11 Comments
 

You're right. I just ran the NPV on my calc assuming t=0 CF=0 and it matched. That's bogus. How can excel get away with being so wrong? This f'd up excel method yields material differences. Bunk!

 

Mind elaborating on said bug? That is, provide example of this arising. Haven't encountered it yet and you've piqued my interest.

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Just a simple error. For example, take a basic series of cash flows discounted at 10%: CF0:-$10000 CF1: $4000 CF2: $4000 CF3: $4000 CF4: $4000

The correct NPV would be $2,679.46 but the NPV function on excel returns $2435.87. Basically its discounting CF0 when it should not be. Whenever Im doing DCF I've always had to first add the initial CF then do a NPV of the remaining CFs in the formula bar.

Just curious as to why it has never been fixed.

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Ok, know to what you refer. Don't think you're inquiring about the mechanics of it, but essentially +NPV() starts at year 1, and as we all know from our Taylor series and Newtonian Polynomials, that the inital function f(a) and susequently (x-a)^(0) are both one. And because these series are restricted to real or complex numbers, it's impossible to discount the zero year investment. In short there's no such thing as =(XYZ)/(1+10%)^(0), simply intial year investment.

Also believe it's programming / CS issue, that if my memory serves correct its a pretty hairy issue to solve as simple as it may seem.

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Right, so it is a programming issue then. I suppose there would be no need to change it if it can be easily adjusted. On a side note I wonder how many projects have been botched because of it.

Making money is art and working is art and good business is the best art - Andy Warhol
 

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