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CS, Math, R&D: On Things Computed, Computing, and Computable. Friday, August 14, 2015. 3D Plots of Toroidal Spirals in Octave. A toroidal spiral is a space curve whose x, y, and z coordinates are computed with the following parametric equations:. X = (C sin(Kt) cos(t); y = (C sin(Kt) sin(t); z = cos(20t). They are called toroidal. Because they lie on a torus, as shown in Figure 1. 3D plot of a Toroidal Spiral. The Octave code below shows how the plot in Figure 1. T = 0:0.01:2*pi;. Plot3(x2, y2, z2);.

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VKEDCO: Vladimir Kulyukin's Education Coop | vkedco.blogspot.com Reviews

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CS, Math, R&D: On Things Computed, Computing, and Computable. Friday, August 14, 2015. 3D Plots of Toroidal Spirals in Octave. A toroidal spiral is a space curve whose x, y, and z coordinates are computed with the following parametric equations:. X = (C sin(Kt) cos(t); y = (C sin(Kt) sin(t); z = cos(20t). They are called toroidal. Because they lie on a torus, as shown in Figure 1. 3D plot of a Toroidal Spiral. The Octave code below shows how the plot in Figure 1. T = 0:0.01:2*pi;. Plot3(x2, y2, z2);.

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VKEDCO: Vladimir Kulyukin's Education Coop | vkedco.blogspot.com Reviews

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CS, Math, R&D: On Things Computed, Computing, and Computable. Friday, August 14, 2015. 3D Plots of Toroidal Spirals in Octave. A toroidal spiral is a space curve whose x, y, and z coordinates are computed with the following parametric equations:. X = (C sin(Kt) cos(t); y = (C sin(Kt) sin(t); z = cos(20t). They are called toroidal. Because they lie on a torus, as shown in Figure 1. 3D plot of a Toroidal Spiral. The Octave code below shows how the plot in Figure 1. T = 0:0.01:2*pi;. Plot3(x2, y2, z2);.

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VKEDCO: Vladimir Kulyukin's Education Coop: April 2014

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CS, Math, R&D: On Things Computed, Computing, and Computable. Thursday, April 24, 2014. NutriGlass: Nutrition Information Extraction via 1D UPC and EAN Barcode Scanning with Relaxed Pitch, Roll, and Yaw Constraints. Barcodes and Nutrition Labels. Pitch, Roll, and Yaw Planes of a Smartphone. One approach to address the camera alignment requirement is 1D barcode localization and scanning with relaxed roll, pitch, and yaw constraints. Figure 1. Shows the roll, pitch, and yaw planes of a smartphone. Such...

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VKEDCO: Vladimir Kulyukin's Education Coop: August 2014

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CS, Math, R&D: On Things Computed, Computing, and Computable. Friday, August 29, 2014. MobAppDev (Fall 2014): Random Quotes, Buttons, and Butterflies. 1 Ensuring that your Android installation is working. 2 Developing Android Apps in Eclipse IDE. 3 XML UI Specification. 4 Working with AndroidManifest,xml. 5 Screen Layouts, String Constants, and Layout Backgrounds. 6 Capturing Button Clicks with OnClickListeners. In this assignment, you will implement an Android app with one main activity shown in Figure 1.

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VKEDCO: Vladimir Kulyukin's Education Coop: August 2015

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CS, Math, R&D: On Things Computed, Computing, and Computable. Friday, August 28, 2015. Reconstruction of Thresholded 1D Signals Processed with 1D Ordered Haar Wavelet Transform: Programmatic Note 1 on Ripples in Math. This is a short programmatic note on Ch. 02, pp. 7 - 9, in " Ripples in Mathematics. The problem described in this post is formulated on p. 7. The problem is to compute 3 forward iterations of the 1D ordered Haar transform of an 8-sample signal [56, 40, 8, 24, 48, 48, 40, 16]. System.ou...

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VKEDCO: Vladimir Kulyukin's Education Coop: September 2014

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CS, Math, R&D: On Things Computed, Computing, and Computable. Saturday, September 27, 2014. Dynamic Time Warping, Levenshtein Edit Distance, and Spellchecking. Correct Spellings and Misspellings. In the previous assignment. We implemented a spellchecker based on the Levenshtein edit distance. Let us now compare its performance with a spellchecker based on. Recall the previously used list of. Correct spellings and corresponding misspellings we used in testing the Levenshtein spellchecker. Such that DTW(W,.

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VKEDCO: Vladimir Kulyukin's Education Coop: May 2015

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CS, Math, R&D: On Things Computed, Computing, and Computable. Tuesday, May 12, 2015. Wavelets and Wavelet Algorithms: Home. Wavelets and Wavelet Algorithms: Assignments. Approximating Step Functions, Basic Haar Wavelet Transform, Shifts and Dilations of Basic Haar Wavelet Transform (Wavelets HW01.pdf in your Box folder). Ordered and In-Place Fast Haar Wavelet Transform (Wavelets HW02.pdf in your Box folder). Texture Recognition with 2D Haar Wavelets (Wavelets HW05.pdf in your Box folder). 2D Ordered and ...

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VKEDCO: Vladimir Kulyukin's Education Coop

CS, Math, R&D: On Things Computed, Computing, and Computable. Friday, August 14, 2015. 3D Plots of Toroidal Spirals in Octave. A toroidal spiral is a space curve whose x, y, and z coordinates are computed with the following parametric equations:. X = (C sin(Kt) cos(t); y = (C sin(Kt) sin(t); z = cos(20t). They are called toroidal. Because they lie on a torus, as shown in Figure 1. 3D plot of a Toroidal Spiral. The Octave code below shows how the plot in Figure 1. T = 0:0.01:2*pi;. Plot3(x2, y2, z2);.

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