blog.neodyme.net

Math and graphics programming | Math and graphics programming

Probability density and cumulative distribution function. Cartesian to spherical coordinates and volume. Rectangular to polar coordinates and area. Lambertian brdf and energy conservation. Inverse of Matrix Product. Vvvv – a multipurpose toolkit. Setting up Chocolate Wolfenstein 3D in Visual Studio 2013. Drone Aviaries and Field Guides – A Conversation with Superflux. Fun with Machine Learning and Image Reconstruction. Installing Visual C Redistributable Package from Command Line. Nearing the end of day 1.

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Math and graphics programming | Math and graphics programming | blog.neodyme.net Reviews

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Probability density and cumulative distribution function. Cartesian to spherical coordinates and volume. Rectangular to polar coordinates and area. Lambertian brdf and energy conservation. Inverse of Matrix Product. Vvvv – a multipurpose toolkit. Setting up Chocolate Wolfenstein 3D in Visual Studio 2013. Drone Aviaries and Field Guides – A Conversation with Superflux. Fun with Machine Learning and Image Reconstruction. Installing Visual C Redistributable Package from Command Line. Nearing the end of day 1.

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Math and graphics programming | Math and graphics programming | blog.neodyme.net Reviews

https://blog.neodyme.net

Probability density and cumulative distribution function. Cartesian to spherical coordinates and volume. Rectangular to polar coordinates and area. Lambertian brdf and energy conservation. Inverse of Matrix Product. Vvvv – a multipurpose toolkit. Setting up Chocolate Wolfenstein 3D in Visual Studio 2013. Drone Aviaries and Field Guides – A Conversation with Superflux. Fun with Machine Learning and Image Reconstruction. Installing Visual C Redistributable Package from Command Line. Nearing the end of day 1.

INTERNAL PAGES

blog.neodyme.net

1

vvvv – a multipurpose toolkit – Math and graphics programming

http://blog.neodyme.net/vvvv-a-multipurpose-toolkit

Vvvv – a multipurpose toolkit. Vvvv – a multipurpose toolkit. Is a hybrid visual/textual live-programming environment for easy prototyping and development. It is designed to facilitate the handling of large media environments with physical interfaces, real-time motion graphics, audio and video that can interact with many users simultaneously. Responsible for its development is the vvvv group. Memory Ordering at Compile Time. Flash made augmented reality easy with FLARToolKit. References are not pointers.

2

Syndicated – Math and graphics programming

http://blog.neodyme.net/category/syndicated

Pitfalls of Floating-Point Numbers – My Lecture on CareerCon. CareerCon is an event organized in various cities in Poland, dedicated to IT jobs, e.g. for programmers. You can find there many companies advertising their …. Golem Morphology and Material in Kinetic Structures. Created by Juncheng Chen, Siyuan Jing and Lydia Zhou at the Bartlett School of Architecture (Interactive Architecture Lab), this project explores possibilities …. Stories of Driverless Governance: Equality Analytics. Riffing on the id...

3

Rectangular to polar coordinates and area – Math and graphics programming

http://blog.neodyme.net/convert-rectangular-coordinates-to-polar

Rectangular to polar coordinates and area. Rectangular to polar coordinates and area. Rectangular Coordinates to Polar. Coordinates are traditionally in form $(x, y)$ we will see how to convert it in $(r, theta)$ where $r$ is a distance and $ theta$ is the direction. Let see an example with $(4, 3)$:. First example using $(4,3)$:. For finding $r$ we use the Pythagoras’s theorem: $a {2} b {2} = c {2}$. A {2} b {2}$. 4 {2} 3 {2}$. Let try again with another example. Second example with $(3,-4)$:. A transfo...

4

Cartesian to spherical coordinates and volume – Math and graphics programming

http://blog.neodyme.net/cartesian-to-spherical-coordinates-and-area

Cartesian to spherical coordinates and volume. Cartesian to spherical coordinates and volume. Cartesian to spherical coordinates. Cartesian coordinates traditionally are in form $(x,y,z)$, we will see how to convert it in $(r, theta, phi)$ where r is a distance, $ theta$ and $ phi$ the directions. The relationship of the coordinate systems is:. X = r sin( theta)cos( phi)$. Y = r sin( theta)sin( phi)$. Z = r cos( theta)$. R = sqrt[]{x 2 y 2 z 2}$. Theta =tan {-1} frac{y}{x}$. DV = dx dy dz ]. Frac{ partia...

5

my – Math and graphics programming

http://blog.neodyme.net/category/my

Probability density and cumulative distribution function. In this article we will study probability density function (pdf) and cumulative distribution function. Those two function are closely related each other and …. Cartesian to spherical coordinates and volume. Cartesian to spherical coordinates Cartesian coordinates traditionally are in form $(x,y,z)$, we will see how to convert it in $(r, theta, phi)$ where r is …. Rectangular to polar coordinates and area. Lambertian brdf and energy conservation.

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Math and graphics programming | Math and graphics programming

Probability density and cumulative distribution function. Cartesian to spherical coordinates and volume. Rectangular to polar coordinates and area. Lambertian brdf and energy conservation. Inverse of Matrix Product. Vvvv – a multipurpose toolkit. Setting up Chocolate Wolfenstein 3D in Visual Studio 2013. Drone Aviaries and Field Guides – A Conversation with Superflux. Fun with Machine Learning and Image Reconstruction. Installing Visual C Redistributable Package from Command Line. Nearing the end of day 1.

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