Business in Europe: Framework for Income Taxation and Real interest rate: Difference between pages

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''Tax - tax avoidance - European Union (EU)''.
__NOTOC__
An interest rate, paid or received, after excluding the effects of inflation.


(BEFIT).
Thus if the expected rate of inflation is 4% and one may borrow at 6% nominal on a similar compounding basis, the real rate of interest may be taken as approximately +2% (= 6% - 4%).  


BEFIT is a proposed common tax framework for the European Union, designed to:
If one could borrow at 3% nominal and inflation were 4% as before, the real rate would be approximately 3% - 4% = -1%.


*Reduce tax compliance costs
*Minimise tax avoidance opportunities and
*Support EU jobs and investment in the Single Market.


Do not overlook the possibility of negative nominal interest rates. Central banks have been known to "pay" negative interest rates on banks' deposits with them - and some have achieved the same effect by imposing equivalent charges.


BEFIT is a replacement for the proposal for a Common Consolidated Corporate Tax Base.
Even with a negative nominal interest rate, the real rate of interest may be positive or negative according to the nominal rate's relationship with the expected rate of inflation (that may itself be positive or negative).




==See also==
===Warning===
 
Of course the use of "expected" inflation above means that, because different people will have different views on inflation, the real rate of interest is an estimate varying, perhaps significantly, according to who is making the estimate.


* [[Base erosion and profit shifting]]
* [[CbC reporting]]
* [[Corporation Tax]]
* [[DEBRA]]
* [[European Union]]
* [[Single Market]]
* [[Tax]]
* [[Tax avoidance]]
* [[Tax base]]
* [[Tax compliance]]




==Other links==
=== Decompounding calculation of real interest rate ===
*[https://ec.europa.eu/commission/presscorner/detail/en/ip_21_2430 Future-proof taxation - European Commission proposes new, ambitious business tax agenda]
When inflation rates and money interest rates are small, the real interest rate can be estimated fairly accurately with a simple subtraction:
*[[Media:2015_10_Oct_-_Walk_the_line.pdf| Walk the line, The Treasurer, 2015]]


[[Category:Accounting,_tax_and_regulation]]
For example, as above:
[[Category:The_business_context]]
 
0.06 - 0.04 = 0.02
 
= 2.00%
 
 
More strictly, because the real rate and the inflation rate compound together, they would be ''decompounded'' to calculate the real rate as follows:
 
(1.06 / 1.04) - 1
 
= 0.0192
 
= 1.92%
 
 
Similarly, where the nominal borrowing rate is 3% and the inflation rate 4%, the strictly calculated real rate is:
 
(1.03 / 1.04) - 1
 
= - 0.0096
 
= - 0.96% (negative)
 
 
== See also ==
* [[Inflation]]
* [[Real]]
 
 
===Other resources===
[[Media:2013_10_Oct_-_The_real_deal.pdf| The real deal, The Treasurer student article]]

Revision as of 14:35, 11 May 2016

An interest rate, paid or received, after excluding the effects of inflation.

Thus if the expected rate of inflation is 4% and one may borrow at 6% nominal on a similar compounding basis, the real rate of interest may be taken as approximately +2% (= 6% - 4%).

If one could borrow at 3% nominal and inflation were 4% as before, the real rate would be approximately 3% - 4% = -1%.


Do not overlook the possibility of negative nominal interest rates. Central banks have been known to "pay" negative interest rates on banks' deposits with them - and some have achieved the same effect by imposing equivalent charges.

Even with a negative nominal interest rate, the real rate of interest may be positive or negative according to the nominal rate's relationship with the expected rate of inflation (that may itself be positive or negative).


Warning

Of course the use of "expected" inflation above means that, because different people will have different views on inflation, the real rate of interest is an estimate varying, perhaps significantly, according to who is making the estimate.


Decompounding calculation of real interest rate

When inflation rates and money interest rates are small, the real interest rate can be estimated fairly accurately with a simple subtraction:

For example, as above:

0.06 - 0.04 = 0.02

= 2.00%


More strictly, because the real rate and the inflation rate compound together, they would be decompounded to calculate the real rate as follows:

(1.06 / 1.04) - 1

= 0.0192

= 1.92%


Similarly, where the nominal borrowing rate is 3% and the inflation rate 4%, the strictly calculated real rate is:

(1.03 / 1.04) - 1

= - 0.0096

= - 0.96% (negative)


See also


Other resources

The real deal, The Treasurer student article