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Stopped for a couple days in Moab and took a nice stroll through Arches' "Devil's Garden" and "Park Avenue" trails. Yes, this place really exists, and yes, it's cooler than it looks.

IMVU catalogue number 26769886

Stopped for a couple days in Moab and took a nice stroll through Arches' "Devil's Garden" and "Park Avenue" trails. Yes, this place really exists, and yes, it's cooler than it looks.

Wire Partitions, Security Fencing, Storage Cages

我的爛lever加上爛錐刀都放公司~

toilet partitions and accessories going in

Song "Partition" by Beyoncé

IMVU catalogue number 26769886

via Glazed Partitioning glazedpartitioning.tumblr.com/post/685135935650873344

Looking for a Glazed Partitioning Company in Knighton we can help here t.co/PBfNiwWMhp. Covering all of Somerset, we have helped thousands over the years #GlazedPartitioning #Knighton #Somerset

Wire Partitions, Security Fencing, Storage Cages

Henri Dutilleux - Esa Pekka Salonen et Barbara Hannigan

via Glazed Partitioning glazedpartitioning.tumblr.com/post/682418062062927872

Sourcing a Glazed Partitioning Company in Topoth Hill we can help here t.co/S1WEs0PQSq. Covering all of Greater Manchester, we have helped thousands over the years #GlazedPartitioning #TopothHill #GreaterManchester

This is the poset of 5-bounded partitions (which are in bijection with 5-cores) under the 'weak order' which are contained in one of the partitions which are unions of 3 rectangles of the set (5), (4,4), (3,3,3), (2,2,2,2), (1,1,1,1,1). The graph was drawn in GraphViz. The 6-fold symmetry that you see generalizes the 6-fold symmetry noticed by Suter (ref see Wikipedia page on Young's lattice) on the poset of partitions below (5), (4,4), (3,3,3), (2,2,2,2), (1,1,1,1,1).

Partition

7" x 5.5”

Gouache on Paper

Completed in 2020

Inventory #5260.309.2020.12.052

Sold

 

© Matthew Felix Sun

www.matthewfelixsun.com

IMVU catalgue number 26769064

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