>>>>====****××××^^^^^++++Updated
Operator Emergence by Degree of Negative Contextual Variables
“( )” context of context
“->” transition
“x” context/variable
“-x” inverse context
A
AA
(AA)B, (AA)-A
BB, -A-A
(BB)C, (BB)-B
(-A-A)-B, (-A-A)A
((-A-A)<->(BB))-B
(-B)-A, (-B)B
-B → (-A → B → -A → B…)
A → (-A → B → -A → B…)
(-A → B → -A → B…) → (A → -B → A → -B…)
(-A → B → -A → B…)e1.1
(A → -B → A → -B…)e1.2
(e1.1 → e1.2 → e1.1 → e1.2…)f1
f1
f1f1
(f1f1)g, (f1f1)-f1
****-f1
(-e1.1 → -e1.2 → -e1.1 → -e1.2…)-f1
(-e1.1 = e1.2), (-e1.2 = e1.1)
-f1 → ((-A → A → -A…), (-B → B → -B…))
** -f1 → (- → – → -…)
* (- → – → - ->…) = ((->)->(->)->(->)…)
-f1 → ((-A → -B → -A…), (A → B → A…))
** -f1 ( - → - → -…), (-- → – → --…)
* (( - → - → -…), (-- → – → --…)) =
((->)(->)(->)…), (->->->…))
(->),->
( )
( )( )
(( )( ))-( ), (( )( ))(( ))
…
A = ( )
…
gg, -f1-f1
…
Negation(subtraction): -
Negation(S) of Negation(S): – ÷
*** The recursion of subtraction is division
Division of Division: ÷÷ (roots)
*** The recursion of division is roots
Roots of Roots: (roots)(roots) (x roots)
Negation(S) of Negation(S): – +
***The subtraction of subtraction is addition
Addition of Addition: ++ ×
***The recursion of addition is multiplication
Addition of Negation(S): +(-)
***The addition of a negation(S) is subtraction
Multiplication of multiplication: xx ^
***The multiplication of multiplication is exponents
Multiplication of Negation(S): ×(-) (-,÷, roots, x roots)
***multiplication of a negation(S) is subtraction
***multiplication of negation(S) is division
***multiplication of division is roots, x roots
Exponents of Exponents: ^^ (hyper-sequences)
***the exponent of an exponent is hyper sequence.
- → (-,∩,∨)
-- → (-,÷,∩,∨)
- - → (+,∪,∧)
***The space between results in the inverse state, this is akin to the inverse state between points being a line segment and the inverse states between line segments is a point.
-— → (roots)
------ → (x roots)
-- – → (×)
-- – – – → (^)
-- – – – – – – – → (hyper sequences)
- → (-,+,÷,×, roots, x roots, exponents, hyper sequences, ∧,∨,∩,∪)
Inversely the nature of recursive contextual presences, positive by degree of addition, results in an inverse recursive emergence:
+ → (+,∪,∧)
++ → (+,×,∪,∧)
+ + → (-,∩,∨)
***The space between results in the inverse state, this is akin to the inverse state between points being a line segment and the inverse states between line segments is a point.
++++ → ^
++++++++ → ^^
++ ++ → ÷
**** The number of additions, presences, within a numerical sequence as division.
++ ++ ++ → (root)
**** The number of divisions within a numerical sequence as roots.
++ ++ ++ ++ → (x roots)
+ → (-,+,÷,×, roots, x roots, exponents, hyper sequences, ∧, ∨, ∩, ∪ )
_______
∪ → (+,∪,∧)
∪∪ → (+,×,∪,∧)
∪ ∪ → (-,∩,∨)
***The space between results in the inverse state, this is akin to the inverse state between points being a line segment and the inverse states between line segments is a point.
∪∪∪∪ → ^
∪∪∪∪∪∪∪∪ → ^^
∪∪ ∪∪ → ÷
**** The number of additions, presences, within a numerical sequence as division.
∪∪ ∪∪ ∪∪ → (root)
**** The number of divisions within a numerical sequence as roots.
∪∪ ∪∪ ∪∪ ∪∪ → (x roots)
∪ → (-,+,÷,×, roots, x roots, exponents, hyper sequences, ∧, ∨, ∩, ∪ )
________
∧ → (+,∪,∧)
∧∧ → (+,×,∪,∧)
∧ ∧ → (-,∩,∨)
***The space between results in the inverse state, this is akin to the inverse state between points being a line segment and the inverse states between line segments is a point.
∧∧∧∧ → ^
∧∧∧∧∧∧∧∧ → ^^
∧∧ ∧∧ → ÷
**** The number of additions, presences, within a numerical sequence as division.
∧∧ ∧∧ ∧∧ → (root)
**** The number of divisions within a numerical sequence as roots.
∧∧ ∧∧ ∧∧ ∧∧ → (x roots)
∧ → (-,+,÷,×, roots, x roots, exponents, hyper sequences, ∧, ∨, ∩, ∪ )
__________
∩ → (-,∩,∨)
∩∩ → (-,÷,∩,∨)
∩ ∩ → (+,∪,∧)
***The space between results in the inverse state, this is akin to the inverse state between points being a line segment and the inverse states between line segments is a point.
∩∩∩∩ → (roots)
∩∩∩∩∩∩ → (x roots)
∩∩ ∩∩ → (×)
∩∩ ∩∩ ∩∩ ∩∩ → (^)
∩∩ ∩∩ ∩∩ ∩∩ ∩∩ ∩∩ ∩∩ ∩∩ → (hyper sequences)
∩-> (-,+,÷,×, roots, x roots, exponents, hyper sequences, ∧,∨,∩,∪)
___________
∨-> (-,∩,∨)
∨∨-> (-,÷,∩,∨)
∨ ∨ → (+,∪,∧)
***The space between results in the inverse state, this is akin to the inverse state between points being a line segment and the inverse states between line segments is a point.
∨∨∨∨ → (roots)
∨∨∨∨∨∨ → (x roots)
∨∨ ∨∨ → (×)
∨∨ ∨∨ ∨∨ ∨∨ → (^)
∨∨ ∨∨ ∨∨ ∨∨ ∨∨ ∨∨ ∨∨ ∨∨ → (hyper sequences)
∨ → (-,+,÷,×, roots, x roots, exponents, hyper sequences, ∧,∨,∩,∪)