Relative Time (ct_l) Dilations Based on the 4-D Euclidean Space and Absolute Time (ct), and Their Relations with the Fast Vibrations of the DNA Molecules and Cells

Many unsolved physical problems like the mass origins, dark matters, dark energy and unification of the quantum mechanics and general relativity have been studied in terms of the standard model based on the 4-D Minkowski space and relative time. And I have, for the first time, used the 3-D quantized space model based on the 4-D Euclidean space and absolute time in order to solve those physical problems. The 4-D momentum vector and 4-D distance vector of the massive particles and massless photons are discussed. Then, the 4-D moving distance of the particles is equal to the relative time of the particles defined in the special and general relativity theories. In the present model, the absolute time (ct) is the real time and the observed relative time (ctl) is understood as the 4-D moving distance. The relative time dilations (Δtl=(gamma)Δt) at the GPS system and cosmic muon decay and the relative time momentum increase (E=(gamma)Eo) are proved and support the possible existence of the 3-D quantized flat photon space in terms of the TQSM model. Also, it is concluded that the relative time dilation effects due to the very fast vibrations (kHz, GHz and THz) of the DNA molecules and cells in our body could explain the difference between the perceptual time and real time. Also, the possible answers to the mass origins, dark energy, dark mattes and quantum gravity theory are given, in the present work, under the assumption that the 3-D quantized flat photon space is our universe. For example, it is concluded that the quantum mechanics uses the absolute time (ct) and the special and general relativity theories are based on the relative time (ctl). And the absolute time (ct) is related to our biological ages observed by the clock with v = 0 and the relative times are the dilated times (4-D moving distance) observed by the moving clock. All things on our universe have the same absolute time ages and different relative time ages if the starting time is the same.