Exponentially growing your money using a set of rules
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Wealth Building Using the Rule of Thirds:
Invest Your Money: One-third in Stocks & Bonds; One-third in Real Estate & Commodities; One-third in Liquid Assets
JOIN THE RICHEST 1% CLUB 2024–2030
“By far, the best book I have read on personal wealth management.” — Meni Nuriel
Are you struggling to achieve financial independence?
Using the rule of thirds will have a big positive impact on your wealth and well-being.
In today's daunting economic landscape, soaring living costs can make the journey to financial independence feel like climbing Mt. Everest.
But what if you had a toolkit, a roadmap filled with proven strategies that will help you build a private investment portfolio and guide you every step of the way?
Wealth Building Using the Rule of Thirds written by financial expert Jacob Nayman is your answer. Nayman's book is a practical guide to building a profitable portfolio, drawn from his vast wealth of experience accrued over 25 years advising the world's wealthiest individuals.
Endorsed by financial expert Meni Nuriel, this book unveils investment strategies that have been pivotal in financial success.
Inside Wealth Building Using the Rule of Thirds you'll gain the vital skill of how to create a significant passive income.
Nayman guides you on building a diverse and smart investment portfolio that generates a substantial passive income, using strategies proven successful in wealth management.
Regardless of your background or academic credentials, if you are ambitious and ready to take action, this book will empower you to achieve financial independence.
Immerse yourself in Nayman's wealth of knowledge, gleaned from decades of experience advising the world's financial elite.
Order today and step into a world where financial independence is not just a dream, but an achievable reality.
Wealth Building Using the Rule of Thirds: Invest Your Money:
One-third in Stocks & Bonds; One-third in Real Estate & Commodities; One-third in Liquid Assets
Paperback – July 7, 2022 by Jacob Nayman (Author)
33 SMALL BUSINESS CALCULATIONS: INCOME, PROFIT, CASH FLOW, ROI, PAYBACK, BREAK-EVEN, EQUITY, VALUATION, CAP RATE, BUILD VS BUY, CAPITAL GAINS, TRUE INTEREST RATE, IRR, RULE OF 72, 69 & 113, MORE
The most common regret of business owners is "I wish I had known that earlier." Well, that's what this book is about. These Calculations are essentially the Set of Rules in the world of Small Business Management.
And if you can add, subtract, multiply, and divide, you can do this.
Plus, I provide links for the best online Calculators for you to use, and show you how to use them, along with real-world examples with real numbers. Expect this book to become your constant companion.
33 SMALL BUSINESS CALCULATIONS: INCOME, PROFIT, CASH FLOW, ROI, PAYBACK, BREAK-EVEN, EQUITY, VALUATION, CAP RATE, BUILD VS BUY, CAPITAL GAINS, TRUE INTEREST RATE, IRR, RULE OF 72, 69 & 113, MORE
Paperback – June 21, 2022 by Michael Lantrip (Author)
Corporate Finance Business School Rule of 70
The General Principle of Exponential Money Growth. In finance - the rule of 72, the rule of 70 and the rule of 69.3 all refer to essentially the same method for
estimating doubling times for exponential growth or halving times for exponential decay. If you divide the number
given by the expected growth rate, expressed as a percentage, the answer is approximately the number of periods to
double the original quantity. For instance, if you were to invest $100 at 9% per annum, then your investment would be
worth $200 after 8.0432 years, using an exact calculation. The rule of 72 gives 72/9 = 8 years, which is close to the
exact answer.
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You can manufacture exceptional results with some solid research, and then deploying that knowledge. There’s a lot more to Compounding
than the math. Lets say you calculate your retirement fund of $3000 will become $22,836.76 in 30 years at a
guaranteed 7% interest rate. What if you could find some other vehicle to grow your money?
If you apply the instructions you have learned to prospecting for clients, you can reach thousands of people! Thousands of
people helping you increase your net-income, knowing that others will help them do the same.
The arithmetic proves The General Principle of Exponential Money Growth, Simple Stuff That Works.
In mathematics, a quantity that grows exponentially, or geometrically, is one that grows at a rate
proportional to its size. There are several big name Internet marketers who have taken a tiny investment of $10, $20 or $40 and make
it explode into thousands of dollars in sales.
Is it too good to be true?
Such growth is said to follow an exponential law (also see Malthusian growth model*).
This implies that for any exponentially growing quantity, the larger the quantity gets, the faster it grows. But
it also implies that the relationship between the size of the dependent variable and its rate of growth is governed
by a strict law, of the simplest kind: direct proportion. It is proved in calculus that this law requires that the
quantity is given by the exponential function, if we use the correct time scale.
The general principle behind exponential growth is that the larger a number gets, the faster it grows. Any
exponentially growing number will eventually grow larger than any other number which grows at only a constant rate
for the same amount of time (and will also grow larger than any function which grows only subexponentially).
This is demonstrated by the classic riddle in which a child is offered two choices for an increasing weekly allowance:
the first option begins at 1 cent and doubles each week, while
the second option begins at $1 and increases
by $1 each week. Although the second option, growing at a constant rate of $1/week, pays more in the short run, the first
option eventually grows much larger.
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- Week: Option 1: Option 2:
- [ 0 ] [ 1c ] [ $1 ]
- [ 1 ] [ 2c ] [ $2 ]
- [ 2 ] [ 4c ] [ $3 ]
- [ 3 ] [ 8c ] [ $4 ]
- [ 4 ] [ 16c ] [ $5 ]
- [ 5 ] [ 32c ] [ $6 ]
- [ 6 ] [ 64c ] [ $7 ]
- [ 7 ] [ $1.28 ] [ $8 ]
- [ 8 ] [ $2.56 ] [ $9 ]
- [ 9 ] [ $5.12 ] [ $10 ]
- [ 10 ] [ $10.24 ] [ $11 ]
- [ 11 ] [ $20.48 ] [ $12 ]
- [ 12 ] [ $40.96 ] [ $13 ]
- [ 13 ] [ $81.92 ] [ $14 ]
- [ 14 ] [ $163.84 ] [ $15 ]
- [ 15 ] [ $327.68 ] [ $16 ]
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Seed Money for your Money Tree
Exponentially growing your money is simply turning a few dollars into thousands. We have heard that it takes money to grow money.
Well that's true, however, almost anyone can get a little "seed" money and with the right knowledge, grow that seed into a high yield money tree.
Real money is not made by a one time selling of a product or service. In order to grow your seed money into a fruit producing business, you
will need to have recurring sales to a good amount of loyal customers. Also known as repeat business.
Free Money, only cost you $10
What if you bought a pack of peanut seed for $10 and planted them in fertial ground? You then watered and cared for the plants until they matured.
From the $10 sack of peanuts, you could harvest a bushel of peanuts; exponential growth. Likewise, if you could put $40 into a company that yield Thousands, that's
like Free money for only $40.
All legitimate business activities create wealth in some way or contribute to the creation of wealth. When you create a
product that is worth more than what it cost to produce, you have created potential wealth. When you perform a service
which is worth more than it cost to provide, then you have created potential wealth.
Example: When you have taken ingredients worth a dollar, and used them to create a product worth two dollars, you've
created a dollar's worth of new potential wealth. Exponentially growing money** has no limit. The worth of your product
or service can span many generations and countries.
*Malthusian Growth Model
In 1798 the Englishman Thomas R. Malthus posited a mathematical model of population growth. He model, though simple, has become a
basis for most future modeling of biological populations. His essay, "An Essay on the Principle of Population," contains an excellent
discussion of the caveats of mathematical modeling and should be required reading for all serious students of the discipline.
According to Malthus, if a population of 100 individuals increased to a population 135 individuals over the course of, say, five
years, then a population of 1000 individuals would increase to 1350 individuals over the same period of time.
The assumptions about saving rate, depreciation, and so forth imply growth in labor productivity of 2.5 percent per year. Balanced
growth path is a path along which capital and output grow at the same rate.
**Exponentially growing money
A crucial difference between money growth and population growth, however, is that money can increase without limits while
population can't. The population of any living creatures is constrained by the availability of food, water, land, shelter and other
important resources.
Best regards,
Sherwood
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