They are synonyms. Here is your exponent in Excel-speak (I translate). I averaged your last 2 readings to 3.4.
Ach the picture is going to have to wait: not easy on this forum. I will work on it.
Here we go
VIEW IMAGEThe exponential fit IF THIS IS EXPONENTIAL, which it appears to be but it really DOESN'T MATTER, we're just chewing the fat here is, where x is days since that first 1.6 reading, PSA=1.65xe^(0.001x) where ^ is "to the power of".
So, translating from Excel speak with "e" (which is about
2.7), and a confusing x, PSA=1.65x2^(0.00144 times days). That's a double each time 0.00144 times days gets to 1, or 690 days, a short 2 years. Or, in a year, it will rise to about
3.4x2^(.00144x365)=4.85.
Much, MUCH simpler than all this math is "it has doubled in about
2y".
Now if we get off the battlefields we all love and look at a linear fit (much less mind-bending!)
VIEW IMAGEwe get PSA=1.58+.0024 times days and in another year it will be.0024x365 higher, or 3.4+.9=4.3. Lower but not a lot different. Add a bit of noise and it might still not be 100% clear if it's exponential. What do you do with a 4.5, which actually would be a sensible forecast?