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📼ᝰ๋࣭𝜗᭡ matrix theory

the matrix theory is the idea that we live in a simulation and the real world is not actually “real”. if you’ve ever seen the matrix movies it will likely make more sense. there’s a lot to this theory, but i’ll explain some of the basics:

• the idea is the world is like a computer program and we are avatars in it who have a set of rules to abide by. those who go against these rules will be punished by the matrix and those who abide will have it easier. it’s unknown who runs it. some believe it’s a higher power, and others believe it’s run by something too complicated for our brains to understand

• just like in the movie this theory implies that we’re only able to view the mainstream world until we awaken and then we’re able to see a “hidden world” that most people are too asleep to see

• most people are programmed by the matrix to NOT believe in it. that’s what the entire theory is about. few are real souls. most are npc’s (non player characters) that will never understand this world and its complexities

• some spiritualists believe that astrology and numerology are the cheat codes to this matrix and can be used as hacks to advance further in many different ways. there are also other kinds of hacks you can use but these are the main cheat codes

• this is actually a theory that’s been around for a very long time and one the aztecs believed but not in the same way people do now. they believed we were in a book

• this theory implies that there is no “coincidences” and that every move we make ends up occurring for a specific reason. however, when it comes to the actions of others hurting us without any reason that is not something we can control and the matrix will strike back at them for not abiding by the rules and send them karma

• to believe in the matrix doesn’t have to mean you don’t believe in God. some believe God runs the matrix

• certain people have it easier or harder in the matrix than others. astrology and numerology can show this. example: if you’re a 33 life path life is going to be hard for you because that’s the last reincarnation you have to go through making it like the “boss” level of the matrix

• the biggest proof of us living in a matrix is all the technological advancements in our world. if we already have vr and realistic simulations made then eventually one day we should be able to make hyper realistic ones which implies there’s a 50-50 chance we ourselves live in one that’s similar if it’s possible it can be made in our reality

• to understand our world and to free your mind you need to go outside of the matrix which is defined as the spiritual realm. the matrix will keep your mind imprisoned. most people do not understand that we are living in a world of illusion. albert einstein even believed this according to his famous quotes: “reality is merely an illusion, albeit a very persistent one.”, “the distinction between past, present and future is only a stubbornly persistent illusion”, “time is basically an illusion created by the mind to aid in our sense of temporal presence in the vast ocean of space”, etc

#matrix theory #matrix #the matrix #spirituality blog #spirituality #numerology blog #astrology blog #numerology #astrology #simulation

Could we be living in a Matrix computer program? Simulation Theory, backed by thinkers like Nick Bostrom and Elon Musk, says it’s likely. Quantum physics, coded patterns in nature, and glitches like déjà vu hint at a simulated reality. Are we just data—or the creators? Watch our video on YT to explore this reality-shaking idea!

#Simulation Theory #Matrix #Matrix Theory #Simulation Hypothesis #Quantum Glitches

We know Niobe was the one who freed Bugs, but...

What if Ghost was the one who freed Lexy?

What if Lexy was a rebellious teenager who desired freedom above all else and who reminded Ghost so very much of his beloved best friend/twin sister/unrequited crush Trinity who'd been gone for so long?

What if Ghost told Lexy endless stories about Trinity - not only telling her about how beautiful, kind, selfless, and generous she was, but also recounting Trinity's fearlessness, bravery, nerve and unmatched skills?

What if Ghost told Lexy how Trinity saved their world, sacrificing her own life, and making everything they now have possible?

What if that's why Lexy worships Trinity so much?😭

By the way, if Ghost was a father figure to Lexy... does that mean Trin is her auntie?? 🥲

#the matrix series #the matrix resurrections #headcanon #matrix theory #trinity #ghost #lexy #shut up jo #it's making-myself-cry-hours I see... *sobs*#BIG what if... but a girl can dream

Understanding Rotation and Reflection transformations in Real, 3 dimensional space

R^3(R) denotes the vector space of all real 3- tuples, over the field of real numbers:

R^3(R) = { (x, y, z) (3 by 1) | x, y, z are real numbers}

u. v denotes the scalar product between vectors u and v belonging to R^3(R)

g*h denotes scalar multiplication between scalars g and h

u = (u1, u2, u3), v = (v1, v2, v3) , then u. v = u1*v1 + u2*v2 + u3*v3

d(i, j) denotes the kronecker delta function of the input indices 'i' and 'j'

GT denotes the transpose of the matrix G

inv(G) denotes the inverse of the matrix G

A×B denotes the matrix product between matrices A and B

n = ( n1, n2, n3) , v = ( v1, v2, v3) , w=( w1, w2, w3) , where n, v, w belong to R^3(R)

such that n. n = v. v = w. w = 1

n. v = n. w = v. w = 0 and we know scalar product is commutative

{n, v, w} is therefore, an Orthonormal basis for R^3(R)

span (n) = { x ( 3 by 1) | x = c*n, c is real}

dimension of span(n) = 1

H(n) = { z( 3 by 1) | z = a*v + b*w, where a, b are real}

dimension of H(n) = 2, both span(n) and H(n) are subspaces of R^3(R)

span (n, v, w) = R^3(R)

We define the matrix Q( 3 by 3) = [ n v w ]

Q = [ n1 v1 w1 ; n2 v2 w2 ; n3 v3 w3 ] , the blocks seperated by ' ; ' denote the respective rows, the first row correspond to the block on the leftmost end, and so on.

clearly, Q is an Orthogonal matrix : QT = inv(Q)

Rotation transformation:

R( n, p) denotes the Rotation transformation ( a linear transformation) , corresponding to rotation by angle 'p', anticlockwise, about the rotation axis denoted by vector n( 3 by 1) belonging to R^3(R)

We have:

R(n, p) {n} = n, that is, the Rotation R(n, p) leaves vector 'n' invariant.

R(n, p) {v} = (cos p) *v + (sin p) *w

R(n, p) {w} = (- sin p) * v + (cos p) *w

Therefore,

R(n, p) {Q( 3 by 3) } = Q(3 by 3) × D(3 by 3)

Where D ( 3 by 3) = [ 1 0 0 ; 0 (cos p) (-sin p) ; 0 (sin p) (cos p) ]

The matrix D is the Matrix representation of the linear transformation R(n, p) with respect to the Orthonormal basis { n, v, w} of R^3(R)

The standard basis of R^3(R) : { e1, e2, e3 }, where e1 (3 by 1) = ( 1 0 0 )

e2 ( 3 by 1) = ( 0 1 0 )

e3( 3 by 1) = ( 0 0 1 )

The Matrix Representation of R(n, p) with respect to the standard basis in R^3(R) is denotes by [R(n, p) ] (3 by 3) = Q(3 by 3) × D( 3 by 3) × QT( 3 by 3) ... (eqn. 1)

we can observe that:

Trace([R(n, p)]) = 1 + (2*(cos p))

Determinant of [R(n, p)] = 1

Reflection transformation:

S(n) denotes the reflection transformation ( a linear transformation) corresponding to reflection in the plane perpendicular to the vector 'n' belonging to R^3(R) , which is the subspace H(n) of R^3(R)

We have:

S(n) {n} = (-1) *n

S(n) {z} = z, for all vector 'z' belonging to the subspace H(n)

Therefore,

S(n) {Q(3 by 3) } = Q( 3 by 3) × F(3 by 3)

where F ( 3 by 3) = [ -1 0 0 ; 0 1 0 ; 0 0 1 ]

The matrix 'F' denotes the Matrix representation of the Reflection operation S(n) with respect to the basis {n, v, w} of R^3(R)

The Matrix representation of the transformation S(n) with respect to the standard basis of R^3(R) , be denoted as [S(n) ]

[S(n) ] ( 3 by 3) = Q( 3 by 3) × F( 3 by 3) × QT( 3 by 3) .... (eqn.2)

We can observe that:

Trace([S(n) ]) = 1

Determinant of [S(n) ] = -1

Moral of the story

Orthogonal matrices defined on R^3(R) induce transformations that preserves the Euclidean norm ( vector 2-norm) of the vectors. They interrelate Orthonormal bases in R^3(R).

( Debopam Ghosh)

#education #linear algebra #matrix theory #science #writing #Rotation and Reflection in three dimension

Melanie: Did you ever wonder if all of this is just a dream? Kerry: What? Melanie: Life. The world. I mean, how do I know that you’re even real? How do you? Kerry: I’m real. Melanie: How do you know? Kerry: ‘Cause when I hit people they fall down! Melanie: hmm, cause and effect. Except that maybe they’re not real either! Maybe all of this is just, a fantasy in his head! Kerry: who’s head? Melanie: Cary! Cary, your other half! Think about it. You might not even be here right now, you’re just his fantasy. You know as if, you know, deep down he is yearning to be a strong, sensual young woman. And I am saying, that you’re his delusion! Kerry: 'Kay, I’m going to go. You’re clearly having a senior moment. Melanie: No, no, Wait! Or, maybe he’s you’re fantasy! You’re fantasy, you’re desire for authority and the Cary you think you know doesn’t exist. Maybe, he’s you’re delusion. Kerry: Get real! Melanie: Get real. You know reality is a choice? Who said that? Someone. There is no world to save. It’s all in my head…

Legion (2018), Chapter 17, Season 2 Episode 9

#legion #coma life #the coma life #coma #delusion #madness #matrix #matrix theory #glitch in the matrix #surviving the matrix #they know #conspiracy #dream

it’s actually so sad that i can’t mention the matrix without someone saying “omg r u an andrew tate stan??” like hell no.. he did not create the term “matrix”. that term has been around for so long. even before the movie the matrix came out. he doesn’t even refer to it in the right way and makes it seem like the matrix is the government when it’s way bigger than that. it’s the simulation and the energies that rule it. it’s likely something we will never even fully comprehend as humans

#spirituality blog #simulation theory #matrix theory #matrix #spiritual realm #spirituality

#the coma life #coma #community #conspiracy #matrix theory #glitch in the matrix #surviving the matrix #imagine dragons #music

What if “reality” is just a chosen interface? A simulation, yes then whose rules are you living by? Descartes would recognize the feeling of being fooled. And Plato? He’d want to know what’s real behind the veil. Free will starts to look more negotiable than you thought. When machines can author a world, what happens to you in it? Peek at the ideas shaping the theory simulation included.

#matrix theory #intriguing concept #seo strategy #concept raises #theory posits #theory gained #theory distinguishes #theory suggests #theory point #energy sources #theory argue #theory continues

Understanding Rotation and Reflection transformations in Real, 3 dimensional space

R^3(R) denotes the vector space of all real 3- tuples, over the field of real numbers:

R^3(R) = { (x, y, z) (3 by 1) | x, y, z are real numbers}

u. v denotes the scalar product between vectors u and v belonging to R^3(R)

g*h denotes scalar multiplication between scalars g and h

u = (u1, u2, u3), v = (v1, v2, v3) , then u. v = u1*v1 + u2*v2 + u3*v3

d(i, j) denotes the kronecker delta function of the input indices 'i' and 'j'

GT denotes the transpose of the matrix G

inv(G) denotes the inverse of the matrix G

A×B denotes the matrix product between matrices A and B

n = ( n1, n2, n3) , v = ( v1, v2, v3) , w=( w1, w2, w3) , where n, v, w belong to R^3(R)

such that n. n = v. v = w. w = 1

n. v = n. w = v. w = 0 and we know scalar product is commutative

{n, v, w} is therefore, an Orthonormal basis for R^3(R)

span (n) = { x ( 3 by 1) | x = c*n, c is real}

dimension of span(n) = 1

H(n) = { z( 3 by 1) | z = a*v + b*w, where a, b are real}

dimension of H(n) = 2, both span(n) and H(n) are subspaces of R^3(R)

span (n, v, w) = R^3(R)

We define the matrix Q( 3 by 3) = [ n v w ]

Q = [ n1 v1 w1 ; n2 v2 w2 ; n3 v3 w3 ] , the blocks seperated by ' ; ' denote the respective rows, the first row correspond to the block on the leftmost end, and so on.

clearly, Q is an Orthogonal matrix : QT = inv(Q)

Rotation transformation:

We have:

R(n, p) {n} = n, that is, the Rotation R(n, p) leaves vector 'n' invariant.

R(n, p) {v} = (cos p) *v + (sin p) *w

R(n, p) {w} = (- sin p) * v + (cos p) *w

Therefore,

R(n, p) {Q( 3 by 3) } = Q(3 by 3) × D(3 by 3)

Where D ( 3 by 3) = [ 1 0 0 ; 0 (cos p) (-sin p) ; 0 (sin p) (cos p) ]

The matrix D is the Matrix representation of the linear transformation R(n, p) with respect to the Orthonormal basis { n, v, w} of R^3(R)

The standard basis of R^3(R) : { e1, e2, e3 }, where e1 (3 by 1) = ( 1 0 0 )

e2 ( 3 by 1) = ( 0 1 0 )

e3( 3 by 1) = ( 0 0 1 )

The Matrix Representation of R(n, p) with respect to the standard basis in R^3(R) is denotes by [R(n, p) ] (3 by 3) = Q(3 by 3) × D( 3 by 3) × QT( 3 by 3) ... (eqn. 1)

we can observe that:

Trace([R(n, p)]) = 1 + (2*(cos p))

Determinant of [R(n, p)] = 1

Reflection transformation:

We have:

S(n) {n} = (-1) *n

S(n) {z} = z, for all vector 'z' belonging to the subspace H(n)

Therefore,

S(n) {Q(3 by 3) } = Q( 3 by 3) × F(3 by 3)

where F ( 3 by 3) = [ -1 0 0 ; 0 1 0 ; 0 0 1 ]

The matrix 'F' denotes the Matrix representation of the Reflection operation S(n) with respect to the basis {n, v, w} of R^3(R)

The Matrix representation of the transformation S(n) with respect to the standard basis of R^3(R) , be denoted as [S(n) ]

[S(n) ] ( 3 by 3) = Q( 3 by 3) × F( 3 by 3) × QT( 3 by 3) .... (eqn.2)

We can observe that:

Trace([S(n) ]) = 1

Determinant of [S(n) ] = -1

Moral of the story

Orthogonal matrices defined on R^3(R) induce transformations that preserves the Euclidean norm ( vector 2-norm) of the vectors. They interrelate Orthonormal bases in R^3(R).

( Debopam Ghosh)

#education #linear algebra #matrix theory #science #writing #Rotation and Reflection in three dimension

#matrix theory

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