
| 4.114E+54 | 0.552786405 | 2.27416E+54 | 1.8398E+54 | 3.67967E+54 | 3.68E+54 | 5.95384E+54 | ||
| 6.65659E+54 | 0 | |||||||
| 1.07706E+55 | 0.552786405 | 5.95384E+54 | 4.8168E+54 | 9.63351E+54 | 9.63E+54 | 1.55874E+55 | ||
| 1.74272E+55 | ||||||||
| 2.81978E+55 | 0.552786405 | 1.55874E+55 | 1.261E+55 | 2.52209E+55 | 2.52E+55 | 4.08082E+55 | ||
| 4.5625E+55 | ||||||||
| 7.38228E+55 | 0.552786405 | 4.08082E+55 | 3.3015E+55 | 6.60291E+55 | 6.6E+55 | 1.06837E+56 | ||
| 1.19448E+56 | ||||||||
| 1.9327E+56 | 0.552786405 | 1.06837E+56 | 8.6433E+55 | 1.72866E+56 | 1.73E+56 | 2.79704E+56 | ||
| 3.12718E+56 | 0 | |||||||
| 5.05989E+56 | 0.552786405 | 2.79704E+56 | 2.2629E+56 | 4.5257E+56 | 4.53E+56 | 7.32274E+56 | ||
| 8.18707E+56 | 0 | |||||||
| 1.3247E+57 | 0.552786405 | 7.32274E+56 | 5.9242E+56 | 1.18484E+57 | 1.18E+57 | 1.91712E+57 | ||
| 2.1434E+57 | 0 | |||||||
| 3.4681E+57 | 0.552786405 | 1.91712E+57 | 1.551E+57 | 3.10196E+57 | 3.1E+57 | 5.01908E+57 | ||
| 5.6115E+57 | 0 | |||||||
| 9.0796E+57 | 0.552786405 | 5.01908E+57 | 4.0605E+57 | 8.12104E+57 | 8.12E+57 | 1.31401E+58 | ||
| 1.46911E+58 | ||||||||
| 2.37707E+58 | 0.552786405 | 1.31401E+58 | 1.0631E+58 | 2.12612E+58 | 2.13E+58 | 3.44013E+58 | ||
| 3.84618E+58 | ||||||||
| 6.22325E+58 | 0.552786405 | 3.44013E+58 | 2.7831E+58 | 5.56624E+58 | 5.57E+58 | 9.00637E+58 | ||
| 1.00694E+59 | ||||||||
| 1.62927E+59 | 0.552786405 | 9.00637E+58 | 7.2863E+58 | 1.45726E+59 | 1.46E+59 | 2.3579E+59 | ||
| 2.63621E+59 | 0 | |||||||
| 4.26548E+59 | 0.552786405 | 2.3579E+59 | 1.9076E+59 | 3.81516E+59 | 3.82E+59 | 6.17306E+59 | ||
| 6.90169E+59 | 0 | |||||||
| 1.11672E+60 | 0.552786405 | 6.17306E+59 | 4.9941E+59 | 9.98822E+59 | 9.99E+59 | 1.61613E+60 | ||
| 1.80689E+60 | 0 | |||||||
| 2.9236E+60 | 0.552786405 | 1.61613E+60 | 1.3075E+60 | 2.61495E+60 | 2.61E+60 | 4.23108E+60 | ||
| 4.73049E+60 | 0 | |||||||
| 7.65409E+60 | 0.552786405 | 4.23108E+60 | 3.423E+60 | 6.84603E+60 | 6.85E+60 | 1.10771E+61 | ||
| 1.23846E+61 | ||||||||
| 2.00387E+61 | 0.552786405 | 1.10771E+61 | 8.9616E+60 | 1.79231E+61 | 1.79E+61 | 2.90002E+61 | ||
| 3.24232E+61 | ||||||||
| 5.24619E+61 | 0.552786405 | 2.90002E+61 | 2.3462E+61 | 4.69234E+61 | 4.69E+61 | 7.59236E+61 | ||
| 8.48852E+61 | ||||||||
| 1.37347E+62 | 0.552786405 | 7.59236E+61 | 6.1423E+61 | 1.22847E+62 | 1.23E+62 | 1.98771E+62 | ||
| 2.22232E+62 | 0 | |||||||
| 3.59579E+62 | 0.552786405 | 1.98771E+62 | 1.6081E+62 | 3.21618E+62 | 3.22E+62 | 5.20388E+62 | ||
| 5.81812E+62 | 0 | |||||||
| 9.41391E+62 | 0.552786405 | 5.20388E+62 | 4.21E+62 | 8.42006E+62 | 8.42E+62 | 1.36239E+63 | ||
| 1.5232E+63 | 0 | |||||||
| 2.46459E+63 | 0.552786405 | 1.36239E+63 | 1.1022E+63 | 2.2044E+63 | 2.2E+63 | 3.56679E+63 | ||
| 3.9878E+63 | 0 | |||||||
| 6.45239E+63 | 0.552786405 | 3.56679E+63 | 2.8856E+63 | 5.77119E+63 | 5.77E+63 | 9.33799E+63 | ||
| 1.04402E+64 | ||||||||
| 1.68926E+64 | 0.552786405 | 9.33799E+63 | 7.5546E+63 | 1.51092E+64 | 1.51E+64 | 2.44472E+64 | ||
| 2.73328E+64 | ||||||||
| 4.42253E+64 | 0.552786405 | 2.44472E+64 | 1.9778E+64 | 3.95563E+64 | 3.96E+64 | 6.40035E+64 | ||
| 7.15581E+64 | ||||||||
| 1.15783E+65 | 0.552786405 | 6.40035E+64 | 5.178E+64 | 1.0356E+65 | 1.04E+65 | 1.67563E+65 | ||
| 1.87342E+65 | 0 | |||||||
| 3.03125E+65 | 0.552786405 | 1.67563E+65 | 1.3556E+65 | 2.71123E+65 | 2.71E+65 | 4.38687E+65 | ||
| 4.90466E+65 | 0 | |||||||
| 7.93591E+65 | 0.552786405 | 4.38687E+65 | 3.549E+65 | 7.0981E+65 | 7.1E+65 | 1.1485E+66 | ||
| 1.28406E+66 | 0 | |||||||
| 2.07765E+66 | 0.552786405 | 1.1485E+66 | 9.2915E+65 | 1.85831E+66 | 1.86E+66 | 3.0068E+66 | ||
| 3.36171E+66 | 0 | |||||||
| 5.43936E+66 | 0.552786405 | 3.0068E+66 | 2.4326E+66 | 4.86511E+66 | 4.87E+66 | 7.87191E+66 | ||
| 8.80106E+66 | ||||||||
| 1.42404E+67 | 0.552786405 | 7.87191E+66 | 6.3685E+66 | 1.2737E+67 | 1.27E+67 | 2.06089E+67 | ||
| 2.30415E+67 | ||||||||
| 3.72819E+67 | 0.552786405 | 2.06089E+67 | 1.6673E+67 | 3.33459E+67 | 3.33E+67 | 5.39549E+67 | ||
| 6.03234E+67 | ||||||||
| 9.76053E+67 | 0.552786405 | 5.39549E+67 | 4.365E+67 | 8.73008E+67 | 8.73E+67 | 1.41256E+68 | ||
| 1.57929E+68 | 0 | |||||||
| 2.55534E+68 | 0.552786405 | 1.41256E+68 | 1.1428E+68 | 2.28557E+68 | 2.29E+68 | 3.69812E+68 | ||
| 4.13463E+68 | 0 | |||||||
| 6.68997E+68 | 0.552786405 | 3.69812E+68 | 2.9918E+68 | 5.98369E+68 | 5.98E+68 | 9.68181E+68 | ||
| 1.08246E+69 | 0 | |||||||
| 1.75146E+69 | 0.552786405 | 9.68181E+68 | 7.8327E+68 | 1.56655E+69 | 1.57E+69 | 2.53473E+69 | ||
| 2.83392E+69 | 0 | |||||||
| 4.58537E+69 | 0.552786405 | 2.53473E+69 | 2.0506E+69 | 4.10128E+69 | 4.1E+69 | 6.63601E+69 | ||
| 7.41929E+69 | ||||||||
| 1.20047E+70 | 0.552786405 | 6.63601E+69 | 5.3686E+69 | 1.07373E+70 | 1.07E+70 | 1.73733E+70 | ||
| 1.94239E+70 | ||||||||
| 3.14286E+70 | 0.552786405 | 1.73733E+70 | 1.4055E+70 | 2.81106E+70 | 2.81E+70 | 4.54839E+70 | ||
| 5.08525E+70 | ||||||||
| 8.22811E+70 | 0.552786405 | 4.54839E+70 | 3.6797E+70 | 7.35945E+70 | 7.36E+70 | 1.19078E+71 | ||
| 1.33134E+71 | ||||||||
| 2.15415E+71 | 0.552786405 | 1.19078E+71 | 9.6336E+70 | 1.92673E+71 | 1.93E+71 | 3.11751E+71 | ||
| 3.48549E+71 | ||||||||
| 5.63963E+71 | 0.552786405 | 3.11751E+71 | 2.5221E+71 | 5.04424E+71 | 5.04E+71 | 8.16175E+71 | ||
| 9.12512E+71 | ||||||||
| 1.47648E+72 | 0.552786405 | 8.16175E+71 | 6.603E+71 | 1.3206E+72 | 1.32E+72 | 2.13678E+72 | ||
| 2.38899E+72 | ||||||||
| 3.86546E+72 | 0.552786405 | 2.13678E+72 | 1.7287E+72 | 3.45737E+72 | 3.46E+72 | 5.59415E+72 | ||
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