base protocol of the hyper

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Base Protocol of The Hyper BASE PROTOCOL OF THE HYPER Grand Abstract: Hyper realism and reality its identical realities will be examined in this work within serial orderability. The reviews will be supported in detail by methodological realities and calculation units. A place with a similar family structure will be given and its metodology. Ferdi Tekin 27.01.2017 1/10 BASE PROTOCOL OF THE HYPER HYPER LIVE HYPER 2

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Base Protocol of The Hyper

BASE PROTOCOLOF THE HYPER

Grand Abstract: Hyper realism and reality its identical realities will be examined inthis work within serial orderability. The reviews will be supported in detail bymethodological realities and calculation units. A place with a similar family structurewill be given and its metodology.

Ferdi Tekin27.01.2017 1/10

BASE PROTOCOL OF THE HYPER

HYPER LIVE HYPER 2

Base Protocol of The Hyper

BASE PROTOCOL OF THE HYPER( Hyper Live <==> Hyper 2 )

Introduction:

The overall objective in general, the integrated realities of the hyper subjectwill be examined in turn. Evaluate its own relative and integrated relativestates.

Hyper Scope:

Hyper Exist

Hyper Not Hyper One Hyper 2

Exist Not Exist Bir (One binded unity)

Volume Not Volume Mir (Central unity)

Energy Not Energy Qir (Cloud unity)

Sense Not Sense Dir (Mono unity)

Light Not Light Lir (Flat unity)

Sound Not Sound Pir (Entagling unity)

Matter Not Matter Fir (Cyclic unity), Rir (Turnable unity)

Condition Not Condition Nir (One single unity of some part)

Move Not Move Vir (One single divisional/movable unity of some part)

Environment Not Environment

Gir (Transform to one or bir shape / old shape unity)

Figure Not Figure Sir (Surface one or birunity)

Ferdi Tekin27.01.2017 2/10

Picture 1: Near period of the hyper 2

Base Protocol of The Hyper

Ferdi Tekin27.01.2017 3/10

Picture 2: High level reflection of the hyper 2

Base Protocol of The Hyper

Linear Exellence:

Circle: : 0

Uncommon Superior: : 1

Line Exellence: : 2

Angular Exellence: : 3

Square Root: : 4

Circle Exellence: : 5

Area Exellence: : 6

Diagonal Exellence: : 7

Orthogonal Exellence: : 8

Exist Superior: : 9

3, 4, 5 Series Superior: : 10

Common Superior: : ~12

Ferdi Tekin27.01.2017 4/10

Base Protocol of The Hyper

Hexagon Area and Number Series:

Hexagon area inside and, angular position of prime and number series. 60degree limited.

Live Scope:1

Live Liv Alive

Law L Alaw

Live Liv Alive

Life Lif Alife

* Lady ? ?

Man ? ?

* Baby ? ?

Like ? Alike (Death)

Love Low Alove

Lone ? Alone

Late Lat Along

Lost Loss Alost

Land Lan Aland

Last ? Alast

1 Live Scope: See: Base Protocol of The Space

Ferdi Tekin27.01.2017 5/10

Picture 3: Hexagon area and number series

Base Protocol of The Hyper

Complimant Compare Matrix:

QuantOrder2

HyperExist

HyperNot

Hyper One Live Liv AliveLinear

Exellence

0 Exist Not Exist Bir (One binded unity)

Law L Alaw Circle

1 Volume Not Volume Mir (Central unity)

Live Liv Alive Uncommon Superior

2 Energy Not Energy Qir (Cloud unity)

Life Lif Alife Line Exellence

3 Sense Not Sense Dir (Mono unity)

* Lady ? ? Angular Exellence

4 Light Not Light Lir (Flat unity) Man ? ? Square Root

5 Sound Not Sound Pir (Entagling unity)

* Baby ? ? Circle Exellence

6 Matter Not Matter Fir (Cyclic unity), Rir (Turnable unity)

Like ? Alike (Death)

Area Exellence

7 Condition Not Condition

Nir (One single unity of some part)

Love Low Alove Diagonal Exellence

8 Move Not Move Vir (One single divisional/movable unity of some part)

Lone ? Alone Orthogonal Exellence

9 Environment Not Environment

Gir (Transformto one or bir shape / old shape unity)

Late Lat Along Exist Superior

10 Figure Not Figure Sir (Surface one or bir unity)

Lost Loss Alost 3, 4, 5 Series Superior

~11 ? ? ? Land Lan Aland Common Superior

~12 ? ? ? Last ? Alast

2 Quant Number: A value that specifies not only the count but also the presence and absence of states. ( See: Base Protocol of The Space )

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Base Protocol of The Hyper

Derivatives and Integrals of [ 4 Pillars Diagonal ], and [ 3, 4, 5, Series Superior ]:

3, 4, 5 series, circle and hexagon transformations, gives the diagonalrealization of derivative and integral. But the unit function of the center of theequation ( x^k * y^l * z^m ) should be added to the base equation. Then seenof this handling draw work by equation look ( Hyper Ability?, Hyper Sense?,Hyper Gauge?, Hyper Dimensions?, Hyper Look?, Hyper Volume?, and etc... ).

Ferdi Tekin27.01.2017 7/10

Picture 5: x^2 + y^2 = r^2 and hexagonal half lenght

Picture 6: Derivative and integral of 4 pillars diagonal

Picture 4: Equations for 3, 4, 5 series and 3, 4, 5 triangle

Base Protocol of The Hyper

Equations for [3,4,5Series ] ,[3, 4,5 Triangle] ,∧[4 Pillars Diagonal ]

32+42

=52

angle(a)+angle(b)=angle(c)−12 . t≤3+4+5≤12 .t

angle(a )+angle (b)+angle (c)=180. period1 .onecircle=360. period

Whennumber (2) , lost real number.[3/ x ]

2+[4 / y ]

2=[5/ z1]

2

[3/ x ]2+[4/ y ]

2=[ z2/5]

2

z 1∧z 2are fix(changed )number for 0∧2.Then equation drawing possible roots dimensions.

x2+ y2

=r 2 canbe drawable∧3, 4,5are now series superiors.

Hexagonal half lenght for 5.th ,6.th ,1. st∧2.nd ,3.rd ,4.th equations :5.th fifthline (divide /back ) ; y2

2=(16.25 . x2

) /(x2 . z 2−9 .25)

6.th sixth line (back /divide) ; x22=(9.25 . y2

)/( y2 . z2−16 .25)

1.st first line (stay) ; z12=(25 . x2. y2

)/(9. y2+16.x2

)

2.nd second line∓; y12=(16. x2 . z2

) /(25 . x2−9 . z2

)

3.rd third line±; x12=(9 . z2. y2

)/(25 . y2−16 .25. x2

)

4.th fourth line ( front ) ; z22=(9. 25. y

2+16 .25 . x

2)/ (x

2. y

2)

Hexagonal cube derivative :? . r3=volume of cube

(d /dr )(r3)=3r2

=unreal area of cube(d /dr )(3r 2

)=6 . r=lenght of hexagon(d /dr )(6 . r )=6 .1=1 .hexagon

4 Pillars diagonal , derivatives∧integrals :r 4

/4=infinite 4 pillars(d /dr )(r 4

/4)=r3=infinite volume of cube

(d /dr )(r3)=3r2

=infinite unreal areaof cube(d /dr )(3r 2

)=6. r=infinite lenght of hexagon(d /dr )(6 . r)=6 .1= finite 1 .hexagon

6 . z+c1=infinite7th pillar

6 . z+c1−5

/120−c2−4

/24+c3−3

/6−c4−2

/2+c5−1

−c6= finite 1.70 real hexagon plate.New formof estimated dimensional plane∧its pillars shown.

90 '∧90 ' plane equations for superior functions :( xk . y l . zm

)+(z12)

2=(x2

2)

2+( y 2

2)

2

(z12)

2 .c=(x22)

2 . a+( y22)

2.b

(z12)

2.c=(x2

2)

2.a+( y 2

2)

2.b

[a :−8,+8, stay(−3)] , [b :−8,+8, stay (−5)] ,[c :−16,+16, stay(−12)] ,[ z :−32,+32, stay (14)][k :−3,+3] ,[ l :−3,+3] ,[m :−3,+3] ,[z :−32,+32, stay (14)]

Ferdi Tekin27.01.2017 8/10

Base Protocol of The Hyper

Grand Conculution:

Number 2 when lost real number, no other number reality exist. And [ Hyper2]3 like number [ 2 ], when storial looking.

Prime Behaviours:Number: back/divide, 2/stay/cross, left/+/-, right/-/+, front/crossDeath: go live, death, go for, go left, go rightLive: rise up, stay, rise down, raise left, raise rightWalk: go back, stay, left, right, frontColor: dark, white, transulent, red, green, blue, yellowSign: b, x, o | e, m, aBreath: open, stay, compress, breathe, take a breath, give a breathHexagon: divide/back, back/divide, stay, +/-, -/+, frontTalk: divide/back, stay, up/+/-, */middle, down/-/+, front

INF Story Bind:Begin / End ( Live, Liv, Alive ) End / Begin( Story^4 ) – ( ( 4^Story ) / 4 ) ) = [ Non-Story ] [ 2 ]

INF Other Story Bind:End / Begin ( NLive, ELiv, Elive) Begin / End( Other Story^4 ) - ( ( 4^Story Other ) / 4 ) ) = [ 2 ] [ Partial ]

3 Hyper Ability?, Hyper Sense?, Hyper Gauge?, Hyper Dimensions?, Hyper Area?, Hyper Look?, Hyper View?, Hyper Volume?, Hyper Circle?, Hyper Sign?, Hyper Angular?, Hyper Square?, Hyper Series?, etc... topics and details are not included in this article.

Ferdi Tekin27.01.2017 9/10

Picture 7: Estimated measurable infinity

Base Protocol of The Hyper

References:

---------------------------------------------------------------------------------------------------------------1. Base Protocol of The Space ( The registration number IEE/1379 , 24.01.2012. )---------------------------------------------------------------------------------------------------------------

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