I don't get it...
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So your effective population is the last column. And when you pass the population range in the first column, you add the effective increase in the fourth column.
eg. For a listed population of under 250e6 your effective population is the range up to 25e6. When your listed population passes 250e6, you add 83.3e6 and your effective population is the range up to 108.3e6.Everything changes, but nothing is truly lost.
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I did exactly what Rasputin did:
0-250 mil /10
250-500 mil /3
500 mil – 1 bil /5
1 bil – 2 bil /2
2 bil – 3 bil /6
3 bil + /8
for example a population of 2.53 bill = 250mil/10 + 250mil/3 + 500mil/5 + 1bil/2 + 530mil/6 = 796.6 Mil a more realistic numberLast edited by Flinx; July 20, 2004, 08:22.·Circuit·Boi·wannabe·
"Evil reptilian kitten-eater from another planet."
Call to Power 2 Source Code Project 2005.06.28 Apolyton Edition
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Originally posted by Flinx
I did exactly what Rasputin did
Nobody actually agreed with Raspie, and, besides, the increments are too large.Hello, you've reached Majestic-12 Headquarters.
We are away, or unwilling to answer the phone at the moment, so please hold while we trace your call.
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Originally posted by GeneralTacticus
No, that's not it. The idea is that you divide the population up into segments of whatever, say 100 million. You then divide the first segment by, say, 2, the second one by 3, the third one by 4, etc. Thus someone with 100 million people would be considered to have 50 million, while someone with 200 million would be consider to have 83 million, someone with 400 million to have 108 million, etc.
EDIT: Now that I look at it, you almost had it, you just didn't express it very well.
NS Pop
Divisor
Modified Pop
100,000,000
2
50,000,000
200,000,000
3
83,333,333
300,000,000
4
108,333,333
400,000,000
5
128,333,333
500,000,000
6
145,000,000
600,000,000
7
159,285,714
700,000,000
8
171,785,714
800,000,000
9
182,896,825
900,000,000
10
192,896,825
1,000,000,000
11
201,987,734
1,100,000,000
12
210,321,068
1,200,000,000
13
218,013,376
1,300,000,000
14
225,156,233
1,400,000,000
15
231,822,899
1,500,000,000
16
238,072,899
1,600,000,000
17
243,955,252
1,700,000,000
18
249,510,808
1,800,000,000
19
254,773,966
1,900,000,000
20
259,773,966
2,000,000,000
21
264,535,870
2,100,000,000
22
269,081,325
2,200,000,000
23
273,429,151
2,300,000,000
24
277,595,818
2,400,000,000
25
281,595,818
2,500,000,000
26
285,441,972
2,600,000,000
27
289,145,675
2,700,000,000
28
292,717,104
2,800,000,000
29
296,165,380
2,900,000,000
30
299,498,713
3,000,000,000
31
302,724,520
3,100,000,000
32
305,849,520
3,200,000,000
33
308,879,823
3,300,000,000
34
311,820,999
3,400,000,000
35
314,678,142
3,500,000,000
36
317,455,920
3,600,000,000
37
320,158,622
3,700,000,000
38
322,790,201
3,800,000,000
39
325,354,304
3,900,000,000
40
327,854,304
4,000,000,000
41
330,293,328
·Circuit·Boi·wannabe·
"Evil reptilian kitten-eater from another planet."
Call to Power 2 Source Code Project 2005.06.28 Apolyton Edition
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Originally posted by Kuciwalker
A much simpler mechanism is to just raise the populations to some fractional power (and then multiply by a constant, probably, too, to make the numbers realistic).
sqrt(NS Pop) * 5500 gives almost identical numbers to the numbers suggested by GeneralTacticus (above) and is much simpler to calculate.·Circuit·Boi·wannabe·
"Evil reptilian kitten-eater from another planet."
Call to Power 2 Source Code Project 2005.06.28 Apolyton Edition
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Originally posted by Kuciwalker
Why all the space between the quote and the table?·Circuit·Boi·wannabe·
"Evil reptilian kitten-eater from another planet."
Call to Power 2 Source Code Project 2005.06.28 Apolyton Edition
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