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Hmm ... my heads hurt doing math ... so not: e^(real x t) = e^(nominal x t) - e^(inflation x t) ? Like, you have 1$ in the bank that can buy 1 foo widget. A
by rightbyte 3y ago
Hmm ... my heads hurt doing math ... so not:
e^(real x t) = e^(nominal x t) - e^(inflation x t)
?
Like, you have 1$ in the bank that can buy 1 foo widget.
After a year the foo widget is 1.65$ and you have 1.45$, missing 12% of the sum you need.
I.e the same thing as having no inflation and a 12% tax.
Your definition seem to break down when "nominal - inflation" is bigger than -100%. Or what would -110% real interest mean?
- deleted 3y ago[deleted]
- randomdata 3y ago> I.e the same thing as having no inflation and a 12% tax. If we assume there is no inflation, then after one year the foo widget is still $1 [1] and you have 80¢ [2] – a 20% tax. [1] $1.65 - $0.65 = $1.00 [2] $1.45 - $0.65 = $0.80