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<v Speaker 1>Hello, and welcome to Quiz Quiz Bang Bang, the pub

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<v Speaker 1>quiz practice show that hits you wop right in the quizzer.

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<v Speaker 2>I'm David Flora and I'm Annie Flora, and we're here

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<v Speaker 2>to un teach you more about trivia. Oh bys, As

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<v Speaker 2>you can tell already.

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<v Speaker 1>By the fact that you forgot your own.

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<v Speaker 2>Name, the best joke of all is on me.

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<v Speaker 1>We have an April Fool's episode here. This is not

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<v Speaker 1>serious trivia, so sorry. If you're new to the show

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<v Speaker 1>and looking for that, go to one episode before this,

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<v Speaker 1>or one episode after this, or many others yes that

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<v Speaker 1>aren't named April Fools.

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<v Speaker 2>This is our nonsense episode, so for those of you

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<v Speaker 2>up for some nonsense.

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<v Speaker 1>We have it.

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<v Speaker 2>It is for you.

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<v Speaker 1>Yeah. So this is our annual fun one. We allow

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<v Speaker 1>ourselves one fun day a year and this is it.

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<v Speaker 1>But hopefully it's entertaining to you, so we hope you

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<v Speaker 1>enjoy it and don't forget. We have Live Zoom Trivia

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<v Speaker 1>on Saturday, April the eleventh, at noon mountain time. If

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<v Speaker 1>you need the link let us know. Otherwise, kick back

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<v Speaker 1>and have some fun.

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<v Speaker 2>There we go.

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<v Speaker 1>We're gonna dive right into it.

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<v Speaker 2>Round one question one true or false? This sentence is false.

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<v Speaker 2>Question two. If you time traveled and took a copy

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<v Speaker 2>of Hamlet to Shakespeare before he wrote it, and he

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<v Speaker 2>copied it and claimed it, and it reproduced until it

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<v Speaker 2>ends up back in the bookstore where you buy it

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<v Speaker 2>to take back to Shakespeare who wrote Hamlet? Question three.

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<v Speaker 2>Greek King Theseus put his famed ship in a museum,

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<v Speaker 2>and as the wood rotted, it was replaced until it

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<v Speaker 2>was all new. Was the new ship still the ship

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<v Speaker 2>of Theseus? Question four? In a hotel with an infinite

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<v Speaker 2>number of rooms, with an infinite number of guests, is

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<v Speaker 2>there any vacancy for new guests?

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<v Speaker 1>And now?

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<v Speaker 2>The answer is to round one? Question one, True or false?

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<v Speaker 2>This sentence is false. If you said true, the statement

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<v Speaker 2>is false contradiction. If you said false, the statement is true. Contradiction.

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<v Speaker 1>It's a classic liar's paradox.

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<v Speaker 2>Question two. If you time traveled and took a copy

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<v Speaker 2>of Hamlet to Shakespeare before he wrote it, and he

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<v Speaker 2>copied it and claimed it, and it reproduced until it

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<v Speaker 2>ends up back in the bookstore where you buy it

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<v Speaker 2>to take back to Shakespeare who wrote Hamlet?

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<v Speaker 1>Yeah, we don't know who's the first to do it

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<v Speaker 1>in that scenario, it's called the bootstrap paradox. Pull yourself up.

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<v Speaker 2>By your bootstraps, by your time machine bootstraps. Question three.

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<v Speaker 2>Greek King Theseus put his fame ship in a museum,

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<v Speaker 2>and as the wood rotted, it was replaced until it

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<v Speaker 2>was new. Was the new ship still the ship of Theseus?

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<v Speaker 1>What do you think any.

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<v Speaker 2>Sure? Why not?

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<v Speaker 1>Unfortunately, there's no clear answer to that one, Like.

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<v Speaker 2>All good trivia, Thank you Wanda vision. Question four. In

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<v Speaker 2>a hotel with infinite number of rooms with an infinite

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<v Speaker 2>number of guests, is there any vacancy for new guests?

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<v Speaker 2>The trick to solving this problem is to make a

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<v Speaker 2>mapping from our accountable infinite set of rooms to another

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<v Speaker 2>countable infinite set of rooms that leaves us with an

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<v Speaker 2>extra unoccupied room.

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<v Speaker 1>It is possible to incorporate infinite guests because you have

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<v Speaker 1>infinite rooms, and you either move people to the next

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<v Speaker 1>room over to accommodate the next guest, or if there's

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<v Speaker 1>an infinite you multiply whatever room they're in by itself,

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<v Speaker 1>or in Room one's case, you double it, and so

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<v Speaker 1>they all move into even numbered rooms, and all the

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<v Speaker 1>odd numbered rooms accommodate the infinite guests.

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<v Speaker 2>There you go.

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<v Speaker 1>It's hard to think about it.

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<v Speaker 2>I would hate to stay at that hotel.

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<v Speaker 1>Yeah, imagine the walk to breakfast. Round two. Question five,

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<v Speaker 1>Assuming the idea that what you have not lost you have,

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<v Speaker 1>when did you lose your horns? Question six? An adjective

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<v Speaker 1>is autological if it describes itself. An adjective is heterological

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<v Speaker 1>if it does not describe itself. Is heterological a heterological word?

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<v Speaker 1>Question seven? Is it possible to know that you know nothing?

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<v Speaker 1>Question eight? True or false? It is opposite day today

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<v Speaker 1>and now they answers to round two. Question five, Assuming

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<v Speaker 1>the idea that what you have not lost you have,

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<v Speaker 1>when did you lose your horns? Well, if you have

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<v Speaker 1>not lost your horns, you must have horns. If you

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<v Speaker 1>did lose your horns, you had horns.

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<v Speaker 2>No matter what we're letting you know, you have horns.

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<v Speaker 1>Question six? Is heterological a heterological word? If you said no,

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<v Speaker 1>that means heterological is autological? That means, since heterological does

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<v Speaker 1>not describe itself, it is a contradiction. If you said yes,

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<v Speaker 1>then heterological is heterological and it does not describe itself,

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<v Speaker 1>and so heterological is not heterological and therefore would be

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<v Speaker 1>a contradiction. Question seven, is it possible to know that

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<v Speaker 1>you know nothing? If you said yes, then you know something.

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<v Speaker 1>That's a contradiction. If you said no, how would you know?

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<v Speaker 1>That's a contradiction. That's attributed to Socrates, but it was

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<v Speaker 1>It's mostly attributed to what Plato said about what Socrates.

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<v Speaker 2>Said, so we know nothing about who actually said it.

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<v Speaker 1>Dun Dunn. Question eight. True or false? It's opposite day today.

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<v Speaker 1>If it's true, then the statement's false. If it's false,

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<v Speaker 1>then the statement's false. That's like the liar paradox.

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<v Speaker 2>That's it for the first half, which means it's time

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<v Speaker 2>for the bang bang round. You will have thirty seconds

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<v Speaker 2>to say nothing at all. Your tips are now.

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<v Speaker 1>And that's time. You had thirty seconds to say nothing

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<v Speaker 1>at all. If you said nothing at all, you are correct. However,

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<v Speaker 1>if you said nothing at all, you are incorrect.

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<v Speaker 2>You're still listening.

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<v Speaker 1>If you said yes, you're incorrect.

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<v Speaker 2>Round three. Question nine. A town has one barber who

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<v Speaker 2>shaved all those and those only who do not shave themselves?

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<v Speaker 2>Does the barber shave himself? Question ten is an arrow

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<v Speaker 2>fired into the air in motion? Question eleven. A man

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<v Speaker 2>trying to sell a spear in a shield claimed that

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<v Speaker 2>his spear could pierce any shield, and then claim that

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<v Speaker 2>his shield was unpierceable. What would happen if he were

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<v Speaker 2>to take his spear to strike his shield? Question twelve?

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<v Speaker 2>Is it possible to get from point A to point B?

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<v Speaker 2>And now the answers to round three? Question nine. The

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<v Speaker 2>town has one barber who shaves all those and those

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<v Speaker 2>only who do not shave themselves. Does the barber shave himself?

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<v Speaker 2>The barber cannot shave himself, as he only shaves those

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<v Speaker 2>who do not shave themselves. Thus, if he shaves himself,

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<v Speaker 2>he ceases to be the barber specified. Conversely, if the

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<v Speaker 2>barber does not shave himself, then he fits into the

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<v Speaker 2>group of people who the specified barber would shave, and

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<v Speaker 2>thus has that barber. He must shave himself. What a life?

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<v Speaker 2>Question ten? Is an arrow fired into the air in motion?

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<v Speaker 2>For the arrow to be considered to be moving, it

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<v Speaker 2>has to be continually repositioning itself from the place where

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<v Speaker 2>it is now to any place where it currently isn't

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<v Speaker 2>at any one durationless instant of time, the arrow is

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<v Speaker 2>neither moving to where it is nor to where it

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<v Speaker 2>is not. If time is entirely composed of instance, then

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<v Speaker 2>motion is impossible.

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<v Speaker 1>Take that arrow, if you take a picture of it

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<v Speaker 1>in the air, it's it's not me in motion. And

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<v Speaker 1>you just imagine with time, every instant is a snapshot.

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<v Speaker 1>It doesn't move.

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<v Speaker 2>Question eleven. A man trying to sell a spear and

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<v Speaker 2>a shield claimed that his spear could pierce any shield,

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<v Speaker 2>and then claim that his shield wasn't pierceable. What would

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<v Speaker 2>happen if he were to take a spear to strike

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<v Speaker 2>his shield? Wouldn't you like to know?

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<v Speaker 1>That's the classic unstoppable force meeting an immovable object. What gives?

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<v Speaker 2>What? Oh?

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<v Speaker 1>The point is you're wrong?

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<v Speaker 2>Question twelve. Is it possible to get from point A

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<v Speaker 2>to point B? No, to get there, one must get

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<v Speaker 2>halfway there. Before that, one must get halfway to halfway.

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<v Speaker 2>Before that, one must get halfway to halfway to halfway,

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<v Speaker 2>and so on indefinitely, thus never reaching point B, sorry,

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<v Speaker 2>never getting there.

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<v Speaker 1>A couple of those are some Zeno's paradoxes. You know, Greek.

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<v Speaker 2>Phloosphah Achilles in the tortoise or whatever.

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<v Speaker 1>Yeah, yeah, this is this follows on the heels of

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<v Speaker 1>that but yeah, it's kind of like if you need

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<v Speaker 1>to get from here to there, then you have to

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<v Speaker 1>get halfway there first, but then you have to get

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<v Speaker 1>halfway to that first, and then you get halfway to that,

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<v Speaker 1>so it just keeps going and going and you never

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<v Speaker 1>really get there. But you know, that's more of a

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<v Speaker 1>thought experiment. Round four, Question thirteen. If Pinocchio says, my

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<v Speaker 1>nose grows longer, now does it? Fourteen? Can a society

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<v Speaker 1>truly be tolerant of everything? Question fifteen? Will you answer

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<v Speaker 1>the next question the same as you answer this one?

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<v Speaker 1>Question sixteen? Do you love? Quiz? Quiz? Bang? Bang? And

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<v Speaker 1>now the answers a Round four question thirteen. If Pinocchio says,

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<v Speaker 1>my nose grows longer, now does it? That's the same

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<v Speaker 1>paradox as the liar's paradox. The sentence is false because

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<v Speaker 1>if the nose does grow, he didn't lie, and that's

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<v Speaker 1>a contradiction. But if his nose doesn't grow, he lied,

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<v Speaker 1>and that's a contradiction, and it grows. Question fourteen Can

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<v Speaker 1>a society truly be tolerate and of everything? That would

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<v Speaker 1>suppose tolerance of intolerance, which would eventually erode or destroy,

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<v Speaker 1>said tolerance through oppressive practices. So if you are tolerant

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<v Speaker 1>of intolerance, they're gonna take you over. They're gonna get

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<v Speaker 1>rid of you.

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<v Speaker 2>Yep, sorry, you tried.

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<v Speaker 1>This is a political philosophy, right, It's one of those

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<v Speaker 1>things that people like to try to weaponize, usually the intolerant.

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<v Speaker 2>Yeah.

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<v Speaker 1>Question fifteen, will you answer the next question the same

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<v Speaker 1>as you answer this one? Just looking for a yes

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<v Speaker 1>or no on this because it leads to question sixteen?

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<v Speaker 1>Do you love quiz quis bang bang? If you said

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<v Speaker 1>yes to the previous question, then you must answer yes

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<v Speaker 1>to this than if you said no to the previous question,

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<v Speaker 1>then you must answer yes to this one because it's

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<v Speaker 1>different than the answer you gave. And you love us.

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<v Speaker 2>Yay, thanks for loving us. Forced love is the best love.

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<v Speaker 2>And that's it for the regular rounds? Or is it,

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<v Speaker 2>which means it's time for the big bag round? It is.

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<v Speaker 2>We'll name an object. Do you tell us if it's

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<v Speaker 2>proof we're living in a simulation? Here we go, trombone, chair, pumpkin, testosterone, airport,

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<v Speaker 2>snow battle damage, he man beans on toast, and now

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<v Speaker 2>the answers to the big bang round.

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<v Speaker 1>Trombone, Yes, that's proof we're living in a simulation.

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<v Speaker 2>Chair.

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<v Speaker 1>Yes, that's proof we're living in simulation. Pumpkin, Yes, that's

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<v Speaker 1>proof we're living in a simulation.

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<v Speaker 2>Testosterone.

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<v Speaker 1>Yes, that's proof we're living in a simulation.

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<v Speaker 2>Airport.

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<v Speaker 1>Yes, that's proof we're living in a simulation snow. Yes,

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<v Speaker 1>that's proof we're living in a simulation.

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<v Speaker 2>Battle damage he man, Yes.

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<v Speaker 1>That's proof we're living in a simulation.

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<v Speaker 2>Beans on toast.

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<v Speaker 1>Yes, that's definitely proof we're living in a simulation.

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<v Speaker 2>We hope you enjoyed those trivia paradoxical questions, and we

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<v Speaker 2>hope you got them all right.

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<v Speaker 1>A lot of these if you look them up, I mean,

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<v Speaker 1>if you search paradoxes, you'll you'll come across these. It's

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<v Speaker 1>very fun to look at and think about. Some of

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<v Speaker 1>them are just straight up there's I don't think there's

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<v Speaker 1>really a good answer unless you change the question itself,

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<v Speaker 1>like the liar paradox, the sentence is false. And some

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<v Speaker 1>of them have been used, you know, just in philosophy

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<v Speaker 1>or in thought experiments. They span all kinds of genres,

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<v Speaker 1>from politics, physics, chemistry, to time travel, economics, logic, math.

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<v Speaker 1>That they're paradox is everywhere and they're fun to think about.

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<v Speaker 1>Some of them are pretty silly, like the getting from

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<v Speaker 1>point A to point B kind of thing, but some

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<v Speaker 1>of them are pretty elegant. And that Zeno, the Greek Zeno,

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<v Speaker 1>came up with a few of those and is a

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<v Speaker 1>fascinating figure. And it's just a fun, fun way to

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<v Speaker 1>think about reality.

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<v Speaker 2>Yeah. Yeah, paradoxes are fun because they they're just fun

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<v Speaker 2>thought experiments. Fun.

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<v Speaker 1>It's is a paradox proof we're living in a simulation.

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<v Speaker 2>Yes it is. Well, we hope everyone enjoys the rest

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<v Speaker 2>of your April falls.

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<v Speaker 1>We will have our regular episodes back next week and

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<v Speaker 1>again Live Zoom Trivia is on April eleventh at noon

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<v Speaker 1>mountain time, and that's it's standard day.

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<v Speaker 2>Yeah, no joke.

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<v Speaker 1>Thanks for listening. Everybody, Stay safe out there, keep staying safe.

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<v Speaker 1>And for this special episode of Quiz Quiz bank Bang,

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<v Speaker 1>I've been David Flora.

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<v Speaker 2>I've been Andy Flora. Here's looking at you, Quiz