CMBS and Compounding effect: Difference between pages

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Commercial Mortgage-Backed Securities.
The additional growth or additional interest, resulting from the compounding effects of - for example - interest on interest.
 
Another example is the compounding effect of growth on growth.
 
 
'''Example'''
 
Interest quoted at 6% per annum, compounded annually, for two years maturity, means that the interest accumulated after two years is:
 
= (1.06 x 1.06) - 1
 
= 12.36% for the two year period.
 
 
Without the additional interest on interest, the total interest would have been simply
 
6% per annum x 2 years
 
= 12.00%.
 
 
So the compounding effect of interest on interest here
 
= 12.36% - 12.00%
 
= 0.36% over the two year period (= 6% x 6%).
 
 
When both the number of periods and the rate of growth/interest are low, compounding effects are relatively small.
 
When either the number of periods or the rate of growth/interest - or both - are greater, compounding effects quickly become very much larger.




== See also ==
== See also ==
* [[ABS]]
* [[Compound interest]]
* [[MBS]]
* [[Compounding factor]]
* [[RMBS]]
* [[Continuously compounded rate of return]]
* [[Securitisation]]
* [[Discount]]
* [[Mortgage]]
 
[[Category:Manage_risks]]

Revision as of 20:35, 15 January 2016

The additional growth or additional interest, resulting from the compounding effects of - for example - interest on interest.

Another example is the compounding effect of growth on growth.


Example

Interest quoted at 6% per annum, compounded annually, for two years maturity, means that the interest accumulated after two years is:

= (1.06 x 1.06) - 1

= 12.36% for the two year period.


Without the additional interest on interest, the total interest would have been simply

6% per annum x 2 years

= 12.00%.


So the compounding effect of interest on interest here

= 12.36% - 12.00%

= 0.36% over the two year period (= 6% x 6%).


When both the number of periods and the rate of growth/interest are low, compounding effects are relatively small.

When either the number of periods or the rate of growth/interest - or both - are greater, compounding effects quickly become very much larger.


See also