Two Conditions : Bi-Conditional

 Colin Griffith

Center For Advanced Studies

Goliath Energy Corporation

December 9, 2022

Bi-Conditional Analysis

Introduction:

This spreadsheet is an expansion of the quantum tunneling matrix documented below as part of a study on conditional analysis.  This matrix concerns two conditions in a process referred to as bi-conditional analysis.  This is an attempt to both transmit and resuscitate data from a quantum superposition that exists from one end of the matrix to the other.  A transmutable condition is placed onto the data stream generated from the algorithm and this persists throughout the set of equations until an additional conditional is reached whereby some but not all of the data re-emerges from a summation of values.  This conditional is an inverse of the first condition in every way.  All data enters the tunnel, but not all data leaves it.  The occurrences we are looking for are in fact the falsehoods, which may be considered the opposite of the solutions for the set of equations.  The false document instances in which we have collapsed the superposition of values into a state of non-existence through the power of observation.  It takes one conditional to obscure the data stream and then it takes another conditional for it to re-emerge as an observable, but not all of the data is released.  The final values of the summation are solutions to the set of equations that maintain the data within it superposition.  The falsehoods are the initial conditions where the wave form is effectively collapsed terminating the experiment.  Those are the situations where entropy is related.  This thus documents the forward and backward power of observation in the situation of quantum tunneling.

Dataset:

Table 1.0

Bi-Conditional Analysis

1	2	3	4	5	6	7
2	4	2	7	5	3	FALSE
3	12	15	12	9	21	72
4	48	44	93	89	85	FALSE
5	240	235	230	225	220	1155
6	1440	1434	1428	1422	1416	7146
7	10080	10073	20154	20147	20140	FALSE
8	80640	80632	80624	80616	80608	403128
9	725760	725751	725742	725733	725724	3628719
10	7257600	7257590	7257580	7257570	7257560	36287910
11	79833600	79833589	159667190	159667179	159667168	FALSE
12	958003200	958003188	958003176	958003164	958003152	4790015892
13	12454041600	12454041587	24908083188	24908083175	24908083162	FALSE
14	174356582400	174356582386	174356582372	174356582358	174356582344	871782911874
15	2615348736000	2615348735985	2615348735970	2615348735955	2615348735940	13076743679865
16	41845579776000	41845579775984	41845579775968	41845579775952	41845579775936	209227898879856
17	711374856192000	711374856191983	1422749712383980	1422749712383960	1422749712383940	FALSE
18	12804747411456000	12804747411456000	12804747411456000	12804747411456000	12804747411456000	64023737057280000
19	243290200817664000	243290200817664000	243290200817664000	486580401635328000	729870602452992000	1946321606541310000
20	4865804016353280000	4865804016353280000	9731608032706560000	14597412049059800000	14597412049059800000	48658040163532700000
21	102181884343419000000	102181884343419000000	204363768686838000000	204363768686838000000	204363768686838000000	817455074747352000000
22	2248001455555220000000	2248001455555220000000	4496002911110440000000	6744004366665660000000	11240007277776100000000	26976017466662600000000

Charts:

Figure 2.1

Figure 2.2

Figure 2.3

Figure 2.4

Figure 2.5

Figure 2.6

Figure 2.7