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Fill up ESI data...

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Old 03-06-2007, 14:57   #1
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Post Fill up ESI data...

ppl, some data I did get from right-clicking on Full ESIs in auction...
(starting level 1, the data will show the TT/skill ratio...)
This data , as you will see, it is greatly different from that one of CareBear's...

btw, feel free to integrate/use/elaborate the data at your wish


HTML Code:
TT    Skills
0,01	10
0,02	19
0,03	32
0,05	49
0,06	53
0,07	66
0,09	77
0,10	85
0,12	100
0,15	122
0,18	143
0,19	149
0,21	162
0,30	216
0,32	227
0,33	233
0,37	255
0,40	268
0,47	299
0,49	308
0,51	316
0,53	324
0,56	335
0,57	339
0,60	350
0,63	361
0,65	367
0,73	393
0,77	404
0,80	412
0,82	418
0,83	420
0,89	435
0,94	447
0,99	458
1,00	461
1,02	465
1,12	486
1,13	488
1,36	535
1,40	543
1,45	554
1,54	573
1,76	626
1,80	637
1,94	677
2,04	707
2,29	783
2,45	828
3,04	946
3,11	957
3,44	1003
3,90	1067
4,01	1084
4,28	1128
4,74	1218
6,98	1522
7,36	1558
8,24	1656
8,77	1728
9,22	1790
9,98	1877
9,99	1878
13,09	2092
13,89	2153
15,94	2339
16,53	2380
16,85	2400
16,89	2402
17,15	2417
20,29	2556
36,74	3285
52,18	3642
65,92	3962
70,14	4018
79,91	4171
99,64	4475
102,95	4506
114,89	4627
188,38	5319
Graph:
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Old 03-06-2007, 15:06   #2
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ops, forgot to had:
value of skill are implanting skills, not explanted!

So the 1,00TT-->461 skill its the one seen in auction (the fill up from 1 to 461 levels!)

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Old 03-06-2007, 15:28   #3
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try the following equation (the dots are data gathered from auct, same as you did):




you must go for a much higher order poly than 2, if you're doing min square poly interpolation (highest that excel can go is 6, afaik).

/jdegre.

ps: "x" is skill level, "y" is ESI tt value
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Old 03-06-2007, 15:29   #4
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yo, i tried to gather the relation between Skill on chip and chip TT value.

First i thought its an exponential plus some kind of trigonometric function (eg. sin).

The prob with the exponential is: it wont go throw the y=0 and x=0.

I stopped @ a polynomial 4th kind atm. But i still don't get a usable function.

Then i have some other theories:

- I tried to gather some info about compression functions but my skill in math isn't high enuf to understand that formulas. Its like calculating the pressure curve if u press a liquid till u cant compress it further. That would be equivalent to filling a 1250 ped chip.

- Or we have to set up a diagram with the esi tt on the y-axis and the skill level on the x-axis. Draw the line and then calculate the surface beneath the curve to get some kind of usable value to go on with...but i am too noob in that one too ..

And there is another thing: I think the 'value' of the skills on the chip has to be calculated an other way then the skill in the avatar...

However, ill add my values this evening here (chipping in).

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Old 03-06-2007, 15:31   #5
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y = 7E-05x6 - 0,0003x5 - 0,0026x4 + 0,0072x3 - 0,0148x2 + 0,6229x + 6,1467


seems different?
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Old 03-06-2007, 15:32   #6
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Quote:
Originally Posted by jdegre View Post
try the following equation (the dots are data gathered from auct, same as you did):




you must go for a much higher order poly than 2, if you're doing min square poly interpolation (highest that excel can go is 6, afaik).

/jdegre.
ah you here too

btw i am pretty sure that a 1250 ped chip can give 8k skills. No proof yet of course.

My excel only does 5th poly and this one dont work with my data. rubbish values..

I think i have to try office 12 soon....


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Old 03-06-2007, 15:33   #7
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yep, one thing i did not writh:

my graph is log-log!

so it seems line a line...
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Old 03-06-2007, 15:36   #8
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Quote:
Originally Posted by actam View Post
yep, one thing i did not writh:

my graph is log-log!

so it seems line a line...
but why
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Old 03-06-2007, 15:38   #9
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Quote:
Originally Posted by Kyl View Post
but why
because log-log fits the data better, imo.
But really everyone can one the graph they want, the only thing important is hte skills
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Old 03-06-2007, 15:38   #10
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Quote:
Originally Posted by actam View Post
yep, one thing i did not writh:

my graph is log-log!

so it seems line a line...
Nice work here. Logarithmics seems to make more sense to me then 5th degree polynomials. I will soon add this to wiki. Tnx for sharing.
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