Gravitation as a measure of space time stretching

The space around Sun is divided in light seconds “ls” space fraction markers (299792458 m). To measure acceleration “a” for each space fraction between markers the Newton’s formula is used;

"G" is Gravitational constant, "M" represents mass and "d" stands for distance.
For first ten light seconds, starting from Sun’s surface, the following values are obtained:

Table 1.

ls
distance (m)
acceleration (m/s2)
0
696000000
273,964
1
995792458
133,837
2
1295584916
79,064
3
1595377374
52,141
4
1895169832
36,950
5
2194962290
27,546
6
2494754748
21,323
7
2794547206
16,994
8
3094339664
13,860
9
3394132122
11,520

To calculate dilatational amount for each space fraction the Schwarcshild’s equation for gravitational dilation “gD” is used:

The “1” in numerator represents no dilated time, “r” is a radius and “rs” is Schwarcshild’s radius expressed with formula:

where c stands for speed of light.
Each space marker distance is treated as a radius at which light speed is multiplied with corresponding dilatational amount:

Table 2.

ls
distance (m)
gD
cd
0
696000000
1,000002121599437
299793094,03951
1
995792458
1,000001482871036
299792902,55355
2
1295584916
1,000001139740835
299792799,68570
3
1595377374
1,000000925568197
299792735,47836
4
1895169832
1,000000779154569
299792691,58466
5
2194962290
1,000000672735930
299792659,68115
6
2494754748
1,000000591893781
299792635,44529
7
2794547206
1,000000528396756
299792616,40936
8
3094339664
1,000000477203451
299792601,06199
9
3394132122
1,000000435053621
299792588,42579

Given light speed values represent relative light speed change in relation to our reference frame “RF” speed of light. Those values are the illustration of space-time stretching. Since longer second increases the space for the same amount (dilation of space equals to dilation of time), the Light speed result, measured from each particular space marker RF, stays unchanged.
The relative light speeds values are subtracted where given amount represent difference in light trajectory amount between markers:

Table 3.

ls
distance (m)
relative light speed difference (m)
0
696000000
1
995792458
191,48595
2
1295584916
102,86784
3
1595377374
64,20734
4
1895169832
43,89370
5
2194962290
31,90350
6
2494754748
24,23586
7
2794547206
19,03592
8
3094339664
15,34736
9
3394132122
12,63620

For acceleration results given in Table 1 the average values are derived

Table 4.

ls
distance (m)
average acceleration value
0
696000000
1
995792458
203,90052
2
1295584916
106,45050
3
1595377374
65,603078
4
1895169832
44,545969
5
2194962290
32,248082
6
2494754748
24,434711
7
2794547206
19,158597
8
3094339664
15,427100
9
3394132122
12,69025

Since, if measuring with constant units for space and time, acceleration is not a linear function but falls down with the square of distance, the average acceleration values of consequent exponential curve between markers are calculated:

Table 5.

ls
distance (m)
precise average acceleration value
0
696000000
1
995792458
191,48595
2
1295584916
102,86784
3
1595377374
64,20734
4
1895169832
43,89370
5
2194962290
31,90350
6
2494754748
24,23586
7
2794547206
19,03592
8
3094339664
15,34736
9
3394132122
12,63620

Amounts given in Table 3 are equal to those given in Table 5.
Table 1 calculates the acceleration values for both ends of measured light second space fraction.
The acceleration values from Table 3 refer to one light space fraction between them.
Space-time between markers stretched for the amount identical to acceleration values of corresponding measured regions.
We conclude that gravitation is a measure of space-time stretching.