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Why Link Is Stronger Than Most Superheroes

This episode of Because Science is sponsored by The Science of Mortal Kombat. This is why Link is stronger than most superheroes. The Legend of Zelda's Link is one of gaming's most iconic characters. He's the hero of time, banisher of evil, and a smasher of pots,(clay pot shatters) but despite all of his super heroic efforts through the decades, Link, is never really portrayed with any of the super powers you might expect him to have, like super strength. Thanks to video game logic, though, and what we can figure out with physics.

 I think that Link must be way stronger than we think, stronger than most superheroes. (upbeat music) (evil laugh) If we wanna compare or calculate the strengths of fictional characters, we should start with the easiest possible determination of strength that we could apply to all of them. And I think that the simplest way to get at the base strength of a character like Link, is to estimate the kinds of forces that that character can apply to an object, whether that force comes from a simple lift or an impact. (coins jingle)Aw, 20, sick. So all we have to do is find some scenarios that showcase Link's strength, use some basic equations, and make some really good assumptions and then see what we get.

Let's start with an example from the most recent Legend of Zelda game, Breath of the Wild. In the game, there's a very cool ability called stasis, (glass shatters) which allows you to freeze objects in space and time (sword slashes) as you smash them and it's only when the stasis runs out (crashes) that all those built up forces are imparted to the object. (shards clatter) Gamers who try to complete Breath of the Wild as quickly as possible, use stasis to great affect, launching themselves with built up forces over ridiculous distances and I think that one of these launches, (glass shatters) could give us an idea of just how strong Link might be. W-W-W-What, what just happened? If we simplify a Breath of the Wild Link launch greatly, then we have a classic case of projectile motion.

To understand where we get the equations for projectile motion, we are now gonna go through the complete mathematical derivation (loud beeping) for all these equations in excruciating detail. What? (fast clicking) Okay, fine, fine, you're right. What we are actually more concerned with are all the values that we're gonna have to estimate from the height of Link, to the angle of launch, to the initial velocity of launch, to the radius and therefore volume of the boulder. All of which we are gonna now go through in excruciating detail. (loud beeping) What? (fast clicking) Okay, fine, I get it, dang. (loud beeping) We, we just spoke. (beep) Breath of the Wild launches are a little tricky because there's no acceleration involved, which wouldn't happen in real life and there are multiple strikes and there's a bomb in play but estimating some values that I don't want to bore you with, for a boy to launch a boulder that's twice as tall as he is through the iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder iamlinkfeeder 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