text:
Union Minister Nitin Gadkari attends 2020 Horasis Asia Meet
New Delhi [India], December 1 (ANI/NewsVoir): Today, the global visions community, Horasis in association with IMC Chamber of Commerce and Industry, Mumbai organized the first-ever Virtual Horasis Asia Meeting 2020.
Minister of Road TransportHighways, Shipping and of Micro, Small and Medium Enterprises, Nitin Gadkari graced the meeting with many other prominent political leaders of Asia and business delegates across the globe. His session was focused on Reboot, Reform and Resurge the Indian Economy where Dinesh Joshi, Chairman and Managing Director, SatyaGiri Ventures, India, Rajiv Podar, Managing Director, Podar Enterprise, India, Bindu Dalmia, National Chairperson, Committee for Financial Inclusion, NITI Aayog and Anant Singhania, CEO JK Enterprises were also present.
"Compared to China, India has got huge potential. The availability of young talented manpower, raw material and favorable Policy of Central and State Government is making India a favorite destination for investors," said Nitin Gadkari, Minister of Road TransportHighways, Shipping and of Micro, Small and Medium Enterprises, speaking at the meet.
"Our target is to take the MSME contribution to the economic growth from 30 per cent to 40 per cent and also increase the MSME export from 48 per cent to 60 per cent. Govt is also planning to create 5 crore more jobs from MSME sectors only," he added.
"Horasis hosted the Horasis Asia Meeting at a pivotal time for Asia and the world. The meeting was a great success - 400 speakers including Ministers from India, Philippines, Indonesia, Vietnam, Thailand and Hong Kong as well as many leading captains of industry attended. Participants agreed to join hands and to cooperate - in the spirit of true multilateralism and public-private partnership. Asia as a region is making impressive progress in containing COVID-19, and at the same time is using the pandemic as a means for transformation - to make their respective economies more resilient and sustainable," said Frank Jurgen Richter, Chairman of Horasis.
"India has transformed from an import-based economy to a global manufacturing hub which has grown its export share. The best example is the defense sector. This sector was fully dependent on import but now we export defense equipment's to 42 countries. Our exports grew by 700 per cent from 1521 crore in 2016-17 to 10745 crore in 18-19. The same is in other sectors like solar panel and PPE kits. India should look at the ASEAN region to expand its trade which can reach USD 300 billion soon. We are the only major Asian economy that grew its export share from 1.58 per centin 4th quarter 2017 to 1.71 per cent in first quarter of 2019," said Dinesh Joshi, Chairman and Managing Director, SatyaGiri Ventures, India, attending the session.
"Policy interventions triggered under the Atmanirbhar Bharat Abhiyan have been complemented by other announcements by associated policymakers encompassing the four Ls, viz. Land, Labour, Liquidity, and Legal Framework. While economic signals are encouraging, we do need to acknowledge the unknown risks from a potential second wave of COVID infection,as seen in most countries in Europe, and also the impact from dislocations in supply chains, labour market, as well as consumer behaviour on account of the lockdown impact," said Rajiv Podar, Managing Director, Podar Enterprise, India.
"As countries compete for investment and jobs, taxation is one of the competitive levers to attract industry. But most likely, new taxes on the "super- profits" of internet companies will be the key avenue for raising revenue. We therefore must think of applying a higher corporate tax rate on large corporations in oligopolies sectors with excess rates of return. Though GOI abolished Wealth Tax in 2015-16, the scope for raising just one-time revenues through this avenue cannot be underestimated in post-Covid times. We must not revert to the days of Wealth tax and Estate duty, as it amounts to unfair and double taxation," said Bindu Dalmia, National Chairperson, Committee for Financial Inclusion, NITI Aayog.
"India is gearing up to grow at more than 10% pa. She shall need mindsets of ABUNDANCE, longevity, exponential thinking, ready to take moonshots, have massively transformational purpose and gratitude to embrace the ESG framework, subsume the SDGs, and report using Integrated Reporting. Let's all put our might together," said Shailesh Haribhakti, ESG and Exponential Technology Evangelist and Chairperson of several Boards.
"The MSME sector is in need of funds both for investment capital and for growth capital. Skill development for potential 50 million new jobs in next 5 years is the need of the hour. Government spending is essential to stimulate the economy, increase jobsshall lead to increased demand of goods and services. These timely steps will be required to Reboot, ReformResurge the Indian economy," said Anant Singhania, CEO JK Enterprises.
Launched in 2016, the annual Horasis Asia Meeting is one of the world's preeminent discussion forums, offering an ideal platform to explore and foster cooperation, as well as promote investment and sustainable growth across Asia. Taking place amid the COVID-19 pandemic, the event was entirely virtual for the first time in its history.
This story is provided by NewsVoir. ANI will not be responsible in any way for the content of this article. (ANI/NewsVoir)


text:
using System.Windows;
using System.Windows.Controls;

namespace MVVMTemplateSelection
{
    public class ComposedDataTemplateSelector : DataTemplateSelector
    {
        private readonly ConventionTemplateSelector conventionTemplateSelector = new ConventionTemplateSelector();

        private readonly ViewAttibuteBasedTemplateSelector viewAttibuteBasedTemplateSelector =
            new ViewAttibuteBasedTemplateSelector();

        private readonly ViewModelAttributeBasedTemplateSelector viewModelAttributeBasedTemplateSelector =
            new ViewModelAttributeBasedTemplateSelector();

        public override DataTemplate SelectTemplate(object item, DependencyObject container)
        {
            DataTemplate dt = conventionTemplateSelector.SelectTemplate(item, container);
            if (dt != null)
                return dt;
            dt = viewAttibuteBasedTemplateSelector.SelectTemplate(item, container);
            if (dt != null)
                return dt;
            dt = viewModelAttributeBasedTemplateSelector.SelectTemplate(item, container);
            if (dt != null)
                return dt;
            return base.SelectTemplate(item, container);
        }
    }
}

redpajama_set_name: RedPajamaGithub


Feb 25, 2018 ... Here's everything you need to know to be a Snap Master. ... Francisco, but this filter made my picture look like I took it in the late evening in rural Iowa. .... aka " snaps": Just tap on a friend's name and a chat box will open. ... Like everything else in Snapchat, the selection of AR filters varies from day to day.
Apr 1, 2011 ... So if watching Grey's Anatomy is the highlight of your week, or you find yourself enthusiastically chatting with telemarketers, you ... Get over the idea that everybody else your age already has all the friends they need. .... I work 4 days a week, find Sunday afternoons to be the longest days of the week.


an hour later it is discovered that it was too much, things did not go as they should have. i take a deep breath (thank you, Holy Spirit), then another. i respond, gently (His grace). it is received well.
another hour passes and the boy-love is looking for his sister. he seeks, he finds.
there are tears from my girl-love. we talk. we talk of her Father's unconditional love. of His forgiveness. of mommy's love and forgiveness too. there is peace.
i am thankful. there was a time ((perhaps yesterday)) when i may have responded less lovingly, less gentle. but this day, because of Him, in Him, i responded with a gentle answer. praise Him, a gentle answer turns away wrath, but a harsh word stirs up anger (Proverbs 15:1).
Father God. Abba. thank you for a gentle answer.
What a gift to give your girl! Very sweet. What a mama you got to be in that moment!
It can be so hard to remember to be gentle and discerning in those tough parenting moments. Thankful that we are Spirit-led!
I can feel your fear and your relief. Praise God all is well, both physically and in your hearts.
gentleness, it's what i pray for daily as a mama.. give me gentleness lord... this is great, so glad you followed His leading, oh what a difference it makes.
What a moment it was. Somehow in the excitement of all our shared words last night, I think I forgot to tell you how you were my hero as I pictured your gentle counsel to our sweet girl.... so gentle and so pointedly true all at the same time. The truth spoken in love in the finest way.
A gentle answer is a gift indeed, one which I wish I'd asked for more often. Learning, ever learning. Thanks for stopping by my place with your kind words. Blessings.
so glad you lived out who He is to you for your princess! You're beautiful and you inspire me!


New York, New York — FIX Flyer, a leader in solutions for electronic trading, announced today that BlockCross ATS has chosen both the Flyer Engine and Daytona Monitoring for their independent alternative trading system (ATS) focused on block-sized trades of US equities. BlockCross picked the solution because of its ease of use and strong technical support.
BlockCross uses Daytona to monitor and support FIX sessions with all of their counterparties in real time. Daytona helps BlockCross provide the high level of support that their customers have come to expect.
BlockCross combines buy-side and sell-side liquidity to provide a broad spectrum of block-sized trading opportunities. An important consideration when choosing FIX Flyer was that core FIX components are easy to integrate, without compromising scalability and performance. In addition, BlockCross needed to make sure that the integrated solution is easy to support and that it would fit into their existing operations. Because of Flyer's unmatched proficiency and experience as an overall FIX solution, BlockCross realized early in their evaluation process that FIX Flyer extended their support and tools beyond conventional solutions. FIX Flyer works in some of the most demanding trading environments in the world, and that experience makes the product valuable to customers like Pulse.


Long-distance phone lines often work before local phone lines, so identify an out-of-area contact and provide this person with the contact information of people you want to keep informed of your situation. Share this information with your family and friends locally.
Avoid making non-urgent phone calls after a disaster - even if phone lines are un-damaged, increased phone traffic can jam phone circuits.
Cordless phones or phone systems require electricity; make sure you have a backup phone that requires no electricity.
Don't count on your cell phone - increased traffic on cell phone networks can quickly overload wireless capacity.
Learn how to use text messaging. It uses a different part of the cell phone network and it might be possible to send and receive text messages when voice channels for mobile phones and land lines are jammed.


text:
"California's death penalty system is so plagued by inordinate and unpredictable delay that the death sentence is actually carried out against only a trivial few of those sentenced to death," Carney wrote.
In his decision, Carney had vacated the death sentence of Ernest Dewayne Jones, who was convicted in Los Angeles in 1995 of raping and murdering the mother of his girlfriend.
In its reversal of the lower court's decision, the 9th Circuit ruling conceded that "many agree" that California's capital punishment system "is dysfunctional and that the delay between sentencing and execution in California is extraordinary."
But the court said the purpose of reviewing death penalty cases is to ensure state convictions comply with federal law, "not to provide a mechanism for the continuing re-examination of final judgments based upon later emerging legal doctrine."
The ruling comes less than a week after California prison officials proposed a new lethal injection method designed to restart executions in the state after nearly a decade without one. The new method would require the use of only one drug to execute inmates.
David Siders: 916-321-1215, @davidsiders

redpajama_set_name: RedPajamaCommonCrawl


text:
\section{Introduction}\label{s1}

Subgroups of wreath products in product action arise in a number of different contexts. Their importance for group actions is due to the fact that such subgroups give rise to several of the `O'Nan--Scott types' of finite primitive permutation groups (see~\cite[Chapter~2]{dm} or~\cite[Sections~1.10 and~4.3]{cam}) and finite quasiprimitive groups~\cite{p}. They have received special attention recently in the work of Aschbacher~\cite{Asch1,Asch2} aimed at studying intervals in subgroup lattices~\cite{Asch3} (with Shareshian), and of the authors~\cite{recog,transcs,intranscs,PS} investigating invariant cartesian decompositions (with Baddeley). The product action of the wreath product $W=\sym\Gamma\wr \sym\Delta$ is its natural action on the set  $\Pi=\func\Delta \Gamma$ of functions from $\Delta$ to $\Gamma$, described in Subsection~\ref{sub:setup}. If $\Delta=\{1,\dots,m\}$ then $\Pi$ can be identified with the  set  $\Gamma^m$ of ordered $m$-tuples of elements of $\Gamma$, and in this case subgroups of $W$ arise as automorphism groups of various kinds of graph products, as automorphism groups of codes  of length $m$ over the alphabet $\Gamma$ (regarded as subsets of $\Gamma^m$), and  as automorphism groups of a special class of chamber systems in the sense of Tits. To study subgroups $X$ of $W,$ and the structures on which they act, one considers the subgroup $H$ of $\sym\Delta$ induced by $X$ along with the `components' $X^{\Gamma_\delta}$, which are  permutation groups on $\Gamma$, defined in  Subsection~\ref{sub:components}, for each $\delta\in\Delta$.

We are interested in $X$ up to permutation isomorphism, and wish to replace $X$ by some conjugate in $W$ which gives a simple form with respect to the product action, both for $X$ and the structures on which it acts. This has been done in detail by Kov\'acs in \cite{Kov} in the case where $X$ is primitive on $\Pi$. Kov\'acs also provides a simple form for subgroups inducing a transitive group $H$ on $\Delta$; indeed \cite[(2.2)]{Kov} is the first assertion of Theorem~\ref{embedth2}(b). One way to handle general  subgroups $X$ is to proceed indirectly by appeal to the Embedding Theorem for subgroups of $W$ using a different action, namely its imprimitive action on $\Gamma\times\Delta$ (see for example~\cite[Theorem 8.5]{BMMN}). However this indirect method does not allow us to keep track of important properties of the underlying product structure. For example, if $X$ is an automorphism group of a code $C\subset\Gamma^m$ then we may wish to maintain the property that $C$ contains a specified codeword, say $(\gamma,\dots,\gamma)$ for a fixed $\gamma\in\Gamma$, as well as to obtain a simple form for the group $X$. Thus a direct approach is highly desirable, and the results of this paper provide such an approach. Our main result shows how to choose a form for $X$ so that the $\delta$-component depends only on the $X$-orbit in $\Delta$ containing $\delta$.

\begin{theorem}\label{embedth2}
Suppose that  $W=\sym\Gamma\wr\sym\Delta$ acts in
product action on $\func\Delta \Gamma$ with base group $B=\func\Delta {\sym\Gamma}$.
Let $X\leq W$,
$\varphi\in\func\Delta\Gamma$ and $\delta_1\in\Delta$. Then the following hold.
\begin{enumerate}
\item[(a)] There is an element $x\in B$ such that the components of $x^{-1}Xx$, as defined in {\rm(\ref{defcomp})}, are constant on each $X$-orbit in $\Delta$. Moreover, if  the $\delta$-component of $X$ is transitive on $\Gamma$ for each $\delta\in\Delta$, then the element $x$ can be chosen to fix $\varphi$.
\item[(b)] If the group $H$ induced by $X$ on $\Delta$ is transitive, and if $G$ is  the $\delta_1$-component of $X$, then the element $x$ may be chosen in $\func \Delta {\sym\Gamma}$ such that $X^x\leq G\wr H$, (and also such that $\varphi x=\varphi$ if $G$ is transitive on $\Gamma$).
\end{enumerate}
\end{theorem}

Note that, in part (b), $G\wr H$ denotes a particular subgroup of $W$ (defined in Subsection~\ref{sub:setup}) and not just an isomorphism class of groups.
If the subgroup $X$ is transitive on $\Pi$ then all of its components are transitive (Theorem~\ref{transgamma}), so the additional condition on the element $x$ in Theorem~\ref{embedth2} to fix a given point is possible.

\begin{theorem}\label{transgamma}
Let $W=\sym\Gamma\wr\sym\Delta$ act in product action on $\func\Delta \Gamma$ with base group $B=$ $\func\Delta {\sym\Gamma}$, where $\Delta, \Gamma$ are finite sets.
If $X$ is a transitive subgroup of $W$, then each component of $X$ is transitive on $\Gamma$. Moreover, if $X$ acts transitively on $\Delta$ then  each component of the intersection $X\cap B$ is transitive on $\Gamma$.
\end{theorem}

In many instances the group $X$ will be far from transitive on $\Pi$, but may still satisfy some transitivity conditions. We give a simple application of Theorem~\ref{embedth2} in the context of codes. It is most conveniently stated using coordinate notation. So $\Delta=\{1,\dots,m\}$ and the code $C$ is a subset of $\Gamma^m$ with automorphism group being the setwise stabiliser $X$ of $C$ in $W=\sym \Gamma\wr\sym \Delta$. The image of $C$ under some element of $W$ is a code {\em equivalent} to $C$. Equivalence preserves most important properties, such as the {\em minimum distance} $d$ of $C$, which is the minimum number of entries in which distinct elements of $C$ differ. For codes in several interesting families, such as completely transitive codes~\cite{GP} and neighbour transitive codes~\cite{Gi} with minimum distance at least $3$, $X$ is transitive on $\Delta$ and all components of $X$ are 2-transitive on $\Gamma$. For such codes with minimum distance $d$, we show that, for our two `favourite' elements $\gamma, \nu$ of $\Gamma$, there is a code equivalent to $C$ containing both the  $m$-tuple $(\gamma^m)$, and the $m$-tuple $(\nu^d,\gamma^{m-d})$ with the first $d$ entries $\nu$ and the remaining entries $\gamma$, while maintaining a simple form for $X$.

\begin{theorem}\label{cor1}
Let $\Delta=\{1,\dots,m\}$, and let $\gamma,\nu$ be distinct elements of
$\Gamma$. Suppose that $C\subset \Gamma^m$ has minimum distance $d$, cardinality $|C|>1$, and automorphism group $X\leq W= \sym \Gamma\wr\sym \Delta$ such that $X$ induces a transitive group $H$ on $\Delta$ and some component $G$ of $X$ is $2$-transitive on $\Gamma$. Then there exists $x\in W$ such that the equivalent code $C^x$ has automorphism group $X^x\leq G\wr K$ (with $K$ conjugate to $H$ in $\sym\Delta$) and $C^x$ contains the $m$-tuples $(\gamma^m)$ and $(\nu^d,\gamma^{m-d})$.
\end{theorem}

\subsection{Wreath products and the product action}\label{sub:setup}

For our proofs, it is most convenient to use `function notation' for defining the wreath product and its product action.

Let $\Gamma,\ \Delta$ be sets and let $G,\ H$ be subgroups of $\sym \Gamma$, $\sym \Delta$ respectively.
Set $B=\func\Delta G$, the set of functions from $\Delta$ to $G$. Then $B$
is a group with respect to pointwise
multiplication of its elements:  the product of the functions
$f$ and $g$ is the function $fg$ that maps $\delta\mapsto (\delta f)(\delta g)$. Moreover $B$ is isomorphic to the direct product of $|\Delta|$ copies of $G$ (or the cartesian product if $\Delta$ is infinite): for $\delta\in\Delta$, set
\begin{equation}\label{defgdelta}
G_\delta=\{f\in\func\Delta G\ |\  \delta'f=1 \mbox{ for all }\delta'\in\Delta\setminus\{\delta\}\}
\end{equation}
and define the map $\sigma_\delta:\func \Delta G \rightarrow G_\delta$ by
\begin{equation}\label{defsigdel}
 \sigma_\delta:f\mapsto f_\delta\ \mbox{where}\ \delta'f_\delta = \left\{\begin{array}{cc}
\delta f&\mbox{if $\delta'=\delta$}\\
1  &\mbox{if $\delta'\ne\delta$.}\\
\end{array}\right.
\end{equation}
Then $G_\delta$ is a subgroup isomorphic to $G$, $B$ is the direct product of the subgroups $G_\delta$ (the cartesian product if $\Delta$ is infinite), and $\sigma_\delta$ is the natural projection map $G\rightarrow G_\delta$.

We define a homomorphism $\tau$ from $H$ to $\aut B$:
for $f\in B$ and $h\in H$ let
$f (h\tau)$ be the function that maps
$
\delta\mapsto \delta h^{-1}f.
$
Now the {\em wreath product} $G\wr H$ is defined as the semidirect product
$B\rtimes H$ with respect to the homomorphism $\tau$.
The normal subgroup $B$ is called the {\em base group} of the wreath
product, and $H$ is the {\em top group}. A useful and easy computation shows that
\begin{equation}\label{conjeq}
(\delta h^{-1})f=\delta f^{h}\quad\mbox{for all}
\quad h\in H,\ f\in\func \Delta G,\ \delta\in\Delta.
\end{equation}

The {\em product action} of $G\wr H$ on $\Pi=\func\Delta\Gamma$ is defined as follows.
Let $f\in\func\Delta G$, $h\in H$ and set $g=fh$. For $\varphi\in\Pi$
 we define $\varphi g$ as the function that maps
$\delta\in\Delta$ to
\begin{equation}\label{prodactdef}
\delta(\varphi g)=(\delta h^{-1}\varphi) (\delta h^{-1} f).
\end{equation}
Note that $\delta h^{-1}\varphi\in\Gamma$, and $\delta h^{-1}f\in\sym\Gamma$.
Thus $(\delta h^{-1}\varphi) (\delta h^{-1} f)\in\Gamma$, and so
$\varphi g\in\func\Delta\Gamma=\Pi$, as required. It is straightforward to verify that this action  of $G\wr H$ on $\Pi$ is well-defined and faithful (see also~\cite[Section~2.7]{dm}).

Let $\gamma$ be a fixed element of $\Gamma$ and let
$\varphi$ be the element of $\func\Delta\Gamma$ that maps $\delta\mapsto\gamma$
for all $\delta\in\Delta$. Let us compute the stabiliser $(G\wr H)_\varphi$
of $\varphi$ in
$G\wr H$. The subgroup $H\leq (G\wr H)_\varphi$ since, if $h\in H$, then
$
\delta(\varphi h)=(\delta h^{-1}\varphi)=\gamma.
$
Therefore $(G\wr H)_\varphi=B_\varphi H$.
Suppose that $f\in B$. Then the image of $\delta\in\Delta$ under $\varphi f$
is
$$
(\delta\varphi)(\delta f)=\gamma(\delta f).
$$
Hence $f\in B_\varphi$ if and only if $\delta f\in G_\gamma$ for all
$\delta\in \Delta$. Thus
\begin{equation}\label{wreathstab}
(G\wr H)_\varphi=\{fh\ |\ \delta f\in G_\gamma,\ \mbox{for all}\ \delta\in\Delta,\ h\in H\}=
\func\Delta{G_\gamma} H.
\end{equation}

In order to facilitate our discussion of subgroups of wreath products we
invoke the language of cartesian decompositions which was
introduced in~\cite{recog}
and was subsequently used in~\cite{transcs,intranscs,PS} to describe
innately transitive subgroups of wreath products in product action.
Consider the set $\Pi=\func\Delta \Gamma$, and define, for each
$\delta\in\Delta$,
a partition $\Gamma_\delta$ of $\Pi$ as follows. Set
\begin{equation}\label{gammadelta}
\Gamma_\delta=\{\gamma_\delta\ |\
\gamma\in\Gamma\},\quad \mbox{where}\quad \gamma_\delta:=\{\varphi\in\Pi\
|\ \delta\varphi=\gamma\}.
\end{equation}
It is routine to check that $\Gamma_\delta$ is indeed a partition
of $\Pi$.
Our notation reflects two important facts.  Firstly, the map
$\delta\mapsto \Gamma_\delta$ is a bijection
between $\Delta$ and $\{\Gamma_\delta\ |\ \delta\in\Delta\}$. Secondly,
for a fixed $\delta\in\Delta$,
the map $\gamma\mapsto\gamma_\delta$ is a bijection between $\Gamma$
and $\Gamma_\delta$. For $\gamma\in\Gamma$ and $\delta\in\Delta$, the element
$\gamma_\delta\in\Gamma_\delta$ can be considered as ``the copy'' of $\gamma$ in
$\Gamma_\delta$, and is usually called the
\emph{$\gamma$-part of $\Gamma_\delta$}.

The cartesian product
$\prod_{\delta\in\Delta}\Gamma_\delta$ can be bijectively identified with
the original
set $\Pi$.
Namely, choosing $\gamma_\delta\in\Gamma_\delta$, one for each
$\delta\in\Delta$, the intersection $\bigcap_{\delta\in\Delta}\gamma_\delta$
consists of a single point of $\Pi$, and this gives rise to a
bijection from the cartesian product $\prod_{\delta\in\Delta}\Gamma_\delta$
to $\Pi$.
Therefore,
in the terminology of~\cite{recog}, the set $\{\Gamma_\delta\,|\,\delta\in\Delta\}$ is called
a {\em cartesian decomposition} of $\Pi$. In fact, this set of partitions is
viewed as the
natural cartesian decomposition of $\Pi$.
As $\sym \Gamma\wr\sym\Delta$ is a permutation group acting on
$\Pi$, the action of $\sym \Gamma\wr\sym\Delta$
can be extended to subsets of $\Pi$,
subsets of subsets, etc. Hence one can consider the action of $\sym \Gamma\wr\sym\Delta$
on the set of partitions of $\Pi$. It is easy to see
that $\{\Gamma_\delta\ |\ \delta\in\Delta\}$ is invariant under this action, and
we will see that the $(\sym \Gamma\wr\sym\Delta)$-action on this set is permutationally isomorphic to the induced action of $\sym \Gamma\wr\sym\Delta$
on $\Delta$ (defined in Subsection~\ref{sub:components}) under the bijection $\delta\mapsto\Gamma_\delta$.
The natural product action of $\sym \Gamma\wr\sym\Delta$
on $\prod_{\delta\in\Delta}\Gamma_\delta$ is permutationally isomorphic to
its action on $\Pi$, and indeed the stabiliser in $\sym \Pi$ of this
cartesian decomposition is the wreath product $\sym \Gamma\wr\sym\Delta$.
See \cite{recog} for a more detailed discussion.

In the case where $\Delta=\{1,\dots,m\}$, it is worth expressing the product action of the wreath product in coordinate notation. View $\func \Delta G$ and $\Pi=\func\Delta\Gamma$ as $G^m$ and $\Gamma^m$,
respectively. Then, for $(\gamma_1,\ldots,\gamma_m)\in\Gamma^m$ and
$(g_1,\ldots,g_m)h\in G\wr H$, we have that
$$
(\gamma_1,\ldots,\gamma_m)((g_1,\ldots,g_m)h)=(\gamma_{1h^{-1}}g_{1h^{-1}},
\ldots,\gamma_{mh^{-1}}g_{mh^{-1}}).
$$

\subsection{Subgroups of wreath products and their components}\label{sub:components}

Let $X\leq\sym\Gamma\wr\sym\Delta$. We define, for $\delta\in\Delta$, the {\em $\delta$-component} $X^{\Gamma_\delta}$ of $X$ as a subgroup of $\sym\Gamma$ as follows. Recall that each element of $X$ is of the form $fh$, where $f\in\func\Delta\Gamma$ and $h\in\sym\Delta$. Recall also the definition of $\Gamma_\delta$ in (\ref{gammadelta}).
Now $X$ permutes the partitions $\Gamma_\delta$ and we denote the stabiliser
$\{x\in X \,|\, \Gamma_\delta x=\Gamma_\delta\}$ in $X$ of $\Gamma_\delta$ by $X_{\Gamma_\delta}$. Then   $X_{\Gamma_\delta}=\{fh\in X\,|\,\delta h =\delta\}$, and the $\delta$-component $X^{\Gamma_\delta}$ of $X$ is the image of $X_{\Gamma_\delta}$ in $\sym\Gamma$ under the map $fh\mapsto \delta f$, namely
\begin{equation}\label{defcomp}
 X^{\Gamma_\delta} :=\{\delta f\,|\, \mbox{there exists}\ fh\in X_{\Gamma_\delta}\ \mbox{for some $h$}\}.
\end{equation}
The bijection $\gamma_\delta\mapsto\gamma$ is equivariant with respect to the actions of $X_{\Gamma_\delta}$ on $\Gamma_\delta$ and $X^{\Gamma_\delta}$ on $\Gamma$. Later (when we define the induced action of $X$ on $\Delta$) we will see that $\Gamma_\delta\, x=\Gamma_{\delta x}$, for $x\in X$.

In order to prove Proposition~\ref{transgamma}, we need more information about  subgroups of $W=\sym\Gamma\wr\sym\Delta$ which do not act transitively on $\Delta$.
It turns out that such subgroups $X$ may be viewed as subgroups of a direct product in product action: for sets $\Omega_1$ and $\Omega_2$, and permutation groups $G\leq\sym\Omega_1$ and $H\leq\sym\Omega_2$, the {\em product action} of the direct product $G\times H$ is the natural action of $G\times H$ on $\Omega_1\times\Omega_2$ given by $(g,h):(\omega_1,\omega_2)\mapsto (\omega_1g,\omega_2h)$ for $(\omega_1,\omega_2)\in\Omega_1\times\Omega_2$ and $(g,h)\in G\times H$. We construct a {\em permutational embedding} $(\vartheta,\chi)$ of $X$ acting on $\Pi=\func\Delta \Gamma$ into $\sym\Omega_1\times\sym\Omega_2$ acting on  $\Omega_1\times\Omega_2$, by which we mean a bijection $\chi:\Pi\rightarrow \Omega_1\times\Omega_2$ and a monomorphism $\vartheta:X\rightarrow
\sym\Omega_1\times\sym\Omega_2$ such that, for all $\varphi\in\Pi$ and all $x\in X$, $(\varphi\,x)\chi = (\varphi \chi){x\vartheta}$.

For a proper non-empty subset $\Delta'$ of $\Delta$, and an element $\varphi\in\func\Delta\Gamma$, define $\varphi|_{\Delta'}\in\func{\Delta'}\Gamma$ as the restriction of $\varphi$ to $\Delta'$, so
$\delta\,\varphi|_{\Delta'}=\delta\varphi$ for all $\delta\in\Delta'$.
For $X\leq\sym \Gamma\wr\sym\Delta$, define the induced action of $X$ on $\Delta$ by $fh: \delta\mapsto \delta h$; equivalently this is the action $x:\delta\mapsto\delta\,x$ defined by $\Gamma_\delta\,x=\Gamma_{\delta x}$.

\begin{proposition}\label{intranscd-dirpdt}
Let $W=\sym\Gamma\wr\sym\Delta$, in product action on $\Pi=\func\Delta \Gamma$, and suppose that $X\leq W$, such that $X$ leaves invariant a proper non-empty subset $\Delta_0$ of $\Delta$ in the induced $X$-action on $\Delta$. Let $\Delta_1=\Delta\setminus\Delta_0$, and set $\Omega_0=\func{\Delta_0} \Gamma$ and $\Omega_1=\func {\Delta_1}\Gamma$. Then the following hold.
\begin{enumerate}
\item[(a)] The map $\vartheta:\Pi\rightarrow \Omega_0\times\Omega_1$ defined by $\varphi\vartheta = (\varphi|_{\Delta_0}, \varphi|_{\Delta_1})$, for $\varphi\in\Pi$,  is a bijection.
\item[(b)] The map $\chi:X\rightarrow \sym\Omega_0\times \sym\Omega_1$ defined by $x\chi=(x_0,x_1)$, where  $\varphi|_{\Delta_i}\,x_i=(\varphi x)|_{\Delta_i}$ for $\varphi|_{\Delta_i}\in\Omega_i$,   is a monomorphism.
\item[(c)] For $i=0,1$, if $\sigma_i: \sym\Omega_0\times \sym\Omega_1\rightarrow \sym\Omega_i$ is the projection map $(x_0,x_1)\sigma_i=x_i$, then $X\chi\sigma_i$ is contained in $W_i:=\sym\Gamma\wr\sym\Delta_i$, and for each $\delta\in\Delta_i$, the $\delta$-components of $X$ and $X\chi\sigma_i$ are the same subgroup of $\sym\Gamma$.
\item[(d)]  $(\vartheta,\chi)$ is  a permutational embedding  of $X$ on $\Pi$ into the group $\sym\Omega_0\times \sym\Omega_1$ in its product action on $\Omega_0\times\Omega_1$, and $X\chi\leq W_0\times W_1$.
\end{enumerate}
\end{proposition}

\begin{proof}
(a) This follows from the definition of the maps $\varphi|_{\Delta_i}$ as restrictions of $\varphi$.

(b) Let $x\in X$ and $x\chi=(x_0,x_1)$. Note that $\varphi\,x\in\Pi$, for $\varphi\in\Pi$, and hence $(\varphi\,x)|_{\Delta_i}\in\Omega_i$. It is straightforward to check that $\varphi|_{\Delta_i}\mapsto (\varphi\,x)|_{\Delta_i}$ is a bijection $\Omega_i\rightarrow\Omega_i$. Thus $x_i\in\sym\Omega_i$, for each $i$, and the map $\chi$ is well defined. Let also $y\in X$ and $y\chi=(y_0,y_1)$.
It follows immediately from the definition of the $x_i$ and $y_i$ that $(xy)_i=x_iy_i$ for each $i$, and hence that $x\chi y\chi=(xy)\chi$. Thus $\chi$ is a homomorphism. If $x\in\ker\chi$ then, for each $\varphi\in\Pi$ and each $i$, $\varphi|_{\Delta_i}= \varphi|_{\Delta_i}\,x_i=(\varphi x)|_{\Delta_i}$. Thus $\varphi=\varphi x$. Since this holds for all $\varphi\in\Pi$, $x=1$.

(c)  As in (\ref{gammadelta}), for each $\delta\in\Delta_i$ we define a partition
$\Gamma^i_\delta$  of $\Omega_i$ as follows. For $\gamma\in\Gamma$, we define $\gamma^i_\delta=\{\psi\in\Omega_i\,|\,\delta\,\psi=\gamma\}$ and $\Gamma^{i}_\delta=\{\gamma^i_\delta\, |\,
\gamma\in\Gamma\}$. Since $(\varphi\,x)|_{\Delta_i}=\varphi_{\Delta_i}x_i$ we have $\gamma^i_\delta\,x_i=\gamma_{\delta\,x}^i$ so that $\Gamma^i_\delta\,x_i=\Gamma_{\delta\,x}^i$. Thus $X\chi\sigma_i$ leaves invariant the set of partitions $\{\Gamma^i_\delta\,|\,\delta\in\Delta_i\}$ which forms a cartesian decomposition of $\Omega_i$. Hence $X\chi\sigma_i$ is contained in $W_i$. The stabiliser of $\Gamma^{i}_\delta$ in $X\chi\sigma_i$ is $(X_{\Gamma_\delta})\chi\sigma_i$ and the $\delta$-component of  $X\chi\sigma_i$, defined as in (\ref{defcomp}), is equal to the $\delta$-component $X^{\Gamma_\delta}$ of $X$.

(d) This follows since, for all $\varphi\in\Pi$ and all $x\in X$, we have
\[
\varphi\vartheta\, x\chi =  (\varphi|_{\Delta_0}, \varphi|_{\Delta_1}) x\chi =  ((\varphi x)|_{\Delta_0}, (\varphi x)|_{\Delta_1}) =(\varphi x)\vartheta
\]
and since, by part (c), $X\chi\sigma_i\leq W_i$.
\end{proof}

\section{Proof of Theorem~\ref{embedth2}}\label{sec:embedth2}

Suppose that  $W=\sym\Gamma\wr\sym\Delta$ acts in product action on $\Pi=\func\Delta \Gamma$ with base group $B=\func\Delta{\sym\Gamma}$. Let $X\leq W$,
$\varphi\in\func\Delta\Gamma$ and $\delta_1\in\Delta$.
Note that $B$ is the kernel of the induced action of $W$ on $\Delta$, so if $x\in B$, then the $X$-orbits in $\Delta$ coincide with the $x^{-1}Xx$-orbits in $\Delta$. For the computations in the proof we often use the properties given in (\ref{conjeq}) and (\ref{prodactdef}), and the equality $\delta (ff')=(\delta f)(\delta f')$,  for $f,f'\in B$, $h\in\sym\Delta$, $\delta\in\Delta$.

Let $\Delta_1,\dots,\Delta_r$ be the $X$-orbits in $\Delta$ under the action induced by $X$ on $\Delta$.
For $1\leq i\leq r$ choose $\delta_i\in\Delta_i$,
and for each $\delta\in\Delta_i$, choose $t_\delta\in X$ such that $\Gamma_{\delta_i} t_\delta = \Gamma_{\delta}$,
and in particular take $t_{\delta_i}=1$.
Then $t_\delta = f_\delta h_\delta$ with $f_\delta\in B$ and $h_\delta\in\sym\Delta$
such that $\delta_ih_\delta=\delta$.
Also $X_{\Gamma_\delta}=(X_{\Gamma_{\delta_i}})^{t_\delta}$.

\medskip\noindent\emph{Claim 1:\quad If the $\delta_i$-component is transitive on $\Gamma$, then we may assume in addition that, for each $\delta\in\Delta_i$, $\delta_if_\delta$ fixes the point $\delta\varphi$ of $\Gamma$.}

Since we have $t_{\delta_i}=1$, the element $\delta_if_{\delta_i}$ is the identity of $\sym\Gamma$ and hence fixes $\delta\varphi$.
Let $\delta\in\Delta_i\setminus\{\delta_i\}$ and consider $s_\delta=fh\in X_{\Gamma_{\delta_i}}$ with $f\in B$ and $h\in\sym\Delta$. Then $\delta_ih=\delta_i$, and the element $s_\delta t_\delta$ is equal to $f_\delta'h_\delta'$, with $f_\delta'=ff_\delta^{h^{-1}}$ and $h_\delta'=hh_\delta$, and satisfies  $\Gamma_{\delta_i} s_\delta t_\delta = \Gamma_{\delta}$. Moreover
$\delta_i f_\delta'=(\delta_if)((\delta_ih)f_\delta)=(\delta_if)(\delta_if_\delta)$, and we note that  $\delta_if\in \sym\Gamma$ lies in the $\delta_i$-component of $X$, see (\ref{defcomp}). If the $\delta_i$-component is transitive on $\Gamma$, then we may choose $s_\delta$ in $ X_{\Gamma_{\delta_i}}$ such that
the element $(\delta_if)((\delta_i)f_\delta)$ fixes $\delta\varphi$. Replacing $t_\delta$ by $s_\delta t_\delta$ gives an element with the required properties.

\medskip\noindent\emph{Claim 2:\quad For $\delta\in\Delta_i$, the $\delta$-component $X^{\Gamma_\delta}$ equals $(X^{\Gamma_{\delta_i}})^{\delta_if_\delta}$.}

Let $\delta_i f\in X^{\Gamma_{\delta_i}}$. By (\ref{defcomp}), there exists $h\in\sym\Delta$ such that
$\delta_i h=\delta_i$ and $fh\in X_{\Gamma_{\delta_i}}$.  Therefore  $X_{\Gamma_\delta}$ contains
\begin{eqnarray*}
(fh)^{t_\delta}&=&f^{t_\delta} h^{f_\delta h_\delta} = f^{t_\delta}(f_\delta^{-1}f_\delta^{h^{-1}}h)^{h_\delta}
= f^{t_\delta} (f_\delta^{-1})^{h_\delta}f_\delta^{h^{-1}h_\delta}h^{h_\delta}.
 \\
\end{eqnarray*}
This implies that the $\delta$-component $X^{\Gamma_\delta}$ contains
\begin{eqnarray*}
 \delta (f^{t_\delta}(f_\delta^{-1})^{h_\delta}f_\delta^{h^{-1}h_\delta})&=&
((\delta h_\delta^{-1})f^{f_\delta}) ((\delta h_\delta^{-1})f_\delta^{-1}) ((\delta h_\delta^{-1}h)f_\delta)\\
\end{eqnarray*}
and using the facts that $\delta_i h_\delta = \delta$ and $\delta_i h=\delta_i$, this is equal to
\[
((\delta_i)f^{f_\delta}) ((\delta_i)f_\delta^{-1}) ((\delta_i) f_\delta) = \delta_i(f^{f_\delta}f_\delta^{-1} f_\delta)=\delta_i f^{f_\delta}=(\delta_i f)^{\delta_i f_\delta}.
\]
Thus $X^{\Gamma_\delta}$ contains $(X^{\Gamma_i})^{\delta_if_\delta}$, and a similar argument proves the reverse inclusion. Hence equality holds and the claim is proved.

\medskip\noindent
\emph{Definition of $x$:}\quad Define $x\in B=\func\Delta{\sym\Gamma}$ as the function satisfying, for each $i$ and each $\delta\in\Delta_i$, $\delta x = \delta_i f_\delta^{-1}$. If all components of $X$ are transitive on $\Gamma$ then we assume (as we may by Claim 1) in addition that, for each $i$ and  $\delta\in\Delta_i$, $\delta_if_\delta$ fixes the point $\delta\varphi$, and hence $\delta x=\delta_if_\delta^{-1}=(\delta_i f_\delta)^{-1}$ fixes $\delta\varphi$. Thus in this case $x$ fixes $\varphi$.

\medskip\noindent\emph{Claim 3:\quad The components of $x^{-1}Xx$ are constant on each of the $\Delta_i$.}

Since $x$ acts trivially on $\Delta$, the stabiliser
$(X^x)_{\Gamma_\delta}=(X_{\Gamma_\delta})^x$ for each $\delta\in\Delta$.
Thus $\delta f$ lies in the $\delta$-component $X^{\Gamma_\delta}$ if and only if there exists $h\in\sym \Delta$ such that $fh\in X_{\Gamma_\delta}$ or equivalently, $(fh)^x=f^xx^{-1}x^{h^{-1}}h\in (X^x)_{\Gamma_\delta}$. This implies that the $\delta$-component of $X^x$ contains
\[
 \delta (f^xx^{-1}x^{h^{-1}}) = \delta(x^{-1}fx^{h^{-1}}) = (\delta x^{-1}) (\delta f)((\delta h)x) = (\delta f)^{\delta x}
\]
 since $\delta h=\delta$. Thus the $\delta$-component of $X^x$ contains $(X^{\Gamma_\delta})^{\delta x}$
and a similar argument proves the reverse inclusion, so equality holds. Now $\delta x=\delta_if_\delta^{-1}=(\delta_i f_\delta)^{-1}$, which by Claim 2 conjugates $X^{\Gamma_\delta}$ to $X^{\Gamma_{\delta_i}}$. Thus
\[
 (X^x)^{\Gamma_\delta} = (X^{\Gamma_\delta})^{\delta x} = (X^{\Gamma_\delta})^{\delta_i f_\delta^{-1}}
=X^{\Gamma_{\delta_i}}
\]
for all $\delta\in\Delta_i$. This completes the proof of Claim 3, and part (a) follows.

\medskip
To prove part (b) we assume that the group $H$ induced by $X$ on $\Delta$ is transitive, and let $G$ be  the $\delta_1$-component of $X$. From what we have just proved, each component of $X^x$ is equal to $G$. Let $g'$ be an arbitrary element of $X^x$. Then $g'=x^{-1}gx$ for some $g\in X$, and we have $g=fh$ with $f\in B$ and $h\in \sym\Delta$. By the definition of $H$ we have $h\in H$. Also
\[
 g'=x^{-1}fhx=(x^{-1}fx^{h^{-1}})h = f'h,\ \mbox{say}.
\]
Thus, in order to prove that $g'\in G\wr H$, it is sufficient to prove that, for each $\delta\in\Delta$,
$\delta f'\in G$.

Let $\delta':=\delta h$. Then $hh_{\delta'}^{-1}h_\delta$ fixes $\delta$, and so
$X_{\Gamma_\delta}$ contains
\[
 gt_{\delta'}^{-1}t_\delta = fhh_{\delta'}^{-1}f_{\delta'}^{-1}f_\delta h_\delta
=f(f_{\delta'}^{-1}f_\delta)^{h_{\delta'}h^{-1}} hh_{\delta'}^{-1}h_\delta.
\]
Hence $(X^x)_{\Gamma_\delta}=(X_{\Gamma_\delta})^x$ contains
\[
 x^{-1} gt_{\delta'}^{-1}t_\delta x=( x^{-1} f(f_{\delta'}^{-1}f_\delta)^{h_{\delta'}h^{-1}}x^{h_{\delta}^{-1}h_{\delta'}h^{-1}}) hh_{\delta'}^{-1}h_\delta
\]
which equals $f'' hh_{\delta'}^{-1}h_\delta$ say.
This means that the $\delta$-component $G$ of $X^x$ contains
\begin{eqnarray*}
 \delta f''
&=& (\delta x^{-1} f)((\delta hh_{\delta'}^{-1})(f_{\delta'}^{-1}f_\delta))((\delta hh_{\delta'}^{-1}h_\delta)x)\\
&=& (\delta x^{-1}f)((\delta_1(f_{\delta'}^{-1}f_\delta))(\delta x).
\end{eqnarray*}
By the definition of $x$, $\delta_1(f_{\delta'}^{-1}f_\delta)=(\delta_1 f_{\delta'}^{-1})(\delta_1 f_\delta)
= (\delta' x)(\delta x)^{-1}$. It follows that
\[
 \delta f''=(\delta x^{-1}f)(\delta'x)=(\delta x^{-1}f)(\delta x^{h^{-1}})=\delta(x^{-1}fx^{h^{-1}})=\delta f'.
\]
Therefore $\delta f'\in G$, as required. Thus part (b) is proved, completing the proof of Theorem~\ref{embedth2}.

\section{Proof of Theorem~\ref{transgamma}}\label{sec:prop}

Let $W=\sym\Gamma\wr\sym\Delta$ act in product action on $\Pi=\func\Delta \Gamma$ with base group $B=$ $\func\Delta {\sym\Gamma}$, where $\Delta,\, \Gamma$ are finite sets. Suppose that $X$ is a transitive subgroup of $W,$ and let $K:=X\cap B$.

Let $\delta\in\Delta$, let $\Delta_0$ be the orbit of $X$ in $\Delta$ containing $\delta$, and let $\Delta_1=\Delta\setminus\Delta_0$. By Proposition~\ref{intranscd-dirpdt}~(d), the permutation actions
of $X$ on $\Pi$ and on $\Omega_0\times\Omega_1$ are equivalent. In particular, as $X$ is transitive on $\Pi$, its projection $X\sigma_0$ is transitive on $\Omega_0$. Further (defining $\Gamma^0_\delta$ as in the proof of Proposition~\ref{intranscd-dirpdt}~(c)), if $X^{\Gamma^0_\delta}$ is transitive then, by Proposition~\ref{intranscd-dirpdt}~(c),  $X^{\Gamma_\delta}$ is transitive. Thus it suffices to prove that all components of $X$ are transitive in the case where $X$ acts transitively on $\Delta$. So assume that $X$ is transitive on $\Delta$. Let $r:=|\Delta|$, and suppose that, for some $\delta\in\Delta$, the $\delta$-component $X^{\Gamma_\delta}$ is intransitive. Now $K$ is a normal subgroup of $X_{\Gamma_\delta}$ and hence, by (\ref{defcomp}),  the $\delta$-component $K^{\Gamma_\delta}$ of $K$ is a normal subgroup of $X^{\Gamma_\delta}$. Hence $K^{\Gamma_\delta}$ has $s$ orbits in its action on $\Gamma$ for some $s>1$. Since $X$ is transitive on $\Delta$ and normalises $K$, it follows that  $K^{\Gamma_\delta}$ has $s$ orbits for each $\delta\in\Delta$.
Define $L:=\{f\in B\,|\,\delta f\in K^\delta\ \mbox{for each}\
\delta\in\Delta\}$.  Then $L\cong\prod_{\delta\in\Delta}K^\delta$, $L$ has $s^r$ orbits in $\Pi$, and $K\leq L\cap X$. Moreover $X$ normalises $L$ and, since $X$ is transitive on $\Pi$, $X$ permutes the $s^r$ orbits of $L$ transitively and $K$ lies in the kernel of this action. Thus $|X/K|$ is divisible by $s^{r}$. However $X/K$ is isomorphic to the transitive group induced by $X$ on $\Delta$ and hence $|X/K|$ divides $r!$. Thus $s^r$ divides $r!$.
However this is impossible since for any prime $p$ dividing $s$, the order of a Sylow $p$-subgroup of $\sym\Delta$ is at most $p^{r-1}$. Thus $s=1$. This proves both assertions of Theorem~\ref{transgamma}.

\section{Proof of Theorem~\ref{cor1}}\label{sec:cor}

Let $\Delta=\{1,\dots,m\}$, and let $\gamma,\nu$ be distinct elements of $\Gamma$. Suppose that $C\subset \Gamma^m$ has minimum distance $d$, cardinality
$|C|>1$, and automorphism group $X\leq W= \sym \Gamma\wr\sym \Delta$ such that
 $X$ induces a transitive group $H$ on $\Delta$ and the $1$-component
$X^{\Gamma_1}$ of $X$ is a $2$-transitive subgroup $G$ of $\sym\Gamma$. In this
context it is convenient to identify $\Pi=\func \Delta\Gamma$ with $\Gamma^m$,
and the base group $B$ of $W$ with $(\sym\Gamma)^m$. Under this identification,
for example, the subgroup $L=\{f\in B\,|\,\delta f\in X^{\Gamma_\delta}\
\mbox{for all}\ \delta\in\Delta\}$ of $B$ is identified with the direct product
$\prod_{\delta\in\Delta} X^{\Gamma_\delta}$ of the components of $X$. Moreover,
since $X$ acts transitively on $\Delta$, each of the $X^{\Gamma_\delta}$ is
2-transitive on $\Gamma$.

Let $a:=(\gamma_1,\ldots,\gamma_m), b:= (\beta_1,\ldots,\beta_m)\in C$ be codewords at distance $d$. Since $G$ is transitive on $\Gamma$, the subgroup $L$ of the base group $B$ is transitive on $\Gamma^m$, so there is an element $x_1\in L$ such that $a\,{x_1}=(\gamma^m)$. Then, since $x_1$ normalises each of the direct factors $X^{\Gamma_\delta}$ of $L$, it follows that $X^{x_1}$ has the same components as $X$. Now we apply Theorem~\ref{embedth2}~(b) and obtain an element $x_2\in B$ such that $X^{x_1x_2}\leq G\wr H$ and  $a\,{x_1x_2}=(\gamma^m)x_2=(\gamma^m)$. Now the image $b\,{x_1x_2}$ differs from $(\gamma^m)$ in exactly $d$ entries. Let $I$ denote this $d$-subset of $\Delta$. Choose $x_3$ in the top group $\sym\Delta$ of $W$ such that $I\,{x_3}=\{1,\dots,d\}$. Then $C\,{x_1x_2x_3}$ contains $a\,{x_1x_2x_3}=(\gamma^m){x_3}=(\gamma^m)$ and $b\,{x_1x_2x_3}$, and the latter $m$-tuple differs from $(\gamma^m)$ precisely in the $d$-subset $I\,{x_3}=\{1,\dots,d\}$. Thus
entries $d+1,\dots,m$ of  $b\,{x_1x_2x_3}$ are all equal to $\gamma$. The automorphism group $X^{x_1x_2x_3}$ of $C\,{x_1x_2x_3}$ has the same components as $X^{x_1x_2}$ (which are all equal to $G$) and induces the transitive group $K:=H^{x_2}$ on $\Delta$. Thus $X^{x_1x_2x_3}\leq G\wr K$.
Finally, since $G$ is 2-transitive on $\Gamma$, for each $i\leq d$ there is an element $y_i\in G_\gamma$ which maps the $i^{th}$ entry of $b\,{x_1x_2x_3}$ to $\nu$. Let $x_4\in \func\Delta {G_\gamma} \leq B$ be any element such that $ix_4=y_i$ for $i=1,\dots,d$, and set $x=x_1x_2x_3x_4$. Then $X^x\leq G\wr K$ and $C\,x$ contains $(\gamma^m)$ and $(\nu^d,\gamma^{m-d})$.

\section[]{Acknowledgement}
The authors are grateful to an anonymous referee for suggestions leading to clarification and improvement of the exposition.

redpajama_set_name: RedPajamaArXiv


text:
Little Kids Rock Fulfills A Father's Gift To His Daughter
By keith On January 28, 2014 · Add Comment
Not everyone is fortunate enough to have the opportunity to learn to play a musical instrument, especially those in marginalized communities. For many children, public school music programs are the best and only option.
A former Little Kids Rock student from San Francisco named Tristan, now 16 years old, was surrounded by music from a young age because of her father, who was a musician. At the age of 7, Tristan's father gave her a guitar with the intention of teaching her how to play it. However, before he could pass on the lifelong gift of music education to his daughter, he passed away. Since this earth-shattering day, Tristan has made music an integral part of her life.
Now a junior in high school, Tristan remembers when she joined the Little Kids Rock program upon entering middle school in sixth grade.
"She wasn't just a 'play an A, play a G' kid," says Tristan's teacher Lauren Schwartz. "She could play these rich and deep harmonies… it's a god-given talent." Schwartz describes Tristan as a natural musician, and says the passion she put into her music was contagious. "What stuck out about Tristan was how much she put into her music. She gave 100% every single day."
Little Kids Rock gave her a safe place where she could make mistakes, explore her passion, and provide inspiration to others through her music and her work ethic. As her musical abilities developed throughout her years in middle school, her family observed her blossom into a well-rounded, outgoing, independent young woman.
"I'm definitely a different person now," Tristan says. But as she grew, and changed, she never lost sight of the little girl who looked up to her father, the musician, with admiration. Her love for him continued to fuel her passion to make music, and her memories of his musical abilities inspired her to hone her skills on the guitar.
Now, Tristan is finishing up her junior year of high school. She understands the power of the gift of music that she has been given, and realizes that the more of it that you can give to others, the more of it you get to keep for yourself. She says she would, "jump on any opportunity" to help others to experience the joy of making music.
This summer, Tristan will travel to the Dominican Republic to teach music and English to children through a program called Global Glimpse. When she returns to San Francisco for her senior year of high school, with even more experience and wisdom, she will prepare herself for the next step in her life's journey – college.
"I'm not only interested in the performing aspects of music, but the components that create a track," Tristan says. "I want to go to Berklee College of Music and major in music production."
As for the musician she's already become, Tristan says her father would be absolutely ecstatic. "I can just imagine all the jam sessions we would have had. He always wanted me to follow in his footsteps," she says. "Through my music, I am still able to remember him."
Little Kids Rock can never replace Tristan's father, but helping her fulfill the musical life she never got to realize with him is an experience that has transformed her life forever.


During the National Executive Board meeting in November 2018, National Secretary-Treasurer Timothy Dwyer announced his decision to retire effective February 1, 2019. Brother Dwyer has served this organization in a variety of roles at the Local and National levels, including as both Treasurer and President of Local 301, National Trainer, Article 12 Task Force Representative, National CAD Representative, and finally National Secretary-Treasurer. Brother Dwyer has been an incredible asset to the Mail Handlers Union, and he will be deeply missed. Please join us in wishing Tim the very best in his well-deserved retirement.
By memorandum dated December 6, 2018, President Hogrogian announced that, by a unanimous vote of the National Executive Board, Mail Handler Benefit Plan Executive Director and Assistant to the National Secretary-Treasurer Michael Hora has been selected to fill the forthcoming vacancy as National Secretary-Treasurer, effective February 2, 2019. To fill the vacant position caused by Mike Hora's new position, President Hogrogian next appointed Nina Gallauresi as the new Executive Director of the MHBP. Finally, in conjunction with Brother Dwyer's retirement and the subsequent appointments, President Hogrogian has appointed Melissa Shea to the new position, Manager, Health Plan Operations for the MHBP.


text:
ㅖ est un jamo du hangeul, l'alphabet utilisé pour transcrire le coréen.

Représentation informatique
 Unicode :
 ㅖ : U+3156
 ᅨ : U+1168

Voir aussi
 Hangeul

Ye

redpajama_set_name: RedPajamaWikipedia


Teaching vocational agriculture in our secondary schools today requires that a teacher be trained in the abilities dealing with the five areas of farm mechanics: farm shop work; soil and water management; rural electricity; farm buildings and conveniences; and farm power and machinery. How to effectively meet the pre-service requirements of vocational teachers is the general aim of this study. This study purposes to ascertain what teachers with varying lengths of experience feel should be taught in the pre-service farm mechanics curriculum to agriculture education majors at South Dakota State College. Such information could be valuable in determining the relative importance placed upon each ability in teaching farm mechanics to agriculture students in secondary schools by vocational agriculture instructors.
Larson, Marvin E., "A Study to Determine the Technical Abilities Needed in the Farm Mechanics Curriculum of Agriculture Education Majors in Pre-Service Training" (1959). Electronic Theses and Dissertations. 2586.


text:
Drama, Crime, Thriller
William Tell just wants to play cards. His spartan existence on the casino trail is shattered when he is approached by Cirk, a vulnerable and angry young man seeking help to execute his...
Carrie Pilby
Awkward, isolated and disapproving of most of the people around her, a precocious 19-year-old genius is challenged to put her convictions to the test by venturing out on to the NYC dating...
The Comeback Trail
Two movie producers who owe money to the mob set up their aging movie star for an insurance scam to try and save themselves. But they wind up getting more than they ever imagined.
Victoria is a young mother trying to put her dark past as a Russian drug courier behind her, but retired cop Damon forces Victoria to do his bidding by holding her daughter hostage. Now,...
Me You Madness
Beautiful, ruthlessly ambitious, intelligent, and successful businesswoman Catherine Black lives a life of luxury in an architectural dream house in Malibu with exclusive designer fashions,...
But I'm a Cheerleader
Megan is an all-American girl. A cheerleader. She has a boyfriend. But Megan doesn't like kissing her boyfriend very much. And she's pretty touchy with her cheerleader friends. Her conservative...
The Rules of Attraction
The incredibly spoiled and overprivileged students of Camden College are a backdrop for an unusual love triangle between a drug dealer, a virgin and a bisexual classmate.
Hollywood Dirt
Hollywood arrives in force to Quincy, the small town where the secret Crown Cola billionaire's live. They want to film about the billionaire's and how they made their fortunes. Summer Jenkins,...
Crime, Action, Drama, Thriller
This intense action-thriller unfolds in real time as two embattled souls fight for their lives. Gary Oldman stars as a vicious crime boss out to kill Nick, the lone witness set to testify...
History, Comedy
Explore Emily Dickinson's vivacious, irreverent side that was covered up for years — most notably her lifelong romantic relationship with another woman.
A modern retelling of Louisa May Alcott's classic novel, we follow the lives of four sisters - Meg, Jo, Beth, and Amy March - detailing their passage from childhood to womanhood. Despite...
High School grad and all American gal, Anna, finds her purpose and herself after she hooks up with the radical feminists in The Itty Bitty Titty Committee.
The Death and Return of Superman
A somewhat-mostly-accurate educational parody film by Max Landis about Superman's death and revival by DC.
It's graduation day at Huntington Hills High, and you know what that means - time to party. And not just any party, either. This one will be a night to remember, as the nerds become studs,...
Comedy, Science-Fiction, Romance
A geneticist clones his dead wife, over and over, in an attempt to get her back exactly as she was.
Wild Roomies
After his last girlfriend slept with his last roommate, Reno Rizzolla moves to L.A. with his new girlfriend... and chaos ensues when the debt on the house forces him to get roommates.
L.A. D.J.
Two talented brothers live in a small town trailer park have a dream of becoming famous DJ's. They go to L.A. to try and break into the club scene, but wind up Djing Bar-mitzvahs.
Rent Control
Romance, Comedy, Telefilm
Aspiring actors in New York try to keep the death of one's aunt a secret so they can stay in her cheap apartment.
Boy Toy
Jake: an unsuccessful - yet well endowed - underwear model in L.A, who finds a lucrative new line of work as a platonic escort for women of a certain age. But, just as he finds himself a...
Who's Afraid of Vagina Wolf?
After turning 40, filmmaker Anna confronts her future. She has no job and it's been ten years since her last girlfriend. No goals, plans or any idea of what she wants. And she's living in...


Minister of the Federal Capital Territory, Malam Muhammad Musa Bello, has appealed to FCT residents to collectively and personally adopt measures that eliminate or reduce risks of disasters in communities.
Malam Bello made this call in Gwagwa, Abuja during the official presentation of relief materials by the National Emergency Management Agency (NEMA) to victims of the recent flood disaster and other disasters in some parts of FCT during the year.
it is expedient for residents to keep themselves out of harm's way by adopting such precautions as avoiding illegal constructions on waterways and risks of fire outbreaks among others.
He thanked the Director-General of NEMA, Engr. Mustapha Maihaja, for the agency's responsiveness to emergency situations in the country in general and FCT in particular and pledged that provisions would be made in next year's budget to improve the FCT FEMA's ability and capacity to deal with emergency situations.
While receiving the relief materials which were categorised into food items, non-food items, building materials and livelihood restoration tools on behalf of those affected, the Minister assured that the items will be distributed accordingly to all those that were affected to help them rebuild their lives.
Earlier in his remarks, the DG, NEMA, Engr. Maihaja, appreciated the FCT minister for his cooperation, adding that the agency is determined to strengthen its coordination capacity with stakeholders with a view to ensuring efficient and effective disaster management in the country.
While commiserating with the victims of the flood disaster, the DG NEMA stated that the relief items have been provided on behalf of the Federal Government in order to alleviate the immediate problems of the affected persons.
He gave a breakdown of the food items donated to include 450 bags of rice, 450 bags of beans, 250 bags of millet and 200 cartons of powdered milk among others.
Other non-food items, according to him, are 1000 pieces of blankets, 1000 pieces of mosquito nets, 500 pieces of foam mattresses, 200 cartons of bath soap and 600 pieces of women and children's wear.
The flood disaster victims, according to him, have also been presented with 500 bags of cement, 300 bundles of roofing sheets, 50 packets of zinc nail, 700 pieces of ceiling board, 3 bags of three inches nails and 50 pieces of sewing machines to help rebuild their damaged houses and kick start their lives.


text:
The Single Moms Club
A group of single moms are brought together in the aftermath of an incident at their children's school.
Director: Tyler Perry
Actors: Amy Smart, Cocoa Brown, Nia Long, Tyler Perry, Wendi McLendon-Covey, William Levy, Zulay Henao
Watch The Single Moms Club Online for Free at GoStream » Best site to watch movies free and TV shows online is CipFlix
Craig and Smokey are two guys in Los Angeles hanging out on their porch on a Friday afternoon, smoking and drinking, looking for something to do.
More American Graffiti
College graduates deal with Vietnam and other issues of the late '60s.
Genre: Comedy, Drama, War
An inspirational speaker becomes reinvigorated after meeting a lively woman who shakes up his mundane existence.
Genre: Animation, Comedy, Drama, Romance
Dora, a girl who has spent most of her life exploring the jungle with her parents, now must navigate her most dangerous adventure yet: high school. Always the explorer, Dora…
Country: Australia, Mexico, USA
Genre: Adventure, Comedy, Family, Mystery
Nobody's Fool
A woman, who gets released from prison and reunites with her sister, discovers she is in an online relationship with a man who may be "catfishing" her.
No Bad Days
Set in the exotic terrain of the Yucatan Peninsula, NO BAD DAYS is an action/adventure film that manifests all the qualities that make for an entertaining and captivating film. The…
Powerful businessman Russ Duritz is self-absorbed and immersed in his work. But by the magic of the moon, he meets Rusty, a chubby, charming 8-year-old version of himself who can't…
Maya, a 40-year-old woman struggling with frustrations from unfulfilled dreams. Until that is, she gets the chance to prove to Madison Avenue that street smarts are as valuable as book…
A petty thief posing as an actor is brought to Los Angeles for an unlikely audition and finds himself in the middle of a murder investigation along with his high…
Genre: Action, Comedy, Crime, Mystery, Thriller
There's trouble brewing in Bikini Bottom. Someone has stolen King Neptune's crown, and it looks like Mr. Krab, SpongeBob's boss, is the culprit. Though he's just been passed over for…
Turn Me On, Dammit!
In Skoddeheimen, Norway, 15-year-old Alma is consumed by her hormones and fantasies that range from sweetly romantic images of Artur, the boyfriend she yearns for, to daydreams about practically everybody…
A Very Sordid Wedding
Del Shores' follow-up to "Sordid Lives" revisits Winters, Texas for a showdown between the gradually liberalizing locals and the new fundamentalist preacher in the wake of the Supreme Court's marriage…
Trailer: The Single Moms Club


10/29/03 15:29 ET U.S. senators worried Afghanistan falling apart By Jonathan Wright, Reuters WASHINGTON, Oct 29 (Reuters) - Two influential U.S. senators questioned the stability of the Afghan government on Wednesday and warned the U.S. envoy and ambassador-designate to Kabul that the country may fall apart on his watch. "We are in jeopardy of losing Afghanistan to become a failed state again," Sen. Joseph Biden told the Senate Foreign Relations Committee at a hearing on the nomination of Zalmay Khalilzad as ambassador to Kabul. "Are you confident that somehow you are not going to go out for an ambassadorship in which things, I wouldn't say fall apart at the seams, but nevertheless seem to be continually unraveling?" asked Sen. Richard Lugar, the Indiana Republican who is chairman of the committee. Khalilzad, an Afghan-born diplomat who has been at the center of U.S. policy in Afghanistan for the past two years, might find that "the engine seems to be falling apart" while he is in Kabul, Lugar added. "That would be a very unfortunate experience for you and tragic for us," he said. Lugar and Biden, a Delaware Democrat and ranking minority senator on the committee, have long urged a greater U.S. commitment to Afghanistan, which the United States invaded in 2001 to overthrow the ruling Taliban. The Taliban had sheltered al Qaeda leader Osama bin Laden, the man believed to have planned the Sept. 11 attacks on New York and Washington in which 3,000 Americans died. The Bush administration has given Afghanistan a lower priority than Iraq, as reflected in its request that the U.S. Congress approve $20 billion for rebuilding Iraq and about $1 billion for Afghanistan. The United States has also pressed other members of NATO to provide most of the troops for an international peace force in Afghanistan. Until recently, it showed little enthusiasm for the idea of expanding the NATO force to areas outside Kabul. Biden said that even after NATO approved an expansion, he was not sure that the Bush administration fully backed it. DRUGS AND MONEY Biden also quoted a report by the Vienna-based U.N. Office on Drugs and Crime as saying that Afghanistan was in danger of falling into the hands of drug cartels. "Either major surgical drug-control measures are taken now or the drug cancer in Afghanistan will keep spreading and metastasize into corruption, violence and terrorism," the U.N. agency's director, Antonio Maria Costa, said in the report. "The opium framers and traffickers brought home about $2.3 billion -- or about half the country's legitimate gross domestic product -- in 2003, according to this report," Biden said. Khalilzad said success for the United States in Afghanistan was likely. "I think we are making progress. There are some trends that are not positive although I think we are heading strategically in the right direction," he added. "Those leaders who behave as warlords, I think their future is in some serious question. ... An area that I will focus on would be to assist the government ... to extend its authority and get faction leaders to cooperate and, if they don't cooperate, to find another line of work for them," he said. But U.S. officials said the National Security Council, where Khalilzad worked as special envoy for Afghan policy, was not unduly concerned about the phenomenon of Afghan warlords, who control whole provinces and run private armies.


Levittown Family Dental Associates is committed to providing quality and affordable dental health care. Whether you're in for a cleaning, a routine visit or a dental emergency, we accept insurance from many providers, see the list below.
Even with emergency dental patients, we offer discounts for patients with no insurance, allowing you to get the care you need when you need it. We also we accept cash, personal checks, DISCOVER, VISA and MasterCard.
We understand that unexpected dental bills can sometimes strain finances. If this happens please ask us about the CareCredit Program.
Copyright 2013 Levittown Family Dental Assoc. | All Rights Reserved | (215) 945-5588 | Se Habla Espanol.


text:
namespace HardwareToSerialWriter
{
    public interface ISplashScreen
    {
        void AddMessage(string message);
        void LoadComplete();
    }
}


Bringing workshops to school, events and festivals, in learning the art of ancient hunting and primitive living. Offering you the chance of throwing a variety of projectiles including Spears, Boomerangs and Bolas at specially made targets in a safe and respectful way. Handle replica objects from the past and learn history through having a go. Prizes to be one and a sense of enrichment and respect to be gained. Aimed at both kids and adults this workshop is fun for all the family and is great for getting them back into nature and giving them a hands-on approach to history and green practices.
I offer the opportunity for you to engage with this early period of history as I introduce the beginnings of early man and how we lived as hunter gatherers. I can explain how different tools and materials were used to enable you to get a real sense of the Palaeolithic, Mesolithic and Neolithic periods. I can provide objects and artefacts for a hands-on experience and display a prehistoric camp with shelter. You will be shown how to make objects from the past including spears, fish hooks, talking sticks and traps to name a few in an authentic way. I will provide the authentic materials which allow you to be creative using natural pigments, glues, cordage and tools.


text:
using UnityEngine;
using System;
using System.Collections;
using System.Collections.Generic;
#if UNITY_EDITOR
using UnityEditor;
#endif
using System.IO;

namespace UMA
{
	[System.Serializable]
	public class UMAResourcesIndex : MonoBehaviour, ISerializationCallbackReceiver
	{
        static string dataAssetPath;
        public static UMAResourcesIndex Instance;
		private static UMAResourcesIndexData index = null;
		public bool enableDynamicIndexing = false;
		public bool makePersistent = false;

		//Index (with a capital I) need to be a property that calls LoadOrCreateData if this is not initialized
		public UMAResourcesIndexData Index
		{
			get
			{
				if (index == null)
				{
					LoadOrCreateData();
				}
				return index;
			}
		}

		public UMAResourcesIndex()
		{

        }

        void Start()
		{
            if (Instance == null)
			{
				Instance = this;
				if (makePersistent && Application.isPlaying)
					DontDestroyOnLoad(gameObject);
			}
			else if (Instance != this)
			{
				if (Instance.makePersistent && Application.isPlaying)
                {
                    Destroy(Instance.gameObject);
                    Instance = this;
                }
			}
			else if (Instance == this)//OnAfterDeserialize() gets called in the editor but doesn't do anything with the makePersistent value
			{
				if (makePersistent && Application.isPlaying)
					DontDestroyOnLoad(gameObject);
			}
			if (index == null)
				LoadOrCreateData();
		}

		void OnApplicationQuit()
		{
			Save();
		}

		public void OnBeforeSerialize()
		{

		}

		public void OnAfterDeserialize()
		{
			if (Instance == null)//make an Instance in the editor too
			{
				Instance = this;
			}
		}

		public void Add(UnityEngine.Object obj, bool bulkAdd = false)
		{
#if UNITY_EDITOR
			if (obj == null)
				return;
			string thisName = obj.name;
			if (obj.GetType() == typeof(SlotDataAsset))
			{
				thisName = ((SlotDataAsset)obj).slotName;
			}
			if (obj.GetType() == typeof(OverlayDataAsset))
			{
				thisName = ((OverlayDataAsset)obj).overlayName;
			}
			if (obj.GetType() == typeof(RaceData))
			{
				thisName = ((RaceData)obj).raceName;
			}
			Index.AddPath(obj, thisName);
            if (!bulkAdd) Save();
#endif
		}

        public void Add(UnityEngine.Object obj, string objName, bool bulkAdd = false)
		{
#if UNITY_EDITOR
			if (obj == null || objName == "")
				return;
			Index.AddPath(obj, objName);
            if (!bulkAdd) Save();
#endif
		}
        public void Add(UnityEngine.Object obj, int objNameHash, bool bulkAdd = false)
		{
#if UNITY_EDITOR
			if (obj == null)
				return;
			Index.AddPath(obj, objNameHash);
			if (!bulkAdd) Save();
#endif
		}
		/// <summary>
		/// Loads saved Index data from a file or creates new data object;
		/// </summary>
		/// <returns></returns>
		public void LoadOrCreateData()
		{
#if UNITY_EDITOR
            dataAssetPath = GetIndexPath();

            if (File.Exists(dataAssetPath))
            {
                var rawData = FileUtils.ReadAllText(dataAssetPath);
                index = JsonUtility.FromJson<UMAResourcesIndexData>(rawData);
				//this can happen because of the domain reload bug that blanks the index somehow
				if (index == null)
				{
					Debug.Log("Index was blanked after domain reload bug. Rebuilding...");
					index = new UMAResourcesIndexData();
					IndexAllResources();
				}
				return;
            }
#else
            TextAsset textIndex = Resources.Load<TextAsset>("UMAResourcesIndex");
            if (textIndex != null)
            {
                index = JsonUtility.FromJson<UMAResourcesIndexData>(textIndex.text);
				if(index == null)
					index = new UMAResourcesIndexData();
				return;
            }
			else
			{
				Debug.LogWarning("No UMAResourcesIndex.txt file was found. Please ensure you have done 'Create/Update Index' in a UMAResourcesIndex gameobject component before you build.");
			}
#endif
			// Not found anywhere
			index = new UMAResourcesIndexData();
#if UNITY_EDITOR
            IndexAllResources();
#endif
        }

        public string GetIndexInfo()
		{
			int totalIndexedTypes = 0;
			int totalIndexedFiles = 0;
			if (Index.data != null)
			{
				totalIndexedTypes = index.data.Length;
				totalIndexedFiles = 0;
				List<string> typeNames = new List<string>();
				for (int i = 0; i < totalIndexedTypes; i++)
				{
					typeNames.Add(index.data[i].type);
					totalIndexedFiles += index.data[i].typeFiles.Length;
				}
			}
			string info = "Total files indexed: " + totalIndexedFiles + " in " + totalIndexedTypes + " Types"/*.\nIndexed Types: \n" + String.Join(", ", typeNames.ToArray())*/;
			return info;
		}
#if UNITY_EDITOR

        private string GetIndexPath()
        {
            if (!string.IsNullOrEmpty(dataAssetPath))
            {
                return dataAssetPath;
            }
            return AssetDatabase.GetAssetPath(Resources.Load("UMAResourcesIndex"));
        }
#endif

        /// <summary>
        /// Saves any updates to the index to the data file. This only happens in the editor.
        /// </summary>
        public void Save()
		{
#if UNITY_EDITOR
            dataAssetPath = GetIndexPath();
            var jsonData = JsonUtility.ToJson(index);
			FileUtils.WriteAllText(dataAssetPath, jsonData);
#endif
        }

#if UNITY_EDITOR

		/// <summary>
		/// Clears the Index of all data.
		/// </summary>
		public void ClearIndex()
		{
			index = new UMAResourcesIndexData();
			Save();
		}
		/// <summary>
		/// Method to generate a full index of every file in Resources
		/// </summary>
		// slight issue here is that UMABonePose assets dont have a hash and expressions are called the same thing for every race (so we only end up with one set indexed). But since they are refrerenced in an expressionset this seems to work ok anyway.
		public void IndexAllResources()
		{
            Debug.Log("Indexing all resources");
			if (Application.isPlaying)
			{
				Debug.Log("You can only create a full Resources index while the application is not playing.");
				return;
			}
			var paths = AssetDatabase.GetAllAssetPaths();
			int pathsAdded = 0;
			for (int i = 0; i < paths.Length; i++)
			{
				if (paths[i].IndexOf("Resources/") > -1)
				{
					//we need to split the path and only use the part after resources
					var objResourcesPathArray = paths[i].Split(new string[] { "Resources/" }, StringSplitOptions.RemoveEmptyEntries);
					var extension = Path.GetExtension(objResourcesPathArray[1]);
					var objResourcesPath = objResourcesPathArray[1];
					if (extension != "")
					{
						objResourcesPath = objResourcesPath.Replace(extension, "");
					}
					var tempObj = Resources.Load(objResourcesPath);
					if (tempObj != null)
					{
						pathsAdded++;
						string thisName = Path.GetFileNameWithoutExtension(paths[i]);
						int thisHash = UMAUtils.StringToHash(thisName);
						if (tempObj.GetType() == typeof(SlotDataAsset))
						{
							thisName = ((SlotDataAsset)tempObj).slotName;
							thisHash = ((SlotDataAsset)tempObj).nameHash;
						}
						if (tempObj.GetType() == typeof(OverlayDataAsset))
						{
							thisName = ((OverlayDataAsset)tempObj).overlayName;
							thisHash = ((OverlayDataAsset)tempObj).nameHash;
						}
						if (tempObj.GetType() == typeof(RaceData))
						{
							thisName = ((RaceData)tempObj).raceName;
							thisHash = UMAUtils.StringToHash(thisName);
						}
						index.AddPath(tempObj, thisHash);
					}
				}
			}
			Debug.Log("[UMAResourcesIndex] Added/Updated " + index.Count() + " assets in the Index");
			Save();
			Resources.UnloadUnusedAssets();
        }
#endif
	}
}


text:
@protocol CategorySearchDelegate <NSObject>
-(void)search:(NSPredicate *)forCategory;
@end


Design Studio has always been the backbone of architectural education, the driving force of architecture development and the nucleus of architectural debate.
Today's society confronts us with demanding questions for which no preconceived solutions are available. This calls for socially aware design experimentation. Can the studio raise this new awareness, preparing future architects to become agents of transformation?
This conference is framed as a studio in itself. It entails practice, education and research. The participants are invited to question, inquire and debate the relationship between architectural education and society.
For more than 75 years the VELUX Group has created better living environments by bringing daylight and fresh air into homes and workplaces all over the world. Our products help create bright, healthy, energy-efficient places in which to live, work, learn and play.
The VELUX Group has manufacturing and sales operations in more than 40 countries, with an extensive distribution network. Our products include roof windows and modular skylights, as well as a range of blinds, roller shutters, installation solutions and remote controls.
Every second year since 2004, the VELUX Group has invited students of architecture to participate in the International VELUX Award. The award challenges the students to explore the role of daylight in architecture and inspire new thinking and the award has grown into what is the largest competition of its kind for the architects who will shape the buildings of our future.
Since the first award, some 5,000 students from more than 80 countries have submitted more than 4,000 projects on the award theme "Light of Tomorrow". Regional winners of the 2018 award will be invited to present their projects at the World Architecture Festival 2018 in Amsterdam.


text:
Home / Travel Guides / The Netherlands / 8 Best Places to Stay in Amsterdam
8 Best Places to Stay in Amsterdam
Postcard-perfect Amsterdam offers picturesque views from virtually every corner of the city, and with its pedestrian-friendly streets and extensive canal system, visitors don't have to venture far to enjoy a memorable stay. All that's needed to explore the best of the city's architectural charms and cultural attractions is a temporary home. Accommodations in Amsterdam cater to a wide range of travelers, from honeymoon couples seeking a luxury vacation to full-sized families touring Europe on a budget. This overview of the best places to stay in Amsterdam provides a wide range of accommodations, from a cozy bed and breakfast for a weekend getaway to a rental apartment for an extended visit.
8. InterContinental Amstel Amsterdam[SEE MAP]
With its central grand staircase, soaring ceilings and glittering chandeliers, the InterContinental Amstel Amsterdam is one of the city's best and most elegant boutique hotels. Built in 1867, the hotel features 55 spacious rooms and 24 expansive suites decked out with modern beds, antique furnishings, hand-printed wallpaper and marble bathrooms. There are several restaurants and bars in the hotel, including the highly acclaimed La Rive overlooking the Amstel River. The Amstel's Health and Fitness Club boasts a swimming pool, Turkish bath and sauna.
Check Reviews & Prices
7. Banks Mansion[SEE MAP]
For travelers looking for an all-inclusive hotel in Amsterdam, the Banks Mansion on the scenic Herengracht canal is a great choice. Room rates at the Banks include a full breakfast buffet as well as unlimited use of the room's mini bar and the self-service bar in the hotel's spacious lounge known as "The Living." Free Wi-Fi, movie and sports channels are included too. Located in a beautiful building transformed into a boutique hotel in 2004, the Banks Mansion features compact but comfortable rooms and suites decorated in a sleek contemporary style.
6. Singel 96 Bed & Apartment[SEE MAP]
Located just a few steps away from the Jordaan district where Rembrandt spent the last years of his life, an extended stay in the Single 96 Bed & Apartment gives visitors the chance to live like a local while enjoying all of the best attractions Amsterdam has to offer. With an atmosphere that's chic and cosmopolitan yet warm and homey, the studio apartment feels like a home away from home. It boasts a well-equipped kitchen, a full bathroom and a living room with a view of the canal. The apartment is ideal for couples, and there's also an additional room with its own bathroom available for groups of up to four people.
5. Hotel Sebastians Amsterdam[SEE MAP]
When it comes to enjoying a romantic getaway in Amsterdam, the Hotel Sebastians is one of the best places to stay in Amsterdam. With its jazzy design and sultry atmosphere, the boutique hotel located in the center of the city feels like it was designed for lovers, although there are large rooms available for families as well. Luxury double rooms overlook the Keizersgracht canal and feature en-suite bathrooms with baths. The hotel bar is a popular meeting spot where guests gather to relax before going out to dinner at one of the neighborhood's many fine restaurants.
4. Clemens Hotel[SEE MAP]
Situated in the heart of Amsterdam on one of the city's main thoroughfares, the Clemens Hotels is great choice for visitors on a budget who want to immerse themselves in the sights, sounds and attractions of the Canal Ring district. This small budget hotel isn't long on amenities, but the recently refurbished 14 rooms are clean and spacious, and they're equipped with modern conveniences like televisions, telephones, hair dryers and mini bars. The Clemens is within walking distance of many of Amsterdam's best attractions, including the Royal Palace, the Westertoren and the Anne Frank House.
3. Boogaard's Bed and Breakfast[SEE MAP]
One of Amsterdam's most highly rated bed and breakfasts, Boogaard's offers visitors the cozy ambiance of an 18th-century Dutch home with all the conveniences of modern life. Spacious bedrooms feature fireplaces, queen-size beds, comfy leather chairs, armoires and writing desks. A wet bar located on the rooftop terrace treats guests to picturesque views of the city, and private tours from the establishment's resident historian offer an intimate look at attractions in the Old Center. The newly renovated bed and breakfast is situated on Pieter Jacobszstraat, a quiet street near the canal district.
2. Ambassade Hotel[SEE MAP]
Located on the waterfront of Amsterdam's 17th-century Canal Ring, the Ambassade Hotel is perfect for families looking to explore the many historical attractions in the city's Old Center. The hotel is made up of 10 townhouses linked together, which makes each of the hotel's 58 colorfully appointed rooms, suites and apartments distinctly unique. All accommodations feature modern amenities like Wi-Fi, flat-screen televisions and modern bathrooms. Meals are served in the breakfast room every morning with room service offered around the clock. Bike rentals are available directly at the hotel for excursions to nearby museums, shops and the world-famous Amsterdam flower market.
1. Sofitel Legend The Grand Amsterdam[SEE MAP]
For a luxury hotel that's a vacation in itself, it's hard to beat the pampering elegance of Sofitel Legend The Grand Amsterdam. Built in 1578 as a convent, the building once served as royal lodgings for the crowned heads of Europe. A beautiful mix of modern style and Old World architecture, The Grand features 125 rooms, 52 suites, a well-reviewed seafood restaurant, several chic and stylish bars, an award-winning spa and an almost too-attentive staff. New to The Grand is the café Le Petit Bistro. Overlooking the hotel's scenic Garden Terrace, the restaurant serves gourmet international fare.
10 Best Places to Visit in the Netherlands
12 Best Day Trips from Amsterdam
10 Top Tourist Attractions in the Netherlands
The Netherlands Travel Guide
10 Best Places to Visit in Limburg, Netherlands
22 Top Tourist Attractions in Amsterdam
10 Most Charming Small Towns in Holland
3 Best Day Trips in the Netherlands
Paris to Amsterdam by Train Sample Itinerary
12 Best Museums in Amsterdam
12 Most Beautiful Regions in the Netherlands
10 Most Popular Attractions in The Hague
19 Best National Parks in the World
20 Most Beautiful Castles in the World
15 Most Beautiful Lakes in the World
11 Best Things to do in Vancouver, WA
12 Best Things to Do in Grand Rapids, Michigan
12 Best Things to do in Fairbanks, Alaska


Tap The Thumbnail Bellow to See Related Gallery of "Www Comforter Sets Best 25 King Bedding Ideas On Pinterest Bed Pillow 9"
Image Title: Www Comforter Sets Best 25 King Bedding Ideas On Pinterest Bed Pillow 9. Filename: www-comforter-sets-best-25-king-bedding-ideas-on-pinterest-bed-pillow-9.jpg. Image Dimension: 736 x 736 pixels. Images Format: jpg/jpeg. Publisher/Author: Brannon Boyle. Uploaded Date: Wednesday - December 13th. 2017 01:15:15 AM. Category: Architecture. Image Source: interior.com.


Although yellow fever is not a disease risk in North Korea, the government requires travelers arriving from countries where yellow fever is present to present proof of yellow fever vaccination. If you will be traveling to one of these countries where yellow fever is present before arriving in North Korea, this requirement must be taken into consideration. See Yellow Fever Vaccine Requirements and Information on Malaria Risk and Prophylaxis, by Country for more information.
Typhoid Recommended for all unvaccinated people traveling to or working in East Asia, especially if visiting smaller cities, villages, or rural areas and staying with friends or relatives where exposure might occur through food or water.
Areas of North Korea with Malaria: Present in southern provinces.
Primaquine is the preferred antimalarial drug (only after G6PD testing) in North Korea. Atovaquone/proguanil, chloroquine, doxycycline, and mefloquine are alternative choices. For information that can help you and your doctor decide which of these drugs would be best for you, please see Drugs to Prevent Malaria.
Travelers to malaria risk-areas in North Korea, including infants, children, and former residents of North Korea, should take one of the antimalarial drugs listed above.
Dengue, filariasis, Japanese encephalitis, leishmaniasis, and plague are diseases carried by insects that also occur in East Asia. Tickborne encephalitis occurs in forested regions in northeastern China and in South Korea. Protecting yourself against insect bites (see below) will help to prevent these diseases.
Respiratory infections (origins often undefined) are common in travelers to East Asia.
Highly pathogenic avian influenza (H5N1) continues to cause outbreaks in domestic and wild bird populations and has caused human cases in several East Asian countries. Avoid all direct contact with birds, including domestic poultry (such as chickens and ducks) and wild birds, and avoid places such as poultry farms and bird markets where live birds are raised or kept. For a current list of countries reporting outbreaks of H5N1 among poultry and/or wild birds, view updates from the World Organization for Animal Health (OIE), and for total numbers of confirmed human cases of H5N1 virus by country see the World Health Organization (WHO) Avian Influenza website.
Measles remains endemic in the region, and infection has occurred in adopted children from China and in travelers to the region. Influenza may occur during all months of the year.
Do not swim in fresh water (except in well-chlorinated swimming pools) in East Asian countries. Schistosomiasis (Schistosoma japonicum) is present in focal areas in China, especially in the Yangtze River basin. Leptospirosis is a risk, especially in tropical areas of China and South Korea.
Rabies is widespread in China (not Hong Kong) and Mongolia.
If you have visited a malaria-risk area, continue taking your chloroquine for 4 weeks after leaving the risk area.


Thanks for your helpful post. In recent times, I have come to be able to understand that the particular symptoms of mesothelioma are caused by the actual build up associated fluid between the lining of the lung and the breasts cavity. The condition may start within the chest region and get distributed to other parts of the body. Other symptoms of pleural mesothelioma cancer include weight loss, severe breathing trouble, nausea, difficulty ingesting, and inflammation of the face and neck areas. It ought to be noted some people existing with the disease do not experience just about any serious signs and symptoms at all.


text:
Rockwall Cavalry Camp #2203
Commander Dispatch
Why the South Fought
This piece originally appeared in Southern Partisan Magazine in 1984.
The Thirteen Colonies in their War of Independence had fought for freedom. But the French Revolution (a true revolution of an underclass) proclaimed not only liberty but equality: and that idea was loosened on the world. But liberty (freedom) and equality are natural allies only up to a point, and then enemies. They were opposed to a degree imperfectly understood by either side in the War for Southern Independence. Which principle was henceforth to limit the other? That question was at issue.
The North, fighting for a compelled union, won; but what also won was ever broadening equality, limiting freedom. More immediately what won was—America. Henceforth Virginians and Carolinians were to be Americans and even, with a grim irony, Yankees. The "United States" ceased to be a plural term: a nation supplanted the united nations. Even the word "Union" disappeared, for the ghost of the old, dead, voluntary union of states clung about it and made it un-American. The Negro also won the war, almost incidentally, for the North did not fight for him but against his master: it was not a crusade, except for a few; and emancipation, limited to the Confederacy, was an act of war, not humanity. But the great, hidden victory was that of equality: the very words "freedom" and "equality" became confused and virtually synonymous. Now, said Karl Marx in 1866, the United States are "entering the revolutionary phase."
What won the war everywhere was "the people": equality not quality. Instead of two voices in balance, aristocracy and democracy, only one. Nothing henceforth was to be safe that did not have the sanction of the majority of the people, even nominally in Russia. Now the duke and the university don were to be admitted to equality with the docker; three dockers were superior to the duke and the don. Minorities ceased to have rights, despite constitutions, but only privilege sanctioned by the majority. The withdrawal of the Southern states was not sanctioned, though Virginia had entered the Union with the proviso that she could withdraw. The Mormons who trekked to remote Utah because of their religious belief in polygamy did not have that sanction, despite the Constitution. And from the majority there is no appeal.
Once it had been possible to appeal from lord to king and from king to Church. Perhaps such balance can exist only in the moment of transition from one unlimited power to another. In the United States there was no such balance in reality, for President and even Supreme Court spoke in the name of the people (the Court "interpreting" the Constitution in that name). It was in the name of the majority of the people (more people in the North) that Lincoln conquered the Confederacy. And it is quite immaterial whether the majority, in fact, want what is done in their name: they cannot resist themselves or appeal from themselves.
Lord Acton, lover of freedom and hater of the corruption of power, prophesied rightly that this sort of "spurious liberty" must affect the rest of the world, and went on to say: "By exhibiting the spectacle of a people claiming to be free, but whose love of freedom means hatred of inequality…and reliance on the State as an instrument to mould as well as control society, [the North] calls on its admirers to hate aristocracy and teaches its adversaries to fear the people."
Who could deny that America relies on the State as an instrument to mould society? In the early days of the Republic men criticized by their fellows were given to saying, "It's a free country, isn't it?" Who says it today? The states of the South were adversaries of the Northern majority: four years later they had learnt to fear the people. This is what won the war: the principle that three pawns take two castles and five pawns take the knights as well.
It is not enough to say that the South fought for slavery—although it is said. It is not enough to say that the South fought for free trade—although it was said. It is not even enough to say that the South fought for state rights. All three are true in a sense, but none tells us why the South fought and died. The South fought because it was invaded; indeed Virginia withdrew from the Union only because Lincoln intended invasion of the earlier seceded states. Then there were alien feet upon the soil of old Virginia—and in due course upon Georgia—and Southerners fought to defend what men hold dear, their homes and their land, not for conquest.
But the simple truth is that the South fought for freedom, the freedom to go their own way, the freedom to govern themselves. They had exercised this freedom, but the North denied it and invaded. Two societies, two ways of life, clashed: at issue was the compelled conformity of the smaller to the larger. The difference between the two societies, which in colonial days had been between the dominance of "God's elect" in Puritan New England and that of great landowners in Virginia and Carolina, was deepened by climate and distance, by immigration in the North and by slave-based squirearchy in the South, and became irreconcilable, except by war or separation, when the North began in the half-born age of steam its mutation into an industrial democracy and the South remained an agrarian aristocracy.
The Southern states were in form a democracy—a slave-based "Greek democracy"—but democracy in the South was in retreat to the hills: where the Planter came (wherever the great staples would grow) he brought the ideal of the landed estate and the chivalrous gentleman. To describe both Northerners and Southerners of that time as "Americans" in today's usage is to do violence to the truth: they were alien as well as alienated. Slavery was the economic basis of Southern society, free trade was its interest, and state rights was its defence. It fought for a way of life based upon slavery, not for slavery—an essential distinction, for squirearchy could have been based upon serfdom or tenantry and have been fought for—and against— all the same. To say that the South's cause—freedom—was stained by slavery is to say that the cause of the Greeks at Marathon was stained by slavery. Both fought for freedom against invaders. Both would have given up their slaves for freedom, as the South offered to do for English help. The South had not yielded to the new condemnation of slavery; in time it undoubtedly would have; but time was not permitted; and the alien morality of an alien majority was imposed by conquest.
The South rightly saw a menace to its way of life in the control of the federal government by the Northern majority, and withdrew from the Union. The remaining United States could have let the Confederate States go in peace, as England was to let Canada and India go. But implicit in American democracy was the dogma that minorities—Southern or Mormon—must not be permitted to go their own way but must be compelled to conform to the will of the majority: the "king" can do no wrong. For that reason, and no other, it was "the irrepressible conflict." "If ever the free institutions of America are destroyed," said Alexis de Tocqueville in 1835, "that event may be attributed to the unlimited authority of the majority, which may at some future time urge the minorities to desperation, and oblige them to have recourse to physical force….[l]t will have been brought about by despotism [of the majority]."
The Southerners were, precisely, such a minority fighting that "unlimited authority." In Lord Acton's words, the Southerners "denied the justice of the doctrine that the minority possesses nothing which is exempt from the control of the majority," and the very invoking of the right of secession was "a distinct repudiation of the doctrine that the minority can enforce no rights, and the majority can commit no wrong." Secession, arguably implicit in the constitutional compact, was the counter to the absolutism of the (distant) majority. When the North refused to allow it, the appeal was to the sword, and the right of secession perished. Lord Acton wrote later: "I mourn for the stake which was lost at Richmond more deeply than I rejoice over that which was saved at Waterloo."
The South fought for the principles of 1776—the Declaration of Independence. The North, in flat denial of those principles, invaded a country whose nationhood was proved by a way of life men willingly defended and died to save. It was a way of life that was aristocratic and based (though not necessarily) upon slavery and that was (necessarily) opposed to conformity with Northern democracy. By the very nature of that democracy perhaps, it could not suffer its will to be spurned by letting the South go in peace. The South had no choice but to conform or fight for freedom. Like the Greeks confronted by the might of Persia, the South chose to fight against odds for freedom, loving freedom—again like the Greeks—not less because they held slaves. And that was the splendour they died for—the great name of freedom. But what came on, huge and very vindictive, armed with steam and endless guns, bearing the compulsive mandate of the majority of the "whole people" (i.e., the North), was not to be withstood. The South had only its heartbreaking valour and General Lee. Four years it stood with desperate fortitude, praying for help from England, and then went down and was drowned.
ABOUT SHELDON VANAUKEN
Sheldon Vanauken (1914-1996) was an author and friend of C.S. Lewis. His popular work, A Severe Mercy, is being worked for a major motion picture.
This entry was posted in Editorial on June 6, 2015 by rcc2203.
2015 TEXAS DIVISION REUNION
JUNE 5- 7, 2015
Frank W. Mayborn Convention Center
Host: Major Robert M. White, Camp No. 1250
Friday June 5, 2015
12:00 PM – 8:00 PM Registration – Hotel Lobby
1:00 AM – 2:00 PM Workshop: Recruiting – Hotel Grand Ballroom
2:30 PM – 4:30 PM Tour: Sterling Plantation – Salado, Texas
5:30 PM – 6:30 PM Memorial Service – South Belton Cemetery, Belton, TX
7:00 PM – 10:00 PM Cocktails (CASH BAR) and Hors d'oeuvres –*TICKET
REQUIRED* – Hotel Grand Ballroom
Saturday June 6, 2015
7:00 AM – 8:30 AM Breakfast on your own
7:00 AM – 12:00 PM Registration – Convention Center Lobby
8:30 AM – 9:00 AM Opening Ceremonies – Meeting Rooms A & B
9:00 AM – 11:45 AM SCV First Business Session – Meeting Rooms A & B
9:00 AM – 11:45 AM TSOCR Annual Meeting – Meeting Room 2
12:00 PM – 1:30 PM Awards Luncheon *TICKET REQUIRED*
Main Ballroom (Meeting Room C)
2:00 PM – 4:00 PM Ladies Afternoon Tea – Meeting Room 2
2:00 PM – 5:00 PM SCV Second Business Session – Meeting Rooms A & B
6:00 PM – 7:00 PM Cocktails (CASH BAR) – Main Ballroom (Room C)
7:00 PM – 11:00 PM "Southern Breeze through Spanish Moss"
Dinner and Ball *TICKET REQUIRED*
- Main Ballroom (Meeting Room C)
Sunday June 7, 2015
9:00AM – 1:00 PM Division Executive Council Meeting – Trinity Ballroom
Vendor Sales and the TSOCR Silent Auction will be Saturday from 9:00-5:00 in the
Convention Lobby, Hallways and Rooms 1 and 3.
This entry was posted in Notices on June 6, 2015 by rcc2203.
Upcoming Meeting – June 2015
In our May meeting, Larry Wilhoite (Commander, O.M. Roberts Camp #178, Waxahachie, Texas) presented "Texans and Their Flags", along with his very knowledgeable wife Pam. They reproduce historic Confederate flags, many of them being flags which may be fairly obscure and unknown by many folks today. The presentation was very educational and very well done.
In June Commander Jack Dyess of the Col. W. H. Griffin SCV Camp 2235 will bring a somber presentation comparing the situation and conditions of the Federal POW Camp Douglas (Chicago) with the Confederate POW camp at Andersonville, Georgia.
For July, we will have Carolyn Francisco from the Rockwall County Historical Foundation presenting "Rockwall County: Believe It or Not".
Meetings remain on the second Monday of each month, at Soulman's BBQ, 691 E. I-30, Rockwall (near SE corner of Ridge Rd. and I-30, next door to Applebee's). We meet for dinner at 6 pm, and the meeting starts at 7 pm.
This entry was posted in Upcoming Meetings on June 6, 2015 by rcc2203.
Dispatch – June 2015
Howdy! I have been crazy busy lately with my business, but I thought I would take this opportunity to encourage you, during the slower summer months, to do several things. First, try to bring a guest to our upcoming meetings. Also, if you have friends or relatives in the area, see if any of them might be interested in checking our camp and organization out. You never know where that next new compatriot might be found. Third, please consider getting involved in the Guardian Program. It's easy and really will cost you nothing, aside from driving over to a cemetery in Rockwall County and picking out a Confederate veteran's grave to adopt. Lieutenant Commander Daryl Coleman has already picked one out that he is adopting, so ask him about it if you like.
See you at the next meeting!
Rub L. Bass, Commander
rlbass@rockwallcavalry.org
214-808-UGLY
This entry was posted in Commander Dispatch on June 6, 2015 by rcc2203.
Rockwall Cavalry Mail Address
Fate, Texas 75132
2nd Monday of each Month
6PM Dinner / 7PM Meeting
Soulman's BBQ
691 E. I-30, Rockwall, TX.
Monthly Meeting Calendar
6:00 pm Meetings Dates @ Soulman's BBQ
Meetings Dates @ Soulman's BBQ
Thoughts from the Dixie Banner
The principal for which we contend is bound to reassert itself though it may be at another time and in another form.
Jefferson Davis, President of The Confederate States of America
"A man deserves no praise for doing what he is obliged to do." Gen James Ewell Brown Stuart, CSA
Notices for 2018
Upcoming Meeting – July 2018
Dispatch – May & June 2018
Lincoln's Faith
Upcoming Meeting – July & August
Dispatch – July & August
Why the War Was Not About Slavery
Upcoming Meeting – April 2016
Dispatch – March & April 2016
Calendar Events 2016
Proudly powered by WordPress Opinions expressed by individual writers are their own and do not necessarily reflect official positions of the Sons of Confederate Veterans.