You could well be disappointed, then
You say you have "considered all definitions" (which I take to mean the different types of averages), but you are actually only thinking about one, namely the mean. When you go on write ....
.... you would be correct IF the 25,000 hours 'listed' were a mean. However, it's not, it is a median, and that changes everything. One simply can't do that sort of arithmetic with medians, not the least because a median is not dependent on the actual values, only on what value separates 'the lower half' from the upper half'. A median of, say, 25,000 hours does not tell one whether those who didn't survive for 25,000 hours all survived for only 1 hour or whether they all survived for 24,999 hours - the median would be 25,000 h in either case. By treating the 'listed' figures as if it were a mean (which it isn't) you are effectively assuming a totally symmetrical distribution of the figures (in which case mean and median wou[kd be the same), which is likely to be very far from the truth.
Just taking your example above, if the median were 25,000 hours, then it could be that there were none which were significantly (or at all) above 25,000, so there wouldn't be any of 49,999 hours to balance '1 hour' ones
I haven't got time at the moment but, if you so wish, I'll try to explain in more detail 'in due course'.
Kind Regards, John