shapebook.psych.purdue.edu

Making a machine that sees like us

Making a machine that sees like us. Zygmunt Pizlo, Yunfeng Li, Tadamasa Sawada, Robert M. Steinman. Animations of the deformations of the 3D shapes shown in Figure 1.8. Recovering 3D Shapes from single 2D images. Three types of constraints. A one-parameter family of recovered 3D shapes. Eight symmetrical 3D shapes are recovered from the same line-drawing. The recovery of a skeleton. The image of a. 3D shape that could be perceived as. Recovery of symmetry from a pair of arbitrary curves.

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Making a machine that sees like us | shapebook.psych.purdue.edu Reviews

<META> DESCRIPTION

Making a machine that sees like us. Zygmunt Pizlo, Yunfeng Li, Tadamasa Sawada, Robert M. Steinman. Animations of the deformations of the 3D shapes shown in Figure 1.8. Recovering 3D Shapes from single 2D images. Three types of constraints. A one-parameter family of recovered 3D shapes. Eight symmetrical 3D shapes are recovered from the same line-drawing. The recovery of a skeleton. The image of a. 3D shape that could be perceived as. Recovery of symmetry from a pair of arbitrary curves.

<META> KEYWORDS

1 chapter 1

2 ames's chair

3 chapter 2

4 chapter 3

5 orthographic projection

6 perspective projection

7 symmetrical

8 asymmetrical

9 chapter 4

10 why the

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chapter 1,ames's chair,chapter 2,chapter 3,orthographic projection,perspective projection,symmetrical,asymmetrical,chapter 4,why the,a priori,chapter 5,shape before disparity,chapter 6

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Making a machine that sees like us | shapebook.psych.purdue.edu Reviews

https://shapebook.psych.purdue.edu

Making a machine that sees like us. Zygmunt Pizlo, Yunfeng Li, Tadamasa Sawada, Robert M. Steinman. Animations of the deformations of the 3D shapes shown in Figure 1.8. Recovering 3D Shapes from single 2D images. Three types of constraints. A one-parameter family of recovered 3D shapes. Eight symmetrical 3D shapes are recovered from the same line-drawing. The recovery of a skeleton. The image of a. 3D shape that could be perceived as. Recovery of symmetry from a pair of arbitrary curves.

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viper.psych.purdue.edu

ViPER - Visual Perception Laboratory - Purdue University

http://viper.psych.purdue.edu/demo.html

Journal of Problem Solving. Demos from "Making a machine that sees like us". Check the book for the description of the demos. They run on all platforms, including smart phones. Top row: can you see 6 objects? Our robot can. Bottom, blind navigation of the robot. By blind, we mean that the robot performed the navigation based on one pair of stereoscopic images acquired before moving. Several demos and illustrations from Yunfeng's work. Several demos from Tada's work. Check how our model produces a tour.

bigbird.psych.purdue.edu

ViPER - Visual Perception Laboratory - Purdue University

http://bigbird.psych.purdue.edu/demo.html

Journal of Problem Solving. Demos from "Making a machine that sees like us". Check the book for the description of the demos. They run on all platforms, including smart phones. Top row: can you see 6 objects? Our robot can. Bottom, blind navigation of the robot. By blind, we mean that the robot performed the navigation based on one pair of stereoscopic images acquired before moving. Several demos and illustrations from Yunfeng's work. Several demos from Tada's work. Check how our model produces a tour.

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shapebook.psych.purdue.edu

Making a machine that sees like us

Making a machine that sees like us. Zygmunt Pizlo, Yunfeng Li, Tadamasa Sawada, Robert M. Steinman. Animations of the deformations of the 3D shapes shown in Figure 1.8. Recovering 3D Shapes from single 2D images. Three types of constraints. A one-parameter family of recovered 3D shapes. Eight symmetrical 3D shapes are recovered from the same line-drawing. The recovery of a skeleton. The image of a. 3D shape that could be perceived as. Recovery of symmetry from a pair of arbitrary curves.

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