Point and this point, between points T and R, and the difference between Transformation right over here the distance between this If you want to think a littleīit more mathematically, a rigid transformation is one in which lengths and angles are preserved. Kind of maintains its shape, and that's what rigid transformations are fundamentally about. It means something that you can't stretch or scale up or scale down it Once again you could just think about what does rigid mean in everyday life? It means something that's not flexible. Reflection, the rotation, these are called rigid transformations. That I've just showed you, the translation, the Is the same distance but on the other side. This distance from the line, and this point over here This, its corresponding point in the image is on the other side of the Original shape they should be mirror images across Reflect across something? One way I imagine is if this was, we're going to get its mirror image, and you imagine thisĪs the line of symmetry that the image and the I could reflect it acrossĪ whole series of lines. To reflect it, let me actually, let me actually make a line like this. Two, three, four, five, this not-irregular If we reflect, we reflect acrossĪ line, so let me do that. You imagine the reflection of an image in a mirror or on the water, and that's exactly what Notion of a reflection, and you know what reflection Now let's look at another transformation, and that would be the That are on our quadrilateral, I could rotate around, I could I don't have to just, let me undo this, I don't have to rotateĪround just one of the points that are on the original set Points this is the image of our original quadrilateralĪfter the transformation. So, I had quadrilateral BCDE, I applied a 90-degree counterclockwise rotation around the point D, and so this new set of The point of rotation, actually, since D is actually the point of rotation that one actually has not shifted, and just 'til you get some terminology, the set of points after youĪpply the transformation this is called the image Vertices because those are a little bit easier to think about. To this point over here, and I'm just picking the I've now rotated it 90 degrees, so this point has now mapped Points I've now shifted it relative to that point So, every point that was on the original or in the original set of So I could rotate it, I could rotate it like, that looks pretty close to a 90-degree rotation. So if I start like this IĬould rotate it 90 degrees, I could rotate 90 degrees, Rotate it around the point D, so this is what I started with, if I, let me see if I can do this, I could rotate it like,Īctually let me see. I have another set of points here that's represented by quadrilateral, I guess we could call it CD orīCDE, and I could rotate it, and I rotate it I would In fact, there is an unlimited variation, there's an unlimited numberĭifferent transformations. That is a translation,īut you could imagine a translation is not the If I put it here every point has shifted to the right one and up one, they've all shifted by the same amount in the same directions. In the same direction by the same amount, that's Shifted to the right by two, every point has shifted This one has shifted to the right by two, this point right over here has Just the orange points has shifted to the right by two. Onto one of the vertices, and notice I've now shifted Let's translate, let's translate this, and I can do it by grabbing That same direction, and I'm using the Khan Academy To show you is a translation, which just means moving all the points in the same direction, and the same amount in Transformation to this, and the first one I'm going This right over here, the point X equals 0, y equals negative four, this is a point on the quadrilateral. You could argue there's an infinite, or there are an infinite number of points along this quadrilateral. Of the quadrilateral, but all the points along the sides too. Not just the four points that represent the vertices For example, this right over here, this is a quadrilateral we've plotted it on the coordinate plane. It's talking about taking a set of coordinates or a set of points, and then changing themĭifferent set of points. You're taking something mathematical and you're changing it into something else mathematical, In a mathematical context? Well, it could mean that Something is changing, it's transforming from Transformation in mathematics, and you're probably used to Introduce you to in this video is the notion of a
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Now there’s only one step left – the paint-over! I will be taking this image and exporting a flat screenshot of it into Photoshop as well as the layers from my 3D Coat file. I added some highlights, a shadow under the paper, and brightened the branches and leaves to add depth. All my base-painting was done in 3D-Coat where I imported a to-size plane and added in my normal map bake, then painted underneath the normal. The leaves and paper also have some very simple paint. I made my base color a brown gradient and painted inside the bark detail to darken the effect. I could fix that by upping the resolution in my dynamesh settings for the wooden piece, but at this point, it will be fixed by a paint-over in my final texture pass so I decided to spare my time and continue forward.įinally! I got to place some local color. As you can see, the wood texture still looks fuzzy with some holes in the poly frame. It turns out, I was better off dynameshing the paper and the bark texture separately. I went in to fix what I thought was a resolution problem, but it ended up creating weird craters in the poly frame.Īfter a lot of tweaking, I went back for advice from Colby. The paper and nail were easy enough to make high-polyin Maya, but it ended up looking like a different resolution in the bake, so I inserted it into Zbrush and dynomeshed everything together.Īs you can see, the paper has a weird edge, and it game out looking fuzzy. Time for normal mapping, or what’s called “baking”!Īnd now, time to bake! As you can see I decided to add a paper (I kept that area simple as that’s where I wanted to add my information for the business card). The leaves took about another 2-3 times for me to sculpt, as this was my first time inserting a second mesh to a Zbrush project. I sculpted and added some simple leaves as well. I tweaked the branch to look more dynamic from a flat, front angle. As you can see, the branch isn’t looking very dynamic as it appears to just be coming straight out. My theory worked, and it passed the “Colby-test”! I went on to define it and added a branch. I followed main structure lines and went about it much like I would an illustration by keeping the flow of eye focus interesting, and by varying shapes and contrast while trying to keep it simple. So I started over from scratch, and used my references more as inspiration than a per-bark-piece map. This sculpt by Aaron Hamman was sent to me by Colby to use as a stylistic reference. I showed it to my friend Colby Wahl, where he suggested I push the stylization further. I looked up some references and ended up looking at a cedar tree for my first texture.Īs you can see, its pretty lumpy, and almost indistinguishable as bark – it was clear it needed to be simplified.Īfter simplifying it, it was beginning to look a little bit like bark! However, it still wasn’t “popping” enough, and I wasn’t sure why. I decided I wanted to do a bark texture since my goal is to become an environment artist. This is my little adventure into creating a texture for the back of a business card! Also, it was some great sculpting practice. I was inspired to make a 3D-textured business card while I was exploring some professional 3D artist profiles. It’s a quicker way to make color, but it was harder to determine how it would look being used in the game engine.īelow are screenshots of several textures I made using several different other methods. The diffuse (color) map was made from a curvature map, which was baked out at the same time as the normal map. Then, After setting up my wrap brush etc, I was able to sculpt in a way that tiled my sculpting seamlessly! There was only a few things that didn’t quite work smoothing and flattening brushes did not tile, but general sculpting (height, depth, etc) was just fine. (I used Maya instead of 3ds Max) For this technique, I’m using Zbrush. Here was my process:įirst, I created a tiling “base” file from an online tutorial. Like I mentioned, however, it was the best technique to create a tiling texture with a normal map. The colors are very wrong, and the tiling is very easy to see. Overall, most of the textures I were happy with, except for one, which is the one below:Īlthough the technique used for this texture was the most efficient and easiest to use, my artistic choices led to an overall bad texture. For all of the processes, I used a PBR pipeline where I baked a sculpt onto a low poly plane using Handplane Baker. I used several different techniques when making these tiled textures – I think I found a few processes that worked well for me, and a few that worked but were inefficient. Jadoo is a free and open-source website template designed specifically for travel agencies. 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Extra hint 2: For the purple group, think 365 days.Extra hint 1: "Urgent" and "void" belong to the same group.Purple (Hardest): All of these words come before a unit of time.Blue (Medium): You often see these words on forms or cheques.Green (Easy): You'll encounter these words when you get your teeth checked.Yellow (Easiest): These are all long objects.Here's a hint for each of the word groups in today's Connections puzzle, plus a couple more clues to help you find the answer: Watch on YouTube Connections words on Monday, January 22įor reference, here are the 16 Connections words for today: Crown Manage cookie settings Looking for an alternative to Wordle? Here are eight of our favourite Wordle-likes to add to your morning puzzle routine. Players will be prompted to sign up for notifications multiple times, one enticement is the notification of coin package sales.To see this content please enable targeting cookies. 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