In the Quantum Projection line we can see the number generated is a decimal.
We need to modify the decimal number to be an integer and within the range of possible numbers for this analysis.
In this case, the set of numbers we working with are 000 to 999, or in terms of math for our Integer-Modulus, 0 to 999.
The Integer-Modulus works out to ' = INT(MOD( X , 1000)) ' for this set of integers.
Below we have added in the Quantum Projection line the modified number for that projection.
| |
Type = |
Linear |
BMA Degree 1 |
BMA Degree 2 |
BMA Degree 3 |
BMA Degree 4 |
Algorithm |
Predictor |
|
| |
A = |
497.8033156 |
-0.266 |
0.153 |
0.177 |
0.236 |
Wave / BMA = 0.50 |
Depth = 25 |
|
| |
B = |
5.88688E-05 |
|
|
|
|
Amp / Freq = 0.67 |
Level = 25 |
|
| |
Index |
Regression |
Wave 1 |
Wave 2 |
Wave 3 |
Wave 4 |
Remainder |
Data |
|
| |
… |
… |
… |
… |
… |
… |
… |
… |
|
| |
4800 |
498.0858857 |
-4.839512112 |
-6.117054716 |
-6.638886532 |
-4.442334345 |
163.951902 |
640 |
|
| |
4801 |
498.0859446 |
3.387495277 |
-5.186659881 |
-8.892287086 |
-7.762134828 |
-179.632358 |
300 |
|
| |
4802 |
498.0860034 |
12.06733231 |
-1.575903744 |
-8.736390449 |
-8.60006825 |
-200.2409733 |
291 |
|
| |
4803 |
498.0860623 |
21.04819846 |
5.220305424 |
-5.501837693 |
-6.058735272 |
243.2060068 |
756 |
|
| |
4804 |
498.0861212 |
29.92126325 |
13.85081514 |
-0.475201067 |
-1.637303407 |
-461.7456951 |
078 |
|
| |
4805 |
498.08618 |
38.30614556 |
23.61981691 |
5.900291512 |
4.48013158 |
352.6074344 |
923 |
|
| |
4806 |
498.0862389 |
45.57329501 |
31.18103559 |
10.20994973 |
8.140936678 |
64.80854411 |
658 |
|
| |
4807 |
498.0862978 |
51.3962981 |
35.521241 |
11.60628467 |
8.504643081 |
-37.11476462 |
568 |
|
| |
4808 |
498.0863566 |
55.66819909 |
36.83745166 |
10.48314883 |
6.154581297 |
302.7702625 |
910 |
|
| Quantum |
4809 |
498.0864155 |
58.442329 |
35.9511859 |
7.812580063 |
2.221334487 |
-171.513845 |
431 |
|
| Projection -> |
4810 |
498.0864744 |
59.49497016 |
35.27231782 |
6.439932543 |
0.294984511 |
-175.9950912 |
423.5935882 |
423 |
Now we have a playable number.
Also, if the projected outcome is outside the range of 0 to 999, the Integer-Modulus will bring it back in range and helps to keep the distribution of those projections even throughout the set of integers 0 to 999.
Example, if the Quantum Projection had something like 1010.0192893, then it would be modified to become 10 or 010 with the leading 0.