Todays Dollars vs. Tomorrow
I know you've probably answered this question 1000 times - but I couldn't find the right answer to understand it in my terms. Sooo -
I understand all $ are expressed in "Todays $". What I don't understand is ... looking at the Annual Recommendations Report for one of my scenarios my consumption is (rounded) $50,000 until the year 2036. BUT - with 3.5% inflation every year in the year 2036 if I were to write one check for my annual consumption (including inflation) the amount would be for $126,578.
To my way of thinking (obviously wrong) I understand that 27 years from now it would take $126,578 to mean the same thing as $50,000 today - but I would still have to write a check for $126,578 !!!
By the same token - if I had $50,000 in savings today ... earned a consistent 3.5% every year and inflation was the same 3.5% as above - am I not going to have the same $50,000 in the bank 27 years from now that I have today. And if that's the case - how am I going to "write a check" for my anticipated $126,578 consumption 27 years from now?
Sorry to bother you with apparently pretty mundane questions ...
Thanks
RSS
You are incorrect. If you leave 50K in a 3.5% nominal account, you wind up with 126,578.35 in the account (compound interest calculation is: 50K * ( 1.035 ** 27 )). So you can write a check for the necessary amount it's just that the 128K 27 years from now only buys as much as 50K does today.
Best,
Dick Munroe
Thanks Dick. Conceptually I'm on board ...