The Sidereal Day Statistics

​Heliocentric model was built on several theories as explained above, one of the
key factor to make this model doable is the Sidereal day and solar day as shown

As shown in the figure that the sidereal day against to the distant stars is 23 h 56 m and the solar day is 24 h [8]. So to maintain the solar day 24 h, Earth makes one rotation around its axis in a sidereal day. During that time it moves a short distance (about 1˚) along its orbit around the Sun. So after a sidereal day has passed, Earth still needs to rotate slightly more before the Sun reaches local noon
according to solar time. A mean solar day is, therefore, nearly 4 minutes longer than a sidereal day.
This statistics is not accurate according to several facts as shown below:
1) Let’s assume the earth is rotating in straight track in Figure 2, as an example
to simulate the earth orbit at different track models for rotation behavior clarification.
​

If we bend the orbit

The earth also will complete one rotation around its Axis from A-A in 23:54 H
As a result, the earth will not moves a short distance (about 1˚) every day to
maintain the solar day 24 h.
2) Another fact, if we look to the moon as its orbits the earth and rotate around its Axis once every Month [10]. And let’s do the same assumptions we did with the earth above

The Moon will complete one rotation around its Axis from A-A in one month in a straight track.
And If we bend the orbit

The Moon will also complete one rotation around its Axis from A-A in one
month.
And this is why we get the same face side of the moon around the month
while it’s orbiting the Earth as show Below

This is the behavior of the planets including the earth while they are rotating
around their axis.
​So Sidereal day theory with earth movement by less one degree to maintain
the Solar day is not correct