Vulgar about over-normative enrichment under ideal capitalism
  Imagine for a couple of minutes, You are young and want to get rich soon... How soon? And how specifically? Option, 10 years for 10 million significant units. You could do with rabbits on a secluded island. 3 pairs of rabbits will give in 10 years We know about inbreeding, It is impossible to work with a single genetic line.. Is there a problem with breeding animals. There must be several pairs of rabbits, with different genetics. From one (conditional) pair, the offspring will be 377 pairs. Couples will multiply monthly... Conditional 3 pairs will multiply, Up to 100 (one thousand) pairs, Adjusted for reduction. Ideal schemes do not work... Work with big numbers and get rich. If the number of pairs is N, and through M The Order Number, then   N to the extent M equals Nm = Nm-1 + Nm-2 . With the help of this formula, we obtain by months of the year: 2.3,5.8.13.21.34.55.89.144.233.377.   Conditional 3 pairs will multiply, Up to 100 (one thousand) pairs, Adjusted for reduction. Ideal schemes do not work... Work with big numbers and get rich. Where does the excess profit of your wealth come from? It's simple., You worked under ideal conditions. At best, You’ve set up a sort of winter shelter for the rabbits. It’s a feasible task.   To obtain super-wealth, you need to deliver 1,000 rabbits to a certain market 300 days a year. At least, You should write in a business sense... Counting on 5, 6. 7. 8. 9. 10 years of business development. We understand, Mr. Market can take you 300 thousand pairs of rabbits a year, as the new “grandfather of Mazay” and able to pay you with Goods and Services once.   Your main wealth will be the capitalization of your livestock in millions of crowns. And so on, And then... The scheme will work up to a point.   Next, you will have to buy new islands for new rabbits. And also, You will have to give the money or the equivalent to your potential customers... Inako, The Reproduction Formula, No way., will not fit with the formula o ... Read more
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