Table 5 — Integrated Structure and Unified Numerical System

Note: This chapter consolidates previously separated materials into a single integrated structure.

Detailed Characteristic — Base Side A

This section presents the complete base structure of Table 5 on Side A. It shows how five-digit numerical sequences are organized into subsections and interconnected through recurring key patterns.

Within each subsection, numerical relationships are formed through consistent combinations of the three primary keys. These connections operate horizontally and vertically throughout the entire table without exception.

Figure 1. Table 5 — Base Side A

The following figure presents the complete base structure of Table 5 (Side A), showing the arrangement of five-digit numbers and the internal organization of its subsections.

In the table above, the first, second, third, and subsequent digits across each subsection reveal the keys 168, 735, 492, 276, 519, and 843 both horizontally and vertically. Within each subsection, numerical connections are formed through the three main keys without exception across the entire table.

In the following figures, only the upper three subsections are shown, since the same structural system is repeated in the lower sections.

Figure 2. Upper Three Subsections: Last Two Digits

In the first column, the last two digits (45, 18, 72) are repeated as the first two digits of the numbers in the second column. In the second column, the last two digits (78, 42, 15) are repeated as the first two digits of the numbers in the third column. The last two digits of the third column (12, 75, 48) are repeated as the first two digits of the numbers in the first column. This cyclic linkage appears in all nine subsections without exception.

Figure 3. Upper Three Subsections: First-Digit Cycles

The first digit of the first column (1) is repeated as the first digit of the middle number in the second column and the bottom number in the third column.

The first digit of the middle number in the first column (7) is repeated as the first digit of the bottom number in the second column and the top number in the third column.

The first digit of the bottom number in the first column (4) is repeated as the first digit of the top number in the second column and the middle number in the third column. The same pattern appears in all nine subsections.

Figure 4. Upper Three Subsections: First and Last Digit Patterns

This figure highlights the repetition of the first and last digits of the numbers across different rows and columns within a subsection.

Figure 5. Upper Three Subsections: Penultimate Digit Patterns

Figure 5 shows two repetitions of the penultimate digits within each subsection. For example, in the first subsection, the penultimate digit of the first number (4) is repeated as the penultimate digit of the second number in the second column and the penultimate digit of the bottom number in the third column.

The penultimate digit of the middle number in the first column (1) is repeated as the penultimate digit of the bottom number in the second column and the penultimate digit of the top number in the third column.

The penultimate digit of the bottom number in the first column (7) is repeated as the penultimate digit of the top number in the second column and the penultimate digit of the middle number in the third column. This same system appears in all nine subsections of the complete table.

Last Two Digits and Digital Roots

The table above and the table below present the same 27 numbers from the three upper subsections of the complete Table 5. From the last two digits of these numbers, nine two-digit numbers are obtained from each subsection. All 27 of these numbers preserve the same digit order. For example, 12 remains 12 and does not become 21. This makes it possible to trace the structure without exceptions.

Vertical Rows of Digits and Key Order

This view is more complex than the previous ones.

In Table 5, each column of all nine subsections contains five vertical rows of digits, each made up of three digits. These three digits always indicate one of the three main keys. In the table below, the resulting three-digit numbers are written as lines. Each line contains five numbers (keys) from one column. For example, the first lines of the lower table are obtained from the first column of the upper-left subsection.

Observe the strict order of the vertical rows of digits in each subsection. These rows consistently show the six keys of the first group: 168, 735, 492, 276, 519, and 843. It is precisely these keys that form Side B of Table 5. These same keys are also reflected in the first, second, and third digits of the numbers along the horizontal rows, while the vertical digit rows reveal the three main keys throughout the subsection structure without a single exception.

In the table below, the digital roots of the sums for each row are shown. The right column contains the digital roots of these sums.

Digital Roots of the Numbers

Look at the vertical rows of digits in the subsections of all sides of the base tables. Each row indicates a key. This view makes the strict order of the system visible. If you examine the horizontal rows in the subsections, you will again see the keys in the first, second, and remaining digits of the numbers. The same principle applies to the first, second, and subsequent digits across three subsections along both the horizontal and vertical rows.

In addition to the digital roots of the numbers, other views of the inner structure are also used. In the following table, the digit sums of each row and column of a subsection are added together.

Digit Sums of the Numbers

Digital Roots of the Digit Sums

Magic Square Transformation (Side A)

When a base table is converted into a magic square, certain changes take place. In its magic form, the table gains additional properties, yet the base form remains more important for understanding the original construction logic.

Table 5 — Base Side B

Side B is generated through key sequences derived from vertical digit structures. It preserves the same internal logic as Side A while extending the integrated order of the table.

Digit Sums of the Numbers (Side B)

The digit sums on Side B reveal comparable symmetry, balance, and constraint patterns.

Magic Square Transformation (Side B)

In magic-square form, Side B displays multidimensional balance across all subsections.

In the chapter Eight-Pointed Star in the Seven Sacred Tables it is shown how the ancient sun sign — the eight-pointed star — is manifested in the seven sacred tables. The originating pattern of the eight-pointed star, the hexagon, and the equilateral cross is revealed for the first time.