"NEYƎИ"
What is this word NEYƎИ?
NEYƎИ (Pronounced - nine, 9, nian.)
In a remarkable deviation from conventional lexicography, we encounter the enigmatic term NEYƎИ (phonetically articulated as "nine," numerically represented as 9, or occasionally vocalized as "nian"). This designation, an ambigram—possessing the extraordinary property of self-mirroring—stands as a novel linguistic construct or, as emerging evidence suggests, a vestige of archaic nomenclature. The term NEYƎИ has surfaced within scholarly discourse to catalyze a profound exploration into the conceptual essence of the numeral 9.
Preliminary investigations into this ancient lexeme have unearthed peculiar mathematical progressions and geometrically distinctive configurations, each intricately tied to unique numerical properties. These findings, which we present herein, represent merely the nascent stage of revelations stemming from the esoteric wisdom encoded within this curious ambigram, NEYƎИ. Thus, with great anticipation, we invite you to delve into the unfolding insights derived from this singular phenomenon...
NEYƎИ (Pronounced - nine, 9, nian.)
In a remarkable deviation from conventional lexicography, we encounter the enigmatic term NEYƎИ (phonetically articulated as "nine," numerically represented as 9, or occasionally vocalized as "nian"). This designation, an ambigram—possessing the extraordinary property of self-mirroring—stands as a novel linguistic construct or, as emerging evidence suggests, a vestige of archaic nomenclature. The term NEYƎИ has surfaced within scholarly discourse to catalyze a profound exploration into the conceptual essence of the numeral 9.
Preliminary investigations into this ancient lexeme have unearthed peculiar mathematical progressions and geometrically distinctive configurations, each intricately tied to unique numerical properties. These findings, which we present herein, represent merely the nascent stage of revelations stemming from the esoteric wisdom encoded within this curious ambigram, NEYƎИ. Thus, with great anticipation, we invite you to delve into the unfolding insights derived from this singular phenomenon...
Our Realm of Decipherment
Through the lens of fundamental mathematics, we unveil a cosmos that communicates with us via numerical patterns, with the number NEYƎИ serving as a particularly resonant conduit of this universal dialogue.
Through the lens of fundamental mathematics, we unveil a cosmos that communicates with us via numerical patterns, with the number NEYƎИ serving as a particularly resonant conduit of this universal dialogue.
UNIVERSAL DECODING
“In creating elementary mathematics the Greeks for the first time wrought a system of thought
whose conclusions no one could escape.”
Albert Einstein page #137; "Out Of My Latter Years"
whose conclusions no one could escape.”
Albert Einstein page #137; "Out Of My Latter Years"
THE NEYƎИ SEQUENCE
The NEYƎИ Sequence is a series of numbers: 1, 2, 4, 8, 7, 5 that you will come to see has profound implications to reveal how the All is creating All.
The NEYƎИ Sequence is a series of numbers (neyɘn series) 1, 2, 4, 8, 7, 5 nesting under a series of numbers (alpha series) 1, 3, 7, 6, 4, 9. By definition, the first two numbers in the alpha and neyɘn series are nothing and 1.
The next number is found in the alpha series by doubling the neyɘn series numbers and adding the sum to the previous alpha series number then reducing numbers to single digit root sums.
alpha series;.............0, 1...3....7...15....31...63....127...255.....511.....1023......2047.....4095...
single digit sums;.....0, 1...3....7....6......4.....9........1.......3..........7...........6............4............9...
neyɘn series...........0, 1..,2..,4...,8..,16....32.....64.....128....256.....512......1024......2048....
single digit sums;....0, 1...2...4....8....7......5.......1........2........4.........8............7...........5......
alpha and neyɘn series; 0+1=1+2=3+4=7+8=15+16=31+32=63+64=127+128=255+256=511+512=1023+1024=2047+2048=4095...
Reduced to single digit root sums.
alpha and neyɘn series;
0+1=1+2=3+4=7+8=6+7=4+5=9+1=1+2=3+4=7+8=6+7=4+5=9...
alpha series = 1, 3, 7, 6, 4, 9.
neyɘn series = 1, 2, 4, 8, 7, 5.
The NEYƎИ Sequence is a series of numbers (neyɘn series) 1, 2, 4, 8, 7, 5 nesting under a series of numbers (alpha series) 1, 3, 7, 6, 4, 9. By definition, the first two numbers in the alpha and neyɘn series are nothing and 1.
The next number is found in the alpha series by doubling the neyɘn series numbers and adding the sum to the previous alpha series number then reducing numbers to single digit root sums.
alpha series;.............0, 1...3....7...15....31...63....127...255.....511.....1023......2047.....4095...
single digit sums;.....0, 1...3....7....6......4.....9........1.......3..........7...........6............4............9...
neyɘn series...........0, 1..,2..,4...,8..,16....32.....64.....128....256.....512......1024......2048....
single digit sums;....0, 1...2...4....8....7......5.......1........2........4.........8............7...........5......
alpha and neyɘn series; 0+1=1+2=3+4=7+8=15+16=31+32=63+64=127+128=255+256=511+512=1023+1024=2047+2048=4095...
Reduced to single digit root sums.
alpha and neyɘn series;
0+1=1+2=3+4=7+8=6+7=4+5=9+1=1+2=3+4=7+8=6+7=4+5=9...
alpha series = 1, 3, 7, 6, 4, 9.
neyɘn series = 1, 2, 4, 8, 7, 5.
Doubling
|
0 doubled is 0 + 1 = 1
1 doubled is 2 + 1 = 3 2 doubled is 4 + 3 = 7 4 doubled is 8 + 7 = 15 8 doubled is 16 + 15 = 31 16 doubled is 32 + 31 = 63 32 doubled is 64 + 63 = 127... |
0 doubled is 0 + 1 = 1
1 doubled is 2 + 1 = 3 2 doubled is 4 + 3 = 7 4 doubled is 8 + 7 = 6 8 doubled is 7 + 6 = 4 7 doubled is 5 + 4 = 9 5 doubled is 1 + 9 = 1… |
We have calculated the alpha series; 1, 3, 7, 6, 4, 9 and the neyɘn series; 1, 2, 4, 8, 7, 5 for you and far be it for us to leave out the finale;
The omega series. 8, 6, 2, 3, 5, 0.
We find the (omega series) 8, 6, 2, 3, 5, 0 nesting under the (neyɘn series) 1, 2, 4, 8, 7, 5 and we will offer the following proposition in the most undisciplined, irreverent and original manner possible which in turn will lead to our Theorem.
neyɘn series...........0, 1..,2..,4...,8....7....5....
omega series ….….9..8…6..2…3….5….0…
The omega series is not as obvious in its interaction with the neyɘn series as is the alpha series. The omega series interacts with the neyɘn series from a negative ( - ) start as is necessary because the alpha series is interacting with the neyɘn series from a positive start. Also we see the alpha series begins with 0 and ends in 9 where as the exact opposite is found with the omega series beginning with 9 and ending in 0. The omega series also cleverly disguises itself by using root sums and expanded sums in it's sequence, example; 2=(11) 1+1=2 and (3=12) 1+2=3.
neyɘn series.....0....1......................2.................4...,........................8.............................7.................5.............
. (9 - 1) =8.…….(8 - 2) = 6…(6 - 4) = 2,(11)…..(11 - 8) = 3,(12)….(12 - 7) = 5. (5 - 5)= 0
omega series….9…..…8………………..6………..….2…….………...........3.............................5...............0.......
omega and neyɘn series;
9-1=8-2=6-4=11-8=12-7=5-5=0….
9-1=8-2=6-4=2-8=3-7=5-5=0……
alpha, and neyɘn series; & omega and neyɘn series;
0+1=1+2=3+4=7+8=6+7=4+5=9 9-1=8-2=6-4=2-8=3-7=5-5=0
All leading to our Theorem; alpha series + neyɘn series + omega series = the NEYƎИ Sequence, 1, 2, 4, 8, 7, 5
alpha series 1, 3, 7, 6, 4, 9 = 3
+ omega series 8, 6, 2, 3, 5, 0 = 6
+ neyɘn series 1, 2, 4, 8, 7, 5 = 9
______________________________
= THE NEYƎИ SEQUENCE;
……………………1, 2, 4, 8, 7, 5 = 9
We too will point out the obvious;
alpha series 1 3 7 6 4 9 = 3
+ omega series 8 6 2 3 5 0 = 6
___________________________
= NEYƎИ 9 9 9 9 9 9 = 9
The omega series. 8, 6, 2, 3, 5, 0.
We find the (omega series) 8, 6, 2, 3, 5, 0 nesting under the (neyɘn series) 1, 2, 4, 8, 7, 5 and we will offer the following proposition in the most undisciplined, irreverent and original manner possible which in turn will lead to our Theorem.
neyɘn series...........0, 1..,2..,4...,8....7....5....
omega series ….….9..8…6..2…3….5….0…
The omega series is not as obvious in its interaction with the neyɘn series as is the alpha series. The omega series interacts with the neyɘn series from a negative ( - ) start as is necessary because the alpha series is interacting with the neyɘn series from a positive start. Also we see the alpha series begins with 0 and ends in 9 where as the exact opposite is found with the omega series beginning with 9 and ending in 0. The omega series also cleverly disguises itself by using root sums and expanded sums in it's sequence, example; 2=(11) 1+1=2 and (3=12) 1+2=3.
neyɘn series.....0....1......................2.................4...,........................8.............................7.................5.............
. (9 - 1) =8.…….(8 - 2) = 6…(6 - 4) = 2,(11)…..(11 - 8) = 3,(12)….(12 - 7) = 5. (5 - 5)= 0
omega series….9…..…8………………..6………..….2…….………...........3.............................5...............0.......
omega and neyɘn series;
9-1=8-2=6-4=11-8=12-7=5-5=0….
9-1=8-2=6-4=2-8=3-7=5-5=0……
alpha, and neyɘn series; & omega and neyɘn series;
0+1=1+2=3+4=7+8=6+7=4+5=9 9-1=8-2=6-4=2-8=3-7=5-5=0
All leading to our Theorem; alpha series + neyɘn series + omega series = the NEYƎИ Sequence, 1, 2, 4, 8, 7, 5
alpha series 1, 3, 7, 6, 4, 9 = 3
+ omega series 8, 6, 2, 3, 5, 0 = 6
+ neyɘn series 1, 2, 4, 8, 7, 5 = 9
______________________________
= THE NEYƎИ SEQUENCE;
……………………1, 2, 4, 8, 7, 5 = 9
We too will point out the obvious;
alpha series 1 3 7 6 4 9 = 3
+ omega series 8 6 2 3 5 0 = 6
___________________________
= NEYƎИ 9 9 9 9 9 9 = 9
What implications arise from this exploration? Initially, we observe the alpha sequence of numbers—1, 3, 7, 6, 4, 9—which delineates a cycle where universal processes commence at 1 and recur beyond 9. Of particular note are the first three digits, 1, 3, and 7, which merit the attention of any inquisitive physicist. The reason lies in their confluence within the realm of physics as the number 137, recognized as the fine-structure constant, denoted α or approximately 1/137. This dimensionless constant governs the strength of electromagnetic interactions and stands as a cornerstone of quantum electrodynamics.
To underscore its significance, we turn to the words of Richard Feynman, the eminent American theoretical physicist, who remarked on 137: “It has remained an enigma since its discovery over five decades ago, a figure so perplexing that every reputable theoretical physicist pins it to their wall and ponders its meaning. It ranks among the most profound mysteries of physics—a seemingly magical number bestowed upon us without human comprehension. One might speculate it was inscribed by the ‘hand of God,’ and we remain ignorant of the mechanics behind His stroke.”
The number 137 emerges as a paramount conundrum, a puzzle so compelling that Wolfgang Pauli, the distinguished Austrian theoretical physicist, once declared that, given the chance to query the divine, his foremost question would be, “Why 1/137?” Intriguingly, Pauli’s life concluded in a hospital room numbered 137—a striking synchronicity that suggests he may have glimpsed an answer. We propose that this revelation might now be transmitted to us through the alpha, NEYƎИ, and omega sequences, culminating in the master NEYƎИ progression, offering a cryptic bridge between cosmic order and human inquiry.
The omega sequence (8, 6, 2, 3, 5, 0) exists in a dynamic counterpoint to the alpha sequence, distinguished by its operation under a negative (-) polarity to derive its form. Furthermore, while the alpha sequence initiates at 0 and culminates at 9, the omega sequence commences at 9 and resolves at 0. This inversion establishes the two as polar opposites, a relationship that becomes particularly significant when they interface with the NEYƎИ series. We also note, albeit briefly, that 9 and 0 possess an equivalent magnitude in this context—a property we assert with confidence, though its full exposition will be deferred for now.
Turning to the NEYƎИ series (1, 2, 4, 8, 7, 5), we first observe its summation: 1 + 2 + 4 + 8 + 7 + 5 = 27, and subsequently 2 + 7 = 9. At first glance, this reduction to 9 might appear trivial, yet its deeper import emerges as we proceed. The number 9 exhibits a remarkable omnipresence, not as an overt singleton but as a pervasive undercurrent within synchronized geometric and energetic frameworks. It rarely manifests in isolation until reductive processes unveil its ubiquity. This singular characteristic—unique among digits—is exemplified in the sequence 1 + 2 + 3 + 4 + 5 + 6 + 7 + 8 = 36, where 3 + 6 = 9. Here, 9 is absent from both the initial terms and the intermediate sum, only revealing itself at the root digit level. This leads to an inescapable axiom: The entirety encapsulates all components, and all components collectively constitute the entirety.
This principle guides us to the triad of sequences—alpha, NEYƎИ, and omega—converging into the master NEYƎИ Sequence. Spanning the domains of the above, the between, and the outermost, the NEYƎИ Sequence (1, 2, 4, 8, 7, 5) embodies a profound declaration:
To underscore its significance, we turn to the words of Richard Feynman, the eminent American theoretical physicist, who remarked on 137: “It has remained an enigma since its discovery over five decades ago, a figure so perplexing that every reputable theoretical physicist pins it to their wall and ponders its meaning. It ranks among the most profound mysteries of physics—a seemingly magical number bestowed upon us without human comprehension. One might speculate it was inscribed by the ‘hand of God,’ and we remain ignorant of the mechanics behind His stroke.”
The number 137 emerges as a paramount conundrum, a puzzle so compelling that Wolfgang Pauli, the distinguished Austrian theoretical physicist, once declared that, given the chance to query the divine, his foremost question would be, “Why 1/137?” Intriguingly, Pauli’s life concluded in a hospital room numbered 137—a striking synchronicity that suggests he may have glimpsed an answer. We propose that this revelation might now be transmitted to us through the alpha, NEYƎИ, and omega sequences, culminating in the master NEYƎИ progression, offering a cryptic bridge between cosmic order and human inquiry.
The omega sequence (8, 6, 2, 3, 5, 0) exists in a dynamic counterpoint to the alpha sequence, distinguished by its operation under a negative (-) polarity to derive its form. Furthermore, while the alpha sequence initiates at 0 and culminates at 9, the omega sequence commences at 9 and resolves at 0. This inversion establishes the two as polar opposites, a relationship that becomes particularly significant when they interface with the NEYƎИ series. We also note, albeit briefly, that 9 and 0 possess an equivalent magnitude in this context—a property we assert with confidence, though its full exposition will be deferred for now.
Turning to the NEYƎИ series (1, 2, 4, 8, 7, 5), we first observe its summation: 1 + 2 + 4 + 8 + 7 + 5 = 27, and subsequently 2 + 7 = 9. At first glance, this reduction to 9 might appear trivial, yet its deeper import emerges as we proceed. The number 9 exhibits a remarkable omnipresence, not as an overt singleton but as a pervasive undercurrent within synchronized geometric and energetic frameworks. It rarely manifests in isolation until reductive processes unveil its ubiquity. This singular characteristic—unique among digits—is exemplified in the sequence 1 + 2 + 3 + 4 + 5 + 6 + 7 + 8 = 36, where 3 + 6 = 9. Here, 9 is absent from both the initial terms and the intermediate sum, only revealing itself at the root digit level. This leads to an inescapable axiom: The entirety encapsulates all components, and all components collectively constitute the entirety.
This principle guides us to the triad of sequences—alpha, NEYƎИ, and omega—converging into the master NEYƎИ Sequence. Spanning the domains of the above, the between, and the outermost, the NEYƎИ Sequence (1, 2, 4, 8, 7, 5) embodies a profound declaration:
"I AM" the First and the Last, and the Outward and the Inward; "I AM" the Knower of ALL things…. NEYƎИ
The conclusions delineated herein emerged through an ardent embrace of mystery, uniqueness, and veracity, with numbers—incapable of deception—serving as our primary instruments of exploration, guiding us toward the broader truths unveiled in this discourse. Captivated by the enigmatic allure of the number 137 and the singular properties of the number 9, we united these two entities and embarked on an investigative endeavor. When we describe this process as "play," we do so with earnest intent: every insight disclosed here sprang from a childlike curiosity, wielded in tandem with a singular tool—our imagination—known to yield revelations hitherto unseen. It is with delight that we now present the outcomes of this playful synthesis, exploring the interplay of 137 and 9 across letters and words, numbers and sums, and shapes and patterns.
© NEYƎИ SEQUENCE and NEYƎИ SQUARE 2025
All Rights Reserved
No part of this website or any of its contents may be reproduced, copied, modified or adapted, without the prior written consent of the author.
