Structure of the Multiplication Table for [ Modulo P ]

TABLE OF CONTENT
Section Zero	KEY FINDINGS
Section I	Introduction
Section II	{ Square-Of-Square } revisited
Section III	{ Pyramids } & { RINGS }
Section IV	{ Modulo 1103 }
Section V	{ Modulo 3361 }
Section VI	On { FIRON-2/P }
Section VII	The { Chinese Remainder Theorem } revisited
Section VIII	Concluding Remarks
Appendix A	Prime Numbers less than 256
Epliog I	Question on Mersenne Prime
Epliog II	The Fractions Equation

'Square-Of-Square' { Pyramid's } & { RING's } are the { core elements } for building a { Multiplication Table } [ modulo P ] ,
- and for the { prime number } [ 173 = 4 x 43 + 1 ] , we bring-in :
  - the { Characteristic Pyramid } , &
  - the 3 x { RING's OF 14 } .
- and the { multiplicative conjugates pairs } can be readily identified , as shown above .

We find an application of the { multiplicative conjugates } in the { Chinese Remainder Theorem } , which then led us onto :
- Fraction Equations ,
- Vector Mechanics , &
- the { DOT Product } .