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Affine Galaxy Case featuring the photograph Affine Series Image 5 by Joel Loftus

Boundary: Bleed area may not be visible.

The watermark at the lower right corner of the image will not appear on the final product.

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Affine Series Image 5 Galaxy Case

Joel Loftus

by Joel Loftus

$32.00

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Product Details

Affine Series Image 5 Galaxy case by Joel Loftus.   Protect your Galaxy S8 with an impact-resistant, slim-profile, hard-shell case. The image is printed directly onto the case and wrapped around the edges for a beautiful presentation. Simply snap the case onto your Galaxy S8 for instant protection and direct access to all of the phone's features!

Design Details

In mathematics, affine geometry is the study of parallel lines. Its use of Playfair's axiom is fundamental since comparative measures of angle size... more

Ships Within

3 - 4 business days

Additional Products

Affine Series Image 5 Photograph by Joel Loftus

Photograph

Affine Series Image 5 Canvas Print

Canvas Print

Affine Series Image 5 Framed Print

Framed Print

Affine Series Image 5 Art Print

Art Print

Affine Series Image 5 Poster

Poster

Affine Series Image 5 Metal Print

Metal Print

Affine Series Image 5 Acrylic Print

Acrylic Print

Affine Series Image 5 Wood Print

Wood Print

Affine Series Image 5 Greeting Card

Greeting Card

Affine Series Image 5 iPhone Case

iPhone Case

Galaxy Cases Tags

galaxy cases affine galaxy cases line galaxy cases lines galaxy cases geometry galaxy cases

Photograph Tags

photographs affine photos line photos lines photos geometry photos

About Galaxy S8 Cases

Protect your Galaxy S8 with an impact-resistant, slim-profile, hard-shell case.   The image is printed directly onto the case and wrapped around the edges for a beautiful presentation.   Simply snap the case onto your Galaxy S8 for instant protection and direct access to all of the phone's features!

Artist's Description

In mathematics, affine geometry is the study of parallel lines. Its use of Playfair's axiom is fundamental since comparative measures of angle size are foreign to affine geometry so that Euclid's parallel postulate is beyond the scope of pure affine geometry. In affine geometry, the relation of parallelism may be adapted so as to be an equivalence relation. Comparisons of figures in affine geometry are made with affinities which are mappings comprising the affine group A. Since A lies between the Euclidean group E and the group of projectivities P, affine geometry is sometimes mentioned in connection with the Erlangen program, which is concerned with group inclusions such as E ? A ? P.

Affine geometry can be developed on the basis of linear algebra. One can define an affine space as a set of points equipped with a set of transformations, the translations, which forms (the additive group of) a vector space (over a given field), and such that for any given ordered pair of points...

About Joel Loftus

Joel Loftus

"Through the right lens we have the power to see the whole world, not as we perceive but as it truly is." My Images: beautiful, flawed, different They are of sound ideas and techniques which come into the eye or sight with power and impact. Joel Loftus We are in a critical phase of human civilization in which our survival is really in question, generally there is a feeling that something is happening. People have been exposed to the concept of peak oil, climate change, population control and the Doomsday Clock keeps moving closer. Religious people are talking about the end times and the present-day disorganisation. People are beginning to realize these are real crisis but how many of these crises are result of limitations in a...

 

$32.00