yego.me
💡 Stop wasting time. Read Youtube instead of watch. Download Chrome Extension

Mental Time Travel: Your Brain Is Literally a Time Machine | Dean Buonamano / Big Think


2m read
·Nov 3, 2024

Processing might take a few minutes. Refresh later.

So consciousness is one of the deepest questions in science, and I think consciousness may very well be the deepest question and one of the deepest mysteries science has ever coped with. And this is one reason, by the way, that neuroscience is a very unique field in all of sciences.

So neuroscience is the only field in which the thing or the organ being studied is also doing the studying. Now this raises a number of potential concerns, right? Is that even possible? Can a device or an organ or a computational system understand itself? And that’s what we’re asking our brains to do when we’re faced with problems such as the nature of consciousness.

And the nature of consciousness is extremely hard to study for neuroscience and scientists because it’s very hard to measure. But some people have proposed or believe that one of the reasons consciousness evolved is to allow us to simulate future scenarios. And this relates to something called mental time travel.

So mental time travel is the ability that we have to relive past experiences. So we’ve all spent perhaps inordinate amounts of time daydreaming about the past or reliving things that have happened and giving those things alternate endings and simulating them in the past to see how we can use them in the future. We also spend a lot of time daydreaming about the future.

And importantly, our ability to mentally project ourselves into the future is perhaps one of the most valuable things, the most valuable cognitive abilities of our species. I think in many ways future-oriented time travel makes Homo sapiens sapien. It makes Homo sapiens wise because it’s what gives us the ability to engage in endeavors that other animals cannot do.

So if you think about something as a signature of our species: making a tool. Making a tool, carving a blade out of an obsidian stone, is something that implicitly requires a thought of the future. It means I’m doing something for something in the future. So I have a purpose for that.

Similarly, perhaps one of the most important inventions of humankind is agriculture. This notion of planting a seed today and reaping its benefits or assuring a source of food in the future is one thing that drove our species forward. And that again is something that requires mental time travel, that requires our ability to think in the distant future...

More Articles

View All
Wading for Change | Short Film Showcase | National Geographic
Foreign [Music] There’s a power in belief my family always used to say. Responder, believing is power. So when I would see magazines of, you know, white fly fishermen in Yellowstone, I did believe that it would be me one day. Leaving home for me has been …
Translations: description to algebraic rule | Grade 8 (TX) | Khan Academy
We’re told Alicia translated quadrilateral PQRS four units to the left and three units up to create quadrilateral A’ B’ C’ D’. Write a rule to describe this transformation. So pause this video, have a go at it, and then we’ll do it together. All right, …
Dilation scale factor examples
We are told that pentagon A prime B prime C prime D prime E prime, which is in red right over here, is the image of pentagon A B C D E under a dilation. So that’s A B C D E. What is the scale factor of the dilation? They don’t even tell us the center of t…
Progressive Aspect | The parts of speech | Grammar | Khan Academy
Hello, grammarians! Let’s talk about the progressive aspect. So, we talked about the simple aspect as something that is just the most bare form. It’s what you see here: I walk, I will walk, I walked. But aspect allows us to talk about things that are on…
The Nature of Nature | National Geographic
[Music] Too few can feel. I am the sea and the sea is me. Growing up in Catalonia in the 1970s, every Sunday I would sit in front of la caja tonta, the dumb box, watching my hero, Jack Cousteau. [Music] The exotic places, the daring underwater explorers, …
Secant lines & average rate of change | Derivatives introduction | AP Calculus AB | Khan Academy
So right over here, we have the graph of ( y ) is equal to ( x^2 ) or at least part of the graph of ( y ) is equal to ( x^2 ). The first thing I’d like to tackle is to think about the average rate of change of ( Y ) with respect to ( X ) over the interval…