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If the Chesterfield may be the graceful gentleman amongst sofas, the Cabriole is the grande dame. Known for its exposed wooden and stylish legs, reminiscent of the Louis XV time period, the cabriole also offers a unique outline. It had been also a popular form in the work of Space Saving Computer Desk producer Jones Chippendale. Typically, the rear is one constant item without soft cushions and has a stylish curving collection. This particular cabriole version includes gems in the tufts for additional glamour. It is a sofa design that can be as simple or opulent as you desire. Padded with a luxurious material like velvet produces a much various style feeling than if it were padded inside a more muted, textural neutral. The main feeling of elegance derives from its overall form and lithe thighs meaning it will always lend a refined atmosphere to a room.
Typically now utilized in houses with a living room or open up floor plan, they are usually big configurations that seat plenty of visitors. In smaller sized rooms, they works well for seating in an area which has an odd part or other space restriction. The ability to combine corner models, end units and lying areas based on room and individual choice tends to make this sofa design super flexible. Sofa sofas are also available in a multitude of styles, from extremely contemporary or extremely luxe, to much more loved ones-friendly contemporary designs.
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text:
Q: Materialize cards move when card-action is hovered I'm trying to layer the top row of cards on top of the header using z-index on a project using Materialize CSS. Since the cards are now using relative positioning, it causes some of them to move when the card-action is hovered upon (the result is less visible on mobile view since there's only one card per row).  I also didn't intend on the card-action text moving to the center when hovered, though I'm okay with that effect. I've tried using absolute positioning as well as changing which element the positioning is applied to. How can I prevent the cards from shifting and still use z-index? Here is my code and link to my (codepen):

@import url('https://fonts.googleapis.com/css2?family=Open+Sans:wght@300;400&display=swap');

:root {
  --primary-color: #c31432;
  --primary-text-color: rgba(0,0,0,0.5);

  --primary-text: "Open Sans", sans-serif;
}

* {
  font-family: "Open Sans", sans-serif;
  font-weight: 400;
}

#works-header {
  position: absolute;
  height: 500px;
  width: 100vw;
  z-index: 10;
}

#works-header h1 {
  font-size: 3rem;
  letter-spacing: 1px;
  margin: 0 auto;
}

#cards {
  position: relative;
  top: 400px;
  z-index: 1000;
}

.card-image {
  cursor: pointer;
  transition: all .3s ease;
}

.card-image:hover {
  border: 3px solid var(--primary-color);
  opacity: 0.85;
}

.card-image:hover .card-title {
  display: none;
}

.card-action {
  width: 50%;
  cursor: pointer;
  font-size: 1.2rem;
  transition: all .3s ease;
}

.card-action:hover {
  width: 100%;
  position: absolute; /* this prevents cards from shifting due to relative positioning on the card element */
  opacity: 0.7;
  border-bottom: 2px solid var(--primary-color);
}

.card-tags {
  display: none;
}

  .card-image:hover .card-tags {
    display: block;
    position: absolute;
    left: 1rem;
    bottom: 2rem;
    letter-spacing: 2px;
    font-weight: 300;
  }
<link href="https://cdnjs.cloudflare.com/ajax/libs/materialize/1.0.0/css/materialize.min.css" rel="stylesheet"/>

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A: One solution is to add a border to card-image, so that you are transitioning just the opacity and color, and not the border size (which in turn recalculates the size of the image and causes the flicker). It's a lot for the browser to process all at once.
.card-image {
  cursor: pointer;
  transition: all .3s ease;
  border: 3px solid black;
}

Codepen.
EDIT:
Sorry, I realised there were two issues.
Ok so you don't need absolute positioning on the header - absolute takes items out of the flow of the page. No need to do that here. Take off the relative from the cards and use a negative margin:
#cards {
    top: 400px;
    z-index: 1000;
    margin-top: -100px;
}

I've removed the absolute positioning from the hover as it's not a good idea. Absolute positioning comes into it's own when you need to finely control an elements positioning. No need for that here. I've also taken the 50% width off and added a default border to prevent flicker on the card action.

A: The main reason it's happening - because of the border on hover. If you really need this look - add empty div inside card-image and add inset box-shadow for it.

    HTML, CSS, Javascript
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and for CSS:
.card-image .hover-shadow {
    position: absolute;
    top: 0;
    left: 0;
    width: 100%;
    height: 100%;
}
.card-image:hover .hover-shadow {
    box-shadow: inset 0 0 0 2px (--primary-color);
}

Full example at codepen

redpajama_set_name: RedPajamaStackExchange


text:
Alliance for Peace and Freedom APF Expo.se
Butik -6Q.se: 6q.se
It is mainly used to defeat very strong enemies that can't be defeated by one party of 6 adventurers. Minimum: 2 parties with 2 people (2 party leaders). Maximum: 3 The National Alliance Party is a political party in Papua New Guinea which was founded in 1995. In 2002, the party became the largest in the country and went on to form the government, and it was in power from 2002 to 2011. In 2012, Don Polye left the party and formed the Triumph Heritage Empowerment Party, and, in 2017, the party leader Michael Somare decided to retire from politics. The Alliance Party acknowledges that February is Black History Month and seeks to celebrate black voices every month.
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The United Nationalist Alliance (UNA) is a political party in the Philippines.It was created as a multi-party electoral alliance replacing the former United Opposition (UNO) coalition for the 2013 midterm elections.Then it was launched as full political party on July 1, 2015 by Jejomar Binay for his candidacy in the upcoming 2016 presidential election. The party was formed out of the Alberta Alliance Party in early 2008 following its merger with the unregistered Wildrose Party of Alberta. The wild rose is Alberta's provincial flower. It contested the 2008 provincial election under the Wildrose Alliance banner, and was able to capture seven percent of the popular vote but failed to hold its single seat in the Legislative Assembly . The Alliance Party of Northern Ireland (APNI) is a liberal [3] and centrist [7] political party in Northern Ireland.It was long Northern Ireland's fifth-largest party, currently holding eight seats in the Northern Ireland Assembly, but made breakthroughs in recent elections to place third in first preference votes in both the most recent European Parliament and United Kingdom general election. Born in 1976, John Steenhuisen was elected Leader of the Democratic Alliance (DA) at the DA Federal Congress on 1 November 2020. John previously assumed the role of interim Federal Leader from November 2019, having served as the Chief Whip of the Official … Alliance Party of Northern Ireland logo.svg 1,024 × 268; 4 KB Alliance-logo.png 200 × 52; 5 KB Political Parties of Northern Ireland.png 2,291 × 1,401; 967 KB The Alliance Party, Columbus, Ohio.
The Alliance positioned itself as a democratic socialist alternative to the centre-left New Zealand Labour Party.It was influential throughout the 1990s, but suffered a major setback after its founder and leader, Jim Anderton, left the party in 2002, taking with Party is a related term of alliance. As nouns the difference between party and alliance is that party is party (social gathering for fun) while alliance is (uncountable) the state of being allied. As a verb alliance is (obsolete) to connect or unite by alliance; to ally.
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1 Alliance Basics 2 Forming the Alliance 3 Alliance Leadership 4 Skills and Magic 5 Experience Points 2 or 3 parties of adventurers can form one party called an alliance. All members of an alliance can attack the same enemies. It is mainly used to defeat very strong enemies that can't be defeated by one party of 6 adventurers. Minimum: 2 parties with 2 people (2 party leaders).
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Currently the Conservative Alliance Party is currently the smallest party in Greater Hulstria in terms of seats in the Imperial Diet (35). The CAP supports a conservative platform and is a member of several different party Alliance Party, Fiji ke ek political party hae jon ki Fiji me 1966 se 1987 talak raj karis hae. Die National Alliance Party ist eine Partei in Papua-Neuguinea.Sie wurde 1995 von Bernard Narokobi, Moi Avei, Bart Philemon und Masket Iangalio gegründet, die Michael Somare aufforderten, den Vorsitz der Partei zu übernehmen, nachdem er als Führer der Pangu Party entlassen worden war. The Alliance Party of Northern Ireland, more simply the Alliance, is a Northern Irish liberal and centrist political party. In August 2017, ExplosiveHorse of the Alliance was elected as Deputy First Minister.
The formation of the Alliance Party was the direct result of the call, in November 1965, by the Governor, Sir Derek Jakeway, "for leaders of imagination, who have the interests of all the people of Fiji truly at heart, to build political alliances with the object of contesting elections on a common racial platform and then, if they win a majority of seats The Alliance was a left-wing political party in New Zealand.It was formed at the end of 1991 by the linking of four smaller parties. The Alliance positioned itself as a democratic socialist alternative to the centre-left New Zealand Labour Party.
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*A party has to have a factbook about there party *A minimum of 3 members that inculcates the founder of the party *Must be a active member of the region. After meeting all of those, you need final approval "Alliance Party ke member" vibhag ke panna. Kul jorr 22 me se etna 22 panna ii vibhag me hai. Alliance '90/The Greens (German: Bündnis 90/Die Grünen), commonly referred to as (The) Greens, is a political party in Germany.It was formed in 1992 by the Western German party Die Grünen and the Eastern German Bündnis '90.Its main interests are ecology, civil rights, equality between men and women and the chances of immigrants in the German society.
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The Maine Alliance Party is for Independent-minded voters, left or right, who want to be affiliated with a moderate, mainstream All Political Parties need to meet the requirements before they can run for government. *A party has to have a factbook about there party *A minimum of 3 members that inculcates the founder of the party *Must be a active member of the region. After meeting all of those, you need final approval "Alliance Party ke member" vibhag ke panna. Kul jorr 22 me se etna 22 panna ii vibhag me hai. Alliance '90/The Greens (German: Bündnis 90/Die Grünen), commonly referred to as (The) Greens, is a political party in Germany.It was formed in 1992 by the Western German party Die Grünen and the Eastern German Bündnis '90.Its main interests are ecology, civil rights, equality between men and women and the chances of immigrants in the German society. The Alliance Party is a centrist American political party that was formed in 2019, and has gained affiliations with the American Party of South Carolina, Independence Party of Minnesota, Independent Party of Connecticut, Independence Party of New York and Reform Party of Florida.
Alliance Party ilmoittaa tavoittelevansa segregaatiosta vapaata The Alliance Party (Malay: Parti Perikatan ) was a political coalition in Malaysia. The Alliance Party, whose membership comprised United Malays National Organisation (UMNO), Malaysian Chinese Association (MCA) and Malaysian Indian Congress (MIC), was formally registered as a political organisation. The Christian Alliance of Democrats and Conservatives, more commonly known as the Christian Alliance, or simply The Alliance, is a Christian-democratic and conservative political party in Wiltshire.Having been founded as a breakaway faction of the Liberal Conservative Party, the party is offering a pro-religious freedom and conservative platform based on pledges to end "dishonest politics" and The Alliance Party of Northern Ireland (APNI) is a liberal and centrist political party in Northern Ireland, founded on 21 April 1970.

redpajama_set_name: RedPajamaCommonCrawl


text:
Maafir és una tribu del Iemen. Els maafirs són considerats part dels himyar i ocupen l'antic districte otomà de Taizziyya al Iemen, i el districte iemenita d'al-Hudjariyya o Hughatiyya (que existia vers 1970), dins de la governació de Taizz.

Ja són esmentats en una inscripció sabea preislàmica a Sirwah de vers el 500 aC. La tribu va estar sotmesa als sabeus. La ciutat de Sawwa que s'oposava als sabeus, va enviar una ambaixada al rei per sotmetre's i sembla que els habitants van actuar sota influència dels maafirs, mentre que el príncep local de Sawwa, Shamir Dhu Ruayn estava aliat als habashats, que eren enemic dels sabeus. Els territori dels maafirs fou governat pels al-Karanda amb capital a Djaba.

Els maafirs, els Dhu Ruayn, i els habashats locals van abraçar l'islam el 630. Posteriorment els maafirs van emigrar a Egipte. Un maafir fou l'encarregat de traçar el pla de la vila de Fustat. Els maafirs que van quedar al Iemen van caure sota domini dels ziyadites de Zabid al segle IX. Al  el territori estava en mans dels zuràyides però el van perdre davant els màhdides. Fou conquerit més tard pels aiúbides entre 1173 i 1176. Els rassúlides que van succeir als aiúbides, van organitzar militarment el país. El 1618 un xeic dels maafirs es va revoltar contra els otomans.

Referències
 Enciclopèdia de l'islam, V, 901.

Grups àrabs
Tribus del Iemen

redpajama_set_name: RedPajamaWikipedia


text:
\section{Introduction}
One of the definitions of integrability of discrete equations, which becomes increasingly popular in the recent years, is based on the notion of multidimensional consistency. For two-dimensional systems, this notion was clearly formulated first in \cite{NW}, and it was pushed forward as a synonym of integrability in \cite{quadgraphs,Nijhoff}. The outstanding importance of 3D consistency in the theory of discrete integrable systems became evident no later than with the appearance of the well-known ABS-classification of integrable equations in \cite{ABS1}. This classification deals with quad-equations which are set on the faces of an elementary cube in such a manner that all faces carry similar equations differing only by the parameter values assigned to the edges of a cube. Moreover, each single equation admits a $D_4$ symmetry group. Thus, ABS-equations from \cite{ABS1} can be extended in a straightforward manner to the whole of $\mathbb{Z}^{m}$.  In \cite{ABS2}, a relaxed definition of 3D consistency was introduced: the faces of an elementary cube are allowed to carry a priori different quad-equations. The classification performed in \cite{ABS2} is restricted to so-called equations of type~Q, i.e., those equations whose biquadratics are all non-degenerate (a precise definition will be recalled in Section \ref{faces}). In \cite{Atk1} and \cite{Todapaper}, numerous asymmetric systems of quad-equations have been studied, which also include equations of type H (with degenerate biquadratics). A classification of such systems has been given in  \cite{classification}.  This classification covers the majority of systems from \cite{Atk1} and all systems from \cite{Todapaper}, as well as equations from \cite{Hietarinta}, \cite{LY} and \cite{HV}. Moreover, it contains also a number of novel systems. The results of this local classification lead to integrable lattice systems via a procedure of reflecting the cubes in a suitable way (see \cite{classification} for details).
As shown in \cite{Atk1}, \cite{Todapaper},  \cite{classification}, the asymmetric systems still can be seen as families of B\"acklund transformations, and they lead to zero curvature representations of participating quad-equations. Lagrangian structures of this systems were discussed in \cite{lagrangian}.\par
The present paper is devoted to higher-dimensional (i.e.~four-dimensional) consistency of these systems. 4D consistency seems to be very important, because it allows for a proof of Bianchi permutability of the corresponding B\"acklund transformations (see \cite{bianchi,ABS1,classification}). Moreover, the present paper gives a confirmation that it makes sense to consider the Lagrangian structures from \cite{lagrangian} in a higher dimensional lattice. Furthermore we will give a classification of certain 4D consistent systems of quad-equations.\par
The outline of the paper is as follows: In Sections~\ref{faces} and \ref{cubes} we will introduce notations and recapitulate the classification results from \cite{classification} which are relevant for the present paper. Moreover, in Section~\ref{cubes} we will introduce a new object, the so-called \emph{super-consistent eight-tuples} on \emph{decorated 3D cubes} which can be seen as one of the main ideas of this paper. Then, in Section~\ref{consi} we will introduce the concept of 4D consistency and present a consistency criterion. Then, the topic of Section~\ref{embed} is the embedding in four-dimensional lattices. Finally, Section~\ref{classi} is devoted to the classification of 4D consistent systems.

\section{Quad-equations on a single square} \label{faces}

We start with introducing relevant objects and notations. A \emph{quad-equation} is a relation of the type $Q\left(x_{1},x_{2},x_{3},x_{4}\right)=0$, where $Q\in\mathbb{C}\left[x_{1},x_{2},x_{3},x_{4}\right]$ is an irreducible multi-affine polynomial. It is convenient to visualize a quad-equation by an elementary square whose vertices carry the four fields $x_1,x_2,x_3,x_4$, cf.~Figure~\ref{fig:2}. For quad-equations without pre-supposed symmetries, the natural classification (see \cite{ABS2,classification}) problem is posed modulo the action of four independent M\"obius transformations of all four variables:
\[
Q(x_1,x_2,x_3,x_4)\; \rightsquigarrow\;
\prod_{k=1}^4(c_kx_k+d_k)\cdot Q\left(\frac{a_1x_1+b_1}{c_1x_1+d_1},\frac{a_2x_2+b_2}{c_2x_2+d_2},
\frac{a_3x_3+b_3}{c_3x_3+d_3},\frac{a_4x_4+b_4}{c_4x_4+d_4}\right).
\]
In the simplest situation, a quad-equation is thought of as an elementary building block of a discrete system $Q(x_{m,n},x_{m+1,n},x_{m+1,n+1},x_{m,n+1})=0$ for a function $x:\mathbb{Z}^2\to\mathbb{C}$, but we will also encounter more tricky ways of composing discrete systems on $\mathbb{Z}^2$ from different quad-equations.\par
A complete classification of multi-affine polynomials is given in \cite{classification}. Due to this classification quad-equations can be divided in three groups: \emph{Type~Q} equations with all six biquadratics are non-degenerate, \emph{type~H\textsuperscript{4}} equations with exactly two out of six biquadratics are non-degenerate and \emph{type~H\textsuperscript{6}} equations with all biquadratics are degenerate. For more informations one can consult \cite{classification}.\par
\begin{figure}[htbp]
   \centering
   \subfloat[Quad-equation of type Q]{\label{fig:3}\includegraphics[scale=1.2]{figure3}}\qquad
   \subfloat[Rhombic version of a quad-equation of type H\textsuperscript{4}]{\label{fig:2a}\includegraphics[scale=1.2]{figure2a}}\qquad
   \subfloat[Trapezoidal version of a quad-equation of type H\textsuperscript{4}]{\label{fig:2b}\includegraphics[scale=1.2]{figure2c}}
   \caption{Biquadratics patterns of quad-equations; non-degenerate biquadratics are indicated by thick lines}
\label{fig:2}
\end{figure}
For type~Q and type~H\textsuperscript{4}\ equations we introduced so-called \emph{biquadratics patterns} (see Figure~\ref{fig:2}) in \cite{lagrangian}. Here, non-degenerate biquadratics are indicated by thick lines. In the case of type~H\textsuperscript{4}\ equations there are two different possibilities of arranging the fields to the vertices of the square which we call \emph{rhombic} and \emph{trapezoidal version} of a quad-equation. In addition, in this case we have a black-and-white coloring of vertices which is coming from the fact that discriminants of type~H\textsuperscript{4}\ equations can belong to two non-equivalent classes. We mention here that non-degenerate biquadratics always connect vertices of the same color whereas the vertices of edges carrying degenerate biquadratics are always of different colors. For more informations we refer to \cite{classification,lagrangian}. The canonical forms $Q_{1}^{\epsilon}$ -- $Q_{3}^{\epsilon}$ (see \cite{lagrangian}) and $Q_{4}$ (see \cite{ABS2}) of type~Q equations and the canonical forms $H_{1}^{\epsilon}$ -- $H_{3}^{\epsilon}$ (see \cite{lagrangian}) depend on two parameters $\alpha_1,\alpha_2$ which can be assigned to the pairs of opposite edges of the elementary square.\par
\begin{figure}[htbp]
   \centering
   \includegraphics[scale=1]{figure6}
   \caption{Integrable system on $\mathbb Z^2$ consisting of quad-equations $H_k^\epsilon$}
\label{fig:6}
\end{figure}
Concerning discrete systems composed of quad-equations, we mention that the rhombic version of any equation $H_k^\epsilon$ can be imposed on any bipartite quad-graph (cf.~also \cite{XP}). As for the trapezoidal version of $H_k^\epsilon$, it can be imposed on the regular square lattice $\mathbb{Z}^2$ with horizontal (or vertical) rows colored alternately black and white, see Figure~\ref{fig:6}.
In general, one can interpret the embedding procedure in the lattice $\mathbb{Z}^{2}$ by reflecting the squares (see \cite{classification}), i.e.~for a quad-equation
\[
Q\left(x,x_{1},x_{2},x_{12};\alpha_{1},\alpha_{2}\right)=0
\]
the three other quad-equations of an elementary cell are given by $\left|Q\right.=0$, $\underline{Q}=0$ and $\left|\underline{Q}\right.=0$ with
\begin{align*}
&\left|Q\right.\left(x,x_{1},x_{2},x_{12};\alpha_{1},\alpha_{2}\right):=Q\left(x_{1},x,x_{12},x_{2};\alpha_{1},\alpha_{2}\right),\\
&\underline{Q}\left(x,x_{1},x_{2},x_{12};\alpha_{1},\alpha_{2}\right):=Q\left(x_{2},x_{12},x,x_{1};\alpha_{1},\alpha_{2}\right)\quad \text{and}\\
&\left|\underline{Q}\right.\left(x,x_{1},x_{2},x_{12};\alpha_{1},\alpha_{2}\right):=Q\left(x_{12},x_{2},x_{1},x;\alpha_{1},\alpha_{2}\right).
\end{align*}
The arguments of the polynomials $\left|Q\right.$, $\underline{Q}$ and $\left|\underline{Q}\right.$ on the neighboring squares can be seen on Figure~\ref{fig:6b}.
The whole lattice $\mathbb{Z}^{2}$ can be filled by translating this elementary cell (see Figure~\ref{fig:6a}).
\begin{rem} In the case of equations of type H\textsuperscript{6}, there are no parameters which can be assigned to the edges. Therefore, in this case we have to omit the parameters in the above considerations.
\end{rem}
\begin{figure}[htbp]
   \centering
   \subfloat[Elementary cell of of the $\mathbb{Z}^{2}$-lattice]{\label{fig:6b}\includegraphics{figure6b}}\qquad
   \subfloat[Translation of elementary cells]{\label{fig:6a}\includegraphics{figure6a}}
   \caption{Embedding in $\mathbb{Z}^{2}$}
\end{figure}
Integrability of such a non-autonomous system of quad-equations understood as 3D consistency has been discussed in \cite{classification}.

\section{3D consistent six-tuples of quad-equations} \label{cubes}

We will now consider six-tuples of (a priori different) quad-equations assigned to the faces of a 3D cube:
\begin{align}\label{system}
&A\left(x,x_{1},x_{2},x_{12}\right)=0,&
&\bar{A}\left(x_{3},x_{13},x_{23},x_{123}\right)=0,\notag\\
&B\left(x,x_{2},x_{3},x_{23}\right)=0,&
&\bar{B}\left(x_{1},x_{12},x_{13},x_{123}\right)=0,\\
&C\left(x,x_{1},x_{3},x_{13}\right)=0,&
&\bar{C}\left(x_{2},x_{12},x_{23},x_{123}\right)=0,\notag
\end{align}
see Figure~\ref{fig:cube}. Such a six-tuple is \emph{3D consistent} if, for arbitrary initial data $x$, $x_{1}$, $x_{2}$ and $x_{3}$,
the three values for $x_{123}$ (calculated by using $\bar{A}=0$, $\bar{B}=0$ or $\bar{C}=0$) coincide. A 3D consistent six-tuple is said to possess the \emph{tetrahedron property} if there exist two polynomials $K$ and $\bar{K}$ such that the equations
\begin{align*}
&K\left(x,x_{12},x_{13},x_{23}\right)=0,&
&\bar{K}\left(x_{1},x_{2},x_{3},x_{123}\right)=0
\end{align*}
are satisfied for every solution of the six-tuple. It can be shown that the polynomials $K$ and $\bar{K}$ are multi-affine and irreducible (see \cite{classification}).
\begin{figure}[htbp]
   \centering
   \subfloat[A 3D consistent six-tuple]{\label{fig:cube}\includegraphics{figure4a}}\qquad
   \subfloat[Making tetrahedra to faces]{\label{fig:cube2}\includegraphics{figure4b}}
   \caption{Equations on a cube}
\end{figure}
A complete classification of 3D consistent six-tuples~\eqref{system} possessing the tetrahedron property, modulo (possibly different) M\"obius transformations of the eight fields $x$, $x_{i}$, $x_{ij}$, $x_{123}$, is given in \cite{classification}. We mention one of the important general properties of such six-tuples:
\begin{lemma}\label{lem:opposite}
Equations on opposite faces are of the same type and have the same biquadratics pattern.
\end{lemma}
In the present article, we consider mostly six-tuples~\eqref{system} whose equations are not all of type~Q and which do not contain type~H\textsuperscript{6}\ equations. Taking into account Lemma \ref{lem:opposite}, one easily sees that three different combinatorial arrangements of biquadratics patterns are possible, as indicated on Figure~\ref{fig:5}.
\begin{figure}[htbp]
   \centering
   \subfloat[First case: all face equations of type H\textsuperscript{4}, tetrahedron equations of type Q]{\label{fig:5a}\includegraphics[scale=1.2]{figure5a}}\qquad
   \subfloat[Second case: two pairs of face equations and tetrahedron equations of type H\textsuperscript{4}, one pair of face equations of type Q]{\label{fig:5b}\includegraphics[scale=1.2]{figure5b}}\qquad
   \subfloat[Third case: all face and tetrahedron equations of type H\textsuperscript{4}]{\label{fig:5c}\includegraphics[scale=1.2]{figure5c}}
   \caption{Biquadratics patterns}
   \label{fig:5}
\end{figure}
Arrangements on Figures~\ref{fig:5a} and \ref{fig:5b} are related to each other by the following construction, see \cite{classification} for a proof:
\begin{lemma} \label{tetrahedronUse}
Consider a 3D consistent six-tuple~\eqref{system} possessing the tetrahedron property expressed by the two equations
\begin{align*}
&K\left(x,x_{12},x_{13},x_{23}\right)=0,&
&\bar{K}\left(x_{1},x_{2},x_{3},x_{123}\right)=0.
\end{align*}
Then the six-tuple
\begin{align}\label{dualsystem}
&K\left(x,x_{12},x_{13},x_{23}\right)=0,&
&\bar{K}\left(x_{1},x_{2},x_{3},x_{123}\right)=0,\notag\\
&B\left(x,x_{2},x_{3},x_{23}\right)=0,&
&\bar{B}\left(x_{1},x_{12},x_{13},x_{123}\right)=0,\\
&C\left(x,x_{1},x_{3},x_{13}\right)=0,&
&\bar{C}\left(x_{2},x_{12},x_{23},x_{123}\right)=0,\notag
\end{align}
assigned to the faces of a 3D cube as on Figure~\ref{fig:cube2}, is 3D consistent and possesses the tetrahedron property expressed by the two equations
\begin{align*}
&A\left(x,x_{1},x_{2},x_{12}\right)=0,&
&\bar{A}\left(x_{3},x_{13},x_{23},x_{123}\right)=0.
\end{align*}
3D consistency of \eqref{dualsystem} is understood as the property of the initial value problem with the initial date $x$, $x_{3}$, $x_{13}$ and $x_{23}$.
\end{lemma}
The way from six-tuple~\eqref{system} to six-tuple~\eqref{dualsystem} can be described by flipping the assignment to the vertices of $x_{1}$ and $x_{13}$ and furthermore of $x_{2}$ and $x_{23}$. This lemma suggests the consideration of the eight-tuple consisting of six face equations and two tetrahedron equations as a separate object.
\begin{defi}
For a 3D consistent six-tuple of quad-equations possessing the tetrahedron property, the set consisting of the six face equations and the two tetrahedron equations is called a \emph{super-consistent eight-tuple} on a \emph{decorated cube}.
\end{defi}
The combinatorial structure behind a super-consistent eight-tuple, called a decorated cube in the above definition, consist of
\begin{itemize}
\item the eight vertices of a cube carrying the fields,
\item the twelve edges and twelve face diagonals carrying the parameters (if we consider every equation in this tuple is not of type H\textsuperscript{6}) and
\item the six faces and two tetrahedra carrying the equations.
\end{itemize}
Thus, it is richer than the standard 3D cube. Nevertheless, we will illustrate a super-consistent eight-tuple as a 3D cube in our pictures.\par
\begin{figure}[htbp]
   \centering
   \includegraphics{fig16}
   \caption{Embedding procedure is independent of the order of reflections}
   \label{fig:16}
\end{figure}
All mentioned six-tuples can be embedded in the lattice $\mathbb{Z}^{3}$ by reflecting the cubes (see \cite{classification}). In addition to the considerations of the embedding in the lattice $\mathbb{Z}^{2}$ at the end of Section~\ref{faces} one has to think about the fact that the embedding procedure is independent of the order of reflections. To show this, we consider the situation demonstrated in Figure~\ref{fig:16}, where one can easily see that the chain of reflections from the polynomial $A$ on the bottom face to the polynomial $A$ on the top face, then from $A$ on the top face to $\left|A\right.$ on the top face, then from $\left|A\right.$ on the top face to $\left|A\right.$ on the bottom face and finally back to $A$ on the bottom face do not change the polynomial $A$ on the bottom face.

\section{4D Consistency and Consistency Criterion} \label{consi}
For the next two sections we return to the general situation, i.e.~we allow 3D consistent six-tuples containing type H\textsuperscript{6}\ equations and 3D consistent systems containing only type~Q equations.\par
\begin{figure}[htbp]
   \centering
   \includegraphics{4Dcube}
   \caption{24-tuple on 4D cube}
   \label{fig:4D cube}
\end{figure}
A 24-tuple of quad-equations on a 4D cube as shown in Figure~\ref{fig:4D cube} is \emph{4D consistent} if the six-tuples on all 3D facets are 3D consistent and the four values for $x_{1234}$ (calculated by using the six-tuples of 3D facets adjacent to $x_{1234}$) coincide for arbitrary initial data $x$, $x_{1}$, $x_{2}$, $x_{3}$ and $x_{4}$.\par
We get the following consistency criterion:
\begin{theo} \label{cons} Consider a 24-tuple of quad-equations on a 4D cube and suppose that all eight six-tuples of equations corresponding to 3D facets are 3D consistent and possess the tetrahedron property. Then, the 24-tuple is 4D consistent if and only if the 16 tetrahedron equations build two super-consistent eight-tuples $\mathcal{T}$ and $\bar\mathcal{T}$ as demonstrated in Figure~\ref{fig:tetras}.
\begin{proof}
Consider the initial value problem with initial values $x$, $x_{1}$, $x_{2}$, $x_{3}$ and $x_{4}$. Then, we get unique values for $x_{12}$, $x_{13}$, $x_{14}$, $x_{23}$, $x_{24}$ and $x_{34}$ using the quad-equations on the corresponding faces. These values must satisfy the four tetrahedron equations $K\left(x,x_{ij},x_{ik},x_{jk}\right)=0$ ($\ell=1,2,3,4$ and $\left\{i,j,k\right\}=\left\{1,2,3,4\right\}\setminus\left\{\ell\right\}$) of the corresponding 3D facets. Assuming the tetrahedron equations $K\left(x_{i\ell},x_{j\ell},x_{k\ell},x_{1234}\right)=0$, we get four answers for $x_{1234}$. These are the eight equations of the eight-tuple demonstrated in Figure~\ref{fig:a}. If the 4D 24-tuple of quad-equations is consistent, the four answers must coincide and therefore the eight-tuple in Figure~\ref{fig:a} has to be super-consistent. On the other hand, if the eight-tuple in Figure~\ref{fig:a} is super-consistent, the four answers must also coincide and therefore the 4D 24-tuple has to be consistent, too. The super-consistency of the eight-tuple in Figure~\ref{fig:b} follows directly from the 4D consistency of the 24-tuple and the fact that the six-tuples on all 3D facets possess the tetrahedron property.\end{proof}\end{theo}
\begin{figure}[htbp]
   \centering
   \subfloat[Decorated 3D cube of vertices whose indices have an even number of digits]{\label{fig:a}\includegraphics{tetra1}}\qquad
   \subfloat[Decorated 3D cube of vertices whose indices have an odd number of digits]{\label{fig:b}\includegraphics{tetra2}}
   \caption{super-consistent eight-tuples composed from tetrahedron equations of the 3D facets of a 4D consistent 24-tuple}
   \label{fig:tetras}
\end{figure}

\section{Embedding in the 4D Lattice} \label{embed}
The next step is to extend a tuple of quad-equations on a 4D cube to system of quad-equations on a 4D lattice:
\begin{theo} A 4D consistent 24-tuple of quad-equations on a 4D cube as shown in Figure~\ref{fig:4D cube} can be extended to the whole lattice $\mathbb{Z}^{4}$ by reflecting the 4D cube, i.e., to get the neighboring 4D cube e.g.\ in the direction $4$ we take a copy of the first one reflect it in the 3D sub-space which is normal to direction $4$ and put it next to the original one.
\begin{proof}
While in the three-dimensional case, we have to reflect the 3D cube in two-dimensional planes, we have to reflect the 4D cube in three-dimensional sub-spaces. This means, e.g.~for the reflection in the 3D sub-space which is normal to the direction $4$ (we call this reflection in the direction $4$), that we switch the roles of fields in the quad-equations in the following way:
\begin{align*}
x&\leftrightarrow x_{4}, &x_{1}&\leftrightarrow x_{14}, &x_{2}&\leftrightarrow x_{24}, &x_{3}&\leftrightarrow x_{34},\\ x_{12}&\leftrightarrow x_{124}, &x_{13}&\leftrightarrow x_{134}, &x_{23}&\leftrightarrow x_{234}, &x_{123}&\leftrightarrow x_{1234}.
\end{align*}
\begin{figure}[htbp]
   \centering
   \includegraphics[scale=0.95]{4Dcube1}
   \caption{24-tuple on the neighboring 4D cube in direction $4$ (shift of the cube in Figure~\ref{fig:4D cube} in the 4th coordinate direction)}
   \label{fig:4D cube1}
\end{figure}
\begin{figure}[htbp]
   \centering
   \includegraphics[scale=0.95]{4Dcube2}
   \caption{24-tuple on the reflected 4D cube (reflection of the cube in Figure~\ref{fig:4D cube} in the hyperplane $x_{4}=\frac{1}{2}$: interchanges ``internal'' and ``external'' 3D facets)}
   \label{fig:4D cube2}
\end{figure}
This means that the neighboring cube demonstrated in Figure~\ref{fig:4D cube1} carries the same equations as the cube in Figure~\ref{fig:4D cube2}. The fields which are related to each other with quad-equations in the original system are the same as the ones related to each other in the reflected one. Indeed, considering only 3D facets, this reflection procedure reflects at most the sub-cube in planes parallel to faces of the sub-cube.\par
The above reflection procedure acts on the two decorated 3D cubes carrying the equations of the tetrahedron properties (see Figure~\ref{fig:tetras}) only by reflect them simultaneously in a plane which is parallel to its bottom faces. This fact can also be reached for the direction $1$ using Lemma~\ref{tetrahedronUse}. Therefore, due to Theorem~\ref{cons} the resulting system on the reflected 4D cube is consistent, too.\par
The last fact we have to prove is that reflecting first in the direction $3$ and then in the direction $4$ gives the same result as reflection first in the direction $4$ and then in the direction $3$. This can be easily verified by reflecting the corresponding decorated 3D cubes carrying the equations of the tetrahedron properties simultaneously.
This procedure of embedding in $\mathbb{Z}^{4}$ is compatible with the procedure of embedding in $\mathbb{Z}^{3}$ demonstrated above: If we fix, for instance, the third coordinate, i.e.,
\begin{align*} x&=x_{3},& x_{1}&=x_{13},& x_{2}&=x_{23}, & x_{4}&=x_{34},\\ x_{12}&=x_{123}, &x_{14}&=x_{134}, &x_{24}&=x_{234}, & x_{124}&=x_{1234},
\end{align*}
then the reflection in the direction $4$ can be described with
\begin{align*} x&\leftrightarrow x_{4}, &x_{1}&\leftrightarrow x_{14}, &x_{2}&\leftrightarrow x_{24}, & x_{12}&\leftrightarrow x_{124},
\end{align*}
which is exactly a reflection of the corresponding 3D facet.\end{proof}\end{theo}

\section{Classification of 4D Consistent 24-tuples of Quad-Equations} \label{classi}
Now we return again to the situation that all 3D facets have biquadratics patterns as mentioned in Figure~\ref{fig:5} or carry only equations of type~Q in order to give a classification of 4D consistent 24-tuples of quad-equations with the property that no face of the 4D cube carry a type H\textsuperscript{6}\ equation.\par
Obviously, these 24-tuples allow for a black-and-white coloring of vertices consistent with the coloring of vertices for their 3D facets.\par
We have the following lemma:
\begin{lemma}
Every 4D consistent 24-tuple of quad-equations on a 4D cube containing no of type~H\textsuperscript{6}\ with all six-tuples on its 3D facets possessing the tetrahedron property is completely determined by the two super-consistent eight-tuples $\mathcal{T}$ and $\bar{\mathcal{T}}$ consisting of the tetrahedron-equations of the 3D facets.
\begin{proof}
For all 2D faces of the 4D cube we know from $\mathcal{T}$ and $\bar{\mathcal{T}}$ the black-and-white coloring of vertices and for every biquadratic on a diagonal its parameter and if it is non-degenerate or degenerate. Due to the fact that vertices with the same color are always connected with edges carrying non-degenerate biquadratics and biquadratics on all other edges are degenerate we know in addition for all biquadratics on the edges of 3D facets if they are non-degenerate or degenerate. Therefore, we know the type and the biquadratics pattern for every equation of the 24-tuple. That is why the 24-tuple is completely determined since every field $x,x_{1},x_{2},\ldots,x_{1234}$ all takes part in at least one equation from $\mathcal{T}$ or $\bar{\mathcal{T}}$.\end{proof}
\end{lemma}
Moreover, consider two super-consistent eight-tuples $\mathcal{T}$ and $\bar{\mathcal{T}}$ on two decorated 3D cubes which contain only equations $Q_{k}^{\epsilon}$ and $H_{k}^{\epsilon}$ in the canonical forms. Suppose that their biquadratics patterns and black-and-white coloring correspond to those for tetrahedron equations of 3D facets of a 4D cube. Then one can easily reconstruct the corresponding 4D consistent 24-tuple by just looking at the given biquadratics.\par
Therefore, the only thing which remains to do in order to classify 4D consistent 24-tuples of quad-equations is to classify pairs of 3D consistent six-tuples with black-and-white coloring satisfying the above properties. This can be done by only using combinatorial arguments.\par
First we only consider the 3D cube $\mathcal{T}$ containing the eight vertices $x$, $x_{ij}$ and $x_{1234}$. One can easily see that the change of directions of the 4D consistent 24-tuple, i.e.~for example the following change of variables
\begin{align*} x_{1}&\leftrightarrow x_{2}, &x_{13}&\leftrightarrow x_{23}, &x_{14}&\leftrightarrow x_{24}, &x_{134}&\leftrightarrow x_{234},\end{align*}
acts by either reflections of $\mathcal{T}$ or the flipping procedure described in Lemma~\ref{tetrahedronUse}. Therefore, we only have to consider the three cases demonstrated in Figure~\ref{fig:tetra1}.\par
\begin{figure}[htbp]
   \centering
   \subfloat[]{\label{fig:tetra1.1}\includegraphics{tetra11}}\qquad\subfloat[]{\label{fig:tetra1.2}\includegraphics{tetra5}}\\\subfloat[]{\label{fig:tetra1.3}\includegraphics{tetra7}}
   \caption{Three possibilities for $\mathcal{T}$}
   \label{fig:tetra1}
\end{figure}
We start with the cube in Figure~\ref{fig:tetra1.1}. The edge $\left(x,x_{1}\right)$ can be either non-degenerate, i.e.~$x_{1}$ must be a black vertex, or degenerate. Then, $x_{1}$ is a white vertex. Due to the fact that biquadratics on opposite edges are either both non-degenerate or both degenerate, the coloring of the other vertices of the cube $\bar{\mathcal{T}}$ with vertices $x_{i},x_{ijk}$ follows immediately in a unique manner and we get the two pairs demonstrated in Figures~\ref{fig:tetra2} and \ref{fig:tetra3}.\par
\begin{figure}[htbp]
   \centering
   \includegraphics{tetra11}\qquad \includegraphics{tetra13}
   \caption{All 24 equations of the 4D tuple are of type Q}
   \label{fig:tetra2}
\end{figure}
\begin{figure}[htbp]
   \centering
   \includegraphics{tetra11}\qquad \includegraphics{tetra12}
   \caption{All 24 equations of the 4D tuple are of type~H\textsuperscript{4}\ in the rhombic version. All biquadratics patterns of the 3D facets are like in Figure~\ref{fig:5a}.}
   \label{fig:tetra3}
\end{figure}
Considering now the cube in Figure~\ref{fig:tetra1.2}, we have a similar situation: Again, the edge $\left(x,x_{1}\right)$ can be either non-degenerate, i.e.~$x_{1}$ must be a black vertex, or degenerate. Then, $x_{1}$ is a white vertex. Due to the fact that biquadratics on opposite edges are either both non-degenerate or both degenerate, the coloring of the other vertices of the cube $\bar{\mathcal{T}}$ with vertices $x_{i},x_{ijk}$ follows immediately in a unique manner and we get the two pairs demonstrated in Figures~\ref{fig:tetra4} and \ref{fig:tetra5}.\par
\begin{figure}[htbp]
   \centering
   \includegraphics{tetra5}\qquad \includegraphics{tetra4}
   \caption{Twelve of the 24 equations of the 4D tuple are of type~H\textsuperscript{4}\ in the rhombic version, twelve in the trapezoidal version. Two of the biquadratics patterns of 3D facets are like in Figure~\ref{fig:5a}, six like in Figure~\ref{fig:5c}.}
   \label{fig:tetra4}
\end{figure}
\begin{figure}[htbp]
   \centering
   \includegraphics{tetra5}\qquad \includegraphics{tetra6}
   \caption{Twelve equations are of type~Q, twelve of type--H\textsuperscript{4}\ in the rhombic version. 2 3D facets carry only type~Q-equations, the biquadratics patterns of the other 3D facets are like in Figure~\ref{fig:5b}.}
   \label{fig:tetra5}
\end{figure}
In the same way, we get last two pairs (see Figures~\ref{fig:tetra6} and \ref{fig:tetra7}) considering the cube in Figure~\ref{fig:tetra1.3}.\par
\begin{figure}[htbp]
   \centering
   \includegraphics{tetra7}\qquad \includegraphics{tetra8}
   \caption{Four equations are of type~Q, four of type~H\textsuperscript{4}\ in the rhombic version, 16 in the trapezoidal version. Four biquadratics patterns are like in Figure~\ref{fig:5b}, four like in Figure~\ref{fig:5c}.}
   \label{fig:tetra6}
\end{figure}
\begin{figure}[htbp]
   \centering
   \includegraphics{tetra7}\qquad \includegraphics{tetra10}
   \caption{Four equations are of type~Q, four of type~H\textsuperscript{4}\ in the rhombic version, 16 in the trapezoidal version. Four biquadratics patterns are like in Figure~\ref{fig:5b}, four like in Figure~\ref{fig:5c}.}
   \label{fig:tetra7}
\end{figure}
The last to pairs are related to each other by the changes of directions $1\leftrightarrow4$ and $2\leftrightarrow3$, i.e.~the changes of variables
\begin{align*} x_{1}&\leftrightarrow x_{4}, &x_{2}&\leftrightarrow x_{3}, &x_{12}&\leftrightarrow x_{34}, &x_{13}&\leftrightarrow x_{24},\\&& x_{123}&\leftrightarrow x_{234}, &x_{124}&\leftrightarrow x_{134}.\end{align*}
Therefore, they are equivalent in the sense of our classification.\par
Summarizing the results of this section we can formulate the following theorem:
\begin{theo} Modulo independent M\"obius transformations of all fields, there are 16 different 4D consistent 24-tuples containing equations of type~Q and of type~H\textsuperscript{4}\ but no equations of type~H\textsuperscript{6}\ and with all six-tuples on 3D facets are 3D consistent and possess the tetrahedron property. 15 of them correspond to the structures of Figures~\ref{fig:tetra2} -- \ref{fig:tetra6} with three possibilities for each structure enumerated by the index $k=1,2,3$ of the equations $H_{k}^{\epsilon},Q_{k}^{\epsilon}$. The remaining 16th 24-tuple contains only equations of the form $Q_{4}$ (see \cite{ABS1}).
\end{theo}
Finally, we mention that one can also generalize the Lemma~\ref{tetrahedronUse} to the four dimensional situation. The flipping procedure between the tuples described in Figures~\ref{fig:tetra3} and \ref{fig:tetra5} is given by the flips of the assignment to the vertices of the following pairs: $\left(x_{3},x_{13}\right)$, $\left(x_{2},x_{12}\right)$, $\left(x_{4},x_{14}\right)$ and $\left(x_{234},x_{1234}\right)$. The flipping procedure between the tuples in Figures~\ref{fig:tetra4} and \ref{fig:tetra7} is given by the flips of assignment to the vertices of the following pairs: $(x_{1},x_{13})$, $(x_{2},x_{23})$, $(x_{4},x_{34})$ and $(x_{123},x_{1234})$. One can easily see that there are no other such relations between different tuples, because of the different number of type~Q-equations.

\section{Conclusion}
Section~\ref{consi} give an idea on how to extend 3D consistent six-tuples of asymmetric quad-equations to a higher-dimensional cube which is not obvious from the outset, whereas Section~\ref{embed} describes how to embed this higher-dimensional cubes into higher-dimensional lattices. Together with Section~\ref{classi} a classification of 4D consistent systems of type~Q and type~H\textsuperscript{4}\ equations is now obtained which allows, among other applications, the proof of Bianchi-permutability (see \cite{bianchi}) for the corresponding B\"acklund transformations of all type~Q and type~H\textsuperscript{4}\ equations. Moreover, the present paper gives a confirmation that it makes sense to consider the Lagrangian structures from [BS11] in a higher dimensional lattice. The main idea which allowed us to arrive at all this results is the introduction of the new object of super-consistent eight-tuples on decorated 3D cubes.

\section*{Acknowledgments}
The author is supported by the Berlin Mathematical School and is indebted to Yuri~B. Suris for his continued guidance.

\bibliographystyle{amsalpha}

redpajama_set_name: RedPajamaArXiv


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                          'LogoutService',
                          'RegistrationRESTService',
    function($base64,
             sessionStorage,
             $location,
             $rootScope,
             $scope,
             CurrentUserService,
             LoginService,
             LogoutService,
             RegistrationRESTService) {

        $scope.newUser = {};

        $scope.returningUser = {};

				$scope.tabs = [{active: true}, {active: false}];

				$scope.$watch(function() {
						return CurrentUserService.hasLoginError;
				 }, function(newValue) {
            if (newValue) {
              $scope.loginError = 'Error logging in.';
              $scope.success = undefined;
            } else {
              $scope.loginError = undefined;
            }
				 });

        $scope.register = function(user) {
					if (user.password !== user.password_confirmation) {
						$scope.registerError = 'Passwords do not match.';
						return;
					} else {
						$scope.registerError = undefined;
					}
					RegistrationRESTService.register(user).$promise.then(function(user) {
						console.log('User registered.');
						$scope.tabs = [{active: true}, {active: false}];
						$scope.success = 'Successfully registered.';
            $scope.loginError = undefined;
					});
        };

        $scope.login = function(user) {
            CurrentUserService.login(user)
        };

        $scope.logout = function() {
            CurrentUserService.logout();
        };
    }
])

.factory('RegistrationRESTService', ['$resource', 'CurrentUserService', function($resource, CurrentUserService) {
    return $resource('http://api.stevedolan.me/users', {}, {
        register: {
            method: 'POST'
        }
    });
}])

.factory('UserRESTService', ['$resource', function($resource) {
    return function(authHeader) {
        return $resource('http://api.stevedolan.me/users', {}, {
            get: {
                method: 'GET',
                params: {email: '@email'},
                headers: authHeader,
                isArray: true
            }
        });
    }
}])

.factory('LoginService', function($resource) {
    return function(authHeader) {
        return $resource('http://api.stevedolan.me/login', {'platform': 'Web'}, {
            login: {
                method: 'GET',
                headers: authHeader,
                withCredentials: true
            }
        });
    }
})

.factory('LogoutService', function($resource) {
    return function(authHeader) {
        return $resource('http://api.stevedolan.me/logout', {}, {
            logout: {
                method: 'GET',
                headers: authHeader
            }
        });
    }
})

.factory('CurrentUserService', function($resource,
                                        $base64,
                                        sessionStorage,
                                        $location,
                                        $rootScope,
                                        LoginService,
                                        LogoutService) {
    var service = {
        currentUser: null,
        isLoggedIn: false,
        hasLoginError: false
    };

    service.editUser = function(authHeader) {
        return $resource('http://api.stevedolan.me/users/:id', {
          id: '@id'
        }, {
            edit: {
                method: 'PUT',
                headers: authHeader
            }
        });
    }

    service.isLoggedIn = function() {
        var hasUser = service.currentUser || sessionStorage.getObject('current_user') ? true : false;
        service.isLoggedIn = hasUser;
        return hasUser;
    },

    service.login = function(user) {
		service.hasLoginError = false;
        LoginService(service.getLoginAuthHeader(user.email, user.password)).login().$promise.then(function(resp) {
            console.log(service);
            service.currentUser = resp;
            service.isLoggedIn = true;
            sessionStorage.putObject('current_user', service.currentUser);
            $rootScope.isLoggedIn = true;
            $rootScope.$broadcast('loggedIn');
            $location.path('/eventSelect');
        }).catch(function() {
            service.hasLoginError = true;
        });
    },

    service.logout = function() {
        LogoutService(service.getAuthHeader()).logout().$promise.catch(function() {
            console.log("Server failed to logout.");
        }).finally(function() {
            sessionStorage.remove('current_user');
            sessionStorage.remove('event_view');
            sessionStorage.remove('selected_event');
            sessionStorage.remove('prev_event_view');
            sessionStorage.remove('teamView');
            sessionStorage.remove('selectedTeam');
            sessionStorage.remove('categories');
						sessionStorage.clear();

            service.currentUser = null;
            $rootScope.isLoggedIn = false;
            $rootScope.$broadcast('loggedOut');
            /* TODO: make a logout page to redirect to */
            $location.path('/login');
        });
    },

    service.getAuthHeader = function() {
        var token = service.getUserToken();
        return {Authorization: 'Token token=' + token};
    },

    service.getLoginAuthHeader = function(email, password) {
        return {Authorization: 'Basic ' + $base64.encode(email + ':' + password)};
    },

    service.getCurrentUser = function() {
        if (!service.currentUser) {
            service.currentUser = sessionStorage.getObject('current_user');
        }
        return service.currentUser;
    },

    service.getUserToken = function() {
        return service.getCurrentUser().token.access_token;
    }

    return service;
})

.directive('loginValidation', function() {
  	return {
      require: "ngModel",
      scope: {
        otherModelValue: "=compareTo"
      },
      link: function(scope, element, attributes, ngModel) {

        ngModel.$validators.compareTo = function(modelValue) {
            if (modelValue !== scope.otherModelValue)
              element.addClass('invalid-password');
          else
              element.removeClass('invalid-password');
          return modelValue === scope.otherModelValue;
        };

        scope.$watch("otherModelValue", function() {
          ngModel.$validate();
        });
      }
  	};
});

redpajama_set_name: RedPajamaGithub


Devialet, the high-end French audio technology company, opened their first U.S. store, in New York City's landmarked SoHo Cast Iron District in November, 2016. As the architect of record, KOHN ARCHITECTURE provided building department filing plans, code and zoning consulting, and secured Landmarks approval for both the 2,200 sf interior and the storefront signage. The work was completed all within a short time period to take full advantage of the holiday shopping season.
On the upper level of the 2-story space, there is an acoustically isolated glass-enclosed listening room, and a balcony overlooking a dramatic double-height wall which can be used for video projection or artwork. The lower level is intended to more closely resemble a living room listening experience.
The design motif—an interlocking hexagonal shape derived from speaker technology—is repeated throughout the store in display shelving, angular seating, and the ceiling light configurations.
The interior is the work of Miami-based designer, Jean-Pierre Travers of IDBD, Inc.
DiGiacomo & Son, Inc. was the General Contractor.


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Monika is a graduate of Northern College of Acupuncture in York and a member of British Acupuncture Council, which is the main professional body for the practice of traditional acupuncture in the UK.
Prior to qualifying as an acupuncturist, Monika earned a Master's degree in English Literature. She taught English for several years before deciding to make a career change and follow her life-long fascination with holistic medicine. Her interest in how the body and mind work together to create well-being urged her to take up studies in Social Care and Counselling and, eventually, Traditional Chinese Medicine.
Monika's education and work experience have given her an appreciation of the transforming and healing potential of therapeutic relationship as well as the tools to help facilitate that process.
Monika treats a variety of conditions, but has a special interest in gynecological issues, treatment of pain and stress/anxiety related disorders, which could include gastrointestinal problems, low energy, headaches, arrhythmias or an array of skin conditions. She combines knowledge of Traditional Chinese Medicine as well as the most recent research in acupuncture and health management in order to provide the best quality care to her patients.


text:
L'offesa è un romanzo dello scrittore spagnolo Ricardo Menéndez Salmón.

Trama

Kurt Crüwell è un giovane sarto tedesco che vive nella cittadina di Bielefeld. Nel settembre del 1939 i suoi sogni di una tranquilla esistenza vengono infranti dalla chiamata alle armi a causa dello scoppio della seconda guerra mondiale.

La guerra per Kurt si rivela essere un'esperienza tutto sommato serena: dislocato nelle retrovie non viene mai impegnato in battaglia e, messosi in luce per la sua diligenza, diventa l'autista personale dell'Hauptsturmführer Löwitsch.

Nel 1941, durante l'occupazione della Francia, alcuni commilitoni di Kurt vengono brutalmente assassinati dai partigiani. Löwitsch decide di vendicare l'assassinio con una terribile rappresaglia: con Kurt e un drappello di soldati si reca in un piccolo villaggio e qui fa incendiare la locale chiesa con dentro 95 persone. La terribile scena sconvolge Kurt a tal punto che qualcosa dentro di lui si rompe e da quel momento non è più in grado di provare alcun sentimento.

Kurt viene così spedito in un ospedale in Bretagna per curare il suo blocco mentale. A occuparsi di lui sono due francesi: il medico Lasalle e l'affascinante e volitiva infermiera Ermelinde, le cui cure non sortiscono però alcun effetto. Quando un gruppo di partigiani irrompe nell'ospedale per uccidere i soldati tedeschi ricoverati, Lasalle li convince a risparmiare Kurt, poi consegna al ragazzo il proprio passaporto e lo convince a fuggire via con Ermelinde sotto falso nome.

Kurt ed Ermelinde si rifugiano a Londra e qui si sposano. Finita la guerra Ermelinde rimane addirittura incinta, mentre Kurt trova lavoro come becchino.

Un giorno, nei pressi del cimitero passano alcune persone che parlano in tedesco. Kurt, incuriosito, li segue fin dentro una casa, e scopre che uno di quegli individui altri non è che l'Hauptsturmführer Löwitsch. Insieme assistono alla proiezione del filmato girato nel giorno dello sterminio dei civili nella chiesa in Francia. La terribile visione spezza l'incantesimo: Kurt dopo tanto tempo prova nuovamente un sentimento, un misto di dolore e terrore che lo fa piangere e lo uccide, ad appena 31 anni.

Edizioni

Note

Romanzi di autori spagnoli


Our counselling and psychotherapy treatment services present an opportunity for you to discuss and explore your experiences within the safety of a confidential, therapeutic relationship, without fear of judgement. The aims of this treatment process are to assist you in making sense of your unique experiences, and address symptoms of unresolved trauma. New strategies for responding and coping may then be developed, allowing you to make constructive changes, regain control of your life and create positive futures.
Our therapy team come from a wide range of models, with the majority integrative based, and are all fully qualified, and experienced in working with sexualised trauma. Each are registered members of the British Association of Counselling and Psychotherapy (BACP), The UK Council for Psychotherapy or British Psychological Society and adhere to the ethical guidelines of their governing body.
Survivors Manchester itself is an organisational member of the British Association of Counselling and Psychotherapy (BACP) and commits to ensuring that all its therapists adhere to the BACP Ethical Framework for Counselling and Psychotherapy.
The therapy service is free at point of access for those living in Manchester (thanks to Manchester Clinical Commissioning Group) and Oldham (thanks to Oldham Clinical Commissioning Group). We are currently also able to offer the service free to those living in all other areas of Greater Manchester, thanks to the Home Office and Ministry of Justice.
However, we always welcome donations from any individual to assist us with meeting the running costs of the service. You can donate online by clicking here.
Following a comprehensive assessment, you will be offered a maximum of 20 weekly sessions that will last an hour and will be reviewed every 3 session.
As with all our services, we regularly monitor the effectiveness of our services and one way we do this is through the collection and recording of particular questionnaires, which also make our service IAPT compliant. To read about IAPT and the standards implemented by the NHS, please click here.
To see the weekly questionnaires we use to measure change, development and successes you can click here; and see the form that looks at recording changes in the impact of the trauma every third session, please click here.
To read the profile of any of the therapy team, just click on a name and a new window will pop up.
To help you understand how the counselling and psychotherapy may help you, our Clinical Lead, Tom, has written a page that we hope will answer your questions. click here to access that page.
Please contact support@survivorsmanchester.org.uk to book an appointment.


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H. Wolfe advanced to second on an error by p, failed pickoff attempt.
D. Pence walked; H. Wolfe stole third.
H. Wolfe stole home, unearned.
D. Pence advanced to third on a wild pitch.
Tavares to p for White.
B. Hubbard to p for T. Shepard.
Sale singled; Dofflemeyer advanced to second.
Lashey walked; Sale advanced to second; Dofflemeyer advanced to third.
Sari singled, RBI; Lashey advanced to second; Sale advanced to third; Dofflemeyer scored.
McCann reached on an error by ss, RBI; Sari advanced to second; Lashey advanced to third; Sale scored, unearned.
McCann advanced to second; Sari advanced to third; Lashey scored on a wild pitch, unearned.
R. Brewer to p for B. Hubbard.
McEachern to p for Tavares.
L. Knack singled, 2 RBI; H. Wolfe scored; D. Harris scored.
B. Anderson tripled, RBI; L. Knack scored.
Henderson to p for McEachern.
T. Maslin advanced to second on a wild pitch.
D. Harris advanced to second on a wild pitch; T. Maslin advanced to third.
Ferguson to p for Henderson.
H. Wolfe advanced to second; D. Harris advanced to third; T. Maslin scored on a wild pitch.
D. Pence singled, 2 RBI; H. Wolfe scored; D. Harris scored.
L. Berryhill singled; D. Pence advanced to second.
McCann doubled, RBI; Baier scored.
Rebich to p for Ferguson.
L. Carey pinch ran for M. Kyle.
T. Maslin doubled, RBI; L. Carey scored.
Cook to p for Rebich.
L. Berryhill hit by pitch; D. Pence advanced to second; H. Wolfe advanced to third; D. Harris scored.
L. Knack doubled, 3 RBI; L. Berryhill scored; D. Pence scored; H. Wolfe scored.
B. Anderson homered, 2 RBI; L. Knack scored.
Dofflemeyer singled; Griffey advanced to second.
Sale homered, 3 RBI; Dofflemeyer scored; Griffey scored.
JL Bland pinch hit for L. Carey.
A. Henry pinch hit for D. Pence.
C. Ratliff to p for R. Brewer.
McCann reached on an error by ss.
Jones doubled; McCann advanced to third.
Jones advanced to third; McCann scored on a wild pitch, unearned.
Carroll singled, out at second lf to 2b, RBI; Jones scored.


text:
Binance invests in Chinese cryptocurrency news site Mars Finance
After the raise, Mars Finance is now worth $200 million.
By Robert Stevens
Sep 17, 2019 Sep 17, 2019
Crypto exchange Binance took part in a funding round for Chinese blockchain news outlet Mars Finance that led to a post-investment valuation of $200m, the company announced last week in a press release. Binance will not be disclosing the details of its investment, a spokesperson from the company told Decrypt.
Mars Finance is a news outlet that provides blockchain information, market news and crypto asset management services. Its press release said that, according to popular web analytics platforms, it has become China's most influential blockchain news outlet in terms of traffic, search and social index since it launched in February last year.
"Information is playing an increasingly important role in the mining, flow and trading of encrypted digital assets," said Changpeng Zhao, CEO of Binance.
Mars Finance's founder, Wang Feng, said that the company processes nearly 10,000 pieces of information generated by the blockchain industry every day, using algorithms and editorial recommendations to curate technology and investment information for millions of users.
Many of those stories will be related to Binance itself, which continues to churn out updates and announcements on a daily basis. While much of the focus surrounds its upcoming launch in America, Binance.US, it is also expanding its offerings on its main exchange, including lending, margin trading and leverage trading.
"Getting through a bull and bear market cycle, Mars Finance has established a mature team in the blockchain media segment. We look forward to Wang Feng leading his team to achieve the next milestone," said Binance's CMO, He Yi.
https://decrypt.co/9313/binance-invests-in-chinese-cryptocurrency-news-site-mars-finance


text:
Verizon "Built on 5G Challenge" GAROU awards $500,000 to develop 5G concept
NEW YORK – Verizon has named the winners of its "Built on 5G Challenge" launched in April 2019. The nationwide search that asked innovators to offer up their best and brightest 5G ideas received more than 550 submissions.
Three winners were chosen. And the winners are:
First Place: The $1 million winner is Ario. The company has developed an augmented reality (AR) productivity platform to increase workplace safety and efficiency. Ario will use Verizon 5G Ultra Wideband to improve the platform's performance with advanced connectivity and improved image recognition.
Second place: The $500,000 prize winner is GAROU. The company's virtual reality (VR) content platform leverages a 3D model of the world as an interface for accessing content and for in-VR social interaction. The company will use Verizon 5G to improve VR technology in a multi-user setting and help users access content in real time.
Third place: The $250,000 prize winner is LexSet. The company generates synthetic image data from 3D content to train high-performance computer vision AI. The company will use Verizon 5G to enable advances in edge-based mixed reality, robotics, and inventory management.
"These innovators have come up with some really ground-breaking solutions that can only be fully realized with the fast speeds, massive bandwidth and super-low latency that Verizon 5G Ultra Wideband offers," said Nicki Palmer, chief product development officer at Verizon. "By bringing these companies into our 5G Labs, where we collaborate with universities, startups and enterprises to co-create 5G concepts, we're giving them access to all the tools they need to create truly transformational experiences that will reshape entire industries."
Challenge winners' concepts were judged on criteria including how their ideas could increase business efficiency, improve immersive experiences and/or solve customers' most challenging problems. For an eight-week period, the winners will have access to Verizon 5G Ultra Wideband at Verizon's 5G Labs and partner with Verizon 5G specialists to develop their concepts.
Learn more about Verizon 5G Labs and Verizon 5G technology.
https://www.verizon.com/about/news/verizon-5g-challenge-winner-ario
https://www.barrons.com/articles/PR-CO-20200129-909015?tesla=y&tesla=y
https://www.marketwatch.com/press-release/verizon-built-on-5g-challenge-winner-ario-gets-1m-to-develop-5g-concept-2020-01-29?mod=mw_quote_news
https://venturebeat.com/2020/01/29/ar-vr-and-ai-startups-win-verizons-1-million-built-on-5g-challenge/
VentureBeat : GAROU wins Verizon "Built on 5G Challenge"
During CES 2019, Verizon announced the Built on 5G Challenge, a nationwide search for solid 5G innovations that could be commercialized using its low latency, high bandwidth millimeter wave 5G network
Verizon's ''Built on 5G Challenge'': GAROU is in the run!
Ten finalists selected in Verizon's ''Built on 5G Challenge'' Finalists based on how their 5G idea could increase business efficiency, improve immersive experiences and/or solve their customers' most
GAROU is at the Fujitsu Forum in Japan!
info@garou.io


This shows the block of granite which was quarried in 1864 for the monument over the grave of Burke and Wills in the Melbourne General Cemetery. At the time it was the largest single stone quarried in Victoria. Transported to Melbourne on the railway truck seen here, it was loaded onto a bullock wagon and took two days to make the journey from Spencer Street station to the Carlton cemetery.


text:
"""Unit tests for the test_stream module."""

import unittest

from apache_beam.transforms.window import TimestampedValue
from apache_beam.utils import timestamp
from apache_beam.utils.test_stream import ElementEvent
from apache_beam.utils.test_stream import ProcessingTimeEvent
from apache_beam.utils.test_stream import TestStream
from apache_beam.utils.test_stream import WatermarkEvent
from apache_beam.utils.windowed_value import WindowedValue

class TestStreamTest(unittest.TestCase):

  def test_basic_test_stream(self):
    test_stream = (TestStream()
                   .advance_watermark_to(0)
                   .add_elements([
                       'a',
                       WindowedValue('b', 3, []),
                       TimestampedValue('c', 6)])
                   .advance_processing_time(10)
                   .advance_watermark_to(8)
                   .add_elements(['d'])
                   .advance_watermark_to_infinity())
    self.assertEqual(
        test_stream.events,
        [
            WatermarkEvent(0),
            ElementEvent([
                TimestampedValue('a', 0),
                TimestampedValue('b', 3),
                TimestampedValue('c', 6),
            ]),
            ProcessingTimeEvent(10),
            WatermarkEvent(8),
            ElementEvent([
                TimestampedValue('d', 8),
            ]),
            WatermarkEvent(timestamp.MAX_TIMESTAMP),
        ]
    )

  def test_test_stream_errors(self):
    with self.assertRaises(AssertionError, msg=(
        'Watermark must strictly-monotonically advance.')):
      _ = (TestStream()
           .advance_watermark_to(5)
           .advance_watermark_to(4))

    with self.assertRaises(AssertionError, msg=(
        'Must advance processing time by positive amount.')):
      _ = (TestStream()
           .advance_processing_time(-1))

    with self.assertRaises(AssertionError, msg=(
        'Element timestamp must be before timestamp.MAX_TIMESTAMP.')):
      _ = (TestStream()
           .add_elements([
               TimestampedValue('a', timestamp.MAX_TIMESTAMP)
           ]))

if __name__ == '__main__':
  unittest.main()


Ring road aka Route 1, is 828 miles long road encircling Iceland. As per legend, Gudmundur, Iceland's patron saint, put a spell on this path, whoever will complete this circle will fall in love with Iceland, forever. Okay, okay, I made it up, but it is true!
Ring road trip is an excellent way to experience the richness and diversity of Iceland. I planned to admire the splendor of Iceland for 21 days in July with my family; 11 days for walking the trails and 10 days for driving ring road.
Here is the recount of 10 days of my epic road trip done in partnership with trusty little red Hyundai i10 and company of Navjot and our kids.
First on the list was the no-brainer Golden Circle, which includes three unique features reminding the impermanence of everything around us. Golden Circle is perfect for those who are on tight time budget. It is a perfect sampler of Iceland, cames with a legendary waterfall, the original Geysir (root word for all of them), ripping tectonic plates and the site of world's oldest parliament.
Impressive Gullfoss plummeting down with a thundering roar, a show of sheer power of the water, it was the opening act and took me by storm. I stood there mesmerized by its immensity, listening it's music and letting it's mist drench me.
Two famous geysers Geysir and Strokkur spewing boiling water, powered by the fire under our feet. Fire always stirs some primordial instinct and chokes me with emotions.
Alþingi is the oldest parliament in the world and was founded in 930 at Þingvellir, which is part of Þingvellir National Park. This park is slowly expanding as tectonic plates are slowly ripping Iceland apart, making us wonder how our earth will look long after we are gone. It is also considered one of the best places to dive. Don't miss it if you are a diver.
With awestruck hearts, we headed to a backpackers hostel close to Geysir. It was our first night at Iceland, and it took some time to sink in that we were in the land of magnificent Midnight Sun.
Next day, we turned back towards Reykjavik, for a two days detour to Isafjordur, a town in Westfjords peninsula. Once we got off the ring road and entered Westfjords, it started drizzling, washing the vast mossy landscape gently. Within half an hour mild rain turned into a torrential downpour slowing us down considerably. We reached our destination around 1:00 a.m., where our hostess was waiting for us. Icelandic people are as delightful as their land.
We had planned to hike remote Hornvik area for a couple of days, which turned out to be one of the memorable and adventurous experience, that's a story for some other time.
After three days, we were back on the road, weaving in and out of fjords, stopping every two miles to take photos, we reunited with ring road and inched towards Akureyri, the capital of the north. A charming little town, perfect stop to get ready for next adventure. We took full advantage of the midnight sun, driving alone for hours and stopping frequently we reached our hostel at 3 am.
Goodnight rest, refreshing shower, hearty breakfast and we were in top spirit for next detour to Goðafoss waterfall. Spectacular cascades forming an elegant 30-meter wide semicircular arc is a sight to behold. Kids ran about on lava field pretending to be on a strange planet.
Continuing our drive, we reached Husavik in time for a whale watching tour, though we missed museum which closes at 6 pm. We were fortunate to see four giant humpback whales feed on krill. Watching those large animals, I wondered what it would be to see a blue whale at such proximity.
Nia had been trying hard to contain her excitement to ride an Icelandic horse, and we spent rest of the evening trotting those elegant horses next to the ocean. Late at night, in our tent at Myvatn, I gazed at the star-studded sky and cried with overwhelming joy.
We spent two days exploring Myvatn lake, Námafjall Hverir and hiked around Leirhnjúkur Lava Fields. Kids were still pretending to be on a planet in a far-away galaxy, bouncing off on mossy fields they were the happiest ones. Those lava fields are a time machine, offering us a glimpse of our planet's violent past. In the evening, we soaked ourselves at Myvatn Natural Baths, which are smaller, cleaner and less commercial version of Blue Lagoon.
Time to pack the bags, and take next detour. This time for a wild and fierce waterfall. Dettifoss waterfall, the most powerful waterfall in Europe. Worth of taking a detour, if you have time. We roamed around for a long time, absorbing the wildness, contemplating the meaning of life, while kids were tending to their curiosities. This night, we pitched our tent at a beautiful private campsite at Egilsstaðir.
Next day was an extra special day for kids, who had fallen in love with those adorable, orange-beaked birds at first sight in Husavik. The birds are known to locals as Lundi, to us puffins. We got off the ring road for a little town Borgarfjörður Eystri, which has one of Iceland's largest puffin colonies. If you love those awkward birds, this is the place to observe them at a close. Once kids said goodbye to all the puffins, whom they have been naming for last two hours, we were ready to drive on.
Back on the ring road, driving through the iconic untamed wilderness and winding black sand coastlines of eastern Iceland we rolled towards Hofn. We weaved in and out of fjords all day without any town for many miles. This part of the drive was very photogenic and especially irresistible.
Today's destination was Skaftafell campsite, and here we had planned to stay for a couple of nights to hike in the Vatnajökull National Park. This national park covers nearly 14% Iceland, and two days are not enough for it. We walked to a well preserved old Icelandic farmhouse, Svartifoss waterfall, to the glacier mouth. Svartifoss is a special waterfall, very distinct from other waterfalls. Black columnar basalt formations beautifully frame this waterfall.
Before hitting the road, we went to see much famed Jökulsárlón Iceberg Lagoon, created by the slow melting of Breiðamerkurjökull glacier. Giant blue-tinted icebergs with a backdrop of black volcanic sand was a jaw-dropping sight.
When we started from Reykjavik, our hearts were full of anticipation, as we drove back to the capital we were overflowing with deep admiration. Iceland is not a trickle of emotion. It's a roaring flood, a tidal wave of feeling that lifts you up and carries you along for a ride.
Keep at least 7 days to complete the trip.
Keep an eye on the weather. It is very fickle in Iceland.
Pack plenty of toilet paper and a shovel, especially if traveling with kids.
Keep a healthy stock of water and snacks.
Download maps on your smartphone before hitting the road.
Remember to charge your camera batteries every night.
If staying in hotels or hostels, book them in advance. People at hostels will ensure you will have the key to get in, in case you reach there at odd hours like us.
Smile a lot, Icelandic people are super friendly and very helpful.
Fill the gas, whenever you see a gas station, it may take a while to find the next one. I am sharing some lessons learned about gas here.
Never select to fill "full tank," in Iceland pre-authorization amount is $250 vs. $1 in the USA. When I saw that charge on my card, it freaked me out.
Take a debit card with a chip with you to use at the gas stations or buy prepaid cards from N1. N1 has the most gas stations in the remote areas. Self-serviced gas stations accept chip card with pin.
We love road trips and I was actually looking into a road trip for Iceland. This is a perfect guide! The Myvatn thermal baths look fantastic and even better that it's cleaner than the Blue Lagoon. I'll remember the tip not to select 'full tank' when filling up the tank!
Thanks Lana. We try to avoid touristy places and Myvatn hot spring is far better than Blue Lagoon.
I fell in love with Iceland just driving the Golden Circle with you here via your amazing photographs! I *really* hope to get to experience Iceland myself sometime very soon.
Iceland is incredible country. We also hope to go back there sometime soon. All the best!
It's crazy they pre athorized 250$! Here in Finland you can select the amount, and they only charge the card with the sum you actually spent.
I am glad you like me post. In Iceland, 250$ was released after few hours, in Mexico the petrol pump charged us $380. Later we found out about this petrol pump scam.
Iceland is on my list! Looks absolutely beautiful, and those puffins are adorable!


Just took delivery of a Lowrance Elite 7 Ti, got it through the Lowrance factory outlet store which is very loosely connected to Lowrance. First thing I found was the unit does not come with an operators manual, only an installation and quick start manual. When I called Lowrance they said the manual is in the unit already, and no hard copy comes with it. They suggested I download and print the manual. Really, $800 for a unit and no manual, come on. I called a number of different numbers and got one tech who sympathized and said they are getting a lot of unfavorable feedback on that issue.
I got the Hotmaps North to load into the unit, very good detail even for the Turtle Flambeau flowage but no structure or fishing hot spots as in prior Hotmaps. I called Navionics about that and they said they had to be deleted because of licensing issues.
Other than the the total scan transducer and unit seem to be pretty good. Have not used em yet, plan on using it on the front of my boat with the transducer mounted on a titelok unit suspended in the water when I am on the trolling motor. When I am on the main motor I will be using my HDS 8 with the structure scan.
I have noted that the battery seems to go down fast when in structure scan mode, hopefully the Elite 7 is more energy friendly. Hope to be able to pivot the transducer to forward scan when I am moving on the trolling motor. Should help me avoid the rocks and stumps on the Turtle Flambeau Flowage.
Oh, the unit came with a free extra years warranty that you had to fill a form out and email to navico. The address they gave was extwarranty.navico.com obviously not a good email address. Took a number of calles to the factory outlet and lowrance to get that corrected. Nothing like professional performance, errrgggghhh.
The Unit worked well as I had it set up other than the sidescan seemed to not work well. When I got home I found out that many units need to have the transducer manually entered to get all the features so that hopefully solved that problem. The new update with "FishReveal" really worked well, easily spotted fish on the many stumps in the Turtle Flambeau. Saved lots of time that would have been wasted on barren structure. Managed to get through the whole week without breaking a prop but there certainly is lots of stumps and boulders in that body of water. Got walleye, smallies, lots of nice perch and a few northern. No muskies this time but we know they are there, maybe next June.


First listed on 17 April, this unit has been on Domain for 2 days (last updated on 17 April). It was last sold in 1997 and 2 other 3 bedroom unit in Ultimo have recently been sold.
In this building, the most recent rental of another unit with 3 beds, 2 baths, 1 parking space was unit 77, which leased for $830 9 months ago.
2 sales this year for 3 bedroom Units in Ultimo, market performance data requires a minimum of 10 sales.
& Another Leased By Panos Stamoulos !


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Home » » Tech News » Guru » Quora » What happens when I double tap on the iPhone home button?
Why do the icons on the screen move down when I double-swipe the iPhone's Home button?
When you double swipe the home button this happens, what is this for?
In an attempt to preserve one handed operation, (which was a human interface guideline priority for Apple), and still be able to placate the market with the larger displays that they craved, Apple introduced the 'reachability' function. By double tapping (not pressing) on the biometric scanner/Home Button, the upper portion of the UI is lowered so that the user can have access to the upper most app icon row while still only using one hand.