going to over life a little bit with what Francois said. So just to review and get us all on the same page. So I apologize if you know that well, but hopefully you'll enjoy that. So the boundary of a hyperbolic group. So in general, this is a topological object that's going to be canonically associated with a hyperbolic group. And it's going to tell us a lot of information. So I'm going to show that this is a canonical object or topological object. It actually also has a metric structure, which I won't go into today. And then I'm going to show some things that it's good for. What does it tell you? It tells you a lot. So the spoiler is a lot. And then I'm going to talk a little bit about relatively hyperbolic parameters. So this is going to be a lot. So I want to just quickly review this.  So x is going to be a proper. Proper is important. Geodesic isn't so important, but I'll usually be implicitly assuming it. Hyperbolic metrics ways. So let me just give three very common definitions. So definition one. Boundary x is the set of geodesic rays from some point. The topology won't depend on the point. And modulo equivalence. So what's that equivalence going to be? So we want the geodesic rays to be equivalent if they're in the same house or they have bounded house or distance. So let me just get an example to keep in mind that I think you've done is H2, delta hyperbolic space. I'm going to have rays that go out here. And if I think about it, maybe I have some slightly wiggly hyperbolic space and there's some other geodesic ray that stays the same. And I kind of think it ends at the same point. If they stayed in the same house or distance, they would end at the same point in H2. So this is bounded house or distance. So I'll say that gamma 1 is equivalent to gamma 2 if the image of gamma 1 is contained in the neighborhood of c of the image of gamma 2 and vice versa. There's some c that just works. So this is a good definition just for getting your intuition. So lots of times we're going to be dealing with quasi-isometry. So we're not going to want to have geodesic rays. So definition 2 is really similar to this. This is one that I'll use. And I'm thinking about quasi-geodesic rays. So just quasi-geodesic rays at some x not contained in x. And again, modulate the same equivalence. And this is bounded house or distance. So you can just think about wiggly rays. And you want them to stay in some distance. And remember that in a delta hyperbolic space, if I have a quasi-geodesic, it's within bounded distance of some geodesic. So you can take a geodesic in this class if you have a geodesic metric space and just think about that. So let's think about definition 3, which is a one I want to talk a little bit about. So now instead of thinking about the actual ray, I'm just going to think about points going off to infinity. So this turns out to be really useful. Often we think of a group as just the orbit of its point acting on some delta hyperbolic space. So we might just want to think about a bunch of points. It actually is very helpful. It's a little bit less intuitive, but it's very helpful. And this is sequences tending to infinity. So I'm going to look at, so let me just say what that means to tend to infinity. I'm going to look at, so the Gromov product, which I think you've seen, at least Endero is probably telling you about it. So I have x, y at some point p. It's just defined to be 1 half the distance, I'm in a metric space, xp plus the distance yp minus the distance xy. So let's draw a little picture of this. So if I'm in hyperbolic space, I've got some p. I'm going to look at my two points out here. And I'm going to have the distance from x to p, the distance of y to p, minus the distance between them. So I'm drawing a little picture of xp. So notice when they get way far away, this distance is actually going to be going to infinity. So these will be big. And if they're close together, if they're sort of going to the same point, so this is sort of an idea of a proof that what happens if these are points along rays that are staying within bounded house dwarf of each other, way out here, they're going to look exactly the same. And this is going to go to infinity. And another way to think about, a good way to think about the Gromov product, I think, is in a tree. So if I have like, here's my p, and this is x. So I'm drawing part of the Cayley graph for f2, x and y. OK, so let's look at what the Gromov product is here. OK, the distance from p to x. So this is just going to be 3, right? This is going to be 1, 2, 1. I wanted this to be 4. 1, 2, 3, 1, 2, 3. I'm going to put another one here, plus 4 minus 5, right? So this is going to be what? 1. OK, so what is this? So where's my geodesic between x and y? So it's fun to do this in a tree if you haven't done this for a while. So this distance in this space is going to measure the distance from p to the geodesic from x to y. So here's my geodesic between x and y. I've got to go through that point. And then here's this distance to 1 to that geodesic. So in a tree you can start to see if I have, I want to look at sequences going to infinity. So let me say what that means. I'm going to say that tends to infinity. Or sometimes I'll write actually right error infinity. But I'll have lots of different points on the boundary. If the limit as i goes to infinity and j goes to infinity of ai, aj equals infinity. So that means whenever i and j are bigger than some number, then this is as big as I want it. I can make that as big as I want. So it's a good idea to play with that in a tree. Tree is zero hyperbolic. Everything is kind of nice. Eraser is tricky. Oh yeah, there's more boards here. Oh, there's even three. All right, I'll put some stuff on the side. OK, so in the exercises this shows that there's, you can think of this as like thin rectangles to be thin. So definition, maybe I'll put this over here. x is delta hyperbolic if and only if for all x, y, z, w, xy of w is greater than or equal to the minimum of x, z, w, y, z, w minus delta. OK, so you can think of, you can do everything you could never know about geodesics and be happy in a hyperbolic metric space. OK, I send rectangles, see the exercises. OK, and also in a delta hyperbolic space, let me just write this down, I have nx delta hyperbolic of p is going to be less than or equal to the distance between p. And this notation here means the geodesic between x and y. And this is x, y plus delta. OK, so in a zero delta hyperbolic space, this is what you're starting to get thinking about the graph. OK, so I'll leave these up here. I'm going to use this in a minute. All right. Yeah? Oh, I haven't said I haven't finished. Thank you. So very good. Modulo equivalence, let me write that down. So I'll just write definition 3, and I'll say, sequence is tending to infinity. Now I've said what that means. Now let me say modulo equivalence to infinity. And then I want to say that these sequences are equivalent if the limit as i goes to infinity and j goes to infinity of ai vj equals infinity. OK, so this is an equivalence relation for a hyperbolic space. It's not necessarily equivalence relation if you don't have a hyperbolic space. OK, so it's not completely obvious that this is transitive. So you need delta hyperbolicity. OK, and then this is my set. Thank you. OK, so now what I want to do, so this is just the boundary of a hyperbolic metric space. I want to think about the boundary of a group. So the boundary of a group that acts geometrically on a delta hyperbolic metric space, that's the definition of a hyperbolic group. But maybe it acts on different hyperbolic metric spaces. It'll all be quasi-isometric. I want the boundary to be well-defined. Now do I want just the set to be well-defined? I want the topology. So let me put a topology on it. And then I want to show that this is or give you some idea why this is well-defined for the quasi-isometry type of the space. So now let's put a topology. And as Anna mentioned yesterday, just like in H2, the isometries at the hyperbolic space are going to induce homeomorphisms of the boundary. And so that helps you see the action of the group really helpfully. OK, so what I want to do is I'm going to extend this Gram-Wolff product to the boundary. OK, so I have mn of w. So m and n are points in the boundary. OK, this is going to be equal to the supremum over xi tending to m. OK, so what is xi tending to m? That means the sequence xi, its equivalence class under this equivalence as a point in the boundary, is m. I won't write that. But that's what I mean by xi tending to m. It means the equivalence class of the sequence xi, I'm calling that m, because that's what points are on the boundary. And yi tending to n of the limb, mf, xi, yj, w. OK, so what that's supposed to be indicating is sort of like roughly the distance to this kind of geodesic out here as I go out to it. That's a good way to think of this. OK, why did I put supremum and mf just to be a pain in the but there's actually examples that maybe I should have put in the exercises. But if you want, you can think about this space, which is quasi-isometric to z. So it has two points of the boundary. And you can find sequences going to positive and negative infinity so that this wouldn't be well-defined unless you did this. OK, so that's a fun thing to play with too. OK, so you need that supremum and mf. I've actually seen in the literature mf of mf, but you could have like 0 and 1 going in that example. OK, so now let's put a topology on this space using the boundary, the group union the boundary. Can you see this board under here? OK, which equals x union boundary x. OK, so I want to compactification. So if you think if you're h3 person like me, you can think of x using the boundary as a solid ball. So I've got, if I have x as some point in the big s, I'm going to just look at epsilon ball. So I'm going to look at a ball of radius r around x. So these are metric balls. I'm doing a basis for the topology. OK, and what about x contained in the boundary x? We have a neighborhood of r of x equals y, such that x, y, w is greater than r. OK, so some of these points, y, OK, so what does this mean? Some of these points, y could be in the boundary, right? OK, so I'm going to have, I've got eventually a raw example that's not h2, so I have some point x in the boundary. OK, so some of the points will be y in the boundary, such that this Gromov product from some distance is very far, is very large. OK, and some of these, also, I want to get a little neighborhood here. I want to glue this boundary to the space. OK, so some of these will be points. So if y is contained in the boundary of x, it's a definition above this definition of the Gromov product, OK, above. OK, if y is actually in x, then I use x, y, w. It's just going to equal the supremum as xi goes to x of the limit of xi and y, w. OK, so I just modified this definition. So one of them is in the space, and one of them is at the boundary. I don't need to take both sequences, OK, because y is actually in the space. OK, all right, so this is my topology. And my space is going to be a neighborhood basis. OK, so here's some facts. I'm not going to prove everything. Try to give you some idea why if I have a quasi-isometry of the spaces, we have a homeomorphism. OK, so it turns out that when x is proper, so x is proper, and I'm always assuming hyperbolic metric space, then we're going to have that x hat and boundary x are compact. OK, they're also house dwarf. So dx is also house dwarf. This is not so hard to prove. That is also not so bad. So I'm going to show that the map is continuous, that I have a continuous bijection when I have an isometry. Or show that, oh, now I need to use my hook. So we're going to show that if our x is quasi-isometric to x, there's a continuous map, and it's bijection. OK, so let me just outline that using a gromov product. OK, so let's let, so I'm going to kind of go between definitions so bear with me. So just to define the map, I'm going to use a definition of quasi-G at sx. So we're going to let f take x to x prime, be quasi-isometry, z inverse g. OK, so m, equivalence class in the boundary, is represented by quasi-G at s at gray gamma. OK, so f, because this is a quasi-isometry, f of gamma, is also quasi-G at s at gray. OK, so I'm going to set boundary f of the equivalence class of gamma just equal to the equivalence class of f gamma. OK, so this will be in boundary x. OK, so now if, so I want to show that, so if I have two things that are equivalent, right, so if they're in bounded distance, so if distance, let me just say this real quick, I could just exercise. If the Hausdorff distance between these two is less than k, OK, then the Hausdorff distance between gamma 1 and f of gamma 2 is going to be less than or equal to, say, lambda k plus c. OK, so then this is a well-defined map. OK, so if I look at the n, the inverse is also bounded g composed with f of gamma and gamma, OK, is bounded. OK, so this is going to give me a bi-adjection. So now I get to use my hook. Oh, that's pretty good. That's actually way better than the ones that have buttons. Because buttons, you can get mixed up. Now I'm just going to be messing with these all the time. So you know the definition now. Oh, you can't, which one do you want? All right. Oh, you know what I should do, I should do this. OK, so now let's look at, I want to show that the pre-emptive open set is open. I'm going to go back to my Gromov product definition, where I use this topology, all right. So let's look at some y contained in. I want to show that if I have this, you can sort of think of this as like a delta, but that goes the other way, I want it to be big, is going to imply that, where am I? Boundary F, this is my map of y, is contained in some other little neighborhood of boundary F of x. OK, so I want to be able to get my neighborhood small enough around here, so that I can get inside some open neighborhood in here, just like delta epsilon definition. So let's look at the Gromov product. So I have F of xi, F of yi. So here I'm thinking xi is going to be tending to x. This is equivalent class, and yi is going to be tending to y. It doesn't matter which sequences I choose. OK, so I'm going to see how, what this neighborhood looks like. I'm going to mess around with it to get something, thinking about how close I need to get the sequences x and y to be. This is F of x0 greater than or equal to the distance F of x0. This means the geodesic F of xi, F of yi minus delta. So that comes from this fact that I, this inequality right here. So this means the geodesic between F of xi and F of yi. And this just equals, so there's some point on this geodesic that realizes this. So this is just equal to the distance between F of x0 and t prime minus delta for some t prime on, because it's just realized. OK, so the image of this, of xi, yi, is going to just be a quasi-geodesic. So this is the geodesic, but there's some quasi-geodesic. So it's the image of the geodesic between xi, yi. So this is going to be greater than or equal to, which is within bounded distance of this geodesic. OK, this is going to be the distance between F of x0, F of t. OK, so this is some point on the geodesic, minus k minus delta, where the actual geodesic between F of xi and F of yi is within the bounded distance of the image of the geodesic between xi and yi. Let me write that out for some t, because this maps to a geodesic, this maps to a quasi-geodesic. No, this geodesic is in some, this is some, but this is not any particular k. This is just, it's within some bound. So it's just some k. So it's not the k, if I use that k before, it's just it's in a bounded distance. OK, and this k depends on that, what that quasi-geodesic constant is. I'm just not worrying about it right now. OK, so this is going to be greater than or equal to, now I'm going to use it, this is my quasi-geodesic, distance between x0 and t minus c. So there's a quasi-geodesic, minus k minus delta. OK, so I just carry those down. And this is going to be equal to 1 over lambda. OK, the distance between x0 and xi, yi, because this t was in xi, yi, minus c, minus k, minus delta. OK, OK, so what did we, what did that tell us? So look, that we related the grommet product of the image to this grommet product of the original thing. Maybe I missed a line. Wait, I did miss a line. Let me put it on this thing. OK, so remember this, the distance to the geodesic between xi and yi is bounded by the grommet product. So this is going to be, this is x0. This is again from that inequality over there, minus c plus k plus delta. OK, so this relates to the grommet product of the image to the grommet product of the original thing. So we have if that grommet product is bigger than that number, x0 is going to be greater than lambda times n plus c plus k plus delta. OK, then, OK, so we're going to start off in this small neighborhood. And I claim that we're going to get within a n neighborhood when we map in. So this is like the R from the beginning. OK, then this is going to be 1 over lambda, xi, yi at x0 is going to be greater than n plus c plus k plus delta. OK, so this implies that 1 over lambda, xi, yi at x0 minus c plus k plus delta is greater than n. OK, and the grommet product of the images is bigger than this thing. OK, so if I get in a small enough neighborhood, I can get my other thing in a small enough neighborhood, that's continuous. OK, so now we have an invariant of the group. OK, so now the boundary of g, gx, geometrically on x, proper hyperbolic metric space, we have a well-defined, the boundary of g is just going to be defined to be the boundary of any such x. OK, so now we can go to town. So when this was figured out, I guess by Gromov in his article where he uses grommet product, the people were wondering what kind of stuff can this tell us. It actually can tell you a lot of stuff. OK, this can tell you a lot. So let's look at some examples, some quick examples. OK, so examples. So the boundary of a free group, say f2, is an equal canter set. So you can think about this if you want. I put a couple of little exercises about this. And actually, so you can think about sequences going this way. You can start to have these disjoint neighborhoods and then you can get disjoint and disjoint. It's really fun. Think about this. And for a trivalent tree, it's a little easier if you like the middle thirds canter set, because everybody is prejudiced towards. And then actually, if g is hyperbolic, the boundary of g is equal to a canter set, then g is virtually free. So another nice example is the boundary of some group, closed surface group, like you saw yesterday. So a closed surface group acts geometrically eight tiles h2. OK, so the boundary of a closed surface group is going to equal s1, OK, the boundary of h2. And if boundary of g equals s1 and g is hyperbolic, then g is virtually a surface group. This is much harder. This is go by Tukea, Kass and Jungrys, a lot of work, a lot of non-trivial work. OK, so some open problems that you can immediately start formulating as soon as you know the definition. So you can take your favorite boundary and try to figure out all the things that have that boundary. Problem 3m, which you'll need a piano continuum, have to have a lot of symmetry, OK, and which hyperbolic g have the boundary of g homomorphic to m. OK, so one interesting question that you might want to work on that's actually been resolved. So this proof about quasi-isometry shows that if the groups are quasi-isometric, then they have homeomorphic boundaries. OK, there are examples of non-quasi-isometric groups that have homeomorphic examples, so be a little careful. OK, that will use the quasi-conformal structure at infinity that I'm not going into, but they exist. OK, and then you might even wonder, maybe you take your favorite space and you want to know is, so an easier version of this, maybe this is the empty set, is the boundary of anything of any hyperbolic group, so maybe, or characterize the spaces which occur. OK, there's been some work done on this. OK, those are both kind of hard, but there's things you can start thinking about. All right, so one thing that you can see is you can see the boundaries of subgroups. So the geometry of subgroups is really interesting, and certain subgroups you can see in the boundary very nicely, so let me go over that. The geometry of subgroups can really tell you a lot about the group, and I'm happy to go on about that later. I like thinking about geometry of subgroups on subgroups. So some of these subgroups you can actually see in the boundary. For example, if you have, you can kind of think, I've got a z in here. Let me just do this example. OK, I've got two points in the boundary that are invariant by that g. I can see the boundary of g. What's the boundary of z? Two points, good, and it's right there. OK, maybe it's not distinguished from any other two points, but it is there. It might not be easy to see, but it's there. OK, so this is an example of a quasi-convex subgroup, so let me just say what that is. So a subset A of a geodesic matrix phase is, I'll say, e-quasi-convex, and I won't care about the e. OK, if any geodesic, 1, a, 2, and x, so where a, 1, and a, 2 are in my subset A between points of a, is a bounded distance from a. So an e, so is distance e from a, neighborhood of a. OK, so the picture you might want to have in mind is some kind of blob. OK, it might not be convex, but it's quasi-convex. So, and then I'm going to say a, so all my quasi-convex subgroups are going to be infinite, so a, an infinite group, subgroup, is quasi-convex, if it is quasi-convex in some Cayley graph. So g is going to be finitely generated. If it is quasi-convex in the Cayley graph of g, s, or s is some finite generating set. So I'm being a little careful here. I won't have to be careful in a minute, but I haven't said anything about hyperbolic yet, so there are actually groups that can be quasi-convex in one generating set and not the other, so that's horrible, so let's go to hyperbolic groups. So for hyperbolic groups, we can just say, oh, it is quasi-convex in some group, some space on which the group acts geometrically, which is what we like. So g is hyperbolic, doesn't depend on s, and I can think a quasi-convex, because I'd rather think about just some space, my favorite space on which the group acts geometrically if and only if the orbit of a, a x naught, is quasi-convex in x, where g acts geometrically on x, so x itself will be hyperbolic that acts geometrically. Okay, so this is just, pick some point and then move it around by your subgroup. Okay, so let's talk about how we can get something. So now we have a hyperbolic group, we've got a wonderful boundary, we can think, how is this going to tell us about the boundary? So the limit set, so a contained in g hyperbolic, the limit set, you could talk about the limit set of some subset of x, but let's just think about an orbit here. I'm going to have the orbit of some point is going to be a subset of x. Okay, and then the limit set of the subgroup a is just going to equal all the equivalence classes of sequences that just come from that orbit. Okay, so let me just write that down. The equivalence class of sequences, where xi is somehow in this, say this orbit. Okay, so for example, yesterday you saw a quasi-fuchsin group here, where you had some group, a surface group that actually was acting on H3, but wasn't exactly like acting as PSL2Rs that was acting in PSL2C, and the limit set here was still topologically a circle, because it'll turn out that this, when the group is quasi-convex, this is going to be a quasi-convex subset, I'll just say what I mean by this, but this was the limit set of the orbit of that subgroup of PSL2C. Okay, so example quasi-fuchsin. Okay, and this has been used for cloning groups for a long time to understand a lot about the subgroups. Okay, so the limit set was really used in cloning groups. In fact, in my mind, the whole definition of the boundary is a generalization of the limit set of a cloning group. Okay, so let me just say one thing. So I'm on my own timeframe, but I'll stop in like two minutes, is that okay? Okay, so let's talk about the cloning convex subgroups. Okay, so now I have this X, proper hyperbolic, and I have some closed subset of the boundary. I can look at the convex hole of N, which is going to equal the union of AB. Now what do I mean by these ABs? Okay, so I want to look at lines between points on the boundary in this set. So we're AB, R, and N. Okay, so in a hyperbolic space, so if I have AB contained in the boundary of X, there exists, this is geodesic space, there exists a bi-infinite geodesic. You can get these by approximating the sequences tending to these two points. RI, so R that takes negative infinity to infinity to X, and I want this side of the sequence to converge to A and this side of the sequence to converge to B. So I mean the limit as I goes to infinity of R, negative I equals A. Okay, so this means that the sequence, R to the negative I, its equivalence class is A, and the limit as I goes to infinity of R of I equals B. So I can't stop drawing H2, but it looks like this. Okay, and I have this geodesic. Okay, so to form the convex hull, I'm going to take all of those lines between points of the boundary. Okay, and we're going to call this AB. So this is the convex hull. Okay, so if I have a, so let's give some definitions for quasi-convex. Did I say what a quasi-convex subgroup was? Or the orbit to be quasi-convex. Did I say that? Okay. Yeah? In this AB, do we pick choose a geodesic or do we take all that may exist? Take all of them if you want. So there, it's going to be fine. The set of lines between points of. Okay, so just proposition about what happens with quasi-convex groups. So if I have G acting geometrically on X. So the convex, so if I have quasi-convex subgroups of G, of G are hyperbolic. So I like to think of this. So it turns out that the convex hull of the limit set of a quasi-convex subgroup is going to be itself delta hyperbolic with maybe some other delta. It's quasi-convex. And you can think of the group acting on that or you can think of the group acting on its orbit if you like because that's quasi-convex. And that's going to be a hyperbolic space for this subgroup and it acts geometrically on that. So A contained in G is quasi-convex. Exactly when, so I can think of this convex hull, the convex hull of the limit set of A, remember that's the limit set of things coming from the orbit, all over A has finite diameter. Okay, so this is exactly analogous to what happens in H3 where you have a limit set, you take the convex hull of the limit set, this gives you a space that it acts on, your group acts on it, and downstairs you get a compact manifold. Okay, in general we're not going to get a manifold, but we'll get some object that's compact. So that's why the geometry of it is easier to deal with. And also we have that if A contains in G is quasi-convex, then the boundary of A is going to embed in the boundary of G, which just equals the limit set of A. Okay, so we have these hyperbolic subgroups and we can see their boundaries in the boundary of our whole group. Okay, so, oh yeah, yeah, yeah, sorry. Okay, so let me just introduce, talk one minute on the next topic, or I'll just stop, I can just stop right there.


The Kraft Foods Company presents Harold Perry as the great Gilder Sleeves. Gilder Sleeves is brought to you by the Kraft Foods Company makers of Parquet Margarine. Millions of women all over America serve Parquet because it tastes so good. Why, Parquet tastes like it should cost twice as much. You like it, you like it, you get some Parquet. Home again, home again, try it someday. You like it, you love it, like millions who say their favorite Margarine means. P-A-R-K-A-Y Parquet Margarine made by Kraft. Let's see what's going on in Somerfield this wintry Saturday morning. Things are unusually quiet in the Gilder Sleeve household. Leroy and Marjorie at the breakfast table are speaking in whispers. Birdie's walking around on tiptoes. You want some more pancakes, Leroy? Yeah, I sure do, Birdie. Leroy, keep your voice down. Oh, for... Yeah, you hadn't better wake up your uncle. Okay. How come I hope they didn't go to work this morning? I don't know. All I know is they left orders do not disturb. He had to work late at the water department last night, so I guess he's taking the day off. All I know is we better be quiet. Okay. I'll have some more pancakes. You want some more, Miss Marjorie? Please, Birdie. Okay. Why was that? I don't know. It came from outside. Oh, Mr. Bullet backed up over our can box again. Oh, dear, cans all over the street. Yeah! Mr. Gildsleeve ain't gonna like this. I'm sure got mad last time he did this. He sure did. Maybe he'll punch Mr. Bullet in the nose. Oh, Leroy. This could lead to a lot of trouble. I hope Mr. Gildsleeve didn't hear it. What was that? Uh-oh, he heard it. Here comes trouble. Birdie? Children? What was that noise? Well, Mr. Gildsleeve, you still work... Everything's all right, Hucky. Why don't you just go back to bed? I would still like to know what that noise was. It was Mr. Bullet that came out over our can box again. Oh, is that all? I guess I will go back to bed. Huh? Oh, aren't you mad at Mr. Bullet? I know.  Well, that was in 1948, Leroy. I've decided that this year I'm gonna be more friendly with Mr. Bullet, more neighborly. Well, for corn sake. It's true. We've had our little arguments in the past. But after all, he lives right across the street. There's no reason why we can't be good friends. I think that's wonderful of you, Wonky. It sure is, Mr. Gildsleeve. Oh, I don't know. I'm just being sensible, that's all. No reason why Mr. Bullet and I should be quarreling all the time. He's sort of a stuffed shirt, but he's really not a bad fellow. I'll just be friendly to him, and I'm sure he'll be friendly to me.  Oh? He doesn't look very friendly to me. You sure don't? Well, it's nonsense. He's probably just coming in to apologize. Love thy neighbor. Step up and say, I'll be a... Good morning, Mr. Bullet. Gildersleeve. I know you want to apologize for running over my can box. Well, accidents happen in the best of families. Gildersleeve, I do not want to apologize. Oh? When I take my car out, you know it's necessary for me to back into your driveway. I have such a long car. Yes, of course. And I've asked you repeatedly not to leave your can box on the edge of the driveway where I'm liable to back over it. Yes, I know. Has it ever occurred to you that I might puncture a tire that way? Well, I never thought of that. Oh, you wouldn't. Furthermore, your disreputable old can box is an eyesore. Well... You know this is supposed to be a first-class neighborhood. Mm-hmm. Careful, Board. What's that? Nothing. I'll pick up the cans. Yes, the exercise certainly won't hurt you. Mm-hmm. You might work off some of that stomach. Board? Board, I... Yes? You... I'm sorry about the can box. Just see that it doesn't happen again. Good day. I made it. Good day.  Sitting with your little family around the fireside. Pretty nice, all right. Don't you think so, Marjorie? Yes, Auntie. Don't you think so, LeRoy? Yeah, it's okay, I guess. Hmm? I'm tired of staying in. Can I have a quarter to go to the movies? LeRoy, you went to the movies last night. If you're restless, why don't you go out and play in the snow? Well, there's nothing to do out there. Well, you could pick up those cans and put them back in the box. That'd be a wonderful exercise. I thought you were going to do it, Aunt. Mr. Bullard said you were the one that needed it. Never mind, LeRoy. Well, go out and play, anyway. There's a little Craig Bullard across the street. Go over and play with him. He's a twerp. He's not so bad for a Bullard. I don't like him. He's a twerp. LeRoy, that's not the right attitude. Remember, we're going to be friendly with the Bullards now. I liked it better when we were fighting with them. That'll do now.  Okay. And put your little coat on. Uncle Mort. Yeah?  What?  Well, I'm just starting my own good neighbor policy. That's all. You certainly are. I thought sure you were going to blow up this morning when Mr. Bullard talked to you that way. Well, frankly, so did I for a minute. It makes a little self-control, Marjorie. Bullard has his little faults, but so do we all. There's no reason whatsoever why our two little families can't live peacefully side-by-side. Love of my neighbor, step up and say... Hi! What's that? It's LeRoy. LeRoy, what's the matter? Your little Craig didn't mean it. You did? Burn anybody? Come back here. I'll take care of Craig. You will? Yes. I'll go over and have a little talk with him. No, you can't. Unless you just wait here. You couldn't do things like that. The reason why these little things can't be settled amicably? Oh, Craig! Craigie! Come here a minute. Okay, then I'll come over there. You keep away from me.  I just want to have a little talk with you. You keep? Craigie, I just wanted to... Craig, what are you going to do with that snowball? Now, Craigie, you wouldn't... Craig, put that thing down. Just throw that. Craig! Oh! My boy is right.  Just wait till I make a snowball. I'll show you.  I'll teach you to throw snowballs. Craig, what's the matter? What are you doing here? You'll just leave. Oh! Are you annoying Craig? What? Oh, no.  Well... Throw this at him. Let's stuck up noses and make a wonderful target. Now, control yourself. You'll just leave. Come on, Craig. After this you'll just leave. I suggest you play with someone on your own side. Good day. How can you love a neighbor like that? I live across the street from Burd. I guess he was right about that old can box, am I not? Well, P.V. ought to have a box I could use. Good afternoon, P.V. I don't know. You know what I'm saying? What can your friend be a neighborhood drugist do for you today? Well, I... You might want to take advantage of our weekend sale on toothbrushes. No. Or you might be interested in our bargain offer on nail files. Well, no, P.V. I'm looking for a box. How's that? I'd like to get a box. A box you'll find. An empty box. Would you repeat that, Mr. Gildesfield? Look, P.V., I need an empty box. A large one. A carton to put my cams in. Oh, wow. Do you have one to spare? I believe I have one in your back room. Good. Mr. Bullard ran over mine this morning. Bullard ran over your can box again? Bet you raised Ned with him, huh? No, I didn't. You didn't? No. Are you starting arguments over these little things? Bullard really isn't such a bad fellow, P.V. Mr. Gildesfield, are you sure you feel all right? Of course I do. There's no reason why neighbors shouldn't get along with each other. No, just not. It's just a matter of controlling your temper. That's all, huh? Well, you have a point there, all right. Sure. I remember when I was a young man, I had a terrible temper. You did, P.V.? Oh, yes. I was a regular wildcat. Is that so? Cross it to me. I'll never forget the time I went on a picnic with the future Mrs. P.V. The town bully was there, and he started teasing her. He kept flipping olive pits in her potato salad. He did? Yes, and I warned him he'd better stop or he'd have to take the consequences. He kept on, and finally I couldn't control myself any longer. What'd you do, P.V.? Punch him in the nose? No, when he wasn't looking, I put a spider in his lunchbox. With that terrible temper of yours, I bet Mrs. P.V. doesn't dare open her mouth when you're around. No, I wouldn't say that. Well, I wouldn't either. Can I have the box, please? Besides, but this is overdoing. Sliced peaches. Tonight we had the judge over to dinner. I wonder if he didn't eat the can, too, the old goat. Thanks a lot. You managed to time it just right, Leroy. I'm all through. Oh, that's too bad. You can help me move this box over a little. Sure. I'll see how Bullard can back into this thing now. Well, come on, Leroy, it's cold. Let's go in the house. Hey, Aunt Desk, crazy across the street. I'm gonna get it. Leroy, you stay right here. You heard me, young man. We're not gonna fight with the neighbors. Hey, Aunt Desk, Bullard, back in in here again. Well, he certainly won't back over the can box this time. He's getting my cards. What? Hey, hey, hey. You got a new can box. Yeah. PV gave me a cod liver oil carton. And I moved it over, so it wouldn't be in your way. If you'd done that in the first place, I wouldn't have hit it. Yeah. I got it. That doesn't, Leroy, hand me that snowball. Here, please. Oh, it's my cup. I wouldn't think of it. This one's for you. Especially on that rich pumpernickel birdie. Hot bread is the way I like it best. Well, I'll have to admit it's awfully good on pancakes, too. Sure is, Mr. Wall, because when parquet starts melting, you get all that luxury taste. Every last smidgen of it. Luxury is the word, birdie, because parquet is prepared like a rare luxury food from the selected products of American farms. And whether you like it best on waffles or bread, every pound of parquet is brimming over with nourishment and reinforced with 15,000 units of essential vitamin A. Then bring on them reinforcements, I say. Bring on them vitamins just as long as they taste so good. And cost so little. I guess you know this, birdie. Parquet costs only about half as much as the most expensive spread. Bring it on, I say, because it tastes like it should cost twice as much. Friends, next time your family sits down to dinner, serve them delicious parquet. The whole family will enjoy the light, delicate taste of this spread. This luxury spread that tastes like it should cost twice as much. Tomorrow, ask for parquet. That's P-A-R-K-A-Y, parquet margarine, made by Kraft. Yes, ma'am, you'll get your whole family see it. Bring it on! Bring on that parquet! Drop sharply in summer field and things are especially chilly in the gilder sleeve bullard area. Yes, and there's a big wind blowing, too. And we're not going to have any more to do with the bullard.  All right, Anki. Do you understand, birdie? Yes, Mr. Guilty. All right. And Marjorie, I don't even want you to speak to him on the street. Oh, Aunt. Well, I don't. But yesterday you wanted us to be friendly with him. That was yesterday. You can't be friendly with a stuff shirt like bullard. It's like trying to pet a pork you find. It's not funny, birdie.  No, sir. The next time she comes over to borrow a cup of sugar, put some salt in it.  No, I'm not being silly. I tried to get along with Bullard. I extended the hand of friendship and he bit it. Well, I don't have to take anything from him just because he's got a new de Soto. Say, I could let the air out of his tires. Oh, Uncle Moore. I'll get it. I hope that's Bullard. Hello, Gildy. Oh, hello, Judge. Come on in. I thought I'd drop by. Oh, hello, Marjorie. Hello, Judge. Well, Gildy, how's the good neighbor today? What? P.D. told me about your new attitude toward Mr. Bullard. I think it's very commens- Don't mention Bullard's name to me. That's still Cat Harry. What? Well, Gildy, what's happened?  I was, but it curdled. Things are back to normal, Judge. From what I heard, my chubby friend, I thought you'd sprouted wings. Of course, it'd take pretty big wings to get you off the ground.  Anyway, from now on, I'll go my way and Bullard can go his. And I hope he trips. Gildy. I'm eating. If I never see Bullard again, it'll be too soon. Oh, hello, Leroy. Hello. Hello, Leroy. Well, have you been having a jolly time playing in the snow? No. I was talking to Craig. Craig? Leroy, didn't I forbid you? Wait a minute, Gildy. Can't you see something's troubling the boy? Huh? What's the matter? Nothing. Yes, there is Leroy. Now, what is it? Nothing. I didn't want to go anyhow. Go where? On the sleigh ride this afternoon. Sleigh ride? What are you talking about, Leroy? Well, Mr. Bullard hired a big sleigh. He's taken all the kids off for a ride. Oh. They're going out to the lake, skate, roast wieners and stuff. But who cares? Did they invite you, Leroy? No. Craig said I couldn't go. But who cares? Sure. You wouldn't have any fun with old prissy pants Bullard along anyway. He'd probably charge you for the wieners. Yeah. I bet they won't have a good time at all. No. Guess not. Well, I think I'll go upstairs. Excuse me.  Glad Leroy's being sensible about this. Uh-huh. After all, he's not missing much. Just a sleigh ride? Sure. He doesn't care. Gelbe, why don't you be honest with yourself? What? You know very well Leroy's dying to go. Well... And if you weren't on the outs with Bullard, he would have been invited. Well, maybe he would. Gelbe, why don't you be a good sport about this? What? Why don't you go over and make up with Bullard right now for Leroy's death? I will not. Gelbe. I've taken enough from Bullard by George. I can be pushed just so far. Then I become a raging lion. If you ask me, you're acting more like a mule. A long-eared one at back. Why don't you mind? I'm out. If you'll take my advice. Save your advice for your jury, you old windbag. Who are you calling a windbag? You pumpkin head? Ambulance tracer. Gelbe.  Good day. Good rinse. Can I talk to you for a minute? I'll try to read the paper, but all right. Unky, Leroy's still up in his room. Oh, is? Yeah.  No, I'm not going over to Bullard, Marjorie. I thought I made that clear. But Uncle... I'm sorry about Leroy, but it just can't be helped. But Uncle, more. That will do, Marjorie. The subject is closed. All right. I'm going over to France. He's for a while to buy. Goodbye, my dear. Oh. Children are certainly a problem. Now, where was I? I've read Truman's speech three times, and I still don't know what it says. Hello, Birdie. Hello, Mr. Gillslee. You've been up in Leroy's room? Yes, sir. Guess he's feeling all right, huh? Too bad. He can't go on that sleigh ride, but it can't be helped. No, sir. What's Leroy doing up there, Birdie? Reading? Playing his little radio? No, sir. He's just sitting and staring. Oh. That's all he's doing, just sitting and staring. Oh, I see. Well... He ain't reading. He ain't playing the radio. He's just sitting and staring. I understand, Birdie. That's what he's doing, just sitting and staring. Yes, Birdie. He ain't jumping up and down. I know that. He ain't singing a song. All right, Birdie. He ain't doing a dance. Birdie. No, sir. He's just sitting and staring. Yes, he feels pretty bad, all right. These things mean a lot to a kid. Maybe ought to go over and seaboard. No. Some fellas would weaken at a time like this. Swallow their pride. Eat humble pie. That's what some fellas would do, all right. But not me. No, sir. I won't. Yes, I will. Pepper now, Gillslee. This is for Leroy. Nice to have blurred if it kills me. Hello, Miss... Oh, Craig. What do you want? I'd like to see your father. Would you call him, please? No, I... Go on now, Craigie. I want to see your father. Well, he doesn't want... Your father to go jump in the lake. I... Can't even pronounce ignoramus. So I had to come downstairs for a while, huh, my boy? Yup. Leroy, I just went over to make up with the Bullards. You did? Yeah, but I'm afraid it didn't do any good. Oh. It's too bad about the sleigh ride. But don't you worry, my boy. We can have a wonderful time right here at home. Sure. I'll tell you what. I'll get some wieners and we'll roast them right here in the living room. Won't that be fun? Thanks, son. But I'm not very hungry. Oh. Well, I know. How about going to the movies? I don't feel like going right now. Oh? Well, it should be something you'd like to do. Let's see. Now, what's that out there? There's some of the kids. Huh? Red and Chuck. And there's Peggy. I didn't know he was going. Leroy, why don't you come away from the window now? There's nothing more to see. Okay. I know how you feel, my boy, but there'll be other sleigh rides. It's okay, Uncle. There'll be plenty of good times ahead, Leroy. There'll be other things that... I get it, Bertie. Gilda sleighin'? Oop, Bullard. Where's Leroy? What? We're waiting for him. We're ready to start our sleigh ride. But Leroy isn't going? I mean, Craig said he wasn't invited. What? Why, Craig knew better than that. Of course he's invited. Well, I thought since you and I have been having a little disagreement, you wouldn't... Oh, nonsense. I'm not that small, Gilda's leave. Leroy is most welcome to come. He is? Well, thanks, Leroy. It's all right. Have a good time, my boy. I love you. Well, thank you, Mr. Bullard. We've had our little difficulties, but, well, I just want you to know, I think you're a fine fellow. You do?  See? Good day, Gilda sleighin'. Oh, my neighbor. Step up and smell. Hot toast on a winter morning. Hot toast covered with melded parquet. There's nothing better. And the nourishment you get from parquet is as welcome to your system as parquet's light, delicate flavor is welcome to your taste. Serve parquet for breakfast tomorrow. And as you enjoy helping after helping of this delicious food with a luxury taste, remember, it costs only about half as much as the most expensive spreads. You'll like its light, delicate flavor on waffles, pancakes, muffins, as well as on toast to bread. No matter how you use parquet, we think you'll agree. It tastes like it should cost twice as much. That's parquet, P-A-R-K-A-Y. Parquet margarine made by Kraft. Did you have a good time on your sleigh ride, Leroy? I sure did, Aunt. It was swell. We skated, roasted wieners and everything. Oh, that's good. Then we sat around the fire and Mr. Bullard gave us a little talk. A talk? Uh, he would.  He talked about thrift, Aunt. He said it was important to get the saving habit when you're young. Oh? And he said the best way to save was to buy United States savings bonds. Well, I hate to agree with Bullard, but for once in his life, he's absolutely right. Savings bonds are the best way to save, Leroy. I've been buying them for a long time. Uh-huh. They're very profitable. For every $3 you put in, you get back four. And they're easy to buy. I just have mine taken out of my salary down at the water department every month. People who aren't on a payroll can buy them wherever they bank. Everybody ought to take advantage of one of these automatic saving plans, Leroy. Uh-huh. Yes, my boy. I'd be glad to take advantage of one of those plans if you just raised my allowance a little. He-he-he-he. Well, I'm sure we can arrange something, Leroy. Remember, folks, save for your future now by United States savings bonds regularly. Good night. Good night. The Great Gilder Sleeve is played by Harold Ferry. It's written by John Elliott and Andy White with music by Jack Meatham. Included in the cast are Walter Tetley, Barry Lee Robb, Lillian Randolph, Arthur Q. Bryan, Earl Ross, and Richard McGrath. This is John Wald, saying good night for the Kraft Foods Company, makers of the famous line of Kraft quality food products. Be sure to listen in next Wednesday and every Wednesday for the further adventures of the Great Gilder Sleeve. You bet.


Welcome folks, this is Tom O'Brien of TFNN. We have five days a week. We go seven hours a day. We go 24 hours a day on the internet at TFNN.com. Always remember folks, whatever you think about, you bring about, whatever you focus on grows. Hope everyone's having a great day, safe day. It's making a great night, folks. Don't make assumptions. Disconcerning the truth. The problem with making assumptions is that we believe the other truth. We make the assumption, we misunderstand, we take it personally, and we react by sending emotional poison with our word. This creates a whole big drama for nothing. Mugged eyes! Let's take a look at it out here. We have the Dow Industries up 65. NASDAQ's out 153. S&Ps are off 18. Gold. Gold contract flat. $2039.10 a notes. Gold's in an ABC structure up, folks, with a price projection of $21.54, and that's a one-to-one. And gold loves doing more than a one-to-one. Gold really likes doing a one-to-one.382, a one-to-one.50. Silver. Silver's flat out here, $25.11. Light Sweet Crew down 26 cents. Trading $80.45 a barrel. Notes and bonds. A 10-year note. Up eight ticks. Trading 116.16, the 30 year of 28, at 134 flat, and King Dollar. King Dollar up 285 ticks. Trading 101.871. The year is at 109. The end's at 131. The British pound is at 124 to one at US dollar. Our phone number's<PHONE_NUMBER>. Give us a call, folks. One note's going on in your world. And the world of the S&Ps, let's take a look at them. What do you have? Well, take a look at the spy out here. You know, you're backing down a bit. It's light volume. This thing still wants to basically hit this high that's generated out here on the February 2nd. February 2nd is 418. Yesterday we did volume of 46 million. You're coming in to 113 million, which is last Friday. Last Friday's a big day, folks, because the volume came out of nowhere, but the volume is volume, man. There's buyers there. So now what you're doing is you're coming into that level and the contraction is pretty dramatic coming into this level. Yes, granted, it's a holiday week, but the bottom line is that it is what it is, and volume is what it is. When you come down with light volume and then you have a higher swing point with volume, you have probabilities that that's exactly what it's going to do. It's going to get up into that level somehow, some way. I know it sounds bizarre, but well, it sounds bizarre to me, but it wants to go there. We look at the three cues. What do you have with the three cues? Same type of setup. Now the cues, this one's going to be cool with the cues today. The cues, the number to keep your eye on is at 315-25, because what that would be, you're coming down into the bar that was out here, on the 27th, and that bar has 75 million, and the top of that bar is 315-25, and if you close above that, the 25, that would be a rejection of lower price with lighter volume. Gold, gold contract, that broke top side yesterday, has the volume behind the move. You can expect a little more sideways movement. It takes quite a bit for what gold actually did, because gold was in a 10-day consolidation. You can see the volume exploded yesterday, 233,000 contracts if we do the GLD. See, we just rolled on this contract too. You can't just look at this with the B point, but if you go to the GLD, if you're looking out of these ABCs' work, you can check it out, check your workout, and then you go to the GLD and see if, in fact, you got it, and you did get it, okay? And the reason you got it is this, now check this out. So this is important to understand about ABC structures on the way up, on the way down on, and that you can't have volume expanding all the way up or expanding all the way down. You can see this big volume that when we first took out the swing point, that volume that came in, that was March 17th, part of gold, right? You had 24 million shares traded. Now watch what happens. Then you came under it, and so when you come, the way I look at March, you came under it, and so what that means is that that means that, okay, you came under it with life volume, 18 million. Well, that's where we winds itself again.  So your benchmark is the 11 million.  And then yesterday, we took it out with 13 million, taking out the 11 million in the context. So that's how you get your ABC structure up. We take a look at the silver market out here. What do we have with silver? Silver's a little bit different setup, but the bottom line is that it always seems to be a different setup. Silver has taken out the top of its range. And the top of its range, that's saying that silver now is gonna make its way up to basically the 30, 29 to 30 dollar area. Let me put this on a generic chart. You're gonna see the next swing point, I believe is, yeah, right there. All right, well, that's only 27, 27. Well, yeah, the next swing point is 27, 13. The top of this whole range is 30 dollars though. So we'll see out here, it was 27, 13. But I suspect, let me just look at this for a second. I think it already broke. Yeah, it did. It already broke with conviction. This is on the way to 30 dollars. See, it broke the whole trend line and it broke with conviction. You had wide price spread, you had volume behind the move. And it's gonna be all about this. You know, we take a look at this, you know, the 10 year, look at this 10 year, man. I mean, it's unbelievable. It's 3.2 today. And we were at four like three weeks ago. That's eight tenths of 1% on something that only started at four. That's unbelievable. But it is what it is.  We got 1.3 million contracts today. Oh, let's see how this is gonna be cool. So we need, we need, okay, so at 1701, and this is why we hit 116.30 today. So 117.01, you need 2 million contracts. Now, we don't wanna go after this probably tomorrow. You wanna go after this probably next Monday or Tuesday. If you got that, you got an ABC structure up and you're talking about game on and rates. And no matter what the Fed's doing, they can control the overnight rate. They don't control the 10 year. Stay right there, folks, we'll come right back. That one just goes down 161, NASDAQ's off 18, S&P's are up, no. That was up 61, NASDAQ's down 161, S&P's down 19. Modities and bond markets are as important as ever right now with how they're driving the volatility in equity markets across the globe, which is why it's a great time to try out Teddy K-Stat's Tiger Forex Report. Teddy K-Stat breaks down the Forex markets every Monday using his 30 plus years of experience as a trading veteran of futures, Forex, stocks, and options. Teddy releases his weekly Tiger Forex Report every Monday morning with coverage of all the major currency pairs, including the dollar index, the euro dollar, pound dollar, dollar Swiss, dollar yen, as well as many more. And he also has weekly coverage of the crude oil market and the 30 year T-bonds as they both influence Forex markets tremendously. When you sign up for the Tiger Forex Report, you also gain instant access to Teddy's 60 minute webinar archive. He just hosted Forex Strategies and Fundamentals, What is Behind the Tiger Forex Report?


As restrictions lift, it is time to reopen. So how do you position yourself?  It is time to use something called social wifi marketing. Now what is it? Why is it important? And how do you utilize it? So then that way you can incorporate it into your restaurant, get more customers to come and buy from you again and again. Well, make sure you guys stay until the end because I'm going to be sharing exactly those things with you and how you can do it all for free. Hey guys, my name is Wilson, your friend in helping you build a profitable small business and a thriving food business. Just want to give a major shout out for Facebook Wi-Fi for making this video happen because they actually have been doing something really interesting behind the scenes, something that you can actually utilize, something that is free to help your business out. So I'm really excited to share their stories and the functionality and the behind the scenes with you guys. Now, without further ado, make sure you guys smash like button. So then that way I know this is the type of video that you guys enjoy. So then that way we can make more of this for you. Let's dive right in. So to start, what is social wifi marketing? Well, when your customer comes into your restaurant, they would want to come in and connect to their wifi either through their phone or their tablet or their desktop. And when they do that, you have two options. First is a restaurant. You provide them either with a password for them to connect directly to your wifi network. Or if you're a little bit more savvy, you would prompt them to a webpage where you collect their information such as their email, their number or social media in order for them to access your wifi. Now, why do you want to collect these information? It is because now you have their information, now you can start marketing to them. Now you can share them deals. Now you can reach them and get connected with them. This is called social wifi marketing. So why is this such a big opportunity? It is because majority of the restaurant owners, they would just give their password to their consumers and that's it. They do not collect their information. And thus, this becomes a very transactional relationship between the restaurant owners and their customers. And in today's time and age, not having a direct relationship with your consumers is a big, big problem. A really big missed opportunity. We as restaurant owners, business owners, we must meet our customers where they are at. Whether it is through their emails, whether it's through Facebook or Instagram, we must be present in these places to meet them where they are, to show them some of our promotion, show them our menu and to actually have this, develop this relationship with them. That's the reason why this is such a missed opportunity that not a lot of people are taking advantage of. So what are some of the benefits for you as a restaurant owner when you offer Wi-Fi to your customers? First and foremost, repeat customers. This is a huge one with the rise of gig economies. So people that are running their businesses and doing their job through their computer, this is a big trend that's happening, especially when a lot of full-time jobs, they allow people to have the flexibility to work from home, to work from anywhere they want. This is the reason why there are such a big influx of this type of people needing to have a place to work at because they're tired from working at home, they do not need to go to an office anymore, so they would come to you either as a cafe owner or as a restaurant to come to be in a place where it's comfortable to work and do their stuff. They would come for breakfast, lunch, and dinner. And that's the reason why we see a huge influx of repeat customers for restaurants that has Wi-Fi access to their customers. And the second benefit of you providing Wi-Fi to capture this audience is free word-of-mouth marketing. What does that mean?  And not only then, their friends, their clients will now expand that network through word-of-mouth marketing. And that's the reason why it is so crucial and important for you to offer your customers the ability to access Wi-Fi at your restaurant. In addition to this, when your consumers come in, they would be expecting you as a new-aged restaurant. What do I mean by that? That means they would expect you to have a QR code menu, expect you to be able to order through online and be able to check out through online. And all of this is gonna be functioned through your Wi-Fi. That's the reason why it is so crucial for you to offer Wi-Fi to your consumers. Now the big question. For you to set something up like this, usually it costs you upwards of thousands of dollars. And on top of that, you need to find a technician and to pay a monthly subscription fee. And that's the reason why I was over the moon happy when Facebook reached out. When they reached out and shared with me about their free service that you, as a restaurant owner, can take advantage of to offer your own Wi-Fi to the public. So then at the same time, being able to capture their information and to market to your consumers. Let's check out how you can take advantage of their service. So as we come onto the Facebook Wi-Fi's website, we get to see some of their features that are super powerful to market to their customers. So for example, once you have your Facebook Wi-Fi set up, you can actually get people to check in to your location in a seamless transition. So when people come in, they connect to your Wi-Fi and automatically you prompt them to follow your restaurant and your business. And the beautiful thing about this is that when people follow you, when a check in on your restaurant, their friends and family see that they're dining at your restaurant and this is how word of mouth marketing works. So this is a beautiful feature that I think is super helpful. And also if your customers do not have Facebook or if they don't use Facebook, they can also use their Instagram to sign in. And this is also a really great feature because when people sign in with their Instagram, you can actually prompt them to follow you on your Instagram. And this is where a lot of people are hanging out. So if you're doing influencer giveaways or if you are always updating your Instagram, this allows you to actually market to them and to communicate with them. And the beautiful thing about this is that this is such a easy way and easy prompt for your customers to actually follow you. It is just like, hey, you know what? You're checking in their Wi-Fi. Hey, you know what? Do you guys want to follow this restaurant? And boom, such an easy experience. I love things that have the least friction and this is one of the features that I feel like would allow you to grow your Instagram audience really, really easily. And next up, you're gonna be enlisted in their directory of millions of different people that are searching for free Wi-Fi. So this allows you to get featured within your local area. So whenever people are searching for free Wi-Fi with their Facebook, they can actually find you.  So this allows you to actually get more customers as well. So this is something that I really, really like. More activity on your Facebook page. And then also being able to see the insights. This is a really powerful tool because now you get to see how much repeat customers are coming in just to use your Wi-Fi. And on top of that, how much unique customers are coming in through the doors on a regular basis.  And on top of that, there's the seamless connection to Wi-Fi. So when people come in, they can seamlessly connect to their Wi-Fi without logging in every single time, which a lot of people appreciate, especially your repeat customers. And that's the reason why I really, really think that this is a powerful tool that you should definitely set up at your restaurant. And especially because it's completely free to do so. Now, how do you do it? Let's dive in. Now to get started, simply click on the Getting Started page. And when you're on this page, you're gonna see three requirements that you need to set up your Facebook Wi-Fi. First up is to make sure your router is compatible with Facebook Wi-Fi. If you do not know, simply scroll down and this is a list of brands that support Facebook. So if your brand and the router brand that you have is not on this list, then you must get a router that is on this list in order for you to take advantage of this free feature. Second is that you need to have access to your Facebook business page. And a lot of business already have that. If you don't, make sure you guys go claim it and get that set up. And the third, you need 20 minutes and you do not need any technical expertise to set this up. That's the reason why I so highly recommend you using this service because of all the features and on top of that, they do not cost you a single dime like a lot of other subscription services out there. So definitely give it a try. Now you're ready to set up your social Wi-Fi marketing.  So super excited for you guys. If you guys enjoyed this video, if you guys enjoyed this type of content, make sure you guys smash like button so I know to create more of these content specifically for you. Now I really hope you enjoyed this video. I'll see you guys in the next video.


Road safety is everyone's responsibility. To help keep our officers on the beat and patrolling your street, we're changing the way we use traffic tickets. Police in Queensland are using mobile devices which can now provide you with the option of receiving your ticket via email or on your mobile. Importantly, at this time, you will only receive a ticket in this way if you have asked for it to be sent electronically. If you receive a traffic fine by email or text and you haven't been stopped by an officer, you should contact your local police station or police link on 131-444. Authorised by the Queensland Government, Brisbane.