Table for comparing 20 Atichinna Km Dial with 24 Hours Dial :
Six distances that the earth’s equator rotates in front of the Sun starting at 0 from a new length has been shown in the above dial Fig-31. These have also been shown in the table below showing the so called time comparison to the distance moved. [These distances moved give us (see also page 39) different temperatures & light and dark effects which have led us to the false belief in time.]
Atichinna Scale/24 Hours Dial
|
1 d1- t1 2 hrs 2 ÷ 24 x 20 = 1.6 1.6 – 1 = 0.6 = 1B 0.6 x 100 = 66 R 1 B , 66 R = 2 hrs |
4 d4 – t4 15 hrs 15 ÷ 24 x 20 = 12.5 12.5 - 12 = 0.5 = 12 B 0.5 x 100 = 50 R 12 B, 50 R = 15 hrs |
|
2 d2 - t2 7 hrs , 15 min. 7.25 ÷ 24 x 20 = 6.04 6.04 – 6 = 0.04 = 6 B 0.04 x 100 = 4 R 6 B , 4 R = 7 hrs , 15 min. |
5 d5 t5 18 hrs 18 ÷ 24 x 20 = 15 15 B = 18 hrs
|
|
3 d3 - t3 11 hrs, 30 min. 11.5 ÷ 24 x 20 = 9.58 9.58 – 9 = 0.58 = 9 B 0.58 x 100 = 58 R 9 B , 58 R = 11 hrs, 30 min |
6 d6 - t6 20 hrs, 45 min 20.75 ÷ 24 x 20 = 17.2 17.2 – 17 = 0.2 = 17B 0.2 x 100 = 29 R 17 B , 29 R = 20 hrs, 45 min |
|
Sl No |
Fig -31
|
B R P Hrs. Min. Sec.
|
Lambu Kilometer |
Normal Kilometer/sec |
|
1 |
d 1 t 1 |
1B 66 R 2 hrs |
3333.3
|
3339.5 7200 sec |
|
2 |
d 2 t 2 |
6 B 4 R 7 hrs 15 min |
12083
|
12105.9 26100 sec |
|
3 |
d3 t 3 |
9 B 58 R 11 hrs 30 min |
19167
|
19202.6 41400 sec |
|
4 |
d4 t 4 |
12B 50 R 15 hrs |
25000
|
25047 54000 sec |
|
5 |
d 5 t 5 |
15B 18 hrs |
30000
|
30056 64800 sec |
|
6 |
d 6 t 6 |
17B 29 R 20 hrs 45 min |
34583
|
34648 74700 sec |
Note: Calculation for Seconds, Normal Kilometers and Lambu Kilometers are done as shown in Examples 2 and 4 on Page 65.
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