The answer is a definite YES.
A larger atom in the past explain all the observed features, namely the redshift and the time dilation.
from Ned Wright's FAQ in Cosmology:
Q: Is the Universe expanding or is it just that our definitions of length and time are changing?
A: The definitions of length and time are not changing in the standard model. The second is still 9192631770 cycles of a Cesium atomic clock and the meter is still the distance light travels in 9192631770/299792458 cycles of a Cesium atomic clock.
In physics the units of measure are derived from the atom's properties. This fact makes us insensitive to any eventual atomic change and, it was not found one single law sensible to the absolute and actual size of the atoms.
The study of the evolution of the universe should be done from above, not depending on atomic properties, and it was already done here (arxiv) with a more formal proof here (vixra pdf).
It is true that in the SM "The definitions of length and time are not changing" but I will show that they should vary. In the past, several authors tried variations on units or on constants like $G,c$ and failed because they did not understood that all units M,L,T,Q (mass,length,time and charge) must vary in sync to stay aligned with the way we define them.
In other words the units are derived from the atom's size, whatever it is.
Below I will show in equations that a Larger atom in the past reproduces exactly the features we see in the skies (redshift of the ancient light, time dilation of ancient events - slower clock).
For example the definition of the electron mass $m_e$ is a tautology: in short - the electron mass is an electron mass. Lengthy - the electron mass is a tiny part of the unit kg which is equal to the mass of X atoms (prototype in Paris) each atom in turn having the mass of protons, neutrons, and binding energy expressible in $m_e$.
What do NOT vary: dimensionless constants like $\alpha$ (the fine structure) and space dependent properties $c, \varepsilon_0,G$.
M,L,T,Q units vary (dilation, a self-similar scaling) in sync with the atom under the law $\alpha(t)$ (see bellow)
velocity and force are insensitive to the scaling.
The most fundamental laws are insensitive the those variations, i.e. the force is always the same. Using dimensional analysis check that the sum of the exponents is zero:
Newton'2nd law : $[M^1][L^1][T^{-2}]$
Electromagnetic interaction ${M^{-1}}{Q^{2}}{L^{-3}}{T^{2}}$
Gravitational interaction $M^{-1}L^{3}T^{-2}$
Why the time unit change? because it is proportional to two specific energy levels, of a specific atom, which in turn is dependent on the distance between two specific orbitals which finally is dependent on $m_e$ which is $\propto \alpha(t)$.
Horror: the $h$ constant vary as $\alpha^2$ (the sum of exponents is 2 from dimensional analysis $M^1L^2T^{−1}$)
(The Horror is because everyone assume as sacred that the $h$ is an universal constant whithout further thinking that it depends on the units - see comment A below on Planck's law)
Bohr radius: $\propto \alpha$
Energy : $[M^1L^2 T^{−2}]$ i.e $\alpha$
Schrodinger equation is $\propto \alpha$ (WP - "In plain language, it means "total energy equals kinetic energy plus potential energy" )
Atomic Spectra: the Sommerfeld relation, $E_{j,n}=−m_e∗f(j,n,\alpha,c)$ thus $\propto \alpha(t)$ shows, without any doubt, that the redshift can be explained by a 'larger' atom.
Note :
The law of evolution of the units was derived to be
\begin{equation}
\alpha(t_{S})=e^{-H_{0}\cdot t_{S}}\
\end{equation}
where $t_S$ is the time unit in the reference S (from Space) where the units are constant thru time, by definition.
Some consequences of this viewpoint are:
It is applied to all scales in contrast with the SM that no one know how to apply locally. It allows that the orbits enlarge as time goes by and the Young Earth Paradox falls down (vixra pdf).
One parameter $H_0$ is enough to explain the evolution of the universe in large scale instead of the SM stack (6 parameters).
There is no need to invoke GR (the space is flat, isn't it?) , no BB, no cosmological inflation, no cosmological constant, no space expansion, no superluminal motion, no Dark Energy, and it will be shown in the future no Dark matter.
Physicist community adopted, as consensus, the SM expansion without knowing that another and quite simple model is possible. To read or not to read that vixra document? That is the question. It is up to the readers.
In the past the physics and the philosophers would say :
from X we can not obtain X+Y, because of the Principle of sufficient Reason. (substitute X by SPACE and X + Y by SPACE + SPACE, and the SPACE is not null )
A more recent doc named "On the Evolution of the Universe" is in preparation.
a few sentences from it:
2.2 Does space expand or does the unit length decrease?
The difficulties of all cosmological theories indicate that particular attention must be paid to the fundamentals and assumptions behind all theoretical work presented thus far. In accomplishing this goal,several questionable aspects emerge, but one is particularly relevant: the statement “space expands” is an
absolute statement of a result that is not absolute. The correct form of the statement is “space expands in standard units”. Because matter has invariant properties in standard units, this relative occurrence can result from three different phenomena: space expansion, evanescence of matter, or variations in both space and matter at different rates.
A priori, the statement “space expands” is as valid as the statement “the universe rotates around us in 24 h” – both are statements of what is observed disregarding that these observations are not absolute but relative to us. Of course, there are sound reasons that support both statements.
The reason that supports the anthropocentric form “space expands” is the following: only in units that verify the concept of a reference body are physical laws known to be valid. All standard units support this concept, even when defined from constants that are assumed to represent properties of space, such as Planck units. Therefore, this type of unit, as far as is known, is privileged for the description of the universe. It is also known, however, that the invariance of the standard length unit is only apparent, as stressed by Einstein when he called the reference body a “reference-mollusc” [10]. Furthermore, in contrast to the case of Earth’s rotation, where the possibility of Earth rotating at such a fast speed without being noticed seemed impossible, here, the rate of decrease in the standard length unit would be so small that it could hardly be detected, even if it had detectable consequences.
3 Dilation Model
The following analysis assumes the full validity of the laws of physics for the scenario in which they were established, i.e., invariant space and matter, as well as their validity in this evolving universe within the accuracy of measurements of current data; in this way, there is no possible conflict with tested physics. It is also assumed that all constants hold invariant in standard units — note that we do not know, for example, whether the Boltzmann constant had in the distant past the same value it has today; this invariance is assumed because it is the simpler scenario and because it is in accordance with the characteristics of a self-similar phenomenon. There are no ad hoc hypotheses; therefore, the model cannot be adjusted by parametric fitting, and its validity does not depend on ad hoc hypotheses. The model is obtained by deduction from two fundamental results of cosmic observations (in standard units):
space expansion is a dilation, and field constants are invariant. No considerations of cosmological nature are made (e.g., concerning a cosmological gravitational field, or space curvature), in accordance with 2.1. Naturally, there is no distinction between “cosmic scale” and “local scale” for the Dilation
model.
comment A: on Planck's law
... Appendix A presents the case of Planck’s law, which is a local law, i.e. it does not depend on distance or time and is of critical importance for the analysis of cosmic data. As shown there, A(tomic) and S(pace) observers measure the same temperature for a Planck radiator, but the S observer will observe a decreasing wavelength for the peak radiation, whereas for A, this value holds invariant. This discrepancy is due to the different length units; however, both observations verify Planck’s formula because the value of the Planck constant varies accordingly in S.
comment B: On the evanescence of photons
The evanescence of a photon in S (with $\alpha^2$ ) and in A (with $\alpha$, which is implied by field evanescence, has a known important consequence: a photon locally produced is identical to a photon that arrives from a distant source.
... the evanescence of photons is puzzling for the A(tomic) observer, who is unaware of the evanescence of fields. The space expansion produces a decrease in energy density with $\alpha^3$ but not with $\alpha^4$. The A observer can find a logical association: as the frequency shifts with space expansion, this evanescence of the photon energy maintains an invariant Planck constant in A along the propagation of the radiation. However, invariance of the Planck constant cannot be assumed as the cause for the variation in energy of a photon while it propagates. Above all, in the framework of the standard model, energy conservation is supposed to exist: the evanescence of photons is a violation of the fundamental principles of the physics of the standard model. Thus, it is necessary to explain what happens to the missing energy of electromagnetic waves. This problem arises for all space expansion theories. The answer is that fields evanesce in relation to space, which solves two problems of the standard model: why expansion is not detected locally by current measurements and why the energy density of radiation decreases with the 4th power of the expansion rate (negative).
In the Dilation model, there is no conservation of energy as currently defined; thus, the evanescence of the field and the correspondent decrease in the energy density do not violate any fundamental principle.
Still, the phenomenon is also a mystery. To explain this result, it can be considered that the evanescence of matter and of its static field may feed the expansion of the field. In this case, one can expect that the total amount of some still unknown entity, related to both matter and field, must hold constant during the process of field expansion; understanding this process is a new line of research.