Arkady
President
Just a helpful tip on some counter-intuitive math. Let's say I offer you one of two investments. The first will grow 50% in year one, then shrink 30% in year two. The second will grow 5% in year one and 5% in year two. Which would you prefer, other things being equal?
If you're not very good with math, you may think you can simply add percentage.s The first one would be 50%-30% for a 20% net gain. The second one would be 5%+5% for a 10% net gain. You might think the first investment is twice as good. Is it?
Well, let's try it out with real numbers, assuming an initial investment of $100.
Investment one:
Start: $100
+50%: $150
-30% of $150: $105
Investment two:
Start: $100
+5%: $105
+5% of $105: $110.25
Investment two is over twice as good.
I bring this up in reference to the way I ran the numbers for my presidential series. If you simply add up percentages, then you get a misleading view of which of two series is better. If, for example, GDP rises 5% in one Republican presidential era then falls 3% in the next Republican presidential era, that may look it would be better than having it rise half a percent in each of two eras, but it isn't. That's just not how percentages work. That's why you'll see that after I calculate the percentage gain or loss for each Republican and Democratic era, I then calculate cumulative gain or loss sequentially, rather than incorrectly just adding up the percentages.
If you're not very good with math, you may think you can simply add percentage.s The first one would be 50%-30% for a 20% net gain. The second one would be 5%+5% for a 10% net gain. You might think the first investment is twice as good. Is it?
Well, let's try it out with real numbers, assuming an initial investment of $100.
Investment one:
Start: $100
+50%: $150
-30% of $150: $105
Investment two:
Start: $100
+5%: $105
+5% of $105: $110.25
Investment two is over twice as good.
I bring this up in reference to the way I ran the numbers for my presidential series. If you simply add up percentages, then you get a misleading view of which of two series is better. If, for example, GDP rises 5% in one Republican presidential era then falls 3% in the next Republican presidential era, that may look it would be better than having it rise half a percent in each of two eras, but it isn't. That's just not how percentages work. That's why you'll see that after I calculate the percentage gain or loss for each Republican and Democratic era, I then calculate cumulative gain or loss sequentially, rather than incorrectly just adding up the percentages.