Einstein's time dilation is determined with t’=t(1-v^2/c^2)^1/2. It is thought that the time dilation is confirmed with that the life of the flying mesons is longer than that at rest.
However, this is not true.
First, there does not be the stationary meson. Any particle is always moving. There are only the faster and slower moving mesons.
Second, no experiment for explaining the time dilation determined that what speed was used to distinguish the slower mesons from the faster ones. Or, in another word, are there the slower mesons? And, how much is the difference of the speeds between the slower and faster mesons?
Third, if there were the slower and faster mesons, the mesons are decaying according to a certain law. Thus, the life of some of the slower mesons is longer than that of parts of the slower ones. And, for the same reasons, the life of some of the faster mesons is longer than that of parts of the faster ones. Therefore, no life of both the slower and faster mesons is accordant with t’=t(1-v^2/c^2)^1/2.