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Broccoli Samurai (Cleveland, OH) The King's Rook Club Erie, PA January 17, 2015 01. 02. 03. 04. 05. 06. 07. 08. 09. 10. 11. 12. 13. 14. 15. Source: Board Mix - Behringer X32, 48kHz @ 24bit Kick, Snare, Side Snare, HiHat, Rack Tom, Floor Tom, Overhead L, Overhead R, Ride, Drum Pad Mono, Bass DI, Bass Mic, Guitar, Keys L, Keys R, Keys B L, Keys B R, Audience L, Audience R. Conversion: Audition CS6 (5.0) -> iZotope Ozone -> WAV 48kHz 24bit Live Mix, Recorded and Mastered By: Tavon Markov - Horizontal Experiment Productions ([email protected])

Place of sale: New York; Date of sale: Apr. 5, 1888

#Roxette #chess #parody A parody of Roxette's "The Look" about a mediocre chess player who falls head over heels for a brilliant chess player. No matter what he does, she's always "got the rook"! Chess aficionados will want to look closely at the boards, as you may recognize some well-known moves (and traps!). Be transported to a world of love, infatuation, very careless chess play due to besottedness, by far the most complicated editing I've ever had to do, and my very first dream sequence!

#Roxette #chess #parody A parody of Roxette's "The Look" about a mediocre chess player who falls head over heels for a brilliant chess player. No matter what he does, she's always "got the rook"! Chess aficionados will want to look closely at the boards, as you may recognize some well-known moves (and traps!). Be transported to a world of love, infatuation, very careless chess play due to besottedness, by far the most complicated editing I've ever had to do, and my very first dream sequence!

The rook monoid $R_n$ is the finite monoid whose elements are the 0-1 matrices with at most one nonzero entry in each row and column. The group of invertible elements of $R_n$ is isomorphic to the symmetric group $S_n$. The natural extension to $R_n$ of the Bruhat-Chevalley ordering on the symmetric group is defined in \cite{Renner86}. In this paper, we find an efficient, combinatorial description of the Bruhat-Chevalley ordering on $R_n$. We also give a useful, combinatorial formula for the length function on $R_n$.

The rook is an unique perspective from a rook(ie) for El Segundo Police Department. ESPD is currently hiring. The camera is 360 degree angle.

Colored planar rook algebra is a semigroup algebra in which the basis element has a diagrammatic description. The category of finite dimensional modules over this algebra is completely reducible and suitable functors are defined on this category so that it admits a crystal structure in the sense of Kashiwara. We show that the category and functors categorify the crystal bases for the polynomial representations of quantized enveloping algebra $U_q(gl_{n+1})$.

The rook is an unique perspective from a rook(ie) for El Segundo Police Department. ESPD is currently hiring. The camera is 360 degree angle.

The camera is finally pointed at me again

"Food of the European Rook (Corvus Frugilegus)" is an article from Science, Volume 3 . View more articles from Science . View this article on JSTOR . View this article's JSTOR metadata . You may also retrieve all of this items metadata in JSON at the following URL: https://archive.org/metadata/jstor-1624683

"Food of the European Rook (Corvus Frugilegus)" is an article from Science, Volume 3 . View more articles from Science . View this article on JSTOR . View this article's JSTOR metadata . You may also retrieve all of this items metadata in JSON at the following URL: https://archive.org/metadata/jstor-1624683

The main result of this paper is that the rook monoid $R_n$ with respect to Bruhat-Chevalley-Renner ordering is a lexicographically shellable poset. Consequently, we know that for any interval $I$ in $R_n$, the order complex $\Delta(I)$ has the homotopy type of a wedge of spheres or balls.

"Today is the start of a new battle. Because anti-gun @SenSchumer, @ChrisMurphyCT & @SenFeinstein will deploy every pawn, rook & knight on their chess board of anti-Americanism to try and steal National #ConcealedCarry Reciprocity from you & your family" @stinchfield1776 #NRA 1/ https://t.co/zRNDnMT1Rz The Senate Battle for Concealed Carry Reciprocity This is our moment to secure freedom for a generation. #PassCCR

We are designing a mobile game to help young people quit smoking. In the game, we will increase user engagement by personalizing it to each participants’ smoking patterns. Moreover, we will collect data on craving and mood for a deeper understanding of the game’s effectiveness in specific sub-groups. These data will be collected through ecological momentary assessments (EMA) in the first two weeks of the study, with a quit date after the first week. Before integrating the EMA in the game and experimentally testing the game's effectiveness, we want to run a pilot study to 1) understand how participants subjectively experience the questionnaires in terms of questionnaire content, structure, frequency, and interface, and 2) check if the EMA items are reliable and valid.

Rook theory has been investigated by many people since its introduction by Kaplansky and Riordan in 1946. Goldman, Joichi and White in 1975 showed that the sum over $k$ of the product of the $(n-k)$-th rook numbers multiplied by the $k$-th falling factorial polynomials factorize into a product. In the sequel, different types of generalizations and analogues of this product formula have been derived by various authors. In 2008, Miceli and Remmel constructed a rook theory model involving augmented rook boards in which they showed the validity of a general product formula which can be specialized to all other product formulas that so far have appeared in the literature on rook theory. In this work, we construct an elliptic extension of the $q$-analogue of Miceli and Remmel's result. Special cases yield elliptic extensions of various known rook theory models.

Rook theory has been investigated by many people since its introduction by Kaplansky and Riordan in 1946. Goldman, Joichi and White in 1975 showed that the sum over $k$ of the product of the $(n-k)$-th rook numbers multiplied by the $k$-th falling factorial polynomials factorize into a product. In the sequel, different types of generalizations and analogues of this product formula have been derived by various authors. In 2008, Miceli and Remmel constructed a rook theory model involving augmented rook boards in which they showed the validity of a general product formula which can be specialized to all other product formulas that so far have appeared in the literature on rook theory. In this work, we construct an elliptic extension of the $q$-analogue of Miceli and Remmel's result. Special cases yield elliptic extensions of various known rook theory models.

"Collinge on Food Habits of the Rook" is an article from The Auk, Volume 27 . View more articles from The Auk . View this article on JSTOR . View this article's JSTOR metadata . You may also retrieve all of this items metadata in JSON at the following URL: https://archive.org/metadata/jstor-4071340

This is an update to my other Mandalorian helmet. This new model matches the profile from The Mandalorian helmet. Modeled for a 24" head but please check the size before printing. Update: Added a new version with ears detached and a rear vent. Other model: https://www.thingiverse.com/thing:3999263

At head of title: Economic Ornithological Committee; British Association for the Advancement of Science

The most ancient rerun yet.

The Clock Reads live at King's Rook Club December 7, 2019 :: Erie, PA www.theclockreads.band TCR is: Jason Greenlaw (guitar) John O'Brien (guitar) Michael Berger (bass) Steve Ippolito (drums) Set 1:   Do Stuff ,   Hong Kong Breeze ,   Spirit ,   Mancora ,   DD ,   Elation ,   Crossing Set 2:   Samurai Hee-Haw ,   Comida del Alma ,   The Ragoo ,   We All Remember Wes ,   Patasphere ,   Prism ,   El Gato del Fuego

The Clock Reads live at King's Rook Club December 7, 2019 :: Erie, PA www.theclockreads.band TCR is: Jason Greenlaw (guitar) John O'Brien (guitar) Michael Berger (bass) Steve Ippolito (drums) Set 1:   Do Stuff ,   Hong Kong Breeze ,   Spirit ,   Mancora ,   DD ,   Elation ,   Crossing Set 2:   Samurai Hee-Haw ,   Comida del Alma ,   The Ragoo ,   We All Remember Wes ,   Patasphere ,   Prism ,   El Gato del Fuego

The Rook 11

For an element $w$ in the Weyl algebra generated by $D$ and $U$ with relation $DU=UD+1$, the normally ordered form is $w=\sum c_{i,j}U^iD^j$. We demonstrate that the normal order coefficients $c_{i,j}$ of a word $w$ are rook numbers on a Ferrers board. We use this interpretation to give a new proof of the rook factorization theorem, which we use to provide an explicit formula for the coefficients $c_{i,j}$. We calculate the Weyl binomial coefficients: normal order coefficients of the element $(D+U)^n$ in the Weyl algebra. We extend all these results to the $q$-analogue of the Weyl algebra. We discuss further generalizations using $i$-rook numbers.

We study the combinatorial representation theory of the ``planar rook algebra" $P_n$. This algebra has a basis consisting of planar rook diagrams and multiplication given by diagram concatenation. For each integer $0 \le k \le n$, we construct natural representations $V^n_k$ which form a complete set of non-isomorphic, irreducible $P_n$-representations. We explicitly decompose the regular representation of $P_n$ into a direct sum of irreducible modules. We compute the Bratteli diagram for the tower of algebras $P_0 \subseteq P_1 \subseteq P_2 \subseteq ...$ and show that this Bratteli diagram is Pascal's triangle. In fact, we show that many of the binomial identities, both additive and multiplicative, have interpretations in terms of the representation theory of the planar rook algebra.

The Rook 07

The Rook 08

#OTD 1970: Jean Rook returned from Paris, replete with news from the fashion front. Behold the future stylings of the 1970s! https://t.co/VdhZy7s52J Source: https://twitter.com/BBCArchive/status/958379535170461696 Uploader: BBC Archive

This was designed for a three-part sand cast, then cast in aluminum. Print "BnC" twice. Use 1/4" dowel rods as locator pins. I've also included "TheRook2-Investment.stl". This is intended to be cast using the lost-wax investment casting method.

This is the one and only Rooky the Rook coffee stencil. Rooky the Rook is a wild bird that was rescued and released when he was fit again. He is still flying around and living a happy life :) (I accidentally deleted it from Thingiverse, so here it is again)

The poster boy of RPG/strategy hybrid Demigod, The Rook will devastate all.

The rook is an unique perspective from a rook(ie) for El Segundo Police Department. ESPD is currently hiring. The camera is 360 degree angle.

The Clock Reads live at King's Rook Club June 24th, 2017 :: Erie, PA 2 sets: 1. DD 2. Lemur Party > 3. Float > 4. John's Blues > 5. Float 6. Lightbulb 7. Hampton's In[1] 8. Strange Noodle > 9. The Test > 10. Clockwork 11. Sputnik[2] 12. Front Page[3] > 13. The Test 14. Bounce 15. El Gato del Fuego [1] Includes Spumoni Bomba (ending) tease [2] Features Joe Plastino on the Didgeridoo [3] Dennis Chambers/Bireli Lagrene/Dominique di Piazza

Gwenyth Withers chats to disabled, neuroqueer author Ennis Rooke Bashe. We talk to them all about their debut novel, A Scheme of Sorcery, which is an epic tale of adventure and lesbian romance. This international episode looks at the disabled experience of media creation and consumption, including the ways that technology and the internet have improved the world of writing and publishing. Sound design and editing by Sally Raper: https://sallyar.wixsite.com/sallyraperMusic: Sun Shine by Cymatix provided by Premiumbeat.

DJ RAMPAGE, PHAT BOI, MAX 1, FLIGHT, ROOK A LEE, X, SHO BOY, T1G - BOTH SIDES OF THE TRAP Jamendo Album #069286 Tracklisting: 01 - INTRO 02 - HEAVY MAIL 03 - LOS SPEAKS 04 - PUSSY 05 - PHAT BOI SPEAKS 06 - HOOD LUVA 07 - PHAT BOI SPEAKS 2 08 - HOUSE PARTY 09 - PHONE GOING OFF 10 - LOS SPEAKS 2 11 - STR8 YAMZ 12 - HI HATERZ 13 - LOS SPEAKS 3 14 - AINT TURNIN 15 - HELP 16 - PHAT BOI SPEAKS 3 17 - FEEL GOOD 18 - EYE OPEN 19 - THANK YOU 20 - ROOK A LEAK Please read the Readme.txt and License.txt files for important origin and licensing information.

Rook SKLZ THE Gamz Favorites

How I meant it (do not listen to stl. names)Pawn=Infant/foot soldier. Rook=Chariot. Knight=Horse. Bishop=Elephant. Queen=Adviser. King=King "Original Name Modern Chess Pieces Original Movement Horse Knight Same as now (L-shaped) Chariot Rook Same as now (vertical and horizontal any amount of squares) Infant/foot soldier Pawn Move one square forward only. Capture one square diagonally. Could only promote to a queen. Elephant Bishop Persia: two squares diagonally only. Could jump over pieces. India: two squares sideways or front and back (no more or less), Could jump over a piece between South East and East Asia: Move one square diagonally or one square forward. Just like four legs and the trunk of an elephant Adviser Queen Move one square diagonally King King Same as now (one square in any direction)" this information is from: https://herculeschess.com/names-of-all-the-chess-pieces/

Source: https://www.twitch.tv/videos/1187458975 Uploader: Shurjoka

Source: https://www.twitch.tv/videos/1187458975 Uploader: Shurjoka

The Rook 01

The Rook 05

In 1986 Harer and Zagier computed a certain matrix integral to determine an influential closed-form formula for the number of (orientable) one-face maps on n vertices colored from N colors. Kerov (1997) provided a proof which computed the same matrix integral differently, which gave an interpretation of these numbers as also counting the number of placements of non-attacking rooks on Young diagrams. Bernardi (2010) provided a bijective proof of this formula by putting one-face maps in bijection with tree-rooted maps, which are orientable maps with a designated spanning tree. In the first part of the paper, we explore the connection between these rook placements and tree-rooted maps by developing a bijection between these objects. Rook placements on Young diagrams have a q-analogue due to Garsia and Remmel (1986). In the second part of the paper, we propose a statistic on rook placements that leads to a conjectured identity which is a q-analogue of part of the Harer-Zagier formula. This identity is also expressed in terms of moments of orthogonal polynomials which are rescaling of q-Hermite polynomials. We then use these moments to give a recurrence for the proposed q-analogue.

In 1986 Harer and Zagier computed a certain matrix integral to determine an influential closed-form formula for the number of (orientable) one-face maps on n vertices colored from N colors. Kerov (1997) provided a proof which computed the same matrix integral differently, which gave an interpretation of these numbers as also counting the number of placements of non-attacking rooks on Young diagrams. Bernardi (2010) provided a bijective proof of this formula by putting one-face maps in bijection with tree-rooted maps, which are orientable maps with a designated spanning tree. In the first part of the paper, we explore the connection between these rook placements and tree-rooted maps by developing a bijection between these objects. Rook placements on Young diagrams have a q-analogue due to Garsia and Remmel (1986). In the second part of the paper, we propose a statistic on rook placements that leads to a conjectured identity which is a q-analogue of part of the Harer-Zagier formula. This identity is also expressed in terms of moments of orthogonal polynomials which are rescaling of q-Hermite polynomials. We then use these moments to give a recurrence for the proposed q-analogue.

Czech The Rook Out Wiki dumped with WikiTeam tools.

This rook is my first 3d object

The \emph{simplicial rook graph} SR(d,n) is the graph whose vertices are the lattice points in the $n$th dilate of the standard simplex in $\mathbb{R}^d$, with two vertices adjacent if they differ in exactly two coordinates. We prove that the adjacency and Laplacian matrices of SR(3,n) have integral spectrum for every $n$. The proof proceeds by calculating an explicit eigenbasis. We conjecture that SR(d,n) is integral for all $d$ and $n$, and present evidence in support of this conjecture. For $n

Practice Episode

Remix of : Rook (without double helix) by 4dEFCON, published Sep 10, 2017 Modified: -Filled in the hole at the bottom of the Rook

I usually never have to deal with Mesh data and my software refuses to boolean the 3 seperate pieces in this STL. However it should print nontheless, lol.

I usually never have to deal with Mesh data and my software refuses to boolean the 3 seperate pieces in this STL. However it should print nontheless, lol.