Guarding the band-band but their monsters. Hold up, aren't they monsters already? I don't freaking know, man. Oh, what? Yo, they really are monsters. Yo, is that- is that like mommy long legs or something? Pila bird. Bro, why do they look like that?  They do look a little terrifying. They look a little more monstrous. Got your nose! Who the hell's happened here? Bust looking alien! Wait, what? He looked like a giant turd. This video is wilded, bro. Oh, Bamblina looks pretty sick. Hey, yo, hit me up, Bamblina. Call me girl. Wake up. That was scary. How you doing? Oh, Jeff Becker. So, I was saying. Finger flick? Oh. You owe me for this. Hello? What is going on? What is going on? Fast to help anyone in need, but I know you are slow to get a life. Oh, bird. You are just easy to manipulate. Don't blame others. Dude, oh, Pila bird is going in right now, bro. He roasted. Sorry to say, but your teeth sound like... She roasted. He died because her breath stank. Oh, what are they doing to him? Leave those beautiful creatures alone. Oh, what?  Watch it! Dude, he turned him back. Hello? It's me. Big Chungus. Ladies and gentlemen, we got him. I thought it would be funny. Bro, there's not a punchy-bass stomach. Hey, bro, you got a phone call. My name is Walter Hartwell White. Walter White? I live in 308 Negra, Arroyo Lane, Albuquerque, New Mexico. It's quiet. This video is like a joke, right? Too quiet. What if I die as a child? Stay back. I got a chainsaw. Wait, that was her homer. Ice cream? Oh, la big chiling. Party, I'm bored.  Oh, very good morning. Did I make a mouse? Peppa Pig used to poop, but it's... Garden of Banban poop. What's this cheese-of-full? Two. Oh. Oh, come on. It's a big ol' smile. It's a big ol' frown. Oh, he's under arrest.  I feel like that's how the monster should have actually looked in the game. It would have actually made the game... Actually scary. Why is it a sheriff? Oh, you got the antidote. It's a showdown, ladies and gentlemen. Die up, I knew it. Hey, yo! Stop there, buster. Sheriff Toaster. It kind of looks like Mr. Bean. I can just leave. You're not even... Yeah, I'm shooting at you now. Is that even a real gun? It's like zero. You're not even shooting at me, dude. You're not even coming close to me in here. You're not even coming close to me in here. What a savage. Chuck, Chuck, what was it? The last skateboarder. He's taking everybody out. Yeah. What was all that knocking? I'm the one who... The last skateboarder is deadly. It's your Charles. Not a pillow bird. What?  Man, why would you say that to a pillow bird? Oh, Jumble Jaws to the rescue. Okay. Wait, they're at the Krusty Krab. Oh, that does not look good. Who would actually eat that? Would you guys eat that, bro? Did you turn it into Mr. Krabs? Okay, he's a monster now. I like this exact monster version of Jumble Jaws better. It kind of looks like a midget. He lost his monster form. Oh, no. She's going to turn monsters. I mean, she does look pretty cool as a monster. Oh, she grows a tail. And some cool wings, bro.  Why can't Ben Blina actually look like this? Passed out from the terror fight. It's like in the game. Oh, man, he's got the antidote. Too late, Ben Blina. What? I'm bored. Oh. Why are you thinking? Provide a password to enter. Did we just become best friends? Oh, you get it? He has a knife because he's red. Red is sus. Give him the flowers. Oh, he's going to go monster mode. Oh, he's raging. That is so sick. Dude, that looks 100% way better than the original. Bon bon. He recognizes true love. No, I like the other version better. Good ending. I suppose that is a good ending. Happily ever after. Whenever that was, it did not look good. Oh, here comes a horrendous cat-pickster. That is what I call a makeover. Something straight out of Monster's Ink, bro. What do you smell? Is that iced tea? Sweet tea? Oh, he's back to normal. She's back to normal. He doesn't want you, broski. Sorry, but chew up to his finger, Flynn. It's not the snail. I couldn't devour the Krabby Patty. It was a trap, dude. Honestly, I did not see that. It's like a scorpion snake. It hurts. It's a trick. Come on, you're quicker than that. 500 BC or something, dude. Oh, the imposter sucks, dude. I'm not Captain Fiddles. He was not the imposter, man. Gonna keep an eye on you because you're not wanted. That is like Spider-Man. Because he's far from home.  Look at me. What? Mark, you gotta press the button, Mark. No, no, no. Kill it. Kill it.   Don't you do it. Don't you frickin' do it. No. I'm dangerous. I'm lethal.   I'll bite your whole neck and crush. That was great. The Garten of Bon Bon. Of Bon Bon. Really good. Really high quality stuff. Oh, that's the end. I like that a lot. I like that so much. I can't wait for Garten of Bon Bon, too. Really, really incredible stuff. Truly spectacular. Hold on, Mark. We're on three already, bro. We're waiting on Garten of Bon Bon four now, actually. All right, ladies and gentlemen, whether we have it, Garten of Bon Bon, put monsters, buy Dom's Studio. Dude, I did not expect this to be like so meme-y. It was pretty funny. I'm not gonna cap. I like the video. I actually enjoyed it, you know, because it had the memes in there and it was funny overall. Well, yeah. Shout out to Dom's Studio. I'll link the original video in the description down below. So you guys can check it out for yourselves.  But, yeah. And thank you all for watching. And I'll see you guys in the next one. Peace. Try not to laugh Garten of Bon Bon Chapter 3 Edition. What is up, you guys? Realistic Gaming here. Today, we're on Dom's Studio's channel. Shout out to Dom's Studio. Make sure to check them out and all that good stuff. We're gonna be reacting to his NABNAB versus Bon Bon, but monsters, Garten of Bon Bon Chapter 3 Animation. We've seen the previous video, one of his videos like this. They're hilarious, but remember, you laugh, you lose. I feel like I'm gonna laugh hard, bro. Okay, so we threw a chair at him. That looks so weird. Why is it the chicken is dancing? It's so weird seeing like, NABNAB like this. What's happening? You want the cheese or full? I know. Ways come back. Why not sing a song to pass the time? Would you like coffee or orange juice? I'd like both, please.  What? What? Did he put a chili pepper in his mouth? Ice cream? Now, I want ice cream. I like ice cream. Bing-chilling. Party, I'm bored.  I still haven't laughed.  We just witnessed it. You just pooped a hot dog? What do we do with him?  Why did it sound like half?   Deotic down there. These guys are just... He's bored. Probably bored of losing. It would be great if I could explain it. You're gonna see him shoot. You're lucky. I'm in a good poor jumbo job. This is actually not that bad. Hello. It's me, Big Chungus. Big Chungus? Ladies and gentlemen. Why do you do that to Big Chungus, man? That's what you get. Hey, man, you got a phone call. You mess with the big, you get the Chungus. My name is Walter Hartwell White. I live at 308 Negra Arroyo Lane, Albuquerque, New Mexico. Hey, Chloe.  I'm pretty clear who this is. Bro, she's coming. What should I do? Act natural. Act natural, man. Remember, always act supernatural. Really turned into a... Hello, young lady. Yo, what are you eating? What do you like about corn? It's corn! What's that coming? Friday Night Funkin. Mequilas Figuras de Amungas. Provide a password to enter. What's your mother's f- Did we just become best friends? You just got coconut mold. Up there, buster. Take this. I can just leave. You're not even... Yeah, I'm shooting at you now. It's like zero recoil to that guy. That sounds like Kakarot, man. Chuck, what was it? Oh, yeah, the color scheme photo. Who? Jesse. Yeah. What was all that knocking? I'm the one who... All right, ladies and gentlemen, we're there. We have it. If you laugh, let us know in the comments down below because you definitely lost. I almost laughed a couple of times. Maybe there was like two or three times where I almost laughed a bit, you know? But I won, man. I remain victorious. I am the winner. Well, thank you all for watching and I'll see you guys in the next one. Peace. Yo, what are they doing, man? There he is, Jumbo. I am Jumbo, Josh Bra. What? You guessed it, another bootleg version of Garden of Banban. But except this one's too bootleg, they couldn't even afford the name, bro. They called it Garden of Dandan. All right, so here we are, Garden of Dandan. It's on itchdiato. I'll leave the link in the description down below so you guys can check it out for yourselves. And yeah, let's go ahead and begin with this. Why are they just spitting, bro? All right, I guess we have begun. Okay, what is this place, bro? Dude, why is the door so tiny? Like, how did we even fit through there? Wait, is that a giant O'Pillowbird? Bro, why does it look so giant in this game? Okay, I see a button. Oh, this has to be the drone. Okay, let's click this. Okay, you can't press it or anything. Wait, I see a note. It says E. Hey, Dad, I want you to know that Nan-Nad is the only goofy monster and O'Pillowbird is looking like Roblox Bacon. Anyway, get me out of here or you will turn into Nan-Nad. All right, my man didn't got to roast him that bad, bro. Okay, oh, it does kind of look like some turkey bacon, Canadian bacon or something. Okay, look, do we get close? Oh, okay, he disappeared. Oh, what? What is this? They got Jumbo, Josh, Stinger, Flynn and O'Pillowbird. Meet this weird family. Indeed, they are kind of weird.  Bro, does he got a knife? I thought I saw a knife on his hand. It's okay, another note.  I think the dev named Tager VR was too lazy to do that. By the way, go and subscribe to him on YouTube. Hey, hey, hey, he's giving himself a shout out. Come on, bro. What is wrong with you? Okay, oh, it's the playground. Okay, one thing that is terrible about this game is that you can't even freaking sprint, bro.    Bro, why is O'Pillowbird on the ground? Bird mission. Give five eggs to bird or he will slap you in the face. What? What if I want to get slapped in the face, huh? Maybe it'll wake me up a bit. Okay, let's collect the five eggs that we cleared. Dude, they're like umpty, dumpty sized eggs. They're not even normal. Okay, they didn't even bother to like make the game a little difficult, you know? Like the eggs are just right there.  It resembles a snake with the egg right there. Yeah, you see it? No, okay, whatever. Let's collect their last egg here. I wonder if he'll still slap us or not. If we give him the eggs. Well, wait, a key card. Okay, he just magically pooped that out, huh? All right, thank you, O'Pillowbird. Dude, it's kind of terrifying. Like he's just here on the ground. Are you homeless? I think he's homeless. All right, they did see like some doors back this way in the middle of the map. So let's walk over there very slowly and go open this freaking door, but it will take us about a century or so. One eternity later. Okay, I see the door. Okay, it was a red door. It should be this one. Hopefully this works. I'm going to be disappointed if it doesn't. Okay, nice. It opened. Oh, wait, is this... Oh, this is a part with Jumbo Josh. All right, let's go on this. What are these called? Escavators? Oh, it's going down. What if I turn my light off? Okay, that's a little too dark, but there he is, Jumbo. I am Jumbo Josh, bro. What the heck was that? I am Jumbo Josh, bro. This has got to be the most booling thing I've ever played, bro. Thanks for playing. If you want to support me, subscribe me on YouTube named TigerVR again. Thanks for playing this game. It was made in like four days. Wow, four days? It seemed like it was made in like an hour or something, dude. So we don't collect the eggs as they slap you. All right, to be honest, this is the first bootleg garden of band-band game I played and I'm going to be honest. It was bad. Like, I mean, it could have been worse, but it was bad, you know? Wait, where'd the music go? And we're back to the menu screen with Opeliver flipping and... I don't know what the heck Stinger Flynn is doing, passing out or something. All right, so since the gameplay was pretty short, we're going to watch some animations and our first one is by damn seconds band-band training into creepy creatures. What, Sonic? That's pretty good. Stinger Flynn to Darwin. Oh, Pikachu. One to a creeper. Okay, I see the vision. Dude, this is epic. He turned into a girlfriend. That was pretty cool. I think my favorite one might have been Darwin. Let me know what your favorite one is. All right, now we're on Fash Horror Opeliver. What the? That boy's tweaking, man. Oh, there it is again. Okay, that is kind of terrifying, dude. I'm not going to lie. Opeliver, stay away, you frickin' turkey. Turkey demon. You're right. He just consumed our soul. And our final animation is by Dom Studio. Tall Victor becomes a monster. On you will be on a diet. I hope it fixes your brain. What were you even eating before? Hello to you, sir. Tall Victor will monitor your diet and progress. Well, look, he's even Tall Victor. Okay, he's a broccoli, right? Why don't you finish your food? We do not waste that. Just eat the whole plate, bro. Oh, he's turning into a frickin' monster. Okay. Dang, son. Run for the film. Go to the rescue at the end of the day. I will miss my lights. Wait, what's wrong with Captain Fiddles, bro? Who's that? Where's this character? Is he stealing, bro? I'm not even kidding. You need therapy. You need therapy? Why? Why? Why? Why? It is always about your needs, isn't it? I don't know what you're saying. I'll knock you straight back to the gutter. What are you even saying, bro? Come to me like a man. Talk about being tough all the time. Can't even look me in the eye. Don't touch that. As I was saying. I work out since I was born. Be strong like me brothers. Don't be a weak man. Work out, do thousands, push ups.   He did not be rude, but he does the opposite. Oh, sus. Be strong like me brothers. Do thousands, push ups.  Yo, give me a best shot, punk. Lights out. And night light on. Damn, bro. Night light out. Lights on. Lights on. Bro, he was just lying. We heard the screams of the little girl. Guys, guys. Imposter is gone, baby. With my bare hands. Look out. That's what he's got with his bare hands. What are you doing? Oh, something evil again. What character is that? You guessed right, doc. What did he do? He made her small. Small. She kind of talks like a... Bro, are you okay? Clearly, that was your fault. Dude, that guy is, he's wildin' with that.  Serious. Oh, it's just fixed there. Never mind. Okay, so it turns everything back to their normal sounds. I'm actually an elephant. Hey. Shoot me. I feel like it's not going to be an elephant. Yeah, I was wrong. Yep, he locked up for doing crimes against humanity. Um, it's pretty clear who this is.  Hello, she's coming. What should I do? Act natural. That's a little too natural, actually. Hello, young lady. Oh, right in the den. What are you eating? What do you like about corn? The corn ambassador. He just did a big mistake. The scream. It's not going to end well. Bro, just sucked up the glizzy, bro. Let's just put the hot dog. What do we do with him? Hey, Patrick. It's called the ugly barnacle.  Oh, poor Patrick. That's how you do it. Well, they're playing games. I was so chaotic in the lab. It's the same sweater, bro. What? It would be great if I could explain it. Enough. I had it with you now. To save the day. This is Captain Fiddles. I'm in a good... What? That's his good mood? Imagine him not in a good mood. We didn't want to see that. All right, ladies and gentlemen. We're there. We have it. Some bootleg gameplay of Garth of BamBam. Some animations. If you guys enjoyed the video, make sure to drop a like, subscribe, comment, all that good stuff. And I'll see you guys in the next one.


What's up you guys welcome to the single guy channel. I'm Lloyd and today we're gonna be talking about a subject that I know all about and that's rejection When it comes to getting rejected by women, I have a pretty long and familiar history when it comes to this matter I mean when I was in high school. I asked a girl out to prom in front of the entire class and she said no I Every pretty much every girl that I asked out and in high school rejected me And sometimes it would take me months to a year to work up the courage to even ask her out in the first place In college every fraternity that I rushed pretty much turned me down Pretty much every girl that I that I asked out in college Rejected me even one girl that I had tried for an entire year to get Said no to me. There's a lot of experiences that I had in college in high school that Maybe pretty familiar with what it's like to get rejected by a girl at the end of college I was like I got to figure this stuff out. So I started going out a lot I started watching all the pickup videos that were online at the time. And so what happens when you first start going out? Well, when you first start going out you get rejected a lot. It happens a lot to you So I was getting more and more negative experiences from talking to women because most of the girls that I talked to Weren't interested. They didn't really want to talk to me or you know They had boyfriends or whatever the thing was and I was constantly getting all these negative Experiences from the interactions. The common knowledge is is that the more you get rejected the more immune to rejection You get and so eventually what a lot of these pickup coaches tell you is they tell you that eventually you're you're just going to be immune To rejection it's not going to affect you anymore because it's happened to you so many times now There is a kernel of truth to this, but I think it's mostly bullshit. Okay, if you get nothing but rejections in your life It's not going to build confidence.  You're probably going to get rejected So this was happening to me so much that I knew I had to change the way that I thought about this Or I was going to give up entirely and just be miserable for the rest of my life To the way that I started thinking about rejection and this can be a little bit extreme in some areas But I started to think that rejection Doesn't exist. Okay, stay with me So how many times have you gone out and walked up to a girl and talked to her have her not be interested at 10 p.m. And then you talked to her at 1 a.m. Or even midnight and she was totally interested She was way into you and then she came home with you that night I can't tell you the number of times that this has happened to me.  Sometimes it's been years sometimes I've had girls that are like that thought I was Disgusting that would never have touched me with a 10-foot pole and then three years later We were having sex every single day like rabbits I mean this these kinds of experiences have happened to me so many times even to the extreme where a married woman Has rejected me and then later on we've ended up sleeping together because the husband they got separated with the husband or You know was impending divorce or something like that? Okay? So I got this kind of idea in my head that it's never over. It really is never over I mean your girl rejecting you doesn't really mean that much. It's not too much of any of a hit to your ego What it is is more just the situations and agendas that are around at the time You know not every girl that you talked to was gonna want to sleep with you that night And that's what I was looking for like I was looking for a girl to go home with me that night Sure, there's gonna be girls that are gonna be down for that, but there's they're not gonna be as many as you think There's a lot of girls out there that kind of want to have a drink and get to know somebody and they want a guy That's gonna stick around I wasn't I definitely wasn't the last part of that The more you sort of think of things as things being agendas as opposed to like this girl likes you and this girl Doesn't like you then I think that's gonna take your ego out of the picture a little bit more and help you out when Dealing with just tons of girls, you know not being interested or wanting to talk to you But at the same time you want to keep your ego in the picture a little bit as well You want to make sure that you're learning because if your ego is completely outside of the picture You're not gonna change your behavior You're gonna keep doing the same things and just thinking oh well our genders didn't line up or agendas didn't line up You want to have a healthy amount of analysis and realize that you know, what could I have changed in this area? What could I've done differently? You want to have a healthy healthy amount of that because if you don't then you're never gonna improve But at the same time accepting full responsibility For every single interaction and everything that happens is your fault is a very dangerous and toxic way of thinking about things And that can get you into a lot of trouble and that's kind of what was happening to me at the beginning I wanted to give up and I was so depressed because I was blaming myself for everything that was happening and What I should have been doing was I should have been realizing that look There's certain things out of my control even the best guys out there are gonna get a little bit of rejection I mean even if if you think about a bodybuilder a bodybuilder is someone who goes to the gym and works out and he doesn't work out Comfortably where he just lifts the weights doesn't even try and then leaves because he's super strong already No, he's gonna work till failure and he's gonna work and try and make himself and push his limits and figure out Where his limitations are and then he's gonna fail He's gonna fail if he's lucky every single time he goes to the gym And it's okay if you fail a little bit when you're going out and the girls don't want to talk to you or Girl is not gonna come home with you. It's totally okay It happens to the best even as I stand to you right now or if I go out and I try really really hard I'd say probably like 80% of the time. I'm going home with a girl that I like It's I still like at least twice during the night will have an interaction that doesn't go exactly the way I want to sure there's sometimes where you're on fire and everything seems to be going your way But there's a lot of nights where that's not happening and most of those nights are gonna be the nights that you go out So if you start to think about things in this manner where rejection, you know, if it exists It's really not that big of a deal And then you also want to bring your ego out of the picture think about it as kind of an experiment adjust things Move things left and right and then figure out where to go from there Okay, so don't remove your ego completely from the picture because otherwise you're never gonna have motivation to learn but do it in a way that's healthy and realize that look man like This happens to the best of us it still happens to me right now It happens a lot less because I know what situations to approach and where to go and you know I can read women a lot better than I could before and my verbal game is a lot better, but overall I'd say that my thinking about it contributed to my growth a lot more because when I was in that really low state I was going out and I was really angry all the time and it was crushing my confidence So thinking about it in this manner helps me a lot in this situation Thanks a lot you guys. Hopefully that helped out if you liked what you saw and you made it to the end of this video Consider subscribing and come out with videos like this every single week trying to provide some value for you guys Thanks a lot and I'll see you later


Everybody forced tear ripping a personal break for Jeremy H. Jeremy has a 16-box sealed case of 2023 tops inception baseball 14 boxes of tops inception baseball from 2023 and then a prism football hobby box in 2023 as well So let's get started. Good luck Jeremy a lot of inception here. Hopefully we get some first milestones. Alright, we'll start with the prison That's the most base heavy. I'm sorry to present even though. It's the Expensive one then we'll do all the inception to close it out. All right orange ever to 249 taste some hill Stroud rookie base card ties these spears got a manga That's one way to start off Is to hit a manga sp? jets Saucy jets breeze haul breeze the beast very nice Grash Jeremy excellent start doesn't get a whole lot better than that Get that magic red wave is Zach most of 149 Toy below to and Jonathan bingo That is one way to start off of a big personal break Prismatic Justin Fields blue wave out of 199 Dalton Schultz for the AFC South Don't want to say division doesn't matter. It's going. It's going to you Jeremy silver rookie Jack Campbell Purple I said a 225 rookie Dylan Horton or sheer ice and a Dalton concave Silver Jonathan Allen followed by Michael Wilson rookie autograph. I can paste these fun Orange wave out of 60 Tyron Matthew for this for the Saints there Tyron Matthew to 60 Pony Badger Jalen Carter rookie and Sean Clifford silver is Larry Tunsel purple out of 125 Trey Lance Well season rookie QB color here Shroud levels young racers and let's see one of those guys Early shroud but here's hoping for one of them silver is Brandon cooks right away of rookie Jackson Smith and jig my number to 149 Very nice JSN there 80 of 149 Bryce young base rookie Jane Reed base rookie Zach Evans rookie autograph Kenny Mackintosh Felix on a DK Ozama all Purpose Patrick but Holmes blue wave Karim hunt number to 199 Zay flowers rookie Devon a chain rookie Silver hype is Jamar chase for the bangles with a purple ice at 225 make-up. It's Patrick Overshown in McDonald's called last pack mojo prison breaks with a jig but an orange late in Vanderesh 249 Pretty good boxer with the uh the manga you never showed me what they got you. Oh, yeah All right, let's do uh all this inception now the patch auto Green McCutcheon and Nolan Jones rookie Trang First up is gonna be Graham Ashcraft number to 149 on the rookie auto patch. It's a really nice reds patch there Patch auto again coming up green rookie bled day green rookie Edward Julian Yoshida the bunch of Chronicles Louisa rise and a Rookie auto patch it is Shea Langley is at a 99 green color match three colors on it as well so with those patch autos Ron jesh Chisholm green Oscar Coloss rookie Number to 150 rookie Gabriel Moreno Vaughn loves his Chinese new year all the revolutions Chinese New Year team all hobby Auto 99 Eloy Jimenez Man is the 99. I know Vaughn knows that's off his head when's revolution release date Harris photo green rookie bow nailer Number to 50 rookie must talk to Yoshida 11 to 50 Yoshida. No, there's bachettes Guardians Nolan Jones nice one jumbo patch rookie auto 8 of 50 Nolan Jones is a guardian there Patrick yeah, all right and sections go well so far The green rookie is equal to Ron green Josh Chisholm Carol rookie base and a rookie auto Travis Swaggerty number to 299 green rookie Corbin Carroll drew waters rookie green You were there's an auto Dylan Carlson number to 125 And they took it. I thought it was on the schedule of one like the release counter at one point They took it off and that's your main policy. I was rookie auto to 299 Okay, number or not number but green Corey seeker number to 99 you got Andrew McCutcheon Austin Riley with rookie auto number to 10 color match Miguel Vargas Good low number there in the Vargas rookie auto nine of ten always a milestone. I'll see a milestone Green one so no number to 25. I'll Ronald Acuna junior 125 there's food you know me Got a marino with an auto rookie to 75 Matt Swarmer Matt Swarmer green Bryce Harper green Sandy Alcantara Francisco Alvarez and a Gary Mitchell on the rookie auto patch out of 99. I'm sure what the red is Gary Mitchell rookie auto patch. I hope I don't know man It's Disheartening Stone Garrett rookie green O'Neill Cruz out of 150 Valdez Shane Bieber and a David VR rookie auto patch number to 75 green Aaron judge with a red to 75 rookie Hunter Brown Anthony Volpe Auto here is a story release number to 25 with the brewers union. Look at that a story release rookie auto It's a nice one there. Yeah, I it's That that that a hundred percent man green trade Turner with a Victor Robles out of 99 Senga Alcantara and a Caleb Killian silver signings to 99 rookie auto Killian Green Robles number to 75 would be Bryce Harper on the red got Justin Steele Garrett Turner Pregnant auto out of 125 rookie Nick Vespy green Byron Buxton number to 99 rookie James Altman geez enough going at it and Then a rookie auto to 50 of on her era Love it. Yeah, definitely is our years a sealed 16 box case now My brother rookie green Masataki Yoshida Number to 150 Corey seeker on the purple That's East and a Wow, man Ali Rutschman a Ryan Mountcastle dual auto 10 of 25 As a sick hit tough ball on the dual auto Grats against Jeremy. Let's get that one magged Leo Rodriguez screen Ronald Acuna, Jr Maya there. That's rookie auto patch number to 99 Matthew Libertura. Yeah Heard that enough heard that What are they even gonna do revolution then green rookie James Altman green Jonathan India Salvarez with a rookie auto patch Nick Prato number to 199 who gets which one's 2025? There's 2025 and 2026 NBA and NFL, which one's 2025? Take a lot people feel that wave on green Garrett Cole rookie red stone Garrett to 75 and Auto rookie Jermaine Palacios the 125 rookie green Patrick Bailey The NFC West penal on zone number to 99 for the NFC East Cole Reagan's Robles and rookie auto to 249 J. Jepel a day for the NFC East Yeah, exactly wrong. Especially if they can get licensed LeBron stuff. Good God Green Ohtani pass Quintino to 99 rookie card Grayson Rodriguez Is This Von Grissom rookie auto patch eight out of only ten newest Red Sock Eight of ten jumbo rookie patch auto von Grissom. Yeah, the LeBron post-it everybody talk green Steven Strausberg Nice gunner rookie here. This is number to 75 gunner Henderson Lingaliers fall by auto rookie Corey Lida 125 and a Ronald Acuna junior silver signings out of 99 Really good. I'd say half a case so far of this inception Cunha silver signings. We'll get that magged VP The best looking cars in the set is the silver signings green jeter downs rookie Christopher Morel Mookie and a rookie auto of any Pasquantino to 249 Green rookie Brian Bayo with Julia Rodriguez number to 150 Bailey there Stone Garrett and a rookie auto Travis Swaggerty to 99 green rookie Vinnie Pasquantino green yinny air canel rookie Jared Mitchell rookie followed by rookie auto Michael Harris the second number to 249 No, be there's gonna be probably about 20 boxes left over going into tomorrow Yeah, it's probably about 60 boxes and well after this probably about 40 boxes in queue. Yeah, it's gonna be a good chunk left over for tomorrow People really took advantage of that coupon Proto that's green Austin Riley green cabrion Hayes Julie in there And a rookie auto of Miguel Vargas out of 249 corporate Carol is green salby Perez Got in Carnation rookie out of 150 here are in Carnation No Drew waters and Rookie silver signings Riley green out of 99. It's a really good case Are they green hope you're enjoying Jeremy. This is uh This thing's been pretty good Hard borough contra rookie green athlete rutchman and Nolan Gorman patch auto alex manoa number to 25 What seriously Vaughn? Dude, I wish we had Draft King sports book now. All we have is freaking hard rock here I would have done that Instantaneously, they're gonna get so many new people betting. Oh, look at that green Vita Lonzo green Nola zio shita Hey, this is rookie auto patch Francisco Alvarez number 19 out of 75 Francisco Alvarez. Yeah, even if it is if it was for like even a month Nice Alvarez there. Yes, they do green rookie Francisco Alvarez The 75 cj Abrams Joey Weimer rookie Harris rookie rookie out of 50 is yeri de los santos The auto well big kid in the last one here There's three rush yards yet. That was a thing They could stop michigan run They could not green rookie Oswaldo Cabrera Eloy Jimenez at a 50 outman and the final auto Is a is he killed the Ron rookie out of number to 75 Jerry, thank you again. He had the manga some really nice patch autos a lot of silver signings some big names in there We appreciate it. We'll get all these cards out to you shortly


Hi, I'm Zor. Welcome to a new Zor education. We are continuing talking about vectors and operations and vectors. So far, we have learned about additional vectors which produce the vector, multiplication of a vector by constant, which is also produced as a vector. Then we were introduced to an operation which produce a scour. So we have two vectors and an operation which is called a scour product or dot product, that produced just a number, real number. And obviously we investigated certain properties of this operation. Now we will talk about another operation which is also named product. So there was a scour product and the result of the scour product is a scour. Now we will talk about vector product and the result of the vector product is a vector. So two vectors are engaged in this operation which is called vector product or cross product. And the result is a vector. There is one very important distinction. Other operations like addition, multiplication by number or scour product, were actually defined for one-dimensional, two-dimensional, three-dimensional vectors and actually can be expanded to any n-dimensional vectors. Vector product is a specific operation which is defined only on three-dimensional vectors by definition. Now why such an interesting situation? Well, primarily because the vector product is an operation which was invented for purposes of physics. Now we live in a three-dimensional world and the operation on vectors in three-dimensional space where the vectors represent certain physical characteristics of our space. That was actually the fundamental reason for introducing this operation of vector product. And I will just very briefly mention one of the physical characteristics of this particular operation. If you can imagine a magnet which has north and south poles, so there are magnetic forces which are in between these two poles. Now you can feel these magnetic forces if you will put some ferromagnetic, like a piece of iron for instance. It will gravitate towards one of these two poles. Now here is another interesting story. If you have an electric current going this way somehow, let's say you have a metal rod and you have an electricity which is moving. Let's say we were connecting this to some kind of a battery. So there is an electricity which is circulating along this metal rod. So we have a metal rod where electricity is going on and then we have the forces of magnetic origin. And they are perpendicular to each other. Then the experiment shows the certain force which acts on this rod. And it's perpendicular to the surface. So if everything is going on in the surface of this white board, then the force is perpendicular to the white board. So this metal rod would actually act upon towards either that way or this way, depending on the direction of the magnetic forces and the electricity. If you change the polarity, this force will change the sign. So if it was pushing that way, then changing polarity will result in pushing it this way. If you change the poles, north and south, also the direction will be changed. So we have this situation when you have two different vectors. One vector representing the electric current, another vector representing the magnetic current. Then there is a third vector, the force, which results in some interaction between these things. So that was the reason actually why Vector product was invented. I mean this and some other physical experiments which were done. There was some kind of a necessity for mathematicians to basically introduce this abstract. Now we're talking about abstract operation, which is called vector product. But you have to understand that the roots of that were in physics. Now we will talk about the vector product as actually a mathematical object. However, we will always keep in mind that there are some physical foundations, which this mathematical apparatus should actually represent. All right, now let's think about. We are talking about two vectors acting in certain plane. And the result is the vector which is perpendicular to this plane, right? So that's the basic of that physical experiment. So when we were talking about the vector product, we're talking about two three-dimensional vectors. And operation of vector product produces a third three-dimensional vector. Now to define this vector, we have to define its magnitude and its direction, right? Okay, so magnitude and direction. Let's think about this experiment again. If I will change the position of my metal rod where electricity is going on from perpendicular to the magnetic lines to a parallel ones, the experiment shows that there will be no force generated. And actually the force depends on this angle. So if magnetic force is going this way and electricity going this way, now if I will start changing the direction of the rod turning it a little bit, then the force will be diminishing more and more down to zero when instead of this direction I will have parallel to magnetic field. So what I would like to say that this vector product is somehow depends on collinearity of these two vectors. So the more collinear they are, the less magnitude of the result you should expect. By the way, this is opposite to a scalar product. Because in a scalar product case, the collinear vectors have the biggest result, the largest result if you scholarly multiply them. Why? Because it's magnitude of one times magnitude of another times cosine of an angle between them and the cosine in this case is zero. So the cosine, the angle is zero, so cosine is one. So when they are collinear, the magnitude of this result is the biggest. In this case, case of the vector product is just opposite. So when they are collinear, the result is zero. When they are perpendicular, the result is maximum. That's what experiments show. So instead of using the cosine for scalar multiplication to basically measure the collinearity, we will use the sign. And that's what's very natural to use. So what I would like to say is that the magnitude of the vector product of these two things actually is naturally vector product. It is naturally dependent on sign between their directions. And obviously it depends on their magnitudes themselves. So that's, I should say, this. The magnitude of their vector product is equal to the product of their magnitudes and the absolute value of sign of the angle between them. So this is the definition of the magnitude of this vector. Now, let's talk about direction. Well, first of all, I did tell you that the force is always perpendicular to this plane. So I can always say that no matter what vectors A and B are, the result of their vector product is perpendicular to them both. So if you have one vector A and let's say another vector B, now let's imagine that I'm drawing everything in a three-dimensional. So the result will be perpendicular to both, considering that they are, A and B are in this plane, so to speak. And A cross B is perpendicular to the plane, which means it's perpendicular to this and it's perpendicular to this, to both. So if you have two vectors, no matter how you position, you can always consider a plane which they define. Two vectors always define the plane. Now their vector product is perpendicular to this plane. So the line is defined absolutely without any problems. Now the magnitude I also defined. So the only thing which is not defined is direction, this way or that way along this line. So again, we have two vectors. They define the plane. Now this is perpendicular to the plane, which means it's perpendicular to this and perpendicular to this and perpendicular to any other vector which is on this plane. Now the magnitude is defined, so it's only the direction which we have to define and we will talk about this in a second. Okay, let me wipe out this. Don't need this anymore. And let's talk about direction. So this is one vector A, this is one vector B, and this is A cross B. Now this is an angle. Now here is the rule. And again, this is a rule which is a definition. There is no like some kind of physical sense in it. It's just a definition. We have to define somehow the direction of this vector. If we know the line it's within and we know it's magnitude, so it's only the direction, like upwards or downwards or whatever you want to call these two directions. Okay, here is the rule. If you have to move from vector A to vector B within this particular plane which these two vectors define, so if you have, if this is your A and this is your B, this is the plane, so the direction from A to B. And we're always talking about the smaller angle, not this one, this smaller angle. So if you have two vectors, we always can talk about the plane they belong to and the angle from which we can move from one vector, which is the first one in this case, A. This is A to the second one, which is B. So we move this way. Now this is the rule which is called right-hand rule. Imagine you are opening a bottle of wine, you have this corkscrew and you are moving it this way and it goes down, right? So let's imagine that you have to move from this A vector to B angle in the same direction you are moving the screw. So if you're moving the corkscrew, for instance, you have to move it in this particular direction and your direction of the tip of the corkscrew this way, right? So that's the direction which is, by definition, is the direction of their vector product. So if this is A and this is B, then this is the direction of their vector product. So from A to B, if you move to a certain direction, then you can imagine you do it with a corkscrew and that's the direction where the tip of the corkscrew is moving, right? Another way of viewing this thing is if you have a plane, let's say this is a plane, it doesn't really matter, which defines these two vectors. Now this is the line which is perpendicular. So you can view this plane from underneath or from above, right? So which side to choose? Well, you have to choose the side from which the direction of the angle is counterclockwise. So if you look from this, from the below, it will be counterclockwise, which is the right one because if you move from here to here, you go downwards. Now if you look from the upper side above this plane, if this plane is considered to be horizontal and this is above, now you see that the movement from here to here from A to B is clockwise, which is a negative direction if you remember when you are changing the angle. The positive direction is always counterclockwise. So this is not the side of the plane where the vector is directed. It's always towards the side from which the direction is counterclockwise, the positive direction. This is the rule. So you can talk about the right hand screw or cork screw or you can talk about the direction of the movement from underneath or from above the plane which contains these two vectors. Whatever the definition is, it's always defined and it's always the same. So in this particular case, if you consider the angle between A and B as basically from direction from A to B is this way, then my proper direction of the product should actually be down. If, however, this is A and this is B, then the direction is this way from A to B and then this would be the direction of the cross product. So we know the magnitude of the product, of the cross product of two vectors and we know the line along which this result, this vector product is supposed to be positioned. It's perpendicular to both vectors. And we also know both are right angle. And also we know how to choose the direction on this line. The direction depends on the right hand rule. Basically that's what defines the vector product. So the vector product is completely defined by all these characteristics. It's one three-dimensional vector multiplied by another three-dimensional vector. The result is yet another three-dimensional vector. That's why it's called vector product. Now it's notation little cross. That's why it's called sometimes cross product. And we know how to basically find the result of this operation, this vector product. Now let's talk about properties. So the vector product obviously has certain properties. We learned about scalar product and its properties. Now we're learning about vector product and its properties. Alright, let's just go one by one. The first property. If you multiply any vector by a null vector, vector product would be, well, a vector, right? But it's a null vector, which has zero lengths. Why? Because the magnitude of this vector is the product of the magnitudes and the sign between them. Now the magnitude of zero, null vector is zero. So that's why the magnitude of this vector is zero, so it's a null vector. Which doesn't really have any direction, so it doesn't really matter to talk about. What's interesting is the next one. Let's think about this. Well, the magnitude of the spine is magnitude of this times magnitude of this. Lengths of this vector times lengths of this vector. But what's the sign of the angle between them? Well, the angle between them is zero because it's the same vector. So the sign is zero. The result is also a vector which has a zero length, which is a null vector. This is a little bit more unusual, I would say. Because if you remember, for instance, in case of a scalar product, you multiply these two things in the scalar product mode and you basically have a double length. Because the cosine of an angle of zero is one. So that's the difference, that's a very interesting property. So the result of the vector product of a vector by itself is equal to zero. And it corresponds to the physical experiment which we were talking about. Because if I put my, these are magnetic forces. If I put my electric rod, a metal rod with electric current parallel, there will be no force. That's what the experiment actually shows. So if one vector is parallel to another vector, their vector product, which actually is representing the force, which results in this experiment, is zero. But as soon as I start turning this, it will actually be growing. And the formula, again, it was probably experimentally proven. The formula would be that the force depends on both strengths of magnetic force and the electric current and the sign of the angle between these directions, between the directions of the magnetic current and the directions of the electric current. And if it's zero, well, then the result is zero. But if it's 90 degrees, like here, if my conductor is this way, this metal rod, then the strengths of that force which acts in this direction, perpendicular to this plane, is the maximum. So that's an interesting property which is very peculiar for vector product. And again, it corresponds to physical characteristics. Now, what's another important property is? We all know about commutative law, right? Like this is, Scala product is commutative. Why? Because it's A times B times cosine, and cosine is an even function. It doesn't depend on the direction of the angle. But now this actually is vector, the length of this thing is equal to lengths of this times lengths of this times sine. So the sine is an odd function. It changes the direction, it changes the sine if it changes the direction of the angle. So this is called anti-commutative law. Now the anti-commutative law is very important in this particular case. Why is it anti-commutative if you will just look at this particular picture? Well, if you move from A to B, then your right hand rule says you go this way, right? So that's the direction. If you move from B to A, now B is the first vector and A is the second vector. You have to move this way and it goes down. So the magnitude would be the same, but the direction of the vector would be opposite. That's why this minus stands here. Alright, next. Next property is very interesting as well. Let me just draw a little different picture. Now my A and B vectors will lie in the plane of the white board, right? This is A, this is B. Now their vector product would be lying along this line. Now, if you move from A to B, then this is counterclockwise.  So the vector actually directed this way from the white board towards me. Okay, now what is, now this is phi, absolutely. Well, let's just think about it. This is the length of this. This is the length of that vector. Now what is, let's say, B times sine of phi? Well, obviously this is an altitude of this parallelogram, right? So if you build a parallelogram on these two vectors by basically taking the end point of one vector and drawing the line parallel to another and sensing here from the end point parallel to another, you get a parallelogram. And the area of this parallelogram is equal to base times altitude. And the altitude is exactly B times sine of phi and the base is A. So the vector product is a vector but its length of this vector is equal to the area of the parallelogram which is built on these two initial vectors. So that's just an interesting property. Which we will use in another three-dimensional problem later on. Okay, now what else is interesting? Well, next is quite obvious associative towards multiplication by a constant. So if you have a vector A and B, you multiply A by a constant. It's a scalar. It's just a number. And then you cross multiply by vector B. It's the same thing as if this constant is multiplied by vector product of A and B. And similarly, if the constant is multiplied by B, it will be exactly the same thing. Now how can that be proven?  Well, actually this is not difficult as well. Let's just consider for a second that K is positive. Which means it doesn't change the direction of the A. Well, if it doesn't change the direction, it changes only the length. Now, length of this vector is the length of this times the length of this times sin of this. Well, absolutely. Now, the length of this guy is absolute value of K times the length of this guy which is this and absolute value of sin. Now, the length of the K A is exactly the same as absolute value of K times A. So that's why the length is exactly the same. The length is the same. We can find out this. Now, the line along which the product actually is would also be exactly the same. Why? Because multiplication by a positive constant doesn't really change the direction. So K A, if this is A, this is B, then this is K A. So the direction is exactly the same. So the plane which is defined by these two vectors A and B, or K A and B, exactly the same. So the perpendicular towards this plane line is also the same. So the magnitude is the same. The line along which the vector product is the same. So only the direction we actually talk about. But again, if K is positive, K doesn't really change the direction of the A and the direction of the angle from A to B is exactly the same as from K A to B. So for positive K, it's obviously the same direction. Now, for negative K, we don't need this anymore, right? Now, what if K is negative? But here's what happens here. We change the direction of this to the opposite, right? Which means instead of this, K A would be here for negative K, right? Now, if angle used to be this, now angle is this one. We are talking about a smaller angle from the beginning, from the first vector towards the second. Which is changing the direction, obviously. If this is phi, this is 180 minus phi. The sine of phi is exactly the same as sine of 180 minus phi. But the direction is different. And since the direction is different, it doesn't change the magnitude because the sine is exactly the same. But it does change the sine. So this one is changing to the negative. That's why this one is changing to negative. And that's exactly what K does. K is negative right now, right? So whatever used to be the sine of A times B, now it changes to the opposite, and same thing in this case. So that's a little bit longer probe, but it's still an easy one. Now let's talk about another property, a very interesting property. Imagine that we have a Cartesian system of coordinates, or Euclidean system of coordinates. Euclidean space, Cartesian system of coordinates, whatever. Now we have unit vectors, which have lengths one, and directed along the three x's. So i is a unit vector along x, j is a unit vector along y, and K is a unit vector along z. Now what's interesting about these angles? Well, number one, they all have lengths of one, because these are unit vectors by definition. That's number one. Number two, they are mutually perpendicular to each other. So i is perpendicular to j, j is perpendicular to K, and K is perpendicular to i, right? It's three-dimensional space. Let me use mine. These are unit vectors. i, j, K. So they're all of lengths one, and they all are perpendicular to each other. Now, let's talk about vector product. Let's say i times j. Well, the angle is 90 degrees. So the sine is equal to one, right? The magnitude, therefore, is equal to one. Magnitude one times magnitude of another times sine of the angle. And direction of the angle, look from i to j, it's from here to here, right? So if we are talking about a quark screw, we go this way, which means it goes up. So we have basically this particular vector, K, which is exactly positioned on the perpendicular to the whole plane where i and j are. It has the lengths one, which these are supposed to produce as a vector product. And direction is right. It's upwards, right? So what I want to say is that i times j equals K. Isn't that interesting? So vector product is producing a result if you multiply i times j, these two unit vectors, you will get K. Now, very similarly, if you multiply j by K, you get i.  This is j. This is K. So you go from j to K, which means from here you are doing this kind of a turn, and obviously this is a direction. And it's perpendicular to these two. So that's what this is doing. And finally, K times i use j. K times i use j. Now, obviously if you change the order, instead of i times j, you have j times i, you will get minus K. Right? So because the vector product is anti-commutative. Anti-commutative, right? So these are properties of unit vectors along the axis of coordinates in Euclidean space. That's very interesting property. And the final property, which I would like to talk about, but very briefly, is distributive law. You obviously expect the distributive law. So if you have a vector product of some of two vectors and the third one, then it's the same if you add the vector product of the first one by the third and the second one by the third. Well, this is a true property. To prove it is not so trivial, and I will delay it until the next lecture. However, as a property, I would like to mention it in this lecture and this will be the very the very end basically of the properties which I was going to talk. This is the last property I wanted to discuss today. So the distributive law is working as well. Well, now the vector product, I would like to mention again that the vector product is actually the result of some physical experimentation and development of the physics. Mathematicians basically took it under their wing and started to research, investigate, prove theorems, et cetera, et cetera, so it grew into a mathematical topic. However, again, do not forget that the basis is over there. Now, is it right to call it vector product and why this particular operation? Well, yes, obviously it has certain physical meaning and we have to research it. But at the same time, there is nothing which prohibits us to invent a completely different vector product. I don't want to actually call it vector product. Product of two vectors. Let's put it as multiplication of two vectors. Let's say you have vector in coordinate system, one and another. Now, there's some, if you remember, was this. Some of two vectors is a vector where you sum the coordinates and it does make actual physical sense as well when you have two forces, for instance, and you have the result of this. Now, why don't we define multiplication of two vectors as this, as a vector with two coordinates? I'm not putting plus in between. The plus means it's a scalar product. I'm actually putting as a comma here. So it's two coordinates. I just multiply them. I mean, why can't we do this? Well, we can, quite frankly. There is nothing wrong with this and this operation would probably satisfy lots of very useful principles like multiplication by zero, by new vector would be, new vector multiplication by one, one, for instance, if this is one, one, then the result will be the same as before. Commutative law, that's the works. Associative law works. By the way, associative law is not working. If you multiply by third vector cross by c, there is no associativity there. But in this case, you will have, so it kind of defines a nice operation. But for whatever reason, it was not needed for any practical purposes and mathematicians basically ignored it. I mean, yes, we can do something like this, but nobody's interested. But many people are interested in the vector product because it has a true application in physics. So I don't want you to think about vector product as something strange, unusual, or whatever. I always want you to think about vector product as a mathematical reflection of something which exists in the physical world. Now, with this thought in mind, let me finish this particular lecture. I do suggest you to read notes for this lecture again. It's like a textbook, basically. It's allinunisor.com. And next lecture will be actually about this distributive law and non-trivial proof in this particular presentation kind of thing. All right, that's it for today. Thanks very much and good luck.