These two exponential/geometric growth chart look a lot alike.
But they represent two radically different things.
Imagine you are owed a great debt.
The person who owes you money gives you a choice, but you have to respond right then.
Choice #1: $1 million immediately.
Choice #2: A penny.
A penny now, then two pennies the next day, and four the day after that. And so it continues for 30 days, doubling the pennies each day.
Which would you choose?
Most people choose the million upfront. After all, #2 seems like a losing choice because the numbers appear to add up too slowly.
2/3 through the month and the $1 million still looks like a better deal.
Then things explode as the effects of exponential growth become apparent
$21+ Million in pennies is clearly the best bet
And you will have plenty of funds to pay people to package all the pennies up and get them to the bank.
But how does that connect to COVID-19?
It’s all about second almost identical chart which shows the exponential growth of Coronavirus cases in the United States.
Just as the case of the penny payments disguise the huge amount at the end, the deceptive low levels of Coronavirus cases at the beginning have fooled many from realizing the coming onslaught.
Why is it vital to act quickly?
Take your Coronavirus as seriously as you should penny payments and the value of social distancing is apparent. In Coronavirus cases have dropped sharply in South Korea.
What’s the secret to success? In South Korea, quick action, preparedness along with testing and strict quarantines are credited with “flattening the curve” and preventing it from going exponential.
Why does this make a difference?
If payments stopped around days 9-15, the total would be WAY less than 21+ million. Think of virus cases as pennies. If you stop the process, you avoid the BOOM! like S. Korea did.
The earlier the better
Take care of your pennies and coronaviruses
There is an old adage that says, “take care of your pennies and your dollars will take care of themselves.’
In a slightly altered analogy: take care of your coronaviruses (early) and you will take care of your entire population.
Protect yourself and break the chain of infection
NOTE: Exponential and geometric growth are mathematically slightly different but represent the same sort of phenomenon.