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The observer effect : The Biggest misconception in physics

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« We don’t reavel, we create ! »

In this work, I will be talking about the observer effect, but not in the way you’re used to hearing about it.

Let’s begin with something that may seem simple, yet is anything but. It might sound paradoxical, but the word observing doesn’t always mean the same thing.

Yes, you heard me right. You might be thinking, “Wait, what? Now even words are changing?”

Exactly. And that’s precisely why you shouldn’t underestimate this seemingly ordinary word. Observing will be the cornerstone of everything we’re about to uncover.

But don’t worry, we’ll take it step by step…

Because there’s the kind of observing we do in everyday life… and then there’s observing in quantum mechanics. And the difference between them is nothing short of profound.

 

In quantum mechanics, observing doesn’t just mean “looking” at something. It means measuring.

And measurement isn’t just about seeing, it’s about physical interaction.

An observation, in the quantum sense, is any interaction between a quantum system and a measuring device that extracts information about position, momentum, spin, or whatever quantity we’re looking at.

I bring up this distinction for a reason.

There’s a widespread myth that consciousness somehow causes the collapse of the wavefunction that a mind needs to be watching for something to become real.

But as theoretical physicist Sean Carroll puts it plainly:

“The quantum system does not care if you are looking. What matters is that the system interacts with another system capable of recording outcomes.”

So let’s be clear:

-Observation = A physical interaction + information being registered

-Seeing = Just perceiving with our senses

Big difference.

Now, you’ve probably heard of the observer effect.

Maybe through the famous double-slit experiment. Or maybe when someone tried to explain the Heisenberg uncertainty principle to you.

And of course, there’s Schrödinger’s cat—that mysterious creature both alive and dead in a closed box.

 

But honestly? That cat might be more confusing than helpful.

It’s a nice metaphor, sure, but it doesn’t really hit the heart of what’s going on. It actually hides part of the deeper truth.

To really get the observer effect, we need to dig deeper.

As I said earlier, observation in quantum mechanics means measurement.

And measurement isn’t magic ;it’s machines, detectors, tools we’ve designed to pick up on the tiniest effects particles leave behind.

We don’t see particles directly. We see the trails they leave, their consequences.

That’s how we define them.

So measurement isn’t just noticing.

It’s a physical act. A collision. An interaction.

And here’s the key: you can’t know the state of a particle unless you measure it.

And if you don’t measure it?

The system stays in superposition !

No info means no collapse.

So the system keeps evolving like a wave spread out over all possibilities. That’s how it behaves, mathematically, under the Schrödinger equation.

That’s where the uncertainty principle comes in, it reflects this built-in fuzziness when there’s no measurement.

 

You might ask:

“But wait, what’s so weird about that? Of course we don’t know the result until we measure. That’s true in classical physics too, right?”

That’s exactly where quantum mechanics breaks away from classical thinking.

 

In classical physics, we say:

“The system has a definite state, we just don’t know it until we measure it.”

 

That’s called epistemic uncertainty.

The state is real. It’s fixed. It’s just hidden from us until we take a look.

Like flipping a coin and hiding it under a cup.

It’s either heads or tails. You just don’t know which one yet.

The outcome already exists.

Your ignorance is about the answer, not the reality.

You might reply:

“What do you mean by ‘the outcome itself’? Are you saying the outcome doesn’t even exist?”

Now here’s where quantum mechanics turns everything upside down.

Let’s look at ignorance from the quantum perspective:

“The system doesn’t have a definite state until it is measured.”

 

That’s the real twist.

A particle isn’t just unknown.

It’s undecided. It’s all possibilities at once a superposition.

And when you measure it?

You don’t just find out the state—you make the state.

 

Here’s an example:

Think of an electron going through two slits.

It doesn’t choose one slit or the other.

It literally goes through both simultaneously.

Only when we set up a detector to ask, “Which slit did you go through?” does it commit to a single path.

That measurement collapses the wave of possibilities into a concrete outcome.

 

So in quantum mechanics, measurement creates reality.

Before we measure? There is no state.

After we measure? We’ve made the state real.

 

Compare that to classical mechanics again like our coin under the cup.

If you haven’t looked yet, the coin still has a face up. Heads or tails, it’s just waiting to be revealed.

 

Why the difference? Because the coin isn’t a quantum object.

At the scale of everyday things, objects behave deterministically.

We observe directly, with our senses.

But at the quantum level, our senses can’t reach. We rely on indirect evidence. We rely on consequences.

 

And that’s the crucial point.

Quantum mechanics doesn’t just deal with unknown results.

It deals with the absence of a definite reality until something interacts with the system.

 

So now you might ask, a little bewildered:

 

“Why do we define something based on its effects instead of what it truly is?

Why do we need consequences instead of direct perception?”

 

Because that’s the nature of the quantum world.

 

Particles like electrons, photons, quarks—they don’t behave like tiny balls.

They don’t have location, velocity, or even fixed identity the way macroscopic objects do.

We only know them through their interactions:

What spots they leave on a screen.

How they scatter.

What trails they create.

As Werner Heisenberg famously said:

“What we call reality is revealed to us only through the active intervention of measurement.”

 

That’s not a philosophical choice, it’s a physical necessity.

An electron doesn’t “exist” in any classical way until it interacts and leaves a trace.

 

That’s why we’ve learned, in physics, to define things not by what they are, but by what they do.

Particles? They’re not objects. They’re excitations in fields.

And their identities emerge only through their actions.

So physics ends up saying something strange but powerful:

“What something is, is what it does.”

 

That’s the heart of the observer effect.

And now, maybe you’re wondering:

Does that mean we can never know the thing-in-itself?

The hidden, deeper truth of what really is?

Kant called it the noumenon, the reality beyond appearances, beyond meas

urement.

 

We still don’t know.

And maybe we never will.

But maybe that’s exactly what keeps us curious, what keeps us searching.

 

Written by Habib Riden.

 

 

 

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Einstein’s Theory of Dimensions: When the Universe Gets Weird

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Albert Einstein was the kind of guy who looked at the universe and said, « You know what?

This isn’t complicated enough. Let’s add some extra dimensions. » Okay, maybe he didn’t say it exactly like that, but his theories about space, time, and dimensions definitely revolutionized our understanding of the universe, not just by redefining gravity or explaining the behavior of light, but by introducing a radical new way of thinking about space and time. I know you might not be familiar with some of the boring and complicated terms I mentioned so..let’s keep it fun and relatable. No dry physics lectures here, just a cosmic adventure that even your pet might enjoy.

Before Einstein, space and time were considered separate entities. Space was the static stage where events unfolded, and time was the universal clock ticking away in the background.

Einstein’s Special Theory of Relativity (1905) changed all that. He proposed that space and time are not independent but are interwoven into a single continuum called spacetime.

This idea blew everyone’s minds. It also explained why your GPS works and why you can’t travel faster than light.

Einstein’s General Relativity theory took things to the next level. He said gravity isn’t just a force, it’s the result of spacetime getting warped by massive objects. Imagine spacetime as a trampoline, and planets and stars as bowling balls. When you plop a bowling ball on a trampoline, it creates a dip. That dip is gravity. So, when you trip and fall, blame it on the cosmic trampoline.

But here’s where it gets really wild: Einstein’s equations suggested that spacetime isn’t just a flat trampoline. It’s more like a multidimensional quilt, stitched together with threads of space and time. And sometimes, those threads get tangled in ways that make your brain hurt.

Okay, let’s talk dimensions. We all know the basics: length, width, and height. That’s three dimensions. But according to Einstein, time is the fourth dimension. Time isn’t just something you waste scrolling through memes; it’s a fundamental part of the universe’s fabric.

Think of it this way: if you’re sitting on your couch, you’re not just occupying a spot in space (your living room). You’re also occupying a spot in time (Tuesday night at 8 p.m.). So, you’re a four-dimensional being, whether you like it or not.

Einstein’s theories opened the door to the idea of higher dimensions. Some physicists, like those working on string theory (which is the idea that the universe is made up of tiny, vibrating strings, kind of like cosmic spaghetti where the way they wiggle determines the fundamental forces and particles we see), think there might be up to 10 or 11 dimensions.

Yeah, you read that right.

We’re talking about dimensions so weird, they make time travel look like a walk in the park.

Here’s a fun way to think about it: Imagine you’re a flat, two-dimensional character living on a piece of paper. You can move forward, backward, le?, and right, but you have no idea what up or down means. Now, imagine a three-dimensional being (like a human) picks up your paper and folds it. To you, it’s magic. To them, it’s just origami.

Higher dimensions are like that. They’re places where the rules of our 3D world don’t apply.

Gravity behavior for example,In our 3D world, gravity weakens with distance, but in higher dimensions, it could behave differently, potentially allowing for stronger gravitational effects over larger distances or even leading to phenomena like gravity « leaking » into other dimensions. “Particle properties” is another example;In higher dimensions, particles might have additional properties or states that don’t exist in our 3D world, a particle could exist in multiple states simultaneously or have different mass depending on the dimensional configuration. Who knows, maybe there’s also a dimension where Mondays don’t exist.

One of the coolest ideas to come out of Einstein’s theories is the concept of wormholes. These are like cosmic shortcuts through spacetime, connecting two distant points in the universe. Think of it as the universe’s version of a teleportation pad. The problem is ;wormholes are probably unstable, and they might collapse faster than a soufflé in a earthquake. Plus, no one knows if they actually exist.

You might be thinking, « Okay, this is all fun and games, but why should I care about dimensions I can’t even see? » Fair question. Here’s the thing:

understanding dimensions helps us figure out how the universe works. It’s like solving a giant cosmic puzzle, and every piece we find brings us closer to understanding the big picture. Plus, it’s just plain cool. Knowing that there might be hidden dimensions out there,places where the laws of physics are completely different,makes the universe feel a little more magical. It’s like finding out your boring old closet is actually a portal to Narnia.

Einstein’s theories remind us that the universe is way stranger,and way more awesome,than we can imagine.

Dimensions aren’t just for math nerds;they’re a reminder that reality is full of mysteries waiting to be explored. So, the next time you’re stuck in traffic or waiting in line at the grocery shop, just remember: you’re a four-dimensional being in an 11-dimensional universe. And if that doesn’t make you feel a little more epic, I don’t know what will.

 

Written by Eya Chebbi

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