AVII
"It's fairly straightforward. For modeling, once a patient has his first event remove him from the "at risk" population. So, for example, suppose your model shows we are at full enrollment (8000) and 900 events. The population at risk for having a first event is 7100"
Let me see if I get this straight...The relative risks for the population who stays "at risk", control and active arms is not changed. What is changed is the number of enrollees in each arm. Hopefully more are being diluted out of the control arm..The effect is to delay the date of interim.
It seems we should be in a situation like the one you describe..A reduction of 8000 "at risk" to 7100 would have an effect of decreasing the event total 40 primary events over the course of one year, if the composite risk rate was 4.5%. (This compared to a theoretical trial where the risk, and enrollees remain constant). I understand determination of the population probably involves some integral math. But we do know the at risk population is less than 967 souls lower than the RI total population. We start out with no events and a fraction of the final enrollees..The risk rate/1000 pt hours is going to increase over time..I'm guessing the early years total loss of "at risk" patient events is about 40...With a total loss (including the last year 7100) somewhere near 80 events..80 events is about 2.5 months months worth.
calculations done by the "ignorant" method would be off by roughly two and a half months.. ie delayed .."engineering approximation". It could be a little lower than this.. Guess we'll have to wait and see..
Thnx again for the information.
":>) JL