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A-Shape

A-Shape is an iPad app. It can allow you to create interesting shapes, with affine transformation. We do an iteration:. For i = 0 to Total Objects. Object's size = Total Objects. Draw the object at coordinate (x,y). Rotate the object by Rotation Increment. By selecting the parameters, the object and the colours, you may find the result interesting at the end of the iteration. Here are a couple of examples. Try different objects, colours and parameters, to get different results. Friday, 5 April 2013.

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A-Shape | affineshape.blogspot.com Reviews
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A-Shape is an iPad app. It can allow you to create interesting shapes, with affine transformation. We do an iteration:. For i = 0 to Total Objects. Object's size = Total Objects. Draw the object at coordinate (x,y). Rotate the object by Rotation Increment. By selecting the parameters, the object and the colours, you may find the result interesting at the end of the iteration. Here are a couple of examples. Try different objects, colours and parameters, to get different results. Friday, 5 April 2013.
<META>
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1 a shape
2 create interesting shapes
3 xs = x
4 ys = y
5 cos teta
6 ys s
7 sin psi
8 sin teta
9 cos psi
10 posted by
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a shape,create interesting shapes,xs = x,ys = y,cos teta,ys * s,sin psi,sin teta,cos psi,posted by,johannes dwiartanto,no comments,email this,blogthis,share to twitter,share to facebook,share to pinterest,released,ipad app,blog archive,about me
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A-Shape | affineshape.blogspot.com Reviews

https://affineshape.blogspot.com

A-Shape is an iPad app. It can allow you to create interesting shapes, with affine transformation. We do an iteration:. For i = 0 to Total Objects. Object's size = Total Objects. Draw the object at coordinate (x,y). Rotate the object by Rotation Increment. By selecting the parameters, the object and the colours, you may find the result interesting at the end of the iteration. Here are a couple of examples. Try different objects, colours and parameters, to get different results. Friday, 5 April 2013.

INTERNAL PAGES

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1

A-Shape: March 2013

http://www.affineshape.blogspot.com/2013_03_01_archive.html

A-Shape is an iPad app. It can allow you to create interesting shapes, with affine transformation. We do an iteration:. For i = 0 to Total Objects. Object's size = Total Objects. Draw the object at coordinate (x,y). Rotate the object by Rotation Increment. By selecting the parameters, the object and the colours, you may find the result interesting at the end of the iteration. Here are a couple of examples. Try different objects, colours and parameters, to get different results. Wednesday, 27 March 2013.

2

A-Shape: April 2013

http://www.affineshape.blogspot.com/2013_04_01_archive.html

A-Shape is an iPad app. It can allow you to create interesting shapes, with affine transformation. We do an iteration:. For i = 0 to Total Objects. Object's size = Total Objects. Draw the object at coordinate (x,y). Rotate the object by Rotation Increment. By selecting the parameters, the object and the colours, you may find the result interesting at the end of the iteration. Here are a couple of examples. Try different objects, colours and parameters, to get different results. Friday, 5 April 2013.

3

A-Shape: Version 1.0.1 released

http://www.affineshape.blogspot.com/2013/04/version-101-released.html

A-Shape is an iPad app. It can allow you to create interesting shapes, with affine transformation. We do an iteration:. For i = 0 to Total Objects. Object's size = Total Objects. Draw the object at coordinate (x,y). Rotate the object by Rotation Increment. By selecting the parameters, the object and the colours, you may find the result interesting at the end of the iteration. Here are a couple of examples. Try different objects, colours and parameters, to get different results. Friday, 5 April 2013.

4

A-Shape: Proceed to full version - issue

http://www.affineshape.blogspot.com/2013/03/proceed-to-full-version-issue_27.html

A-Shape is an iPad app. It can allow you to create interesting shapes, with affine transformation. We do an iteration:. For i = 0 to Total Objects. Object's size = Total Objects. Draw the object at coordinate (x,y). Rotate the object by Rotation Increment. By selecting the parameters, the object and the colours, you may find the result interesting at the end of the iteration. Here are a couple of examples. Try different objects, colours and parameters, to get different results. Wednesday, 27 March 2013.

5

A-Shape: Released

http://www.affineshape.blogspot.com/2013/03/released-in-app-store.html

A-Shape is an iPad app. It can allow you to create interesting shapes, with affine transformation. We do an iteration:. For i = 0 to Total Objects. Object's size = Total Objects. Draw the object at coordinate (x,y). Rotate the object by Rotation Increment. By selecting the parameters, the object and the colours, you may find the result interesting at the end of the iteration. Here are a couple of examples. Try different objects, colours and parameters, to get different results. Monday, 25 March 2013.

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A-Shape

A-Shape is an iPad app. It can allow you to create interesting shapes, with affine transformation. We do an iteration:. For i = 0 to Total Objects. Object's size = Total Objects. Draw the object at coordinate (x,y). Rotate the object by Rotation Increment. By selecting the parameters, the object and the colours, you may find the result interesting at the end of the iteration. Here are a couple of examples. Try different objects, colours and parameters, to get different results. Friday, 5 April 2013.

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Domingo, 3 de octubre de 2010. Fue una de las hipótesis. Más importantes de la topología. Que dejó de ser conjetura para ser un teorema tras su comprobación. El teorema sostiene que la esfera tridimensional. Es la única variedad compacta. Tridimensional en la que todo lazo o círculo. Se puede deformar (transformar) en un punto. Este último enunciado es equivalente a decir que sólo hay una variedad cerrada y simplemente conexa. De dimensión 3, la esfera. Domingo, octubre 03, 2010. Martes, julio 06, 2010.

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Hellip;as you probably know, an affine space is a neat construct in linear algebra. It has a nice notion of transformation into a parallel space with nicer properties where simpler math can be used. 8212;Mr. B. Sing(h) of organ. ieee, 22 A 06. Or, in the words of mathematical physicist John Baez, "An affine space is a vector space that's forgotten its origin.". Sunday, March 08, 2015 4:09 am. LAwnDry quarters counted to 10, walk to SinClear, ask for change UP, ok, "i cownt or you? Wigguns is still wobbly...

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