Introduction:
The Jubilee cycle is a biblical concept where every 50 years is considered a special year of liberty and restoration.
We'll focus on the first and second Jubilees to understand their significance.
1. The First Jubilee:
The first Jubilee starts at year 1 and ends at year 49.
1 Jubilee Cycle (49 years) + 1 year = 50 years.
The 50th year is the year of the first Jubilee, and the end of the first Jubilee cycle.
2. The Second Jubilee:
The 2nd Jubilee cycle begins at the commencement of 51st year.
1 Jubilee Cycle (50 years) x 2 cycles = 100 years.
The 99th year is the final year of the second Jubilee and the100th year is the second Jubilee year.
The very next year 101. Is the first year of the third Jubilee cycle.
Take note that the first year in the first Jubilee is the number
(1), and the first year in the second Jubilee is
(51), while the third Jubilee begins with the number (101).
The final year for the first Jubilee is (49), the second Jubilee ends with
(99). In order the significance of these numbers are relevant to the pattern that they create.
(1-49-50-51-99-100) This pattern continues through all 50 Jubilee cycles.
3. Validation of the Smith Jubilee Formula:
Introduce the concept of validation through multiplication.
49 Jubilee Cycles (49 x 49) = 2401 years.
2400 years complete the 48th Jubilee, and 2401 years mark the first year of the 49th Jubilee.
4. Understanding the 50th Jubilee:
50 Jubilee Cycles (50 x 50) = 2500 years.
If every Jubilee is 50 years apart as it states in Leviticus 25.
That would mean that the 50th Jubilee is the Jubilee year 2500.
The Mathematical Harmony:
Without delving into the specific Jubilee years within the 50 cycles, multiplying 49 by 49 results in 2401.
This figure symbolizes the culmination of 49 Jubilee cycles, accounting for the 49 years in each cycle but
excluding the 50th year. However, including the omitted 49 Jubilees brings the total to 2450, representing
the 49th Jubilee's final year. The subsequent multiplication of 49 by 50 yields 2450, signifying the 49th year
of Jubilees. By adding the upcoming 49 years, the ultimate year for this cycle becomes 2499, culminating in
the 50th Jubilee year, 2500.
The Symmetry of Beginnings and Endings:
Examining the initial and final years, along with the actual Jubilee years, a consistent pattern emerges.
The first two Jubilee cycles commence and conclude as 01-49-50-51-99-100, showcasing a rhythmic symmetry.
Transitioning to the 49th and 50th Jubilees, the sequence becomes 2401-2449-2450-2451-2499-2500,
with the final two digits echoing a harmonious repetition.
In essence, this numerical symmetry underscores the inherent order and precision embedded within the Jubilee cycles,
offering a profound glimpse into the divine design woven into the fabric of time.
Case for the Smith Jubilee Formula: Precision in Harmony
The Smith Jubilee Formula stands out as a method of unparalleled accuracy when compared to the isolated use
of multiplying by 49 or 50 for Jubilee calculations. Let's delve into the nuanced case
for the Smith Jubilee Formula, emphasizing its harmony and precision.
1. Comprehensive Accuracy:
When we solely multiply by 49 for the calculation, as in the case of determining the first year in the 2nd week of the 25th Jubilee,
we arrive at 1233. Alternatively, utilizing only the factor of 50 yields
1258. However, the synergy of the Smith Jubilee Formula involves both calculations, resulting in a more accurate figure
of 1209. This holistic approach considers the intricate interplay
between 49 and 50, culminating in a more precise outcome.
2. Harmony in Numerical Patterns:
The essence of the Smith Jubilee Formula lies in the balanced use of 50 to discover the Jubilee year and then subtracting 49 to pinpoint
the first year of that cycle. Taking the 25th Jubilee
as an example, multiplying by 50 yields 1250, and subtracting 49 brings us to the harmonious first year of 1201. This numerical pattern,
where every first year in each Jubilee cycle concludes
with either 01 or 51, showcases the inherent perfection within the Smith Jubilee Formula.
3. Step-by-Step Precision:
The step-by-step application of the Smith Jubilee Formula ensures a meticulous and accurate calculation. Beginning with the known first year
(1201) and adding the subsequent 6 years, the total
becomes 1207. Incorporating the first year in the second week adds another unit, resulting in the final, precise total of 1208.
This sequential precision underscores the formula's effectiveness
in unraveling the intricate layers of Jubilee cycles.
4. Unity in Calculation:
Unlike the isolated use of 49 or 50, the Smith Jubilee Formula unifies these factors, creating a synergy that brings forth a more accurate
and harmonized result. The collaboration between
49 and 50, rather than their independent application, reflects a holistic approach that resonates with the inherent order of the Jubilee cycles.
In essence, the Smith Jubilee Formula emerges as a superior method, seamlessly combining the strengths of both 49 and 50, thereby
creating a perfect harmony that accurately unravels the mysteries within the Jubilee cycles.
Let's apply the Smith Jubilee Formula to calculate the first year in the second week of the 49th Jubilee.
Start with the Jubilee Year:
The Smith Jubilee Formula involves multiplying the Jubilee cycles by 50 to find the total years and then subtracting
49 to determine the first year of that cycle.
49 Jubilee Cycles×50 years per cycle=2450 total years
49 Jubilee Cycles×50 years per cycle=2450 total years
Now, subtract 49 to find the first year of the 49th Jubilee:2450−49=2401
2450−49=2401
So, the Jubilee year 2401 is the first year of the 49th Jubilee.
Add Weeks and Years for the Second Week:
In the Smith Jubilee Formula, each week consists of 7 years. Since we're calculating the first year in the second week, we add 7 years to the total.
2401+7=2408
2401+7=2408
Therefore, the first year in the second week of the 49th Jubilee is 2408.
Let's break down the symmetry between the first year in the second week of the 25th Jubilee and the first year in the second week of the 49th Jubilee using the Smith Jubilee formula.
1. The First Year in the Second Week of the 25th Jubilee:
Start with the known Jubilee year for the 25th Jubilee, which is 1250 (calculated by multiplying 25 by 50).
Subtract 49 years to find the last year of the 24th Jubilee:
1250−49=1201
1250−49=1201.
This gives us the first year in the second week of the 25th Jubilee.
2. The First Year in the Second Week of the 49th Jubilee:
Start with the known Jubilee year for the 49th Jubilee, which is 2450 (calculated by multiplying 49 by 50).
Subtract 49 years to find the last year of the 48th Jubilee:
2450−49=2401
2450−49=2401.
This gives us the first year in the second week of the 49th Jubilee.
Symmetry:
The first year in the second week of the 25th Jubilee is 1201.
The first year in the second week of the 49th Jubilee is 2401.
Now, let's observe the symmetry:
The final two digits of both years are the same, and they are at the start of the Jubilee cycle (01).
The symmetry arises from the consistent subtraction of 49 years in both cases.
This demonstrates the harmonic pattern within the Smith Jubilee formula, where each first year in a Jubilee cycle either ends with 01 or 51, contributing
to the overall symmetry and precision in the calculation. The formula maintains a consistent pattern across various Jubilee cycles, showcasing its accuracy and reliability.
1. Calculating by 49:
When you calculate Jubilees by 49 alone, you are essentially excluding the 50th year from the cycle.
This is because the calculation is based on 49 years, and the cycle itself is 50 years. Therefore, if you're determining the last year of a Jubilee, using 49 alone
leaves out the final year, which is an integral part of the Jubilee cycle.
2. Calculating by 50:
On the other hand, when you calculate by 50 alone, you can find the Jubilee years but miss out on the ability to determine the first year of that Jubilee cycle.
The calculation only gives you the total years, not distinguishing the starting point within the Jubilee.
3. The Smith Jubilee Formula:
The Smith Jubilee formula, by utilizing both 49 and 50, addresses these deficiencies. It considers the 50-year cycle while accounting for the necessity to
identify both the last year of the previous Jubilee and the first year of the current Jubilee.
This dual consideration creates a harmonic pattern where the final two digits of the last year in a Jubilee cycle and the first year in the next cycle follow a
consistent sequence (01, 51). This precision is what allows for accurate calculations within the Jubilee cycles.
In essence, the Smith Jubilee formula harmonizes the calculation by incorporating both 49 and 50, providing a more comprehensive and accurate understanding of Jubilee cycles. It ensures
that the entirety of each cycle, including the 50th year, is taken into account, offering a more complete and precise calculation.
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