Using Lowenstein's description as a starting point, let's try and build a model for this business -- to understand its unit economics, return on capital, etc.
Hopefully, this will shed some light on why Buffett (jokingly) called this "the best business he was ever in".
5/
We know that Buffett and Danly bought their first pinball machine for $25.
And that subsequent machines costed between $25 and $75.
So, on average, let's call it an even $50 to acquire a pinball machine and fix it if it's broken.
This $50 is an upfront *cash outflow*.
6/
Once this $50 is invested, the pinball machine generates cash for its owners every week.
Lowenstein says the first machine had $14 in it at the end of the first week.
Let's say this is typical.
7/
Of this $14 per week, the barber (in whose shop the machine is installed) takes a 50% cut off the top. That's the deal Buffett made.
So, barber's cut = 50% of $14 = $7 per week.
That leaves $14 - $7 = $7 per week for Buffett and Danly.
8/
Also, Lowenstein says these machines kept breaking.
So, let's budget $2 per week for parts, repairs, etc.
A finance person may call this $2 per week "maintenance capex" -- ie, *compulsory* ongoing investment that's necessary to preserve an asset's earning power.
9/
For simplicity, we'll just treat this $2 per week as an operating expense.
After backing it out, we're left with $7 - $2 = $5 per week for Buffett and Danly.
Roughly, this $5 per week is the pinball machine's Operating Cash Flow (or OCF).
To summarize:
10/
So, the "cash flow stream" for a pinball machine looks like this:
At the outset, we have a $50 cash *outflow* -- to acquire the machine.
This is followed by a series of $5 cash *inflows* every week -- as the machine generates cash for its owners.
11/
Here's our first clue that this is a great business: the machine pays for itself in just 10 weeks!
After 10 weeks, all further cash generated by the machine is pure profit for the owners.
12/
Indeed, the Internal Rate of Return (IRR) of our pinball machine's cash flow stream works out to ~14,299% annualized.
Yes, that's more than a fourteen thousand percent return on invested capital!
No wonder Buffett loved this business.
IRR calculations:
13/
Key Lesson 1: Great businesses earn high returns on invested capital.
Every dollar of capital invested into such businesses is "made back" quickly and then some -- because such businesses throw off *a lot* of cash for their owners relative to the capital invested in them.
14/
Key Lesson 2: Great businesses have low to moderate "maintenance capex" needs that can be comfortably met from operating cash flows.
For example, our pinball machine required $2/week of maintenance, but it generated $7/week of cash -- more than enough to cover maintenance.
15/
Not all businesses are such "low maintenance".
For example, Berkshire Hathaway was originally a textile company when Buffett bought it.
And the textile business generated cash.
16/
But then most of this cash was consumed by the business itself -- which continuously needed all kinds of equipment upgrades and such just to *maintain* (NOT grow) its earning power.
As Charlie Munger put it:
17/
So, the pinball machine generated $5/week of cash for Buffett and Danly.
They could have just taken this cash out each week.
If they had done so and split the cash 50/50, they would each have gotten a nice $2.50/week recurring income.
18/
But they didn't do that.
Instead, they decided to keep the cash in the business -- and use it to buy MORE pinball machines.
How does this work?
Well, we said it takes $50 to acquire a pinball machine. And once acquired, the machine generates $5/week in cash.
19/
That means, in 10 short weeks, Pinball Machine #1 generates enough cash to go out and acquire Pinball Machine #2.
And once that's done, there's 2 pinball machines running -- in 2 different barber shops.
*Without* the owners having to put in a dime of extra capital.
20/
And here's the kicker.
Once there are 2 pinball machines running, *each* generates $5/week. That's $10/week.
And that means, in just 5 weeks, there's enough cash to go out and acquire Pinball Machine #3.
21/
So, Pinball Machine #2 arrived in 10 weeks.
But Pinball Machine #3 arrived just 5 weeks after that.
And #4 would arrive just 3.33 weeks after #3.
And #5 would arrive just 2.5 weeks after #4.
See the pattern?
Each successive pinball machine takes less and less time!
22/
This is the essence of *compounding* in great businesses.
Great businesses are able to RE-INVEST their profits back into themselves -- to GROW these very profits faster and faster over time.
It's a positive feedback loop.
23/
For example, if our pinball machine business were to continuously re-invest its profits to acquire more pinball machines, there will be 11 machines in operation by the end of Week 30:
24/
And if we carry the simulation further, the "empire" will grow to 102 machines by the end of the first year.
All from the $50 initial investment -- with NO additional capital put in.
At this point, the *exponential growth* of the business starts becoming evident:
25/
And as each pinball machine in our model generates $5/week, Operating Cash Flows also grow exponentially.
For example, here are the 30-week and 52-week cash flows of the business, broken down machine by machine.
(Each machine has a different color/shade.)
26/
Key Lesson 3: Great businesses tend to have lots of opportunities to RE-INVEST their profits -- also at high rates of return.
Robert Hagstrom (@RobertGHagstrom) describes this beautifully in his book about Buffett.
If you want to learn more about Buffett's early years, and how they shaped his later decisions at Berkshire, Ben (@gilbert) and David (@djrosent) have created an absolute masterpiece for you -- a 3-episode, ~9-hour Berkshire Hathaway podcast marathon: acquired.fm/episodes
32/
Buffett has often said that running businesses has made him a better investor.
Not all of us *run* businesses. But by *studying* several of them, we may gain a few useful investing insights.
I hope this thread helped with that.
Please stay safe. Enjoy your weekend!
/End
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In this thread, we'll help you estimate how much "margin of safety" a company has when it's loaded with debt.
Understanding this will help you avoid Evergrande-type fiascos in your own portfolio.
2/
For both individuals and companies, "taking on debt" means "agreeing to a set of future financial obligations".
For example, when we take out a 30-year $400K mortgage at 3% interest, we're agreeing to pay the bank about $1686 per month, every month, for the next 30 years.
3/
Similarly, when a company like Home Depot issues a bond, they're agreeing to pay interest and principal according to a set schedule.
In this thread, I'll show you how to *correctly* calculate inflation-adjusted investment returns.
Here's the punch line: the *naive* procedure that many people use (ie, Real Return = Nominal Return minus Inflation) is not exactly correct.
2/
Imagine 2 scenarios.
Scenario A. We buy a stock. It grows at 10% per year over the next 10 years. During this time, there's NO inflation.
Scenario B. Our stock grows at *15%* per year over the same 10 years. But during this time, inflation runs at 5% per year.
3/
The question is: are we better off in Scenario A or Scenario B?
Or, are they both the same? After all, in both scenarios, if we back out inflation from the stock's growth, we get the same result: 10% - 0% = 15% - 5% = 10%.
In this thread, I'll walk you through the basics of Capital Allocation.
The better we understand how capital moves in and out of a business, the better we can predict the business's future cash flows and its stock's long-term performance.
2/
Businesses generate *cash* through their operations.
For example, Apple generates cash by selling iPhones.
Starbucks generates cash by selling coffee.
Google generates cash by selling ads.
IBM generates cash by doing things I don't understand.
Etc.
3/
Capital Allocation is the step that comes *after* generating all this cash.
That is, once the cash is available, what does the CEO *do* with it?
What projects does he invest in? What acquisitions does he make? Does he return any cash back to shareholders? Etc.