This code has been moved to a GitHub repository with the corresponding license. https://github.com/UngarMax/TelnetServer
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Setup: | |
1. Index buffer containing N quads (each 2 triangles), where N is the max amount of spheres. Repeating pattern of {0,1,2,1,3,2} + K*4. | |
2. No vertex buffer. | |
Render N*2 triangles, where N is the number of spheres you have. | |
Vertex shader: | |
1. Sphere index = N/4 (N = SV_VertexId) | |
2. Quad coord: Q = float2(N%2, (N%4)/2) * 2.0 - 1.0 | |
3. Transform sphere center -> pos |
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// NOTE DONT put in an editor folder! | |
using UnityEngine; | |
public class AutohookAttribute : PropertyAttribute | |
{ | |
} |
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// Quick try at doing a "print value" node for Unity ShaderGraph. | |
// Tested on Unity 2019.2.17 with ShaderGraph 6.9.2. | |
// | |
// Use with CustomFunction node, with two inputs: | |
// - Vector1 Value, the value to display, | |
// - Vector2 UV, the UVs of area to display at. | |
// And one output: | |
// - Vector4 Color, the color. | |
// Function name is DoDebug. |
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using UnityEngine; | |
[RequireComponent( typeof(Camera) )] | |
public class FlyCamera : MonoBehaviour { | |
public float acceleration = 50; // how fast you accelerate | |
public float accSprintMultiplier = 4; // how much faster you go when "sprinting" | |
public float lookSensitivity = 1; // mouse look sensitivity | |
public float dampingCoefficient = 5; // how quickly you break to a halt after you stop your input | |
public bool focusOnEnable = true; // whether or not to focus and lock cursor immediately on enable |
The core of most real-time fluid simulators, like the one in EmberGen, are based on the "Stable Fluids" algorithm by Jos Stam, which to my knowledge was first presented at SIGGRAPH '99. This is a post about one part of this algorithm that's often underestimated: Projection
MG4_F32.mp4
The Stable Fluids algorithm solves a subset of the famous "Navier Stokes equations", which describe how fluids interact and move. In particular, it typically solves what's called the "incompressible Euler equations", where viscous forces are often ignored.