So let's let's let's try this the people who supported Donald Trump enough to go and storm into the Capitol, right? Yes Trump got 74 million votes not every single person would agree with that but 250,000 people were in DC that day to support Donald Trump People holding that sentiment. Do you think they would fairly assess a criminal trial against a hunter-biden? Listen, I have two very close friends who are Trump supporters But I think that they would wish to give someone a fair trial no matter who they were I don't think that who you support politically I like to think that there is a center of conscience in this country the fact that I support someone politically Doesn't mean I'm going to sacrifice my integrity or my adherence to the law So where are the criminal prosecutions for the rioters in? 2017 and on January 20th. Does it set fire to vehicles torch things in the street smashed windows beat police? Any time any time there is anyone who acts outside the law There is a reason for them to be held accountable. So my question is that's why that's why lady You know ladies has a blindfold if it is fair then why is it that the far-left extremists who? Set fires and vandalized and destroyed things in DC not only were they acquitted I should say not even acquitted the charges were dropped, but they were paid out a million dollar settlement Why is it that in in Washington DC when the far left? destroys burns and and vandalizes and bangs on the doors and smashes their way into these buildings nothing Well first first first of all riding in the street is different than oh that was different No, but I mean like when they like all the United States I mean like when they go in for the death of the vice president with the Sure, but I will go and take Trump out tonight When was the last time an actor assassinated a president they're still gonna have to go out and put a bullet in Donald Trump I have thought an awful lot about blowing up the White House Oh, this is just a warning to you Trumpers We ain't playing with you for those of you who are soldiers You know how to do it make them pay and he has to be he has to be eliminated. Oh That was good. Of course. Of course. It's different when they do it Okay, first of all, let's get a few things straight It is actually free speech to say hang my pence and if it wasn't then a lot of Democrats should be in prison after the bush years Because they did and said a lot worse about George W. Bush second There was no guillotine. It was a miniature gallows and as I pointed out many times This again was also standard fair during both the bush years and the Trump years Which is exactly what we're talking about here a two-tiered partisan justice system that lets Democrats basically do whatever they want And the media will dutifully call it a protest and all charges will be dropped while their political opponents are Demonized by that same media to the point where anytime they protest It's treated as some sort of terrorist action and you don't have to have much of an imagination to see where that leads Let's let's let's compare say like a guy who the Q shaman for instance, right? You're familiar with the Q shaman. He was escorted into the building by police They walk him around on video trying to open doors for him and lead him to Senate chamber Why did that guy go to prison? But the people who occupied and disrupted Congress for say abortion rights or for the further to code access pipeline When they do when the when the left goes and occupies congressional buildings by force, there's no wait a minute Oh, that was different. It wasn't just those and more recently they did it with Kavanaugh They've done it with the abortion stuff and they've done it at many state houses the pro Hamas people just did it recently But nobody's ever charged in these things and they never called it Insurrection and they were literally sustained attacks for months on Portland federal buildings individuals, right? elected in our elected representatives were afraid for their lives the building was stormed But I'm not talking about that But but but you are when you're talking about the difference between the shaman who was led in by police I'm saying pardon who was escorted in by police Well, so I'm comparing a specific instance where a guy is brought in by the police officers who give him a tour Open the door for him and show him where to go He's he's surrounded by cops. They give him a guided tour on video. It's this is all you can watch it my question is in that particular instance this one guy who's like notorious is He goes to prison or how about better example Owen shroyer did not enter the building Oh when shroyer was at a permitted rally on the Capitol grounds and he went to prison and just got out last week And what was it? Well, what what did he said? Had he exhorted people to enter the building and he exhorted people to violence? I think he said things like Democrats are communists and communists communists Well, he went to prison for it. No, that's not against the law That is free speech but if we're talking about people who did tell people to go into the building and Specifically to store in the building then we're talking about ray epps We're not here to fight We're here to serve the capital hell yeah ray epps is literally the only guy on video the day before in the day of Telling people to enter and storm the Capitol and yet He was treated as some sort of a victim or a conspiracy theory by both Democrats and the media and only recently got a slap on the Wrist misdemeanor charge which makes no sense when we're talking about these people who were just on the Capitol grounds And did nothing else yet got major sentences. Well, you know once again, Tim I'd have to read about that. I mean, I don't know. I don't know about that particular case Oh, how convenient held accountable, but to be held fairly accountable and that the legal system should be fair to everyone Should be what we can agree on I suppose the issue for me is and the reason why I say there will be a civil war is because When it comes to a general conversation with the public They believe lies from the corporate press about what really happened that day and on other days and it results in torture solitary confinement political persecutions and This is all actively happening right now You do think that some of the people who came into the building that day were acting violently We see that as well. Yes, you do believe that some people I believe a lot of them and I believe they should go to jail for for a good amount of time Okay, 20 years, however Well, you know once again, that's up to a jury and a judge. It's our legal system So the problem then becomes at a certain point if antifa the summer of love riots Firebomb the White House, which they did. Where is the where's the May 29th hearings? Why do we not have a May 29th Commission on the firebombing of the White House in St. John's Church? Listen, I once again, this is why why Lady Liberty has a blindfold on this is why prosecutors should try to be fairer. Obviously. Well, no, I get it So what it comes down to I believe is that you don't know about it And I mean that disrespect that I mean don't know about the about the which about these specific cases on January 6th No, no, no the firebombing of the White House on May 29th 2020 May 12 firebombing of the white No, I don't yes, exactly Anybody who watches this channel knows that I talk about this over and over Nobody knows about these things because the media purposely doesn't make a big issue of it Yes They may report on it as it's happening and maybe even a couple days after But they'll put their own spin on it and it definitely won't be treated like they treat things like Charlottesville That specific attack on the White House that day resulted in around 60 secret service agents being injured a guard tower Burned down a church almost burned down and Donald Trump rushed to a bunker because they were legitimately worried that people might actually get inside The media at the time mocked the event and Donald Trump as bunker boy and later all charges dropped This is a great example of what people like me and Robert DeWorff constantly talk about when we're talking about this two-tier justice system And it's not just the White House attack There are so many other examples like the attack on police defending a Christopher Columbus statue in Chicago That was insanely coordinated and violent and yet it's down the memory hole never to be spoken of again But there's no charges for any of those people and that's okay because nobody even remembers it and that's on purpose When the media wants the American people to remember something they make sure they do and when they don't they let it go down the memory hole Fire bombing of the White House on May 29 2020 So I assume that you're saying it's because the corporate media did not want me to know I mean, no, I honestly was reported widely. There were photos of smoke rising all over DC. It was a mass riot They were making fun of Donald Trump's yet down to Donald Trump was forced into a bunker The police came out and started pushing people out, but there's been no hearings. There's been no commission St. John's Church was set on fire. Yeah And actually the media tried to make a big story about the National Guard having to use tear gas on the violent mob Trying to say that it was Donald Trump setting it all up for a photo op which turned out to be a total lie St. John's Church was set on fire. This is a historic American church where I know that church It's it's a fire I live far left extremists fire bombed the White House grounds the reason you don't know about it Throwing Molotov cocktails at the White House and torched a guard post 70 plus police officers were injured So what happened nothing the reason you don't know about it is because the media doesn't make a big deal about it I disagree. I disagree. I think it's because I With all with all due respect, I don't think you read the news the way Trump supporters and we do I'm not saying we as I mean, there's the well those two things are not mutual exclusive I think that the average Because I do read the news and I do watch and I am think of myself as informed and I'm not but I'll look trust me I'll look I think what happens is the average liberal is getting their news and information from pundits not from new sources Right And that's the issue here is because the bias media has turned into a bias justice system And we're watching that play out right now while the Democrats imprison their political opponents down to just regular people Up to the 2024 presidential candidate as they accuse him of being an authoritarian threat Well, they themselves are literally doing the things that the authoritarian threat does I really don't see how these people see themselves as Protectors of democracy as they cheer on the removal of the sitting president's main opponent in the next election From the ballot, they're literally trying to either imprison him or remove him from the ballot yet see themselves as Protectors of democracy. All right, folks That's all I have for that but I wanted to show you that interview because it sounded a lot like the stuff that we say here on this channel Well, I hope you all enjoyed it If you're still here you might as well hit that like button and I hope you all have a merry Christmas See you on the next one


Dyma bryfysgol cardydd wedi eich llioli yn hanol y bryfdynas. Mae'r bryfysgol wedi penderfynu bod ar freu gydawn. I'm decided to be proactive and change our recycling system to a day to the rules. Receptor are wasting recycling into streams. That's tinsel cans, paper and cardboard, glass, food, plastics and general waste. Our bins have been designed to be clearly instructional with the use of wording and iconography. All the bins match across the whole university to make the recycling experience as simple and as clear as possible. One of the key benefits of our new seven stream bins is we've been able to improve the quality of our recycling as opposed to our previous system where we mixed all of our recycling together. Mae'r bryfysgol cardydd hefyd yn teimlo i bod yn bwysig iawn dangos y shampoo'l dda i fyfyrwyr, trwy ffordd mor gynalyadwyd a ffosib. Er lle'is cenedlaethau'r dyfodol.


J.J. Abrams fixed Star Wars! It's now amazing! Skywalkers great! I'm just kidding. There was nothing to fix. The last Jedi was fantastic.


Hi, I'm Zor. Welcome to User Education. Somebody brought to my attention that I have missed one particular lecture about problems, trigonometric problems. So, I'm returning basically to the mass proteins course right now to solve these trigonometric problems. Now, before you, which this lecture, I suggest you to look at these problems just yourself and try to solve them. It's definitely the most intended actually purpose of this course is to basically develop your mind and tune it towards solving certain unknown to your previous problems. So, it doesn't really matter what kind of problems I'm solving right now. What is important is for you to solve them because that would prepare you for any kind of unknown in your real practical life, not related to mathematics or physics or anything like that. Because the problems which I will present right now have absolutely nothing to do with your future. You will definitely not be in a position of solving these problems, exactly these problems. But you will have a lot of new problems which you will have to basically solve by yourself. And solving these mathematical problems basically prepares you for this particular task. Okay, so I have six trigonometric problems. I'll just go one by one. And in some cases, I might actually miss certain calculations because they will be trivial, but I will try to go through all of them. Okay, number one is I have to prove that two times sine to the sixth of angle plus cosine to the sixth of this angle plus one equals to three times sine to the fourth plus cosine to the fourth. Okay, now this is a trivial exercise in basically algebraic manipulation. The only thing which you have to really know is you see there are sines and cosines here. It would be nice. It would be all dependent on one particular function. For example, sine. For this purpose, we will do very simple thing. We know that sine squared plus cosine squared is equal to one for any angle phi. So I'll just express cosine in terms of sine and substituted there. And check if I will have the same thing on the left and on the right. Because angle phi can be any angle, right? So cosine squared equals to one minus sine squared. Cosine to the fourth of angle phi is equal to square of this, which is one minus two sine squared plus sine to the fourth of phi. And six cosine six is multiplication this by this square by fourth degree, right? Which is, okay, let's multiply this by this. It would be one minus two sine squared phi plus sine four phi minus sine squared phi minus sine squared multiplied by one. Multiply by this would be plus minus and minus would be plus two sine to the fourth phi and minus sine to the sixth phi. So this is cosine to the fourth, which is this cosine to the sixth, which is this. If you will substitute this into this and this, well, obviously you can make it a little bit easier. It's one minus sine squared would be minus three sine squared. Sine four would be also plus three sine four and minus sine to the sixth. And if you will substitute this into this and I'm not going to do it. So if you will do it, now I did it on a paper, actually. You will have exactly the same on the left and on the right, basically. So all you need to know is basically the approach in this particular case. The approach is to basically unify. So everything is expressed in terms of sine, let's say, or cosine. It doesn't really matter. You will have exactly the same result. So this is how this particular problem and maybe some others which is equivalent or looks like analogous, whatever. This is an approach. Just unify these particular equations, bring them into some common denominator, if you wish. Not in particular sense of arithmetic common denominator, but in this case sine seems to be like a natural base for everything. Or cosine, whatever, but not both of them. That's what's important. What's kind of difficult in this particular case is because you have two different functions, sine and cosine. If you have one function, everything would be fine. Okay, that's problem number one. Problem number two is very, very analogous. I have to prove that sine to the eighth minus cosine to the eighth equals four sine to the sixth minus six sine to the fourth plus four sine square minus one. Okay, it's exactly the same case because right now you have more sines than one particular cosine. So you have to do exactly the same thing. You have to do the cosine square is equal to one minus sine square. You have to have cosine to the fourth, which is equal to minus two sine square plus sine to the fourth. And you have cosine to the eighth of five, which is square of cosine four. So square of this, which means this multiplied by itself. Okay, multiply by itself. Let's multiply by this would be minus two sine square five minus sine to the fourth five. Multiply by this would be minus two sine square five plus four sine to the fourth minus two sine to the sixth. And then multiply by this sine to the fourth by one times this minus two sine to the sixth plus sine to the eighth. So that's my cosine to the eighth. So if I multiply, if I subtract, if I do this with a minus sign, so all signs will be with a minus and sine square, a sine to the eighth, sine to the eighth will disappear. And then basically, well, let's maybe simplify it. So we have sine to the eighth. Now sine to the sixth minus two and minus two. So it's minus four sine to the sixth. Sine four, one another, another six. So it's plus six sine to the fourth. Second will be minus four minus four sine to the second degree. And plus one, right? Plus one. Okay.  Then you will add sine to the eighth. This will disappear. That will be four sine with a plus. Okay. Minus sine to the fourth plus sine and minus one. Yes, exactly. So that's the second problem. And approaches exactly the same. You unify both sides to have only one particular function, sine, instead of two sine and cosine. So these are trivial problems and they require only accurate manipulation. As soon as you have decided what is the approach and the approach is to express cosine as a sine, after that it's just trivial manipulation with numbers. Number three. Okay. So you have a unit circle. Now, let's take the angles which are multiple of 30 degrees, which is this one, this one, this one, this, this, this, this, this. And they have to find sum of sine square of these angles, phi. And angle phi is actually k times 30 degrees. Where k is from zero to everything. So how many of them? Twelve, right? 360 divided by 30. So it's 12 points. So from zero to 11. That's what basically needs to be calculated. Now, let's just consider only the first quadrant. And we will take this one, this one, and this one. These three. So it's zero, 30 degrees and 60 degrees. Now, why? Well, because then the next one would be very similar. Actually, I think I should better include this one as well. Because this is zero anyway. Sine of zero and sine of 180 is zero. So these are not contributing to the sum at all. So let's just take these three. And then corresponding with this, this, this, this, this, this, and this. Okay. So let's talk about these first three. Sine of 30 is one-half. Square we have one-quarter, right? Plus 60 is square root of three over two. Plus this is one. So what do we have now? We have one-quarter, three-quarters, and two. So that's two. So these are two. Okay. Now, these are also two. Why? Because the difference between sine and cosine relative to these angles, like plus 30, minus 30, plus 60, minus 60. The difference will be in the sine, but since it's a square, sine will be unimportant. So we will have these also equals to two. So what remains, this and this. Now, this is one-half, square, and square root of three, square. So it's one and one. So what do we have? One, one, two, and two. So it's six. So that's the sum. So what you have to remember is basically the sine of 30 degrees is one-half, and that's something which you do have to remember. It's easy. And 60 degrees is square root of three over two. I just remember it, but obviously you can find it out yourself without any problems. Because 30 degrees is, this is 60 and this is 30, right? So this is an equilateral triangle. So this is also 60. And this thing, this particular piece is half of this, right? This is half of the side. This is the whole side. So that's why the sine, which is ratio between this to this, is one-half. And if this is one and this is one-half, then by theorem of Pythagorean it will be square root of three over two, that side. So that would be sine of 60. So that's it. That's a simple thing, direct consequence from Pythagorean's theorem. So that's it. That's my problem number three. Okay. Problem number four. Okay. So again, you have unit circle and we are considering only the first quadrant. We have two points, point A and point B. Now A has coordinates xA, yA. Point B has opposite coordinates yA, xA. Okay. What needs to be proven is that their sum, sum of this angle and this angle is equal to 90 degree. Okay. So what we will do is we will drop these perpendicular. And what I'm basically staging right now that these triangles are congruent. Question is why? Well, very simply. What is xA is this and yA is this? Now, I'm saying that coordinate of B is yA, xA. Now this is yA and this is xA. So as you see, these triangles are absolutely, have absolutely the same size. xA, xA, yA, yA and hypotenuses are equal to one. This is the unit circle. So these are congruent triangles. Then the angles which are opposite to equal sides are equal. So let's take, let's say, this side and this angle in the triangle OA. Let's put it M, M. So in the triangle OAM, this angle AOM is opposite to y. In this triangle opposite to this equal side is this angle. So whatever this angle is, this angle is. But now OBN is the right triangle and the sum of these two angles is supposed to be equal to 90 degrees. So that's why angle AOM which is equal to OBN and OBN plus BOM equals 90 degrees. That's why that angle plus this angle, angle AOM plus BOM equals 90 degrees. That's it. Solve equation. Sinex equals to cosine x. Okay. Let's do it geometrically. It's kind of easier this for me. So this is a unit circle. Now what is a sine? Sine is the ordinate of this angle. What is cosine? Cosine is abscissa of this particular angle. Now if they are equal, it means that two quantities of this triangle are equal to each other. So it's right triangle with equal quantities, which means this angle is supposed to be 45 degrees. So I will change my picture and I put it at 45 degrees P over 4. That's my angle. And in this case my sine and cosine abscissa and ordinate of this angle are equal to each other. Now where else? I mean obviously I have to really do something like this 45 degrees, but actually the opposite sine would be the same. Because in this case both are negative. This would be cosine and this would be sine of this angle. This angle is what? It's 180 plus 45. It's 225 degrees. So it's pi over 4 and pi over 4 plus pi plus 180. So this is 45 plus 180, which is 225. So these are two angles which basically have this particular property. At the same time let's not forget that in trigonometry angles can be greater than 360 degrees. So you can rotate your radius vector more than 360. So basically these two points correspond to a little bit broader number, well infinite number of solutions. So it's pi over 4 plus pi times k, where k can be any integer number. If it's 0, it's this. If it's 1, it's this. If it's 2, it would be p over 4 plus 2 pi, 2 pi 360 degrees. So we'll have again the same point here after one full circle. And then again 180 degrees pi and then again and again. So this is a general solution to this equation. Don't forget this is very important. So it's not really sufficient to find all the solutions to trigonometric equation within one full cycle from 0 to 25, from 0 to 360 degrees. What is important is to figure out what exactly other angles which are greater or less than. So k is basically any integer. It can be negative too. Because we can go backwards. Counterclockwise is positive. Clockwise is negative direction of changing the angle. So k any integer, 0 plus minus 1 plus minus 2, etc. So this is a general solution. Don't forget this particular piece. Very important. And one more similar but slightly more different. Solve the equation. Tangent x equals cotangent x. You remember the definition of tangent is sin over cosine. Which means we are talking only about angles where cosine not equal to 0. Now cotangent is inverse. Cosine divided by sin. Or if you wish 1 over tangent. The same thing. So sin should not be equal to 0. Alright fine. So we have to really just remember that if for whatever reason we will have a solution something like x is equal to let's say pi over 2 90 degrees. That's not a good solution because cosine will be equal to 0 and tangent would not basically exist in this case. Okay so what I will do is the following. First of all I will simplify it. I will use cotangent equals to 1 over tangent. And let's say tangent is z. What do I have? z equals 1 over z. Right? That's my equation now. I will solve it for z. And then knowing what is z I will find my x tangent of which is equal to z. So here what's the solution to this? So I can say z not equal to 0. So solution z is equal to 0 is not good but it's not a solution anyway. So I will multiply by z both cases. Both sides I will have z squared is equal to 1. Which means z is equal to plus or minus 1. So my tangent. So that's my basically simplified equation. Okay let's solve it. Again I will use geometry. So tangent is sine over cosine. So it's this is sine, this is cosine. So if they are equal to 1 that means they are equal to each other. Right? Which means it's again pi over 4. 25 degrees. Where else on this unit circle my sine and cosine would be equal to 1. Again opposite. Both of them are negative but their ratio is exactly the same. So this one also. So this would be my sine and this will be my cosine. They are equal to each other. And sorry. So this angle is also good enough. So it's pi over 4 and pi over 4 plus pi 180. Now minus 1. What would be minus 1? Minus 1 would be here. When lengths would be exactly the same. But in this case the cosine which is obsessive would be negative. And sine which is ordinate would be positive. Then it would be ratio would be minus 1. They are equal in lengths but since one of them is negative the ratio of minus 1. And similar to this. So these four points represent solutions in a unit circle. Now we have to express it trigonometrically with considering that angle can be basically greater than 360 degrees. So this is pi over 4 plus 90 degrees, 90 degrees, 90 degrees, 90 degrees. So it's plus pi over 2 times k where k can be any integer number. So that's a solution to, complete solution to this particular equation. Again don't forget that this represents all the solutions in this format. And you can put like comma k is any integer number something like this. Okay, well that's it basically that's all six problems which I wanted to solve. And again don't forget that it's your attempts to solve these problems which make some benefits actually. I mean it's good that you're listening to me, you're watching this lecture etc. But what's more important is to solve the problems yourself. Even if you don't really come up with a real solution, try it. Even the attempt to solve the problem is beneficial for you. Well that's it for today. Thank you very much and good luck.


Hello and welcome to the session. In this session we will discuss site splitting theorem. Now, statement of site splitting theorem says, a line parallel to a site of a triangle that intersects the other two sites in distinct points divides those two sites proportionally that is in the given triangle PQR it is given that DE is parallel to QR then PD upon DQ will be equal to PE upon ER Now we are going to prove this theorem. Now in triangle PDE and triangle PQR it is given that DE is parallel to QR so here angle PDE will be equal to angle PQR since they are corresponding angles also angle PED will be equal to angle PRQ that is this angle is equal to this angle since they are corresponding angles angle PE that is angle DPE will be equal to angle QPR that is the common angle SO by AAA rule that is angle angle angle rule we say that triangle PDE is similar to triangle PQR we know that if two triangles are similar then their corresponding sites are proportional so here PQ upon PDE will be equal to PR upon PE and this is equal to QR upon DE now taking these first two ratios we have now PQ can be written as PD plus DEQ whole upon PD and this is equal to now PR can be written as PE plus ER and this whole upon PE this further implies that PD upon PD plus DEQ upon PD is equal to PE upon PE plus ER upon PE that implies that 1 plus DEQ upon PD will be equal to 1 plus ER upon PE and this further implies that DEQ upon PD is equal to ER upon PE now taking reciprocal on both sites we get PD upon DEQ is equal to PE upon ER hence we have proved the required result now let us discuss an example given triangle PQR find ER let us start with the solution of this example here we are given triangle PQR where DE is parallel to QR also PD is equal to 10 PE is given as 12 and DEQ is given as 6 and we have to find ER since DE is parallel to QR so by side splitting theorem we have PD upon DEQ is equal to PE upon ER now substituting all these values here we get 10 upon 6 is equal to 12 upon ER this implies that ER is equal to 12 into 6 whole upon 10 on solving we get ER is equal to 72 by 10 that is equal to 7.2 thus ER is equal to 7.2 thus in this session we have learnt side splitting theorem this completes our session hope you enjoyed this session


In real analysis, especially in real analysis of one variable, all these Riemann integration theory, uniform continuity, various things, especially in integration theory, often you have to subdivide the given interval into finitely many subintervals and then analyze what is happening to the situation. So this is copied in study of polyadrons also. The idea of polyadrons is that you can divide them, take the whole idea. So there are many, many different ways of doing it. Even in Riemann integration theory, instead of taking all kinds of subintervals, you can just stick to each time dividing the interval by half, then one-fourth, then one-by-eight and so on. Then you show that if something happens for that subdivision, the whole thing is fine, that kind of things are there. So similar to that, we concentrate on one particular kind of subdivision which is called Paris centric subdivision which will be quite powerful and that is the only thing which you are going to actually use here. So what you may have to do is Paris centric subdivision itself may have to keep repeating. It is just like in the case of an interval, namely a closed interval, Paris centric subdivision will be just corresponds to taking the interval into 0 to 1, 0 to 1 by 2, 1 by 2 to 1. So introducing the extra point, midpoint half. If you repeat it, then you will be introducing one-fourth as well as three-fourth. If you repeat it, you will be introducing all the vectors of one-by-eight, three-by-eight, five-by-eight, all those points also and so on. So that is called iterated subdivision. So iterated Paris centric subdivision. So these two things we are going to study here, okay? Iterated Paris centric subdivision. So that is what we are going to do finally. So today's topic is Paris centric subdivision and its consequences. So let us be done with definition very quickly. Start with a simple shell complex for each non-empty phase. Recall what is the definition of the Paris centre of F denoted by F hat. This is a point in mod F, namely the function which has 1 by n as coordinates. The point which has 1 by n, 1 by n plus 1 as coordinate at each point. Namely alpha of v equal to 1 by n for each v inside F. So that is the Paris centre, okay? So that is all you have to know. This is the very beauty of this one. So we now define a new simple shell complex, sd of k. That is a short notation for subdivision. But it is a very particular subdivision. It is a Paris centre subdivision, sd. So all other subdivisions are not of important force. Called the Paris centric subdivision of k, okay? The vertex set of this sd of k is a subset of mod k. What are the points? Namely take F hat, F 2 del for each F in k, okay? So vertex of this one is a subset of mod k, given by this one, okay? So I have now defined what are the simplices, all right? So simplices are, we start with a sequence of phases. One contained in the other. Such a thing is called a chain of simplices. F naught contained in F1, contained in F2, contained in F3. No repetitions, okay? So this strict sequence. For example, this could be one single vertex, contained in a one simple edge. Contained in a three simplex instead of two simplex. There can be jumps contained in some ten simplex, ten-dimensional and so on. So take such a chain, just put a twiddle on each of them. We get another sequence here. F naught twiddle, F1 twiddle, F2 twiddle. So take all these vertices, declare that as a simplex of SD of k. Automatically, if you have a subset of this, that will correspond to a sub-chain here. Therefore, it will be also a simplex, okay? So that completes the definition of a simplicial complex, SD k. Now what it is good for, just like our simplicial complexes were defined abstractly. This is also defined abstractly except that the points are not abstract points now. They are already points of the geometric realization of k, mod k. So in that sense, they are much better geometrically. So here is a picture that we are going to do. This is the original simplex here, simplicial complex here with one one edge and one triangle, okay? Of course, this triangle will have three edges and so on separately. But I am mentioning only the maximal simplexes here. This is going to be the bary centric subdivision, okay? So I am showing you the, what are the simplex system, what are the, what are the vertices and what are the simplex. So for this one simplex here, I have taken this bary center. How did you get this one? This singleton itself is a simplex, zero simplex and it is bary centric itself. So that is allowed. Now if you take this simplex, singleton zero and the included in the one simplex, that is a chain of length two. That will give you the bary centric of this one and bary centric of this one with this point.  Similarly simplex from here to here comes up, okay? So now you can see that the original interval has been divided into two intervals. So that is the subdivision that is happening. So we will make this one clear later on little bit, but this is a motivation. So what is happening? In here you see that a one single triangle is divided into six triangles at once. More generally what happens is if you take an n simplex in the bary centric subdivision, it will get divided into n plus one factorials, simplexes of the same dimensions, n dimensional simplexes, okay? A one simplex gets divided into two, gets two factorials. This is three factorials and so on, okay? So let us see what is the correspondence, what, why it is called subdivision. After all subdivision means the topological space is there. It has to be cut down and that means the pieces together should give you back. The union of all these pieces must be the given impartial, namely polyadron, the underlying topological space of the polyadron. Mod K should not change. In other words, mod of SD of K should be mod of K, okay? So let us see how that is true. We do not have any freedom here now. We have to show that somehow mod of SD of K is or in up to some isomorphism is same thing as mod of K, okay? So before that, having defined for each K another simple shell complex, SD of K, suppose you have a simple shell map from K to L, then there will be a corresponding map, simple shell map, SD of K to SD of L, which will denote by SD of F. This F is a simple shell map, okay? It is defined at the combinatorial level, et cetera. Not at the mod K to mod F. Mod K to mod L, that will be mod F. That is already defined. But this will be SD of F to SD of K. How do you define it? First of all, you have to define it on the vertex set. Vertex set consists of barycenters of synthesis of K. So take one barycenter like this, F at SD of F, send it to the barycenter of image of F, F. F F is a simplex because F is a simplex and F is simple shell map. So this is a simplex in L, so you take the barycenter of this and that. So this is a vertex map now, okay? The vertex map, you have to verify that it is a simple shell map. It should take simplicity to simplicity. What is the simplex on the left-hand side? First of all, you have to start the chain F0, F1, F2. But image of those FF0, FF1, FF1 will be a chain here, okay? Now what may happen is some of these may become equal. Doesn't matter, you throw away the equal one and write the proper chain, okay? So you get a simplex of whatever lower dimension because chain may be of smaller length. Doesn't matter, okay? So take the barycenter, that will be a simplex. So this is a simple shell map automatically. Once you define a vertex map between simple shell complexes, you have no other freedom. You have to verify whether this is a simple shell map or not, that's all. A vertex map may fail to be simple shell map, that's all, okay? You can't, there is no further definition to be made on F. Once you have defined this vertex map, then you have to verify whether it is simple shell map or not. So that gets verified here, okay? So in particular, if K is a subcomplex of L, take the inclusion map here. Take a subcomplex, then that is a simple shell map. Not all inclusion maps of vertices may be subcomplexes. But this is subcomplex, take a subcomplex and then take the inclusion map, that is a superficial map. That will give you SD of F, SD of that, that will be automatically an inclusion, okay? So SD of L, SD of K will become subcomplex of SD of L. If K is subcomplex of L, alright? Now the second remark is, for each simple shell, you can think of F as a simple shell complex, okay? The full simple shell complex. Then look at the inclusion of SD of the boundary of F. Boundary of F is subcomplex of F. So SD of boundary of F to SD of F, this is an inclusion map. This extends to a simple shell isomorphism of, these are the basis now, okay? But this will be, this is a sub of this one. If you take the cone over SD of F with the apex as F hat, F twiddle, the barycenter, what you get is SD of F, okay? What you get is SD of F. Remember how was this defined? This is some proper, every simplex here is a proper phase of F, right? Something F naught, F1, Fi, Fi naught equal to F, right? So those are the proper surface. To take such a chain, okay? That will be a subcomplex of SD, right? Whenever you have subcomplex, for each phase of that, you put F hat also in that. What is F hat? That will be the last vertex because that is the F hat contains all of them, okay? For each, you will put one more extra, but that is precisely the cone. The cone construction is that. Take any phase here, put F hat also. Of course, you can put empty set here and put F hat, that will be F hat. So all the simplex sets of SD of F are given in one-one correspondence here. So this is a commutorial isomorphism, okay? Corresponding to that, when you take mod of this, okay? That will be isomorphic to mod of SD of F. But what is mod of this? It is the cone over the boundary, namely first you take mod of this part, okay? And then take the cone over that. So inductively what we have established is that for every simplex SD of F is nothing but modulus of F.  So we want to verify the same thing for every simplex. Mod of SD of K is the same thing as mod of K. But that follows very well now. Next theorem assures that topologically the barycentric subdivision does not affect any change, okay? This three is just a question of what is going to come. But I have told you that the key is here itself. The remark two tells you the whole story, okay? But I am putting it in a neat theorem now. I have already observed the key observation it is already done in tow. So now we will summarize this here. Inclusion map of the vertex set of SD of K into mod K. Remember every vertex here is some point here because it is some F hat of something. F hat means what is the barycenter of F, okay? This linear map extends, this inclusion map extends linearly on each closed simplex of SD of K, okay? You can extend it like that. Then the extended thing defines a homeomorphism of H from mod SD of K to K. So this homeomorphism is not anything cooped up. It is just the linear extension by which I mean a fan linear extension on each some piece here, on each simplex here, okay? The linearity on that coincides with the corresponding linearity on this one. The linear structure is same. To take t0, t1, say alpha and beta in this part which are contained inside some simplex here. t times alpha plus 1 minus t times alpha, whether you take it here or you take it here, they are the same. They will be the same thing. So that is the meaning of this one. So this is already there for each simplex here in this remark, okay? This homeomorphism is canonical in the following somewhat weak sense because the word canonical is usually used in a much stronger sense, namely functoriality. Here you do not have full functoriality. It is functorial for inclusion maps. Suppose you have a subcomplex K to L, the following diagram is commutative. You take Sd of K that is contained inside Sd of L. Modules have Sd of L. You have a homeomorphism here, this H to mod K. And here you have mod H, the same homeomorphism, you know, this canonical homeomorphism. This homeomorphism does not depend upon whether you take L or K and so on. That is the whole idea of being saying that it is canonical. The homeomorphism here, inclusion map here. So this diagram is commutative whether you include it here this way and come here or this way come here. How to verify this? You have to do it for one simplex each time, okay? That's all. And that is taken care by this key observation here. So let me repeat, remark 2 is used inductively. Observe that for any simplex F, you have the canonical inclusion Sd of F contained inside Sd of K. First of all, which is a simplicial map, okay? And the map defined above satisfies canonical property for each phase G contained inside F.  They are the same because they are all inclusions. Therefore, the canonical property in general case follows. Once you verify it for each phases and sub-faces, okay? Now I will tell you why Sd of K to K itself, mod K itself is a homeomorphism. So let us make a, let us go a little slowly here so that we are not making any mistake. So first I say the statement An is for all simplex is K, K simplex is where K is less than equal to N. This is a homeomorphism, okay? So I am trying to build up some inductive hypothesis here. For when N is 0, we can verify it clearly, okay? For N equal to 1 also, you can clear it but when it becomes larger, you do not know. So you would like to make it an inductive hypothesis and work out, okay? The second statement A does not involve any N at all. It says for all simplex is H, F, H is a homeomorphism, okay? So how do you get this one? If you do it for every N here, you get this one, that is the whole idea, right? That is the meaning of here, induction. Now here BN is for all simplex is of dimension less than equal to N. Sd is a homeomorphism. Then the statement B is for all simplex is K, H from Sd of K to K is a homeomorphism. So this is, this statement B is what we want to prove, okay? What we have observed is for, for A also you have already observed. For each of them which we have observed, then we have observed A for A, okay? So let us do that way. First we shall show that An actually implies BN. Don't go to A at all. Just for N less than equal to N implies. That means what? Suppose you have observed for the zero simplex, what is the balance in sub-quieting? It is just B0 itself. So it is a homeomorphism. There is only one point, okay? From this you will conclude this one for all zero dimension simplex says. What is a zero dimension simplex? It is just a disjoint union of vertices. When you take bare center sub-quieting, it will give the same set of vertices, nothing more. So it is identity map, right? So K equal to zero or N equal to zero, this is a refinement. That is the meaning of from An to BN you come, okay? For dimension zero, A, so A0 implies B0, right? So same thing you verify for An. So let dimension of K less than equal to N. Given any beta inside a K where it will be, it will be inside some F and modular and dimension of F is less than equal to N, right? Therefore this An, okay? From this An will tell you that H is a subjective map from mod F to this one. So this alpha is picked up or beta is picked up. Given alpha in SD of K, check first H alpha is in F for some F inside K. You find only H of support of alpha is inside F, okay? So while H of alpha belongs to this one, support must be contained inside F. That is the meaning of this one. H alpha belongs to mod F means what? Outside F, if you take a vertex, then H alpha of that vertex is zero. So non-zero things are only inside F. That is the meaning of this. Therefore if you have two points, alpha and alpha prime belonging to SD of K are such that H alpha equal to H alpha prime take equal to beta. Then I want to show that alpha equal to alpha prime, no? For showing injectivity. Then if this is equal to beta, you find first of all some F belong to K such that both H of support of alpha and H of support of alpha prime are contained in this F. There is some common F, okay? That is namely, it is beta. If beta has, there is a point beta, the support of beta is nothing but some simple X and that is, we can take it as F. That is all, okay? Now what happens? Now you apply A n, okay? A n is injective. So these alpha and alpha prime are in some simplex. First of all, one single simplex. So therefore, this is the point here. If the image is simplex, first of all, alpha and alpha prime must be in the same simplex. From different simplexes inside K, they will never go to the, they will never go to simplex unless there is a larger simplex containing them, okay? So H alpha must be H alpha prime. Therefore, what happens? Alpha must be equal to alpha prime. So H is injective, okay? Clearly, H is continuous. Continuity is verified by, by checking it on each simplex there, it is linear, okay? So to see that finally, I want to say that H is closed map. A continuous bijection which is closed map will be homomorphism. Take a G, which is inside SD of K. Let take a closed subset. You must verify the HG. It is a closed subset. For that, I have to verify HG intersection with any closed simplex inside L is closed in F, mod F, okay? So this is actually the inside K, not SD of K, sorry, which is inside K, F is inside K. But HG intersection mod F is nothing but H of G intersection SD of F, okay? G is a subset of SD, right? So H of G intersection inside SD of F because whole thing doesn't go out of that one. G is inside F, okay? HG intersection F. Instead of F, this is just SD of F. So G is closed. G is SD of F is closed, okay? And H is a closed map, H is homomorphism, SD of F from A and N. So we get the HG intersection that is closed. In other words, once you verify it for each N, all these things can be reduced to, verification, injectivity, subjectivity and continuity are all verified restricted to each mod F, okay? So to complete the proof of A implies B now, all that you have to do is A N for every N and A N implies B N for every N. So you get for all of them, that is the meaning. Once you prove A N implies B N, so this, because every point is in some final dimension, okay? For each of them, I come back to the point one here. This is the picture, finally. This is, sorry, point to, remark to that we have started. SD of the boundary, two modulus of the boundary itself. This is by induction because this is of the one-dimension lower. SD of the boundary, if you take the cone over that, okay? This is the cone over, this is the cone over that. If this is homomorphism, well, cones would be homomorphism. But this is the cone over this one. The cone over the boundary of the modulus of the boundary, modulus of the boundary is a sphere, cone over this one is a disk. So these kind of things we have seen, okay? Since we have a homeomorphism, cone is a homeomorphism. But here is what we have, this is mod lambda, okay? To SD of f. What is this isomorphism? We have seen that if you do not take modulus, there is a lambda, this lambda is an isomorphism. One-one mapping is here for each simplex union f hat, you get a corresponding simplex here. Corresponding longer chain, one extended chain here for that one you get. That map is lambda here, okay? So here, this is the topological homeomorphism code construction that we have seen, okay? So this diagram is commutative. So this is the final SD of h map, okay? So I have explained this. When the vertical lambda represents the homeomorphism, this is very canonical isomorphism, okay? So this proves a n plus 1. That means assuming a n, assuming a n you get a for here. So then that will give you a n plus 1 and dimension on higher. So now I will give you an example that why the canonicalness fails here in general. If you do not have inclusion maps. So very simple example, take k as a triangle, okay? The standard two simplex. L as a standard one simplex, okay? Then I want to make a map from phi to k. One goes to e1, two also goes to e1, three goes to e2, okay? From a set of three points, I have to set up two points. So one, two of the points must go to the same thing. So e1 and e2 go to e1, e3 goes to e2, okay? Now let us compute mod phi. Mod phi of e1 plus e2 plus e3, let us compute. Sorry, e1 plus e2 plus e3 by 3, that is the point, right? If I just take e1 plus e2 plus e3, it is not a point of mod k. So this divided by this one, this is fairy center, right? Because if this goes, e1 plus e2, both of them go to e1. So it is twice e1 plus e2 goes to e2 divided by 3. So this is not a fairy center at all. You see, e1 plus e2 by 2 is the fairy center of delta 1. It is not equal to e1, okay? d of v would have taken it to you to the fairy center by definition, okay? So these two are not equal. Mod phi is not the sd of that. So this is what you have to be careful. More generally, I just want to tell you that there are other kinds of subdivisions, okay? Normally one writes k prime as a subdivision, okay? What is the property? The basic property what we observed for fairy center subdivision is taken as a definition.  So it is much weaker than saying that in the case of, in the case of fairy center subdivision, all the entire vertex set was contained inside mod f. So point wise, f prime must be inside, all the points of f prime must be inside f. They should not go away. Then the inclusion map on the vertices, k prime into mod k because this inclusion is there. When you extend it linearly, it makes sense that must give you a homomorphism. So that is the definition of arbitrary subdivision in which instead of say 0 to 1 is the interval, you do not have to take half, you take a 0 to 1 third, 1 third to 1. 0 to 1 third and then maybe you do not want to even take 2 third, that will be too regular. 1 third, 1 by 2, 5 by 6, 1. Any kind of subdivision you can take in the case of interval, you just write down in the increasing order, then you do not have to write what are the simplexes. That is the convention we are following in analysis. But underlying that what we have is we have introduced the vertices, you have to introduce what are the cells, what are the one simplexes you have to tell. So that is clear in the case of interval because just take the order. But when you go to triangle, you will have to tell which are the, just declaring the vertices is not enough, right. Whereas in the case of bare centric subdivision, it is automatic. We know there is one single formula. Somebody takes bare centric subdivision of simple complex, somebody else takes it, both of them will get the identical result. So in general things we will not study them carefully, you are not studying them deeply. But in the exercises later on, I have included a few things about them because they are also useful when you are studying different kinds of problems, that is all. All right. So let us stop here and next time we will do what is the meaning of final subdivisions.


This is a deadly mistake. This is basically the arrow through the heart is not knowing your numbers. You'd be super surprised by how very, very little amount of business owners that I talked to actually knows their numbers. This is huge when it comes down to it. If you don't plan for your success, if you don't plan for profits, how do you expect yourself to make any profits? This is a deadly mistake that I made in my early careers. Is that I see an opportunity, I see this food item doing really well. I use cream, I sell really well. You know what? I don't need to know my numbers because this product will sell. I put arbitrary numbers out there in the marketplace just because other people are selling it as seven. I sell it as seven hoping that by the end of the month, I would have a surplus in my bank. But little did I know that this is a really, really deadly mistake because what ends up happening is that in my bank every month, I'm seeing $100, $200, and I'm seeing negatives. I do not know how come I'm not getting profits even though I'm selling my ice cream at $7 now before diving too deep into the mathematics. I'm sharing with you three key numbers that you must understand. So then that way you can actually make a difference in your food business. First number to be aware of is your average order value. What does that mean? That means if you're selling a piece of cookie for three bucks.  That's six dollars. Whereas if you can bundle that up, sell cookies in batches of six and 12. What's going to happen is instead of a six dollar transaction, you end up having an $18 transaction. You end up having a $48 transaction because you're able to bundle it up properly. Now your average order goes up by three and four times just because of the fact that you are pricing it strategically.  Now, for example, if you want to make a thousand dollars a month, you don't need to sell to 150 customers. Everyone just paying you chump change. No, all you have to do sell to 50 people at $20 a bundle. Now you can focus your attention, the experience on the 50 people. That's how you're going to make it. And by the way, guys, this bundling concept does not only work on cookies. It works on any type of bakery, any type of food item that you have. It is just you understanding how to strategize to uplift the average order value. The second number that you must know is the cost of goods sold. Basically, how much is the ingredient that you're putting into each item that you're selling that includes the extra labor that goes into making this? That includes all the ingredients, all the packaging that goes into it. And if you do not know this, then how can you make sure that you set the price so that way you can actually make margins that way. You can actually make profits. So many people out there, people that I consult for, it is because their lack of understanding in the cost of goods solds. What does that mean? That means they're setting the price too low. They end up just setting the price as a number that they thought of that the market would want. Instead, they should be setting the price to account for all the cost that goes in addition to your cost of goods solds. That's how you can run a profitable food business. For example, let's say if you run an ice cream business and you are making and selling these pints of ice cream, you're selling it at eight dollars because you know what, that seems like a very reasonable and attractive price for selling a pint of ice cream, eight bucks. But now, because you didn't calculate your costs actually adds up to four dollars per pint. What does that mean? That means you only have 50 percent four dollars to account for your rent, your marketing and any type of labor that you are putting into creating the ice cream, all the extra work that you're doing, let alone marketing and everything else. That means you're actually losing money per pint that you're selling. That means you did not price your pints accordingly. Typically speaking, we should account for labor costs to be 25 percent cost of goods solds to be 25 percent and rental if you have any to be 25 percent.  Any of where from 12 dollars to 16 dollars is what you should be pricing this pint of ice cream for. How can you add value? How can you actually have your customers want to buy this 12 to 16 dollar ice cream? Now that comes back down to the storytelling. That comes back down to the packaging. That comes back down to your ability to communicate value to your potential customers. And the last number you should understand is your burn rate. What does that mean? That means how much are you going to be forking out if you have zero business in a month? Let's say if you're running your food business in a restaurant, then yeah, it's going to be a much higher overhead. Usually that's five, six, seven thousand dollars. Whereas if you're running a food business from your own home, then you know what the cost and the burn rate would be substantially lower. You must know every month how much you need to account for it as a fixed cost. You must have enough of this cash flow in your banks, stash the side for the rainy days. So then that way you can actually live to fight another day. Now you should always account for your plan B. What does that mean? That means if you're truly out of cash, where can you get additional cash flow just so then that way you can stay afloat for another month until you can actually make it until you actually have a solid base? Well, here is just some areas that you can find additional funding, whether it's from the government grants, whether it's from your bank line of credits, your friends, your family. You must be able to have these things planned out, thought about. So then that way, when the time comes, when you need it, you can access it. Now, when it comes to numbers, I fall asleep with numbers. It is scary. It's a big, hairy monster for me, even though I've been running my business for more than 10 years, reading a P&L sheet, reading a balance sheet still puts me to sleep. And that's the reason why for me, when I'm running my food business, there are only core numbers that I focus on. These things that truly matter. The rest, I don't care about. I take those numbers out and I share it with you. And if that's you as well, you want to understand what numbers to pay attention to, then definitely check out the free masterclass down below because that's where I share with you all the key ingredients that you need to know in order for you to build a thriving and profitable food business. So if you're interested in seriously building a food business that works, check it out in the link below. Guys, I really hope that you have enjoyed this video. I had a ton of fun sharing everything with you guys. If you enjoy this type of content, what do you do? You smash that like button so then that way I know this is the type of content you enjoy, or if you just want to show some support for us spending hours creating this content for you, then you too can smash that like button to show some support. Otherwise, I'll see you guys in the next video.


Hey guys, welcome to SSUNITEX, so till this side and today we are going to see the overview of the Azure Data Factory. In the last video we have seen about the introduction of Azure Data Factory. So here we will be going to discuss few basic concepts. Those are very important if you are going to start working with the Azure Data Factory. So let's get started. So what is pipeline? So a pipeline is a logical grouping of the activities. So what is the activity? First try to understand about the activity, then we will be going to see the pipeline. So what is the activity? So a activity in a pipeline defines the action to perform on your data. So what action you want to perform on your data, that is the activity and it could be inside the pipeline. So for example if you want to move the data from your SQL Server to Azure Blob Storage, so you can use the copy activity. So this is one of the activity by which we can move the data from any source to any destination and this is very similar to the control flow task inside the SSIS. So now try to understand about the pipeline. So as pipeline is a logical grouping of the activities that perform a unit of work. So together the activities in the pipeline perform a task. For example a pipeline can contain a group of activities that ingest data from Azure Blob and then run a hype query or hd inside cluster to partition the data. And this is very similar to the packages inside the SSIS. So as inside the SSIS we can create the package and where we can create the control flow and the data flow. So we can move the data. So inside the pipelines we can do the same thing. Next is the dataset. So what is the dataset? So dataset identify the data within the linked data stores. So what is the linked data stores we will be going to see later in this video. So here we can understand dataset identify the data which is the linked data store such as SQLTable, files, folders or any documents. So for example an azure storage linked service links a storage account to the data factory. So on that case an azure blob data sets represent the blob contains and the folder that contains the input blob to be processed. So we can directly say datasets are very similar to the connection managers inside the SSIS. So if you talk about the datasets then we can simply understand this is a type of the connection manager by which we can keep the information of the source and destination. Next is the linked services. So what is the link service? So link service as you can see here link service are very similar to the connection string inside the SSIS. So inside the connection string it will be going to keep the information of your source and destinations how we can connect with that. So in the link service it is the same thing. So here you can see the link service are very much like the connection strings which define the connection information. Wait for the service to connect to the external resources those could be the source or destination. Think of this way the dataset represent the structure of the data within the linked data stores and link service defines the connection of the data stores. So dataset will be going to store the actual data by the help of the linked service. So link service is needed to create the connection just like a connection string and after that dataset will be going to keep the data with the help of the link service. So thank you so much for watching this video. I hope you have the clear idea about the datasets, link service, pipelines and activities. In the next video we will be going to do the practical demo on the Azure Data Factory. See you in the next video.


During the coronavirus, the COVID-19, the sales on AutoDS were increased dramatically. In this video, I want to share with you what are the top niches and the top products that we found that selling the best for our members and for eBay sellers that we scan and saw that it works the best for them. I recently uploaded this post on the Facebook, so let's see what are the best niches that caused this huge increase in sales. Hello everybody, so let's see what happened. So I uploaded this post on our Facebook group, the AutoDS community, where I showed a huge increase in sales during the COVID-19. And also we added this post today where I showed the trend of the online shopping during this period of the year and actually this outbreak. So let's see what actually works during this period of time and what should you sell right now to really make more profits and take an advantage over this period of the actual over this outbreak. It's not good for anyone, this outbreak, but still as sellers and as business people, we should take an advantage over this and sell what people really need. So let's go over the best niches that we found and see in the end of standard. So the first one is exercise equipment. Everyone now works from home or just staying home because people cannot go out right now. So everyone, all of the gyms are even closed. So everyone works from home and training at home. So foam roller, it's something which is very popular right now. We saw a lot of sales on this exercise balls. Yoga mattress, you can see it here. You can see the graph from Google trends of the of the yoga stuff here. You can find it for sure on AliExpress. Just write a yoga mat and you will find it. Then adjustable dumbbells, people train again from home instead of the gym. So a lot of people are buying this stuff. The next thing is kids toys and family games. Think about this, family are staying home together. People are tired from their kids, want to give them something to do while they try to work or they try to rest. And this is why people are searching for more stuff, more toys for kids and stuff that will be relevant to spend some time maybe together or maybe just for their kids right now. So think about this niche, it's something also amazing. I can say about myself, it's the family games. It's something that really happening in families and people just use this. And some families didn't have it before and now they need to spend time. And that's why they are buying this. So this is another niche. So we have both kids toys and family games. Then we have the groceries. A lot of people went to this niche and started to buy groceries online. So always it was relevant. But right now, as you know, it's much harder to go out and people prefer not to do that or cannot do that. So they order it online and cooking tools. So people stopped to go to restaurants and they cannot do that. They can still maybe order orders. But people are starting to cook much more right now because of the reasons that I said and also to save money. So cooking tools is something that will work amazing for you. Think, be creative. Think about gadgets. Think about creative keywords that people are searching now for cooking tools. There are a lot of things. This is a very profitable niche. And there is a huge demand for that we saw a lot. And that one may sound a little bit weird, but still people are at home. They want to improve their home. So people are searching for home improvement. We saw a lot of people who search for this stuff. And a relevant site for this could be Home Depot, Home Depot.com. The best site actually for this type of product. So go there. They still have stocks. It's not a problem. Maybe a bit slower shipping times, but that's not a problem at all. As you know, eBay will cover you. And for sure, this niche of peripherals and air cleaners. You can call it air cleaners. Also, you will see a lot of products for these keywords or both of the keywords. And for sure, we'll see amazing graph for this one, because as all of you know, it's something which is critical during this time of the year. And still, most of the products here, you can sell all of them on eBay without any problems. There are products that you cannot sell on eBay for sure, like masks. So don't go to this type of niche. Otherwise, all of us would send masks for sure, but it's not allowed on eBay right now. And as you can see here, the conclusion, the graph of the online shopping on Google Trends, which is crazy. You can see here the huge increase. I think it's the record. And I'm not I don't think I'm sure that it's the record of all the time until now. The keyword online shopping never was so high. So that's also something which is a bit optimistic about our niche. And actually, the e-commerce niche is the only, not the only, but one of the few niches that wasn't affected by the coronavirus until now. And I hope that it will continue to be like this. For sure, I cannot predict the future. Nobody can, but I'm just showing you some facts and some things that I saw that works the best for our members. Like this video, subscribe for our YouTube channel for more videos like this. Go to our blog, Autodesk.com slash blog. And you will see there are this article with all of these examples. We will update it all always with more information. Also, don't forget to go to Autodesk dropshipping community. We will we share there a lot of stuff, a lot of relevant tips, tricks and products that will help you during your way. Comment down under this video with any question that you have about dropshipping, e-commerce, Autodesk and personally, I will go and answer all of your questions. See you in the next videos. Bye. Bye.


The three-man Ogun State governorship election petition headed by Justice Hamidu Kunuza has dismissed two petitions brought before the Tribunal by the Ogun State Chapter of the New Nigerian People's Party, NNPP, and the Action People's Party, APP, giving its ruling on the application for withdrawal of the petition. The Tribunal Chairman Hamidu Kunuza said the petition was dismissed for lacking merit and have since been dismissed in its entirety. The two parties had separately approached the election petition tribunal sitting in Osowo in a Biokutada state capital for discontinuation and withdrawal of the petition. The application was dismissed. Instead of going to appeal, they brought another one this morning again. And the Tribunal still ruled that that process amounts to an abuse of court process because the Tribunal has determined it that Comrade Ola Kosi Ogini, the state chairman of NNPP, is the owner of the petition since he filed it. And he's the only one that can debrief us from handling the petition. So after resolving that, the Tribunal went on to hear our application for dismissal for withdrawing of the petition which was granted without any objection. So as of today, the NNPP has in the interest of the party and the group people of Ogum State have withdrawn our petition and we don't have any pending petition at the Tribunal. On our part, we only pray the Tribunals that they record the full streets, that there was never any collusion or due influence on the part of the respondent that the petitioners should withdraw their petition. So they are withdrawing their petitions on their petition. So parties haven't joined issues. The file petitions we have responded by filing reply and the position of law that is clear, we have joined issues. So readings have been concluded. So the right application, the right prayers on behalf of the respondent is dismissal of the petition. What happened today is to tell the whole world that the due process has been followed and in moving Ogum State forward, we have no other option to make sure that the petition is withdrawn. You know what happened? In Kano, with the same ballots, which we are complaining of, our party, our great party, the Unigeripus party, NNPP, I as the chairman in Ogum State here, I know that we won in Kano. We managed to win. It was being with very high figures. But now seeing that, we cannot say that the Ogum State election must be cancelled when we are joining the same privileged in Kano. So as a matter of fact, anybody coming to equity must come with clean hands. And that's why we decided that the petition must be withdrawn. In the interest of moving Ogum State forward.


My god Let me know we ready because I'm ready to talk Joe.  I just been shucking and jiving shaking moving and grooving seeing different sides of the world getting hotter finer Sexy and more intelligent, you know, but I'm back. So we we glad no complaints We glad I'm glad to be here. Y'all see I should try to pop her pee trying to make it sound good You said a whole bunch of a lot of nothing, okay, but I don't know I'll take it You know the fans and I've been missing you at the Kelly. I know I do miss the Kelly kickback I'm not gonna lie. I enjoy. I really enjoy our conversations. You know where she been y'all Where have I been you've been on six vacations? You've been on six vacations, how you know that you said what case is a vacation. No, no vacations You've been on vacations and vacations. Mmm. Tell me about that cuz you got it. You got a decorated wrist What's going on Chang it in the moral your Changi here. Yeah, I had to get my starter pack I might as well be a rapper you living like a rapper Not it not a little good as soon as they pay that label back. They live good. They ain't dating a rapper though Oh, I'm not dating. Oh, no man. That's gonna get on the song But I got six different holes cuz now which holes And I need all the names you would never date a rapper.  I'm sorry.  Oh, no, no, no, no. Okay. Okay, right, right, right, right. I'm smelling athlete Er, I know I've been around I've been moving around the streets a long time I know cuz I usually you know date women, you know that day everybody I'm talking about. Oh, that's deep Should we unpack that? Okay, they out. Oh there. I just know the signs of when a female messing with The signs is that they live a luxury lifestyle undercover. So I can't I can't have a luxury lifestyle myself. It can't be me No, why? Because I'm a nice successful young lady. You're very good. My own income That's true. You feel me? Well, I can't wait it's cuz we don't you know what we don't want to spend our money though That's the thing. That's that's how you that's the telltale. It's like I don't want to spend my money Any time a woman on a jet ski somewhere far she messing with a rapper or athlete See, I gotta I gotta figure out Jordan, you know, I you know, people don't know. I don't really know No, you don't know what who you messing with?   Oh, no, no, no, I've never messed with the merry man I've never messed with a man in a relationship. I'm I believe in karma.   Oh, I see bad bitch cuz he know I like bad bitches, too But you know but but but hashtag NDA, but um, no, I just feel like at the end is it a NBA player No You know, I don't I don't even know why this why you think that This is crazy. Yeah, so you ain't gonna just but you putting it out there. You in the commuter relationship Yeah, let me put that out there for the next time. I am gonna come in a relationship. Don't DM me Don't look at me. Don't even come near me. Are you afraid of losing fans? No cuz all the men crush on you Every time you come on the Kelly King. Oh, they talking. Oh, they be talking.    You know, so I had to That's my story. That's my testimony Don't okay, okay, okay. This is this is interesting cuz you know You was a city girl. Everybody's everyone is shocked. I'm shocked myself I'm gonna be real because I just knew I was gonna be single forever. I personally am the woman I don't care. I I could die without being I'm on my Tracy Ellis Ross Well, I was on my Tracy Ellis Ross shout out to her. She was showing them titties Why everybody's so mad about that like it's I love. No, we got to talk about that Jenelle Monáe. We got to talk about Who was we just saying right now?  Shout out Kiki, but yes, did you hear about what happened today? You feel about that? Okay, but the people that don't know is her dude or her baby daddy her baby daddy I don't he said husband so I don't know what they got wrapped up They might be trying to keep it private as well But somebody that she cares about obviously that's doing her life He had an opinion about what she wore to The usher concert. I thought she looked sexy Mind you wasn't about that though because usher was hugged up with her I thought that he would have said something about usher I was confused he said something about her outfit because outfit to me was actually very appropriate She looks good. She's been looking. This is the rules if usher got your girl Fill me up excited.  Would you care if she was in Kiki position? I would let me go get the I wouldn't let my nigga bed not be hugged up on well He could be hugged a little bit up on Rihanna Rihanna back there and I'm Rihanna now I wish I could get up and hug but we feel me Get comfortable Oh He might have a little opinion Okay Tell me man y'all done showed up late. We were talking about type of shit We got magic in the building man That was a good I got to finish your question though before we Get comfortable man I say keep it tight. It's a tight ship around this much. I ain't gonna be drinking. I got you know I got a I got a report by the camp 25th. So I gotta get my body, right? Yeah, I get rid of them toxic I think you play against probably Jordan boyfriend.  We got it out of her y'all Shoot man, good luck to him though.   Yeah Yeah, no that traffic man up First of all, I gotta just start off saying I'm proud of you. Yes. Oh, yeah We got to do that. You know saying I don't watch you grow up as a little bigger minute It's been a minute. I don't watch them. You don't watch it. No, I Know I was with you when you I had to go I had to go recruit him when he was in high school Yeah, and then it's like give me a dollar. Yeah, you know So for the people that don't know Najee Harris went to Antioch High You feel me. Uh, he a legend out that motherfuck. He a legend everywhere. You understand me, but I'm saying I think when did you first start jumping over people? Jumping over people probably like Antioch high Antioch see for surely Antioch. Yeah, that was when I I kind of got put on the scene really when I got put on the scene was I just moved from Richmond, right? So I'll stand over there, man So then there was like it was like, all right now my mom was like, all right, we gotta leave. Um So I went to Antioch. I know nothing about any I never heard of that place. Uh-huh Um went over to Antioch and then you remember Joe mixing First I'm playing first I'm even hearing about Joe mixing, right?  Yeah, you know, I mean exactly. Yeah. Yeah Yeah, so I don't know he was only at running back. Okay. I was on both sides of the ball Yeah, I was like because I just got there and I mean that was like, hey Look, we're gonna see what you good at in a way, you know what I mean?  I know right? No, no No, I had a little camp. I had a little camp.   He gonna tell a full story Yeah, I know. I know. I know it was a fourth fumble. I think it was I'm not gonna say like I hit him. It was a minute ago, but he changed it up the story I mean, I mean like, yeah, I can say I smacked him like that It was a good hit though Man, drop your nuts. Did you smack Joe Mason or not? Be careful. That's the part he gonna clip Not smack like physically smack. We talking about football, of course No, no, it was just a tackle. It wasn't like nothing like that. No craziness Something it was it was a decent hit. Yeah, it was a good it was a tackle probably That's really what it was a tackle y'all been on thick. No, it wasn't like that. Yeah, no Hey, that's our job.  You be like, hold on, my baby, you got to go do this Who is your dude? You got to go, like Where you play at?  I remember the last one Woo, you do? Yeah, I say I remember that Oh, that's cuz nobody gon' forget We just ain't gonna forget We went to the beginning, we talking about basketball I was curious, Antioch was a place where a lot of house parties When I was out there, it was a lot of house parties And Antioch?  Not in the... Everywhere, everywhere And Antioch goes poppin' It wasn't house parties We had shows You talk about them, huh? We had shows Antioch had good house parties And Sycamore? Not Sycamore Oh, okay, that's true Probably like on DV side? Everywhere On DV side, yeah No, everywhere Talk, I forgot the little area What's the other little area? The courts?  Oh, what's the other side? Buchanan In all the house parties Angle line Angle line Any party that my friends ever said go to And Antioch, I would say no It's gettin' shot up And it was gettin' shot up Like it's gettin' shot up Guarantee So I was like, no, I'm not goin' I actually went to one Guess what happened It got shot It got shot up So after that, I was like, yeah I was like, no, I'm not goin' down no more Then my senior year I started I really start goin' out And parties There hasn't been one that I went to That hasn't been shot up So I was like, no, I ain't goin' I'm goin' to college So I graduated early I feel it Congratulations I'm tired of running out of words You was at So was you on ass when you went to the house party? See, I just can't see I was a wallflower Oh, yeah Okay What's y'all sign? I don't believe it That's the bomb in Pisces Oh, okay, that's what's up That's what's up I was a more chill type dude You feel me? Because everybody knew me You know what I mean? So it's like I felt like it would have been Some recording goin' out or somethin' So I was like I was cautious of everything I did So like I was just with my partners They was just shootin' dice at the party And all that stuff Or I'll just be in the back Just peepin' seeing I mean, peepin' game Like, who got what in here? You know what I mean? Because I know they ain't checkin' nicks at the door So you feel me?    I forgot to say that thing Oh my God, man I think this NFL I'm like, what was he saying? What? Always joke around like No, yeah You don't get in trouble I do like me Yeah It's hard It's like datin' a mayor I know Yeah Damn, for real Cause you gotta represent You know But it's also like But you don't gotta represent If you're not public with that person Well, you know people always wanna Eventually Yeah, they'll do their research Are you very mindful of that? You was mindful of that Are you open to be public though? Are you willing to be?  The peaceful part Where it's not too many people in your business Cause people don't realize Once you put it out there Of course that's gonna give people To open it to have an opinion But when you don't Like I blurred my nigga out Last video he was out blurred It was like first 48 You say you blurred him out?  No, yeah, look at her She laughing She knows everything though But was I having sex in high school like that for real?  It's different Everything was different from the Bay Area It was just like The people was different like Like, you know, we got game on the Bay It was easier than the Bay Like, you know what I mean? Like, we're walking out there It was like It was like I gotta say a couple words I mean like Oh, that's it That's what I'm saying too much All you gotta say is a couple words And it's over But I would say that I regret I regret half of them Why Because I was thugging, bro I was You regret messing with a lot of women in college? Yeah Really? Why? Because I feel like I gave myself out there too much But at the same time I was trying to get rid of Like that little young self of me You know what I mean?   A little experience You get to practice Yeah Get your stamina up You know, I know you're about You know, I confess that out of cane I got the record for coming fast I'm done with it I'm not even That's what I'm just saying Conversation over But what I'm saying is The ducks helped me overcome that Right So now I can lash Congratulations I'm so glad Yeah That was a mess Yeah Yeah Hey, I'm telling you I got the show in DC, man All the players gonna be there anything You coming, right? No Hey, like I said, man September 20th I'm coming to DC, man Get your tickets right now All the players gonna pop out You don't talk about What I'm at DC Comedy Law Come on Pull up on me all the ladies Come on, I want to see y'all I heard it's Chocolate City All the chocolate people come see me I'm telling y'all, yes, Lord September 20th I see y'all in the middle, man I'm on the way Thank you, I love everybody So for a girl, right? And I think I am a little bit So for cause Me and my girl always argue about this, right? So we be saying like How much is too much for a girl? I guess for both of y'all How much is too much for a girl?  You saying how many For a girl? For you, so like You mess with a girl and like You be like, you know How much is like, all right Nah, she got a lot of mileage on her You know what I mean? How many bodies is it though? See me? I love everybody Okay So if it's too many people in my radius Right Then it's like, all right You feel me? I try to stay away from the body count Try to figure that out So you ain't ask? You ask? If I'm trying to be some More serious? I might ask for show I don't know how serious it do matter So okay, so how much When it's serious How much do you think it's like All right, that's too much Oh god, I'm nervous I love everybody What you think, Jordan? No, no, no Right, how you gonna skip out on it? No How much you think?  No, no, no This question is withdrawing No, we're gonna hear what you're gonna do After this question He's gonna tell to Yeah, all right I'm gonna ask everybody I'm gonna ask you too I'm gonna ask you When you pass the fingers, man You understand me What? But it matters your age I'm gonna say it doesn't matter Yeah, the age matters I'm gonna grow up and high school that one In the 20s Okay, so you being 29 Yeah How much you like?  She's like 30 What? Now that's too much How? And I 30 I think it's an age limit So she like So she's 27 too And she got 30 bodies That's still a lot Is it though? No, no, no Is it Look It's a lot But that's the average body I'm about to say because if you're 27 You got 30 bodies 30 Under 30 The average If you think about it, that's like Well, one body a year The average Almost I don't say Oh, too much for me is like Well, you have to remember I'm about to be 23 I would say like Shit, maybe like 15, 16 Is a little bit too much For a guy or for a girl Y'all just be some hoes So who do y'all See, that's the No women ever ask a nigga What's your body count?   Not exactly, but I know it's over a certain amount How many bodies you got, Najee Harris?  Five hundred Five hundred? What?   I get checked Okay, good I get checked Yeah He like, if she ain't got it If I ain't heard nothing from that last Which we good Najee Harris What about you? How much bodies I got? Yes Probably got like 10 That's 10 Add now add A zero net mother fucker And we got a real issue How many bodies it is for a woman? For me?  Right now at this age How old are you? 25 Okay And listen, this is why You know what I mean?  We know each other for three years But how long we been together for seven months Officially because I was still You know how I knew Nagy Harris was in love Oh, God We was in Vegas He didn't talk to no women Oh, I know I said I'm proud of you Cause nigga, I can't do it That's a real nigga Can we get a load?    No, I'm really not strict You look through his phone? He shows me You let your girl go through your phone? Oh, he'll show me a bad one I don't let her go through my phone But she can if she want She done it before Todd, it is politically correct for us No, no, I'm really I didn't ask her the question, Najee I know you You can bring her out right here On front of the camera Okay Do I want her? Yeah, do I want her to look through my phone? No, but can she when she wants to? Why you don't want her to look through your phone?  I only did it one time Why? Because I had to check up Sometimes you gotta surprise check up Make sure this motherfucker really who he say he is And he could go through my Oh, what? Oh, but when you go through it So that's what happens No, I'm prepared to leave if I found something Really Absolutely So you're gonna take the watch off of me like Oh, no, this is mine No, no, I'm gonna be like nah Because if you said I don't got him, you could keep it Yeah, you could keep it I could give it back to I and Jimmy So you're gonna get it back You're gonna get a watch back If he like, are you gonna get it? Why would I give the watch back?  Do you think you're...  I'm taking it off your wrist What? Calling the police and everything What? Y'all are crazy as hell Y'all are crazy as hell Yeah If I was, if it Just to say, I didn't say he got me the watch See, that's what See, that's what If he was Nah, I could give it back to the watch Oh, man Oh, boy, I'm keeping the watch If this was a gift That's so just That's tacky To give Make somebody give gifts back I've never ever requested Something I gave a nigga to give you back Is that tacky, Najee? That's tacky I mean, look it Give something to your girl Something to take it back I say this, right? So what you gonna do? Wear it I say Shit, pun it Give it back Thank you You really like it? I really like that But look, I say this over, right?  You should have thought to give them Look, that's what I'm on But then my momma not gonna want all that I say this My momma not gonna want all that I say this because you My momma gonna want the car My momma gonna want the car Look, look I say this, right?  It's too early right now But like Really? I'm proud, I'm so proud Give me a hug Oh, me and my nigga was like, babe I'm so proud of this nigga He's still got the baby in him It's easy to tell a girl what she's done He loses See, I got a country nigga That's why you stay away from it Ain't no love today You say he tells you that Oh, we tell each other that We dream, we think about the future We think about our goals That's point of view Listen, listen, listen It's your own relationship But it's easy to tell a female What she want to hear Oh, but I don't want to hear that Because remember I didn't know he You say you talk about all the time I elaborate on you got a country nigga But that's not originally what I wanted What that mean? He's country What that mean? Where he from? See? America The United States of America Where? USA What state? Because what he said was Somewhere in the middle To my understanding He didn't say yes or no He just said it's too early They still dating Yeah I think dating is to see If you want to get there You know what I mean? Yeah, how do you feel about that? I be seeing it clear Yeah You see it clearly?  Yeah So what happened? It wasn't healthy It was horrible This is the most piece I've had in life You loved him though, right? Yeah And then you didn't And so when you was loving him I couldn't see myself marrying him So why would you put yourself in that situation then? Because I was 19 years up How long was you with him? Two years How old was he?     It's my third year And you been with your girl for three years I've been knowing her for three years We've known each other for three years We've been dating officially for seven years She discovered you as once you got drafted No, he said they know each other for three years No, let me answer the matter Yeah, yeah, yeah, no Yeah, yeah, yeah And let them ask you Yeah, yeah, yeah, yeah Let them ask you So you got drafted three years ago To the stillers, right? Exactly, yeah You said y'all got to know each other three years ago So she discovered you Once you got to the NFL So I discovered her Yeah, she didn't discover me She didn't even know nothing about me Who I was, anything That's what she told you No, no, it really was How you know she didn't know you and it just magically happened And I'm breaking out I said he was in the NFL He fixing that cabinet again No, it was good Because this is, I feel like this is good Because people in position like this Like there's certain things I would do to a girl If I want to be with them for some serious Like I said, I've been, we've known each other for three years So if I just wanted to be with her I would have just off-ripped the first year Asked her to date her But I wanted to get to know her To see if she was that type of girl That's beautiful So it took me a good amount of time to see if she was Asked her questions, take her out, see how she acts Set up little traps for her to see Good or another situation You feel me?  That was main to her That was main It's all, it's a lot of women out out here That's trying to, you know, come up off the athletes Because they know It's a common perception But then it's like young men What's up?  You saying they being dumb Me talking about they ain't giving no game What about y'all like Y'all mama giving y'all a game Not to be a hoe No, no, no, no, no No, I'm not saying you I'm not saying you, I'm saying But you saying them Yeah, like no They got game depth They got a different kind of game Yeah, they got women to be a hoe Exactly, so They can coach them Exactly, so You know, you got to coach them So she's saying So she's saying You three girls got coaching Exactly You think mamas and men are hoes Exactly That's what the mamas used to be hoes 100% But you saying But her point was like Why ain't these niggas telling them not to bubble It's like But why is these women telling their parents Their daughters to be hoes Well, because that's Because the mama used to be a hoe Exactly But as a man, you got to have your armor on Just like you said You know to put around set traps So here's another thing, right Right Is your Do you want your man to be soft or hard?  I need you to be honest with me I need you to be loyal I need you to lead I need you to still To understand my emotions But I'm not the type of girl that's mine Do you still like me?   Yeah Well I mean off rip You could tell a female I guess because I've been In it a lot And I've been I have my fair share around females You know you could tell when the female is like You know she She out there hoeing A world on the block Rather because I know a lot of people too We're on the block You know her receipts is like Nah, bruh She a hoe Like she made her fail around For those mutuals Like because there's There's NFL hoes There's NBA hoes Let's talk about them What makes a female a NFL hoe?   What's CTE? No that's no That's only CTE I know young G's They did a whole documentary Talking about them boys It's hitting him And it's causing Lasting effects To the brain Oh that movie I've seen that Into the you know So it's worry song Yeah that's I mean that's something you should be worried about Than hurdling though Like CTE can happen Over a long period of time Playing in NFL And I mean hurdling might just happen Like like hurdling in my land On like on my head or something like that But you getting hit Consequently over and over again That's what you should be worried of That's CTE But like we you know I would say the NFL We have done They're trying to make it safer In a way give Give helmets and stuff like that That's more you know Cushion I guess in a way from blows But you know I'm I talk to them a lot about About the CTE stuff Because you know it can happen to me Yeah I'm in it So you know they're trying to do more Over the years it'll get better and better About knowing about the brain But you know Does it Does that worry me?      What? You can just get sucked Okay and just like a fit Straight whip out And you're gonna lose a good man He's gonna have to pay for it You're gonna lose a good man over there So I want to go He's gonna have to pay for it In whichever way Okay But it's gonna No but I know it's not okay Because Because no Here's your another watch I know that's right No No but I'm saying Paying for it could be you leaving Paying for it could be you leaving Paying for it could be you leaving a man And he's gonna have to deal with that love And what you gonna gain out of leaving A good man over some good hands It's a lot of great men in the world It's really not Y'all sound young It's really not a good man They think this I'm back They think this A.R.  No I don't think he's gonna do that But what I'm saying is that It's not a lot of good men That's all I'm saying Okay It was not a lot of good ladies And if you I believe you both be value in each other You're worried about losing One another You see what I'm saying Yeah So what I'm saying is It's what Najee don't leave her And you don't need to leave Najee If y'all got a misunderstanding We on the money pool We on the money pool If y'all got a misunderstanding Come to an understanding It's like daddy can we work it out Like Work it out talk about it I know it's like I always tell my nigga like If you thinking about it Can we just talk about it first Talk about it You know what I'm saying like Is there something I can Let's talk about it Yeah like Can we chop it up before you do it Nigga Like you know what I'm saying So you want to know before you do it No I'm saying that I'm trying to prevent it I'm trying to prevent it I'm saying like I'm saying like Why is you think about trying to do this Like don't do this please Please don't do this If you thinking about it We might as well stop that Well you never know what I'm The fuck you think about That's the scary part And that's why you go through Nigga phone sometimes But I'm not saying often But I'm you said You know sometimes you gotta do that Cause you don't come You just don't I'm not I'm not I'm not We gotta wrap it up We gon' do another episode We gon' do that episode We're going to it together No please That's what we gon' do Jordan you gotta be here You ain't gon' be on vacation Nothin' right Oh wait I can't promise you that I'ma be here You understand me It's the Kelly Kickback It's your boy Lewis Bilt Jordan Lucas Nigga hairs Your Nadia Donna And Nadia Donna Pushaiste Pushaiste Pushaiste I love you Pushaiste It's the Kelly Kickback Man it's Thug Mansion Man we out man Appreciate y'all