SINE WAVE PHYSICS: SOLVING "QUANTUM" PHYSICS

A:    Angular Potential:
B:    Angular Frequency:
C:    Angular Expression:
D:    Angular Exception:
E:    Angular Repression:
F:    Angular Recession:
G:    Angular Velocity:
H:    Angular Transfer:
I:     Angular Limit:
J:     Angular Impedance:
K:    Angular Position:
L:    Angular Axis:
M:   Angular Incursion:
N:    Angular Regression:
O:    Angular Mode:
P:    Angular Influence:
Q:    Angular Sequence:
R:    Angular Order:
S:     Angular Relation:
T:    Angular Process:
U:    Angular Sync:
V:    Angular Distinction:
W:   Angular Promotion:
X:    Angular Phase:
Y:    Angular Decay:
Z:    Angular Synthesis:

CALCULATING CORRECT 'ANGULAR RECURRENT' FREQUENCY

·         Compare the baseline 'electron flux' frequency, to the atomic flux frequency.

·         Measure the phase recurrence patterns between the two frequencies.

·         Find the first frequency length which repeats a exact equal phase pattern 3 times.

·         Calculate 1/10^th of the total frequency length for these three 'equal' repetitions.

·         Add 2/6^th of this calculated 1/10^th, to 1/3^rd of the calculated frequency recurrence.

·         This will give you the angular frequency, relative to this 3 recurrence pattern.

·         Identify the first recurrence of frequency to repeat a exact equal phase interval 6 times.

·         Calculate 1/5^th of the total frequency, and divide it evenly between third sections of the calculated frequency.

·         The result should be closely comparable with the results from the three frequency recurrence. Being a almost identical double.

·         Then identify the first recurrence of frequency to repeat a exact equal phase interval 9 times.

·         There should not be any identifiable frequency with a length that is comparable to the results of the 3 and 6 recurrences patterns.

·         The result of the 9 recurrence pattern should be around 10 times longer than expected. Sitting somewhere near to a pattern of 90 recurrences, relative to the 6 and 3 that proceeded it.

·         Calculate 1/3^rd of the result and set this figure aside.

·         Calculate 1/12 of the same result and add it to itself.

·         Add the 1/3^rd figure from the previous sum to this total.

·         Calculate 1/12^th of this total and set this figure aside.

·         Subtract 3/12^th from the total. Then add the 1/12^th figure from the previous sum to the result.

·         Divide the total by 10.

·         The calculated frequency lengths from the 3, 6 and 9 recurrence patterns, should then correlate to be identical to within 2 decimal places of each other.

For example: 13,600.4 – 13,600.6 – 13,600.8

·         Next, calculate a sequence of frequency with 3 recurrences of the (singular) frequency length, which was calculated from the 3 recurrence pattern. Followed by 9 repetitions of the (singular) frequency length, which was calculated from the 9 (90) recurrence pattern.

·         Place this sequence of frequency over the top of a secondary patterned sequence. Composed of 3 recurrences of the (singular) frequency length, which was calculated from the 3 recurrence pattern. Followed by 6 repetitions of the (singular) frequency length, which was calculated from the 6 recurrence pattern. Followed by 3 recurrences of the (singular) frequency length, which was calculated from the 3 recurrence pattern.

·         The two superimposed frequency sequences should be identical in length.

·         The sequence created by the two layers will give you the exact phase pattern needed to identify the recurrence of angular frequency within the atomic. frequency output.

·         Correlate this phase pattern to the original atomic frequency output and it will identify exact reference points relating to its angular frequency, as well as a recurrence point.

·         Once this pattern has been identified within the atomic frequency output, divide it by 3. Regardless of perceivable symmetry, this represents;

One correct:
ANGULAR RECURRENT
of its true atomic:
ANGULAR FREQUENCY (αλ).

·         Correlating atomic frequency in this way will provide highly-precise figures relating to angular frequency and recurrence, in comparison to what was provided through previous methods and instrumentation.

By Samuel Gregory Korn