An Approach to Counting Odd Numbers

by Frank C. Fung - 1st published in October, 2008.

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Section II - Notations on { Odd-Primes }

Notations on { Odd-Primes } :

• Throughout this paper , { Odd Prime Numbers } shall be listed in an [ ascending order ] sequence , so that :
  • each-and-every { Odd Prime Number } shall be assigned a single-and-unique [ designation ] ,
    • in accordance to its position within the [ ascending order ] sequence ;

    i.e. :

    • [ 3 ] , shall be designated as [ OP-1 ] , being the first { odd-prime } ,
    • [ 5 ] , shall be designated as [ OP-2 ] , being the second { odd-prime } ,
    • [ 7 ] , shall be designated as [ OP-3 ] , being the third { odd-prime } ,
    • and so-on-and-so-forth ;

      ( [ OP ] stands for [ Odd Prime ] . )

    as per this table below :

    Odd Prime Number	Odd-Prime Designation	Comments / Remarks
    3	OP-1	1st Odd Prime Number
    5	OP-2	2nd Odd Prime Number
    7	OP-3	3rd Odd Prime Number
    11	OP-4	4th Odd Prime Number
    13	OP-5	5th Odd Prime Number
    17	OP-6	6th Odd Prime Number
    19	OP-7	7th Odd Prime Number
    23	OP-8	8th Odd Prime Number
    29	OP-9	9th Odd Prime Number
    31	OP-10	10th Odd Prime Number
    and so-on-and-so-forth

• The primary purpose of these [ designations ] is to facilitate our discussions throughout the remainder of this paper .

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go to the next section : Section III - Defining the { Counting Categories }

go to the last section : Section I - Introduction and { a-priori assumptions }

return to the { Counting Odd-Numbers } HomePage

original dated 2008-10-04