arivero said:Well, the general framework is that, beyond Newton constant, the universe has some empirical data http://pdg.lbl.gov/2009/reviews/rpp2009-rev-astrophysical-constants.pdf and you could look for relationships between. I understand that Louise tries a fresh approach to universe total mass, M, and Hubble constant, 1/t. But after looking at it, you should go to standard cosmology and compare results..
L. Riofrio's tc^3 relation is a gravitational model proposed by physicist Louise Riofrio. It states that the age of the universe, represented by "t," is proportional to the cube of the speed of light, represented by "c." The equation for this relation is t = k * c^3, where k is a constant.
L. Riofrio's tc^3 relation differs from other models, such as Einstein's general theory of relativity, in that it suggests a faster expansion rate for the universe. This is due to the fact that the speed of light is constantly increasing, according to Riofrio's theory.
One piece of evidence that supports L. Riofrio's tc^3 relation is the observed acceleration of the expansion of the universe. This acceleration is not fully explained by current models, but Riofrio's theory offers an explanation for it. Another piece of evidence is the observed increase in the speed of light over time, which is consistent with the equation in the tc^3 relation.
Yes, L. Riofrio's tc^3 relation can be tested through various experiments and observations. For example, scientists can measure the speed of light at different points in time and compare it to the predicted values from the tc^3 relation. Additionally, the expansion rate of the universe can be continuously monitored to see if it aligns with the predictions of the tc^3 relation.
If L. Riofrio's tc^3 relation is proven to be accurate, it could have significant implications for our understanding of the universe and its expansion. It could also lead to new insights and advancements in the field of cosmology and the study of gravity. However, further research and testing is needed to fully understand the potential implications of this model.