text:
\section{Introduction}
The notion of almost alternating links was introduced by
C. Adams et al (\cite{a1}). Here we give a sufficient condition
for an almost alternating link diagram to represent a
non-splittable link. This solves a question asked in \cite{a1}.
A partial solution for special almost alternating links has been
obtained by M. Hirasawa (\cite{h}).
As its applications, Theorem \ref{ThmLinks} gives us a way to
see if a given almost alternating link diagram represents a
splittable link without increasing numbers of crossings of
diagrams in the process. Moreover, we show that almost
alternating links with more than two components are non-trivial.
In Section \ref{SecResults}, we state them in detail.
To show our theorem, we basically use a technique invented
by W. Menasco (see \cite{m, mt}). We review it in Section
\ref{SecStdPosition}. However, we also apply `` charge and
discharge method" to our graph-theoretic argument, which is
used to prove the four color theorem in \cite{ah}.
\par\vspace{5mm}
\input{aalsec2.tex}
\input{aalcs1.tex}
\input{aalcs2.tex}
\section*{Acknowledgement}
The author is grateful to Professor Chuichiro Hayashi for his
helpful comments and encouragements.
\par\vspace{5mm}

\section{The main theorem and its applications}\label{SecResults}
Menasco has shown that an alternating link diagram can represent
a splittable link only in a trivial way.
\begin{Thm}\label{ThmALinks}$($\cite{m}$)$ If a link $L$ has a
connected alternating diagram, then $L$ is non-splittable.
\end{Thm}
We say a link diagram $\widetilde{L}$ on $S^2$ is {\it almost alternating}
if one crossing change makes $\widetilde{L}$ alternating. A link $L$ is
{\it almost alternating} if $L$ is not alternating and $L$ has an
almost alternating diagram. We call a crossing of an almost
alternating diagram a {\it dealternator} if the crossing change at
the crossing makes the diagram alternating. An almost alternating
diagram may have more than one dealternator. However, we can
uniquely decide a connected almost alternating diagram if the
diagram has more than one dealternater (Proposition
\ref{PropTwoDealt}). Since the statement of Proposition
\ref{PropTwoDealt} does not contradict the statement
of Theorem \ref{ThmLinks}, we may assume that our almost
alternating diagram has exactly one dealternator from now on.
\begin{Prop}\label{PropTwoDealt}If a connected almost alternating
diagram $\widetilde{L}$ has more than one dealternator, then $\widetilde{L}$ is a
diagram obtained from a Hopf link diagram with two crossings by
changing one of the crossings.           \end{Prop}
\begin{proof}
Assume that $\widetilde{L}$ has more than one dealternator.
Let $\alpha}      \def\k{\kappa}  \def\s{\sigma$ be one of the dealternators. Then, $\alpha}      \def\k{\kappa}  \def\s{\sigma$ is adjacent to
other four crossings (some of them may be the same).
Let $\b$ be another dealternator. Since the crossing change at
$\b$ makes $\widetilde{L}$ alternating, each of those four crossings
must coinsides $\b$. Then, $\widetilde{L}$ is a diagram obtained
from a Hopf link diagram with two crossings by changing one of
the crossings.
\end{proof}
\par\vspace{3mm}
A diagram $\widetilde{L}$ on $S^2$ is {\it prime} if $\widetilde{L}$ is connected,
$\widetilde{L}$ has at least one crossing, and there does not exist a
simple closed curve on $S^2$ meeting $\widetilde{L}$ transversely in just
two points belonging to different arcs of $\widetilde{L}$. If our almost
alternating diagram is non-prime, then it is a connected sum of a
prime almost alternating diagram and alternating diagrams.
Therefore, we may restrict our interest to prime diagrams, since
we know that a connected alternating diagram represents
a non-splittable link (Theorem \ref{ThmALinks}).
\par\vspace{3mm}
In this paper, we say a diagram is {\it reduced} if it is not
diagram I or diagram II in Figure \ref{fig:NonRedDiag}, where we
allow both two types of crossings which give almost alternating
diagrams with the dealternator at the marked double point. Then our
main theorem is the following.
\begin{Thm}\label{ThmLinks} If a link $L$ has a connected, prime,
reduced almost alternating diagram, then $L$ is non-splittable.
\end{Thm}
\begin{figure}[htbp]\caption{Non reduced diagrams}
\label{fig:NonRedDiag}\end{figure}\par\vspace{3mm}
Theorem \ref{ThmLinks} gives us a way to see if a given almost
alternating diagram $\widetilde{L}$ represents a splittable link or not;
here we may assume that $\widetilde{L}$ is connected and prime. If
$\widetilde{L}$ is reduced, then it represents a non-splittable link
from Theorem \ref{ThmLinks}. If $\widetilde{L}$ is not reduced, then it
is diagram I or diagram II in Figure \ref{fig:NonRedDiag}. If
it is diagram I, then we obtain the diagram with no crossings of
the trivial link with two components or an alternating diagram
from $\widetilde{L}$ by applying reducing move I to $\widetilde{L}$ (see Figure
\ref{fig:RedMoves}). Then, we can see if $\widetilde{L}$ represents a
splittable link or not from Theorem \ref{ThmALinks}. If it is
diagram II, then we obtain another connected, prime almost
alternating diagram $\widetilde{L'}$ from $\widetilde{L}$ with less crossings
than those of $\widetilde{L}$ by applying reducing move II to $\widetilde{L}$.
Then, we can see if $\widetilde{L}$ represents a splittable link or
not by continuing this process as far as we have diagram II.
\par\vspace{3mm}
\begin{figure}[htbp]\caption{Reducing moves}
\label{fig:RedMoves}\end{figure}\par\vspace{3mm}
As a corollary of Theorem \ref{ThmLinks}, we immediately have
the following.
\begin{Cor}\label{CorTrivial} If a link $L$ has a connected,
prime, reduced almost alternating diagram, then $L$ is
non-trivial.
\end{Cor}
Moreover, we obtain the following if we restrict our interest
to links with more than two components.
\begin{Cor}\label{CorThreeComp} If a link $L$ with more than two
components has a connected almost alternating diagram, then $L$
is non-trivial.       \end{Cor}
\begin{proof}
Suppose that there exists a connected almost alternating diagram
$\widetilde{L}$ of the trivial link $L$ with $n$ ($> 2$) components.
Here we assume that $\widetilde{L}$ has the minimal crossings among such
diagrams, and then  $\widetilde{L}$ is prime. Since $L$ is also splittable,
$\widetilde{L}$ is not reduced from Theorem \ref{ThmLinks}. If $\widetilde{L}$ is
diagram II, we obtain another almost alternating link diagram of
$L$ with less crossings than those of $\widetilde{L}$ by applying
reducing move II. This contradicts the minimality of the number
of crossings of $\widetilde{L}$. Therefore, $\widetilde{L}$ is diagram I. Then
apply reducing move I to $\widetilde{L}$. If we obtain a connected
diagram, then it is a connected alternating link diagram, which
is non-splittable. Thus, we have a disconnected alternating
diagram consisting of two connected components. Since $L$ has
more than two components, at least one of them has more than
one component, which is a connected alternating link diagram
and thus non-splittable. Thus, $L$ is non-trivial, which
contradicts our assumption.
\end{proof}\par
\par\vspace{5mm}
\section{Standard Position for A Splitting Sphere}
\label{SecStdPosition}
Let $\widetilde{L}$ $\subset$ $\Bbb{R}^2$ $\subset$ $S^2$ $=$ $\Bbb{R}^2$
$\cup$ $\{\infty\}$ be a diagram of a splittable link $L$. Here,
we do not assume that $\widetilde{L}$ is almost alternating. Note that
we may speak sensibly about points ``above" or ``below" $\widetilde{L}$
and also about ``inside" or ``outside" of some reasion, since we
consider the projection plane $\Bbb{R}^2$ as a subspace of a
$2$-sphere in $S^3$.
\par\vspace{3mm}
Following \cite{m} and \cite{mt}, put a $3$-ball, called
a {\it crossing ball}, at each crossing point of $\widetilde{L}$. Then,
isotope $L$ so that, at each crossing point, the overstrand runs
on the upper hemisphere and the understrand runs on the lower
hemisphere as shown in Figure \ref{fig:crossingball}. We call
the boundary of such a $3$-ball a {\it bubble}.
\par\vspace{3mm}\begin{figure}[htbp]\caption{A crossing ball}
\label{fig:crossingball}\end{figure}\par\vspace{3mm}
Let $S_+$ (resp. $S_-$) be the $2$-sphere obtained from $S^2$
by replacing the intersection disk of each crossing ball and
$S^2$ by the upper (resp. lower) hemisphere of the bubble of
the crossing ball. We will use the notation $S_{\pm}$ to mean
$S_+$ or $S_-$ and similarly for other symbols with subscript
$\pm$.
\par\vspace{3mm}
Let $F \in S^3 - L$ be a splitting sphere for a splittable link
$L$. We may isotope $F$ to a suitable position with respect to
$\widetilde{L}$ according to \cite{m} and \cite{mt}.
\begin{Prop}\label{PropIsotopy} Let $F$ be a surface mentioned
above. Then, we may isotope $F$ so that;
\begin{itemize}
\item[(i)]  $F$ meets $S_{\pm}$ transversely in a pairwise
            disjoint collection of simple closed curves and
\item[(ii)] $F$ meets each crossing-ball in a collection of
            saddle-shaped disks $($Figure $\ref{fig:saddle}$$)$.
\end{itemize}
\end{Prop}
\begin{figure}[htbp]\caption{A saddle}
\label{fig:saddle}\end{figure}\par\vspace{3mm}
Let $F$ be a splitting sphere satisfying the conditions in
Proposition \ref{PropIsotopy}. The {\it complexity} $c(F)$
of $F$ is the lexicographically ordered pair $(t,u)$, where
$t$ is the number of saddle-intersections of $F$ with
crossing-balls of the diagram $\widetilde{L}$, and $u$ is the total
number of components of $F$ $\cap$ $S_+$ and $F$ $\cap$ $S_-$.
We say that $F$ has {\it minimal complexity} if $c(F)$ $\leq$
$c(F')$ for any splitting sphere $F'$. Then, we have the
following also according to \cite{m} and \cite{mt}.
\begin{Prop}\label{PropMinimal}
Let $F$ be a splitting sphere for a splittable link. If $F$
satisfies the conditions in Proposition \ref{PropIsotopy}
and has minimal complexity, then each simple closed curve
$C$ in $F$ $\cap$ $S_+$ $($resp. $F$ $\cap$ $S_-$$)$ meets
the following requirements;
\begin{itemize}
\item[(i)]   $C$ bounds a disk in $F$ whose interior lies
             entirely above $S_+$ $($resp. below $S_-$$)$,
\item[(ii)]  $C$ meets at least one bubble, and
\item[(iii)] $C$ does not meet any bubble in more than one arc.
\end{itemize}
\end{Prop}
We say that a splitting sphere is in {\it standard position}
if it satifies conclusions of Proposition \ref{PropIsotopy}
and \ref{PropMinimal}. Now let $\widetilde{L}$ be an almost alternating
diagram of a splittable link $L$. Assume that $F$ is a splitting
sphere for $L$ in standard position. Let $A$ denote the crossing
ball at the dealternator. Note that our almost alternating
diagram has exactly one dealternator. Let $C$ be a simple closed
curve of $F \cap S_{\pm}$. Since $\widetilde{L}$ is almost alternating,
a subarc of $C$ satisfies the following {\it almost alternating
property};
\par\vspace{3mm}
\noindent{\it If $C$ meets two bubbles of crossing-balls $B_1$
and $B_2$ in succession. Then,
\begin{itemize}
\item[(i)]  two arcs of $\widetilde{L}$ $\cap$ $S_{\pm}$ on
            $B_1$ and $B_2$ lie on the opposite sides of $C$ if
            none of $B_1$ and $B_2$ are $A$ and
\item[(ii)] two arcs of $\widetilde{L}$ $\cap$ $S_{\pm}$ on
            $B_1$ and $B_2$ lie on the same side of $C$ if
            one of $B_1$ and $B_2$ is $A$.
\end{itemize}}
\par\vspace{3mm}
Moreover, $C$ satisfies the following.
\begin{Lem}\label{LemEveryCurve} Every curve must pass the
dealternator exactly once.   \end{Lem}
\begin{proof}
We may assume that the complexity of $F$ is finite.
It is sufficient to show just that $C$ passes the dealternator,
since we have the third condition of Proposition
\ref{PropMinimal}. Suppose that $C$ does not pass the
dealternator. Here, we may assume that the dealternator is
outside of $C$, that is, in the region with $\{\infty\}$ of the
two regions devided by $C$. Note that the length of every curve
is more than one and even. From the almost alternating property,
$C$ must contain at least one curve inside of it, say $C'$.
Then, $C'$ is also does not pass the dealternator, because
it is inside of $C$. Since $C'$ also must contain at least
one curve inside of it, we can inductively find
an infinitely many curves inside of $C$. This contradicts
the finiteness of the complexity of $F$.
\end{proof}\par
The collection of circles of $F$ $\cap$ $S_{\pm}$, together with
the saddle components of $F$ $\cap$ $($$\cup$ $\{B_i\}$$)$, give
rise to a cell-decomposition of $F$, which we call the
intersection graph $G$ of $F$ with $S_{\pm}$ and $\cup$
$\{B_i\}$. The vertices of $G$ correspond to the saddles of $F$
$\cap$ $($$\cup$ $\{B_i\}$$)$, the edges of $G$ correspond to
the arcs of $F$ $\cap$ $($$S_+$ $-$ $\cup$ $\{B_i\}$$)$ $=$
$F$ $\cap$ $($$S_-$ $\cup$ $\{B_i\}$$)$, and the faces of $G$
correspond to the disks, called {\it dome}, bounded by the
simple closed curves of $F$ $\cap$ $S_+$ and of $F$ $\cap$ $S_-$,
afforded to us by the first condition of Proposition
\ref{PropMinimal}. Note that $G$ is a plane graph in sphere $F$
and the degree of each vertex of $G$ is $4$. We define the degree
of a face as the number of vertices which the face has on its
boundary. Let $f_i$ and $\mid f_i \mid$ be a face with degree $i$
and the number of faces of degree $i$, respectively. Then, we have
the following from the Euler's formula.
\begin{Lem}\label{LemEuler}  $\sum (i-4) \mid f_i \mid = -8$
\end{Lem}
\begin{proof}
Let $n$, $e$, and $f$ be the numbers of the vertices, edges, and
faces of $G$, respectively. From the Euler's formula, we have
$n$ $-$ $e$ $+$ $f$ $=$ $2$. Since we also have $\sum$ $i$
$\mid f_i \mid$ $=$ $4n$, $\sum$ $i$ $\mid f_i \mid$ $=$ $2e$
and $\sum$ $\mid f_i \mid$ $=$ $f$, $\sum$ $(i-4)$
$\mid f_i \mid$ $=$ $-$ $\sum$ $i$ $\mid f_i \mid$ $+$ $2$
$\sum$ $i$ $\mid f_i \mid$ $-$ $4$ $\sum$ $\mid f_i \mid$
$=$ $-$ $4n$ $+$ $4e$ $-$ $4f$ $=$ $-8$.
\end{proof}\par
For a convenience, we introduce several terminologies. We call a
vertex a {\it black vertex} and denote it by $v_d$ if it comes
from a saddle on the dealternator. And also, we denote by $b_d$
the bubble put on the dealternator. Moreover, denote by $b_i$ the
bubble which contains a saddle corresponding to vertex $v_i$,
which we call a {\it white vertex}. Put color black and white to
black vertices and to other vertices, respectively. We say, as
usual, a face is {\it adjacent} to another face if they have a
common edge on their boundaries. We say that a face is {\it
vertexwise-adjacent} to another face if they have a common vertex
on their boundaries.
\par\vspace{5mm}
\section{Proof of Theorem \ref{ThmLinks}} \label{SecPrfLinks}
We need the following lemma to prove Theorem \ref{ThmLinks}.
Remark here that our almost alternating diagram has exactly
one dealternator.
\begin{Lem}\label{LemMinimality} Let $\widetilde{L}$ be a connected,
prime, reduced almost alternating diagram of a splittable
link $L$. If $\widetilde{L}$ is one of the diagrams in Figure
\ref{fig:NotMinimal}, then there exists another connected,
prime, reduced almost alternating diagram of $L$ or of
another splittable link with less crossings than $\widetilde{L}$.
\end{Lem}
\begin{figure}[htbp]\caption{}
\label{fig:NotMinimal}\end{figure}\par\vspace{3mm}
\begin{proof}
We show only the case for diagram VI, which has three tangle
areas $T_1$, $T_2$, and $T_3$ and ten regions $a$, $b$, $\ldots$,
$j$. Some of these regions might be the same. Then we have
six possibilities which regions are the same from the reducedness
and the primeness of $\widetilde{L}$ (for instance, we have a nonprime
diagram if $a$ $=$ $d$ and we have a nonreduced diagram if $b$
$=$ $e$ and $c$ $=$ $f$). Here, we show the case that all ten
regions are mutually different. Other cases can be shown
similarly. In addition, let us assume that regions $g$ and $j$
do not share an arc inside of $T_3$ (in this case, we consider
diagram $\widetilde{K}$ of $L$ and diagram $\widetilde{K'}$ of another splittable
link instead of $\widetilde{L}$ and $\widetilde{L'}$, see Figure \ref{fig:KandKP}).
If link $L$ has diagram $\widetilde{L}$, then $L$ has diagram $\widetilde{L'}$
with one less crossings than those of $\widetilde{L}$ as well. Then, note
that all nine regions $k$, $l$, $\ldots$, $s$ are mutually different.
\begin{figure}[htbp]\caption{$\widetilde{L}$ and $\widetilde{L'}$}
\label{fig:LandLP}\end{figure}\par\vspace{3mm}
\begin{figure}[htbp]\caption{$\widetilde{K}$ and $\widetilde{K'}$}
\label{fig:KandKP}\end{figure}\par\vspace{3mm}
{\bf (Connectedness)} \hspace{3mm} Assume that $\widetilde{L'}$ is not
connected. Then, we have a simple closed surve $C$ in a region
of $\widetilde{L'}$ such that each of the two regions of $S^2$ $-$ $C$
contains a component of $\widetilde{L'}$ (here we call such a curve a
{\it splitting curve}). If $C$ is entirely contained in a
tangle area, then it is easy to see that $\widetilde{L}$ is not
connected as well. Therefore, $C$ $\cap$ $\{$ $\cup$ $T_i$ $\}$
$\ne$ $\emptyset$ and $C$ is in region $k$, $l$, $\ldots$, or
$s$. We may assume that $C$ has minimal intersection with
$\cup$ $T_i$. Take a look at one of outermost intersections of
$T_i$ and $C$. Then the intersection is one of the following
(Figure \ref{fig:ConIntscn}). In the cases of (i) and (iv), we
can have another splitting curve $C'$ which is entirely
contained in $T_i$ or which has one less intersections with
$\cup$ $T_i$ than $C$ does. In the cases of (iii) and (vi),
we have the same regions among the nine regions of $\widetilde{L'}$. In
other cases, $C$ has an intersection with $\widetilde{L'}$.
\begin{figure}[htbp]\caption{}
\label{fig:ConIntscn}\end{figure}\par\vspace{3mm}
\par\vspace{3mm}
{\bf (Primeness)} \hspace{3mm} Assume that $\widetilde{L'}$ is not
prime. Then we have a simple closed curve $C$ which intersects
$\widetilde{L'}$ in just two points belonging to different arcs of
$\widetilde{L'}$ (here we call such a curve a {\it separating curve}).
If $C$ is in a tangle area, then it is easy to see that $\widetilde{L}$
is not prime as well. However, $C$ $\cap$ $\{$ $\cup$ $T_i$
$\}$ $\ne$ $\emptyset$, since no pair of nine regions share two
different arcs outside of tangle areas. We may assume that
$C$ has minimal intersection with $\cup$ $T_i$. Take a look at
one of the outermost intersections of $T_i$ and $C$. Then the
intersection is one of the figures in Figure \ref{fig:ConIntscn}.
In the cases (i) and (iv), we can eliminate the intersection,
which is a contradiction. In the cases of (ii) and (v), we can
obtain another separating curve $C'$ which is entirely contained
in $T_i$ or which has one less intersections with $\cup$ $T_i$
than $C$ does. In the cases of (iii) and (vi), we have the same
regions among the nine regions of $\widetilde{L'}$. In the case of
(vii), $C$ has an intersection with $T_3$ and here we may assume
that the other intersection is outside of $T_3$ from
the minimality. Then regions $k$ and $n$ must share arcs inside
and outside of $T_3$, and thus regions $g$ and $j$ must share an
arc inside of $T_3$, which contradicts our assumption.
\par\vspace{3mm}
{\bf (Reducedness)} If $\widetilde{L'}$ is diagram I, then we obtain an
alternating diagram of $L$ by reducing move I. Thus, $L$ is
non-splittable, which is a contradiction. Assume that $\widetilde{L'}$
is diagram II. Then we can find a part in the diagram which we
can apply reducing move II to (Figure \ref{fig:NonRedPart}). We
have four possibilities; $(x, y)$ $=$ $(n,o)$, $(o,p)$, $(p,q)$,
or $(q,n)$. In the first case, regions $q$ and $u$ must share a
crossing so that $\widetilde{L'}$ contains the part in Figure
\ref{fig:NonRedPart}. Since $m$ $\ne$ $o$ and $l$ $\ne$ $n$, we
have regions $t$ and $u$, and then $u$ might be the same as $m$
or $o$ (see Figure \ref{fig:NonRedCsOne}). However, the regions
which can share a crossing with region $q$ are $k$, $o$, or $s$.
If $u$ $=$ $o$, then we obtain a non-prime diagram. Therefore,
this case does not occure.
In the second case, regions $k$ and $q$ must share a crossing.
Thus, we can decide the inside of $T_3$ more precisely and
then we can see that $\widetilde{L}$ is non-reduced (Figure
\ref{fig:NonRedCsTwo}).
In the third case, regions $o$ and $v$ must share a crossing
(Figure \ref{fig:NonRedCsThree}). The regions which can share
a crossing with $o$ are $k$, $m$, or $q$. We also have three
pssibilities that $v$ $=$ $k$, $q$, or $s$. Thus, we obtain
that $v$ $=$ $q$ or $k$. In the former case, we have a non-prime
diagram. In the latter case, we can decide the inside of $T_3$
more precisely and then we can see that $\widetilde{L}$ is non-reduced
(Figure \ref{fig:NonRedCsThree}).
We can prove the fourth case similarly.
\end{proof}
\begin{figure}[htbp]\caption{}
\label{fig:NonRedPart}\end{figure}\par\vspace{3mm}
\begin{figure}[htbp]\caption{}
\label{fig:NonRedCsOne}\end{figure}\par\vspace{3mm}
\begin{figure}[htbp]\caption{}
\label{fig:NonRedCsTwo}\end{figure}\par\vspace{3mm}
\begin{figure}[htbp]\caption{}
\label{fig:NonRedCsThree}\end{figure}\par\vspace{3mm}
\noindent{\bf Proof of Theorem \ref{ThmLinks}}.
Suppose that there exists a splittable link with a connected,
prime, reduced almost alternating diagram. Take all such links
and consider all such diagrams of them. Let $\widetilde{L}$ be minimal
in such diagrams with respect to the number of crossings. Then
$\widetilde{L}$ is none of the diagrams in Figure \ref{fig:NotMinimal},
otherwise it contradicts the minimality of $\widetilde{L}$ from Lemma
\ref{LemMinimality}. Note that $\widetilde{L}$ has at least two
crossings, since $\widetilde{L}$ is connected and $\widetilde{L}$ has more than
one component. Let $F$ $\subset$ $S^3$ $-$ $L$ be a splitting
sphere for $L$, which would be assumed to be in a standard
position. And let $G$ $\subset$ $F$ be the intersection graph of
$F$ $\cap$ $S^2$. For each face of degree $i$ of $G$, charge
weight $i-4$. We denote by $w(f)$ the weight of a face $f$. If
there is no faces of degree $2$, then every face has non negative
weight. Then, $\sum$ $(i-4)$ $\mid f_i \mid$ $\geq$ $0$ (the sum
of weights of all faces), which contradicts Lemma \ref{LemEuler}.
Therefore, we may assume that there exists at least one face of
degree $2$.
\par\vspace{3mm}
It may happen that two faces of degree $2$ are adjacent or
vertexwise-adjacent to each other. However if two faces of
degree $2$ are adjacent to each other, then it contradicts
the reducedness of $\widetilde{L}$ (Figure \ref{fig:fook}). Also if
two faces of degree $2$ are vertexwise-adjacent to each other
at a white vertex, then there exists a face which has two
black vertices on its boundary, which contradicts Lemma
\ref{LemEveryCurve}. Therefore, we have two cases if we look
at a face of degree $2$. One is that it is not adjacent or
vertexwise-adjacent to any other faces of degree $2$. Here we
call it a block of type $T'$ or simply $T'$ and then $w(T') =
-2$. The other is that it is vertexwise-adjacent to another
face of degree $2$ at a black vertex. In this case, we put
these two faces together and call it a block of type $U'$ or
simply $U'$, and then $w(U') = -4$, which is the sum of the
weights of the two faces of degree $2$.
\par\vspace{3mm}\begin{figure}[htbp]\caption{}
\label{fig:fook}\end{figure}\par\vspace{3mm}
Take a look at two faces $f_{i\ge4}$ and $f_{j\ge4}$ which are
adjacent to a block of type $T'$ (resp. $U'$) and put all of them
together. We call it a block of type $Y_{i,j}$ (resp. $Z_{i,j}$)
or simply $Y_{i,j}$ (resp. $Z_{i,j}$). In the case of $Z_{i,j}$,
we assume that $i$ is greater than equal to $j$. Then,
$w(Y_{i,j})$ $=$ $w(f_i)$ $+$ $w(f_j)$ $+$ $w(T')$ $=$
$i$ $+$ $j$ $-$ $10$ $\ge$ $-2$ and
$w(Z_{i,j})$ $=$ $w(f_i)$ $+$ $w(f_j)$ $+$ $w(U')$ $=$
$i$ $+$ $j$ $-$ $12$ $\ge$ $-4$. We call a face of degree $i$
($\ge4$) a block of type $X_i$ or simply $X_i$ if it is not
adjacent to $T'$ or $U'$. Then, $w(X_i)$ $=$ $i$ $-$ $4$ $\ge$
$0$. For blocks of type $Y_{i,j}$, the only type of blocks with
a negative weight is $Y_{4,4}$ and we call a block of type
$Y_{4,4}$ a block of type $T$ or simply $T$. If there exists
$Z_{4,4}$, then it contradicts the minimality of $\widetilde{L}$, since
we have diagram III (Figure \ref{fig:z44}). Thus, for
blocks of type $Z_{i,j}$, the only type of blocks with a
negative weight is $Z_{6,4}$ and we call a block of type
$Z_{6,4}$ a block of type $U$ or simply $U$.
\par\vspace{3mm}\begin{figure}[htbp]\caption{$Z_{4,4}$}
\label{fig:z44}\end{figure}\par\vspace{3mm}
If there are no blocks of type $T$ nor type $U$, then it
contradicts Lemma \ref{LemEuler} as before. Here we say that a
block is {\it upper} (resp. {\it lower}) if its faces ($\ne$
$f_2$) come from domes which are above $S_+$ (resp. below $S_-$).
Consider the following three cases; $G$ has $T_+$ and no $U_+$
({\bf Case 1}), $G$ has $U_+$ and no $T_+$ ({\bf Case 2}), and
$G$ has $T_+$ and $U_+$ ({\bf Case 3}), where $T_+$ means an
upper block of type $T$ and $U_-$ means a lower block of type
$U$, for instance. In each case, we show that we can discharge
weights of lower blocks to $T_+$ and $U_+$ to make the weight
of every block non-negative. Therefore, proving the above three
cases tells us that there does not exist graph $G$, that is,
there does not exist a connected, prime reduced almost
alternating diagram of any splittable link. This completes the
proof.
\par\vspace{3mm}
In each  of three cases, we induce a contradiction by actually
replacing the boundary cycles of subgraphs of $G$ on the diagram
and looking at the diagram as shown in Figure \ref{fig:fook}
or Figure \ref{fig:z44}. Here, put orientations on $S^2$ and $F$.
We have two possibilities to replace the boundary cycle of a face
on the diagram; its orientation coincides that of $S^2$ or not
(we did not mention about this before). However, we may
occasionaly choose one of the two possibilities, since the
diagrams obtained by the two ways are the same up to mirror image,
which does not affect our purpose. Here we have the following
claim.
\begin{Claim}\label{ClmBdTU}\begin{itemize}
\item[(i)]  For every block of type $T$, its five white vertices
            come from saddles in mutually different five bubbles.
\item[(ii)] For blocks of type $U$, the boundary curves of the
            faces of degree four pass the same four bubbles.
\end{itemize}\end{Claim}\par
\begin{proof}
(i) Take a block of type $T$ and put names $v_\alpha}      \def\k{\kappa}  \def\s{\sigma$, $v_\b$, $v_\gamma}      \def\m{\mu}     \def\u{\upsilon$,
$v_\delta}      \def\n{\nu}     \def\v{\phi$, and $v_\varepsilon} \def\p{\pi}     \def\x{\chi$ to it as shown in Figure \ref{fig:TandU}.
Assume that there is a pair of vertices coming from saddles in
a same bubble. From the almost alternating property, we have that
$b_\alpha}      \def\k{\kappa}  \def\s{\sigma$ $=$ $b_\varepsilon} \def\p{\pi}     \def\x{\chi$, $b_\alpha}      \def\k{\kappa}  \def\s{\sigma$ $=$ $b_\delta}      \def\n{\nu}     \def\v{\phi$, or $b_\b$ $=$ $b_\varepsilon} \def\p{\pi}     \def\x{\chi$. The
first case contradicts the mimimality of $\widetilde{L}$ (diagram III)
and the last two cases contradict the primeness.
(ii) Take two blocks of type $U$. Put names $v_\zeta}       \def\q{\xi}     \def\y{\psi$, $v_\g$, and
$v_\h$ to one of them and $v_{\zeta}       \def\q{\xi}     \def\y{\psi'}$, $v_{\g'}$, and $v_{\h'}$ to
the other following Figure \ref{fig:TandU}. Then, we have that
$b_{\zeta}       \def\q{\xi}     \def\y{\psi'}$ $=$ $b_\h$ and $b_{\h'}$ $=$ $b_\zeta}       \def\q{\xi}     \def\y{\psi$ or that $b_{\zeta}       \def\q{\xi}     \def\y{\psi'}$
$=$ $b_\zeta}       \def\q{\xi}     \def\y{\psi$ and $b_{\h'}$ $=$ $b_{\h}$. The former case
contradicts the minimality of $\widetilde{L}$ (diagram III) and the
latter case contradicts the primeness unless the claim holds.
\end{proof}
\par\vspace{3mm}\begin{figure}[htbp]\caption{T and U}
\label{fig:TandU}\end{figure}\par\vspace{3mm}
Since the boundary curves of the faces of degree $2$ (resp.
$4$) of all blocks of type $T_{\pm}$ (resp. $U_{\pm}$) pass
the same two (resp. four) bubbles and are parallel (otherwise,
it contradicts the primeness or the reducedness), we can define
above, below, the leftside of, and the rightside of the
dealternator on the diagram as shown in Figure \ref{fig:ABLR}.
We define the top and the bottom face of $T$ (resp. the left
and the right face of $U$) as the face of degree $4$ (resp. $2$)
which is above and below (resp. the leftside of and the
rightside of) the dealternator on the diagram, respectively.
To the boundary curves of two faces which are not
vertexwise-adjacent to each other at the dealternator, we
define that one is outside of the other if it is closer to the
center of the dealternator than the other is on the diagram (see
Figure \ref{fig:IO}). Before we start, we define the following
three types of adjacency.
\par\vspace{3mm}
\begin{itemize}
 \item[(A)] If a face is vertexwise-adjacent to the face of
            degree $2$ of a block of type $T$ at the white
            vertex, then we say that the face is $A$-adjacent
            to the block of type $T$.
 \item[(B)] If a face is adjacent to the top (resp. the bottom)
            face of a block of type $T$ at edge $v_\delta}      \def\n{\nu}     \def\v{\phi$$v_\varepsilon} \def\p{\pi}     \def\x{\chi$
            (resp. $v_\alpha}      \def\k{\kappa}  \def\s{\sigma$$v_\b$), then we say that the face is
            $B_t$- (resp. $B_b$-) adjacent to the block of type
            $T$.
 \item[(C)] If a face is vertexwise-adjacent to the left (resp.
            the right) face of a block of type $U$, then we say
            that the face is $C_l$- (resp. $C_r$-) adjacent to
            the block of type $U$.
\end{itemize}
\par\vspace{3mm}\begin{figure}[htbp]\caption{}
\label{fig:ABLR}\end{figure}\par\vspace{3mm}
\begin{figure}[htbp]\caption{}
\label{fig:IO}\end{figure}\par\vspace{5mm}


text:
Misato, Saitama may refer to:

 Misato, Saitama (city), in Saitama Prefecture
 Misato, Saitama (town), in Kodama District, Saitama Prefecture

redpajama_set_name: RedPajamaWikipedia


A canal boat holiday on the Oxford and South Midlands canal network combines a wonderful procession of historic industrial architecture with beautiful natural landscapes weaving across the country from Birmingham to London. Warwick Castle, Shakespeare's birthplace at Stratford-upon-Avon, Coventry Cathedral, Blenheim Palace and Stoke Bruerne's unmissable Canal Museum are just a few of the network's wonderful attractions. Begin your holiday in the Napton and Braunston area in the hub of the network or from one of the many other start points on offer, then choose your canal.
The Ashby Canal winds its peaceful way along 22 miles of lock free waterway towards the south Derbyshire border and the Coventry Canal, an integral part of the Warwickshire Ring, stretches from Fazelely Junction to the heart of Coventry city itself. From Coventry's Hawkesbury Junction to the Grand Union at Braunston, the North Oxford Canal meanders under elegant cast-iron bridges and through rolling countryside, where you can moor your canal boat and enjoy exploring the Bosworth battlefield or visit the Shackerstone Steam Railway.
On the South Oxford Canal you'll encounter the photogenic Napton Lock flight, Banbury's famous Cross and restored boat dock, and the beautiful landscapes of the Cherwell Valley before you take your canal boat into Oxford - the city of dreaming spires and Inspector Morse. The Grand Union Canal can carry you across the Chiltern Hills or through the two miles of Blisworth Tunnel and even past London Zoo in the capital's Regent's Park.
Large open stern, suitable for two couples or a small family.
Larger version of Wrekin with double length steering hatch.
Comfortable narrowboat, practically designed and fitted for all year round cruising.
Very well maintained boat ideally designed for friends or family.
Superior narrowboat beautifully finished throughout.
Spacious rear deck and flexible layout for friends or family.
Well presented practical narrowboat. Ideal for a couple or small family.
Beautifully fitted out in light oak with free standing sofa in saloon – perfect starter boat for 2.


text:
Q: Read the contents of a link or script tag using src/href How can I read the contents of a file using
<link href='path/to/file'/>

I understand that if one adds the attribute type="text/css" then they can be read using document.styleSheets but I have a hard time figuring out how to get the content of that element though.
I understand that lesscss.js lib uses the without an ajax get call.
From: http://lesscss.org/#using-less
<link rel="stylesheet/less" type="text/css" href="styles.less" />
<script src="less.js" type="text/javascript"></script>

I need to include some templates into the page, and the sooner they are loaded the better, ( vs doing it after jquery and js has loaded)
Thanks!

A: I understand what you mean with before jquery. But what do you mean with "before js".
When you load less.js (which does NOT depend on jQuery) the browser runs less.js before jquery has been initialized. Notice that less.js requires JavaScript.
You can read the content of such a file leveraging a XMLHttpRequest. A basis example which shows you how to do this can be found at: How to show the compiled css from a .less file in the browser?
Regarding less.js, you can find the source of that file at: https://github.com/less/less.js/blob/master/dist/less-1.7.4.js

I understand that if one adds the attribute type="text/css" then they can be read using document.styleSheets but I have a hard time figuring out how to get the content of that element though.

Globally less.js uses two steps to do that:

*

*first it will built a list of paths as follows:
//
// Get all <link> tags with the 'rel' attribute set to "stylesheet/less"
//
var links = document.getElementsByTagName('link');

less.sheets = [];

for (var i = 0; i < links.length; i++) {
    if (links[i].rel === 'stylesheet/less' || (links[i].rel.match(/stylesheet/) &&
       (links[i].type.match(typePattern)))) {
        less.sheets.push(links[i]);
    }
}

*Then reads the content of these files by using a XMLHttpRequest too. See the doXHR function at line 7720 of less-1.7.4.js.

redpajama_set_name: RedPajamaStackExchange


Raise wheels off the ground, start engine, waiting for idle down, then put in gear. If it stays running gently apply brakes. If engine stalls, I would bet $ on the torque converter.
Hope this helps, God Bless Login to read more.


Parents should not expect schools to police children's eating and exercise, or toilet train pupils, England's chief inspector of education will say later.
Ofsted chief Amanda Spielman will argue that the answer to the obesity crisis lies in the home, and that parents should not "abdicate responsibility".
Neither can schools be a "panacea" for knife crime or child neglect, she will add in her second annual report.
Two studies have this year queried the benefit of school anti-obesity schemes.
In February, the British Medical Journal reported that a year-long anti-obesity programme involving more than 600 West Midlands primary school pupils yielded no improvements.
And in July an Ofsted study of 60 schools found no link between efforts to tackle obesity and pupils' weight.
Speaking to an audience of education and social care professionals in central London later, Ms Spielman will highlight concerns that – by the time they start primary school – almost a quarter of children in England are overweight or obese.
This rises to over a third by the time they move on to secondary school.
"Schools can and should teach children about the importance of healthy eating and exercise in line with their core purpose; their PE lessons should get them out of breath," she will say.
Ms Spielman will also argue that by expecting schools to tackle gang-related crime or child neglect, society risks not only distracting them from their core purpose but also failing to solve the problems.
Such complex matters need to be dealt with by those with the correct knowledge and expertise, she will argue.
"While schools can play a role in educating young people about the danger of knives, they cannot be a panacea for this particular societal ill," she will say.


text:
Major differences in palliative care provision across the globe
by University of Leeds
A major review of palliative care services around the world has highlighted huge inconsistencies in provision, with patients in some countries receiving a fraction of the support provided elsewhere.
More than 11 million cases have been reviewed at the University of Leeds' Academic Unit of Palliative Care, which found length of care for people with life limiting and terminal conditions varies acutely across different countries—and within the countries themselves.
The researchers found:
In the UK, cancer patients are referred to palliative care earlier than patients with other life limiting conditions, despite the need being the same among both groups
In the United States, patients receive on average 10 days' fewer palliative care than in non-US countries
The shortest average duration of care was six days in Australia, while the longest was 69 days in Canada
Palliative care is internationally defined as 'the active holistic care of individuals across all ages with serious health-related suffering due to severe illness and especially of those near the end of life. It aims to improve the quality of life of patients, their families and their caregivers'. Its function is to support patients and their families with needs that arise during a serious illness, months or potentially years before death.
It has been found to be most effective if introduced at least three to four months before a patient's death, when it can improve their quality of life and reduce financial costs.
But previous studies carried out into the duration of palliative care in countries around the world revealed a wide variation in length of care.
The multi-disciplinary research team led by Leeds conducted a systematic review and meta-analysis of 169 studies from 23 countries, involving 11,996,479 patients.
They found the global average length of care from initiation to the patient's death was 18.9 days. When US data was removed, the average length increased to 29 days.
Cancer patients received care for an average of 15 days, but non-cancer patients received only six days' care.
Duration of care also varied depending on the location, from 19 days in a specialist palliative care unit; 20 at home or in the community, and six days on a general hospital ward.
And countries with very high levels of development provided on average 18.91 days of care, compared with 43 days for countries at all other levels of development.
Dr. Matthew Allsop, University Academic Fellow from the Leeds Institute of Health Sciences, who co-authored the paper, said: "This study highlights a major challenge to human health worldwide.
"Our work highlights a stark shortfall in the duration of palliative care being provided internationally, with clear variation reported across countries. There is no data from low- and middle-income countries to understand at what point patients are accessing care before death—it is in these countries that provision of palliative care is most lacking.
"Increased funding is essential to develop capacity, but so too is research—to determine when people are accessing palliative care and how existing services can be improved."
The work included researchers from Hull York Medical School, and the Department of Public Health and Primary Care, Ghent University, Belgium. It was supported by National Institute for Health Research infrastructure at Leeds.
Nine UK studies were included in the analysis, covering 50,021 patients. Care lasts on average 48 days in the UK, but this varies depending on the setting. Specialist palliative care lasts nine days, whereas in the community or at home the duration is 41 days.
Some 85% of studies covering 97% of participants were from the USA, with three studies featuring more than one million participants each. Sub analysis of this data was performed, comparing it with non-US countries. The researchers found the average length of care in the US was 18.9 days—but 10 days fewer than outside it.
The report suggests this could be explained by USA models of care that restrict hospice care to patients with prognoses of fewer than six months, and have financial implications for patients.
Meanwhile, in middle income countries, the duration of palliative care was often much longer. In Brazil, the average duration was 190 days; Egypt was 66 days and Thailand 33 days. The data came from smaller samples and further research is needed to understand these findings.
Dr. Allsop said: "Death affects us all. The global burden of serious health-related suffering requiring palliative care is projected to almost double by 2060—most people either receive no palliative care, or not the amount necessary to achieve maximum benefit.
"There is a clear and significant gap between current and ideal practice, which impacts on the benefit of palliative care for patients and health care services.
"Globally palliative care needs to be highlighted as an essential component of healthcare with efforts needed to increase capacity and access to support for patients and their families."
Hospital-based specialist palliative care may slightly improve patient experience
More information: Roberta I. Jordan et al, Duration of palliative care before death in international routine practice: a systematic review and meta-analysis, BMC Medicine (2020). DOI: 10.1186/s12916-020-01829-x
Journal information: BMC Medicine
Provided by University of Leeds
Citation: Major differences in palliative care provision across the globe (2020, November 30) retrieved 16 January 2021 from https://medicalxpress.com/news/2020-11-major-differences-palliative-provision-globe.html
Research finds that just 14% of people in the world have access to palliative care
Explaining the difference between palliative care and euthanasia
Unequal pain relief at home for dying patients
Having hospital palliative care doesn't impact Tx intensity
Use of supportive palliative care lags for heart patients

redpajama_set_name: RedPajamaCommonCrawl


FEB 2011 BRAND UPDATE: NEUW ON BOARD!
Neuw began with a concept to create unique mens and womens denim through a process called "vintage revision" – reconstructing vintage denim to create the right fit and a modern look. The raw and edgy aesthetic is carried into the brands tops, tees, and jackets.


text:
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Home>The Washington Times: The Biggest College Scandal of All
The Washington Times: The Biggest College Scandal of All
The seething anger that Americans feel over the college admissions scandal with wealthy and well-connected families using money, influence and cheating to bump their kids up in line so they get accepted into elite schools is well-justified. Yet this scheme is small potatoes compared to the real scandal on college campuses from coast to coast. That scam is how much universities are charging families once they do get in.
College tuition, room and board costs can now exceed $50,000 to $70,000 a year. This is a massive financial hardship of the families that actually pay out-of-pocket the $200,000 to $300,000 tab for a four-year degree and for those who get loans. The debt for a 22-year-old graduate can easily exceed $100,000. Meanwhile, the size of the student loan debt nationwide has reached some $1.7 trillion.
As one solution, leading voices in the Democratic Party — ranging from Sens. Bernie Sanders to Kamala Harris to Rep. Alexandria Ocasio-Cortez — are touting "free college" or even more guaranteed student loans for families. The worst idea of all is student loan forgiveness of up to $1 trillion. This would only shift the costs of expensive colleges onto the back of taxpayers — many of whom never even went to college.
There are two glaring problems with free college.
First, instituting free college tuition does nothing to incentivize college administrators to lower costs. Instead, it simply transfers the burden of paying for higher education from kids whose families have relatively high incomes to general taxpayers, many of whom didn't go to college at all. As education economist Richard Vedder of Ohio University has pointed out, "free college" would be one of the most regressive public policies of modern times.
Second, we know from other industries, such as health care, the bigger the government role, the more costs escalate.
There is a much more equitable and practical solution to lowering the high cost of universities — especially at the most expensive and elite schools. The federal government could incentive colleges with high tuitions to lower their costs by tapping into their tax deductible massive endowments.
It turns out that endowments have exactly the opposite effects on tuition that one might expect: The higher the endowment, the higher the tuition.
The feds have the leverage to reverse this.
The latest analysis at Openthebooks.com has discovered that the 25 colleges with the largest endowments in the nation pulled down $7 billion in federal student aid last year. These universities hold a quarter-trillion dollars in existing assets, collectively.
Notre Dame, Princeton, Yale, Harvard and other elite schools like Duke and USC can't make a plausible case for the need for billions of dollars annually in federal subsidies when these schools' bank accounts hold hundreds of millions and in many cases billions of dollars of funds.
Without any new gifts, most if not all Ivy League endowment could fund full-ride scholarships for all financially needy undergraduate students for the next half-century. With continued gifts to universities, tuition could practically be free to students forever without the endowments running dry.
The way to cut tuitions, starting with the most expensive colleges, is to require these schools to lower their tuitions each year by 5 percent to 10 percent and make up the difference by either cutting costs (that's easy) or using their endowments to subsidize the out-of-pocket costs paid by students and/or taxpayers.
We are not fans of price controls. But if universities are going to rely on taxpayers to subsidize their exorbitant costs, it makes sense for the public to hold these schools to the high standards they say they hold their students to. If they don't take federal money, they can do as they wish.
Lower college tuitions are easily achievable for every family in America, and unlike our failed multi-billion-dollar student loan programs, or populist slogans like "free college tuition," this strategy won't cost taxpayers a dime.
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More than 70 miles of coastline stretches between San Francisco and Santa Cruz. Explorers making their way along scenic Highway 1 are greeted with hiking trails, surfing opportunities, consistent ocean views and small towns to enjoy. Dotted along the route are various options for visitors to recharge while taking in the sights.
The Pacifica Motor Inn, 20 minutes from San Francisco's center, offers king and queen size beds in their 42 pet-friendly rooms. Some rooms have a view of Rockaway Beach, located about half a block from the inn. Others overlook the Pacific Ocean and Quarry Cove. Activities close to the hotel include hiking, shopping, cycling and surfing. A notice of 24 hours is required for guests with pets and a $15 per night fee is added to rates.
This historic inn originally established in 1905 as The Mosconi Hotel has 12 rooms to choose from geared towards a quiet, romantic stay. Restoration of the San Benito House in downtown Half Moon Bay has been ongoing since it opened as a bed and breakfast in 1976. Three of the rooms share a bathroom and none is equipped with televisions or phones. A special romance suite is available. Live music is available Wednesday through Saturday until 10 p.m. at the bar, which is decorated with large animal head taxidermies that once hung in the Museum of Natural History in Santa Barbara.
Midway between San Francisco and Santa Cruz is the small community of Pescadero, where Costanoa offers a variety of lodging options. Double french doors open onto a patio or deck at each of the 40 lodge rooms equipped with thermostat controlled heat, a king or two double beds, bathrobes, and a Bose stereo system.
Twelve Douglas Fir cabins overlooking Ohlone Ridge and White House Canyon are divided into six buildings sharing a porch and back deck. All guests at the cabins share a comfort station featuring heated concrete floors, indoor hot showers, restrooms and a 24-hour dry sauna.
Tent bungalows are another lodging option, each with a different configuration offering unique views of the expansive property. Family bungalows are two bungalows side by side and can accommodate up to six guests. Bungalow guests do not have maid service and have three comfort stations to choose from. For those who want a camping experience, Costanoa offers lots to pitch a tent and park RVs. Sites can host up to four people and have a wood platform, water and electricity. All guests can enjoy the Costanoa spa offering several types of massage treatments.
Roadhouse Inn, about 10 minutes north of Santa Cruz, offers upgrades including truffles, champagne and breakfast in bed. Guests receive a bathrobe in which to enjoy an ocean view from their room and local artists' artwork. Occupancy is typically two persons per room and not pets are allowed. All rooms are above the Roadhouse Restaurant and share a wraparound porch.
Beltran, Myriam. "Hotels Between Santa Cruz & San Fransisco." Travel Tips - USA Today, https://traveltips.usatoday.com/hotels-between-santa-cruz-san-fransisco-27065.html. Accessed 23 April 2019.


If you need to move TMG Reporter to another server, and you would like to keep your existing data and reports, please follow these instructions.
If you are not able to deauthorize your key(s) (e.g. due to a server failure), please contact Fastvue Support to reset the key.
By default, TMG Reporter stores its data in C:\ProgramData\Fastvue\TMG Reporter unless you changed this during installation. You can find your data location by going to Settings | Data Storage.
Copy this folder onto your new server. Make sure you copy it to a drive that has enough disk space to accommodate 25% of TMG's log file data. i.e. If TMG is logging 1 GB per day, allow for 250 MB per day, up to the data retention policy specified in Settings | Data Storage.
When you first set up TMG Reporter, you installed the Arbiter on your TMG Server and added an access rule to enable communication on port 49361 between your TMG Server and the TMG Reporter server.
During the installation, after you have selected the site to install to, you are asked to specify TMG Reporter's data location. This should default to C:\ProgramData\Fastvue\TMG Reporter. Change this to the folder you copied the previous install's data location to (see step 2 above).
Make sure you can access the downloaded installation executable from your TMG Server. Then log into your TMG Server and run the executable. Select the second option to install the Fastvue Arbiter. Proceed through the wizard selecting the default options. This will update the 'Fastvue Arbiter' service that is already running on your TMG Server.
You should now be able to browse to your new TMG Reporter site on the new server. Go to the Sources page and check that TMG Reporter is importing records from your TMG Server (give this a minute or two).
Check other settings such as Settings | Email, and Settings | Data Storage to ensure everything is set correctly. Go to Reports and click 'Show Existing Reports' to ensure your previous reports were copied across.
Before the 30 day trial expires, make sure you apply your license key in Settings | Licenses.
If you have any trouble, or would like assistance migrating your software, please contact Fastvue Support.


text:
I wouldn't wish Billie Eilish's success on my worst enemy
inayenn 6 hours ago Follow
. There's a stage of fame that, at least to an outsider, looks fun and exciting. You're young and rich, and everyone is happy to see you every time you go anywhere. There's also a stage of fame where your accomplishments become their own prison, where you're constantly awash in the opinions of strangers. That stage doesn't look like any fun at all. Billie Eilish basically proceeded directly to the second stage without passing go. She was a star before she was old enough to drive. Within a couple of years, she was famous enough that she couldn't go outside. Last year, a Billie Eilish impersonator was out there getting mobbed. (On Instagram, Eilish told her impersonators to stop: "You make me look bad… Also soooo disrespectful that you'd go out pretending to be me wearing THIS.")
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It would be one thing if Billie Eilish were merely a youth-culture phenomenon. She's not. The grown-ups had to get in on it, too. A month after she turned 18, the Grammys dropped a heaping pile of statues into Eilish's lap. In 2020, Eilish swept the Grammys, becoming only the second artist to win all four major cross-genre categories. (The first, Christopher Cross, won his awards two decades before Eilish was born, and his post-Grammys career does not exactly offer Eilish a reliable roadmap.) This year, the Grammys couldn't stop themselves from continuing to award Eilish, and she seemed actively embarrassed when she took home Record Of The Year for the second year running.
Eilish won that second Record Of The Year for "Everything I Wanted," the first single she released after coming out with her 2019 debut album When We All Fall Asleep, Where Do We Go. "Everything I Wanted" was specifically about Eilish's discomfort with all the attention she was getting; getting that Grammy must've felt like a bitter sort of irony. The song doesn't appear on Eilish's brand-new sophomore album Happier Than Ever, but it does provide a sort of blueprint for the album. When Eilish's first LP blew up the way it did, it took away any possibility that she could ever make an album like that again. Instead, Happier Than Ever was fated to be a reactive record, an album about one young woman's attempts to navigate levels of scrutiny that nobody, least of all a teenager, should ever be expected to handle.
The mere fact that Happier Than Ever exists in its current form stands as some kind of triumph. Eilish's sophomore album was a too-big-to-fail endeavor before it even existed. She must've faced tremendous pressure to make a relatively conventional pop record now that she's a relatively conventional pop star. Instead, she went back to the bedroom-pop process of her first record, making the entire thing with her brother Finneas — himself a minor alt-rock star now — co-writing and producing and playing just about everything. But where Eilish and Finneas once sounded giddy and sloppy and inventive and sometimes intentionally off-putting, they mostly come off shell-shocked now. How could they not?
I take no pleasure in reporting that Happier Than Ever is a boring record. The tempos are slow. The arrangements are restrained. The songs are torchy and soft and nervous. Eilish sings so quietly, and Finneas mics her so closely, that you can hear the spit-bubbles popping in her mouth. Happier Than Ever is full of acoustic guitars and delicately deployed synths and hushed, murmuring beats. If this album came from anyone else, it would sound like the kind of downtempo sophisti-pop that used to get played in upscale clothing boutiques in the late '90s. Most of the little details that made When We All Fall Asleep Where Do We Go were small and vaguely discomfiting. They were things like the dentist-drill sound on "Bury A Friend." Those things are gone now. Happier Than Ever is mostly only an interesting album because it's a Billie Eilish album and because Billie Eilish is interesting.
And Billie Eilish is interesting. In the first few bars of her new album, Eilish finds compelling ways to describe the familiar story of the celebrity who's a little taken aback by her own celebrity: "I'm getting older, I think I'm aging well/ I wish someone had told me I'd be doing this by myself/ There's reasons that I'm thankful, there's a lot I'm grateful for/ But it's different when a stranger's always waiting at your door." On the chorus, she sounds the lament of everyone who's ever been lucky enough to learn that a dream job is still a job: "Things I once enjoyed just keep me employed now." (I feel that. I'm sitting here on a Friday afternoon reviewing this dang Billie Eilish record.)
Halfway into Happier Than Ever, we get "Not My Responsibility," a portentous and pretentious spoken-word dirge about how weird it is to have people commenting on her appearance all the time: "Some people hate what I wear. Some people praise it. Some people use it to shame others. Some people use it to shame me." In a lot of ways, it's great that Eilish is able to say these things, that she has a forum to say them. If Britney Spears had been able to say some shit like that in 2001, maybe she'd be in a better situation now. Maybe we all would. But none of that stops Happier Than Ever from becoming a real drag as a listening experience.
It's all so quiet and halting. Much of Eilish's album tells the story of getting over a bad breakup while becoming hugely famous, and the two experiences seem intertwined. Eilish is heartbroken, and part of that heartbreak seems to be the hassle of being way too famous. On "NDA," that sadness comes off almost as eyeroll-inducing tedium: "30 Under 30 for another year/ I can barely go outside, I think I hate it herе/ Maybе I should think about a new career somewhere in Kaua'i where I can disappear." Billie Eilish is a 19-year-old multi-millionaire who is already talking about retiring to go clean Airbnbs or something. (Real estate rental and leasing is the main industry in Kaua'i. I Googled.) That's sad!
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In a way, though, "NDA" is one of the few moments where Happier Than Ever really crackles to life. Over a quiet little thump, Eilish half-raps, "I bought a secret house when I was 17," and then she talks about inviting "a pretty boy" over before kicking him out and making him sign a non-disclosure agreement. In both the soft percolation of the music and Eilish's own delivery, "NDA" has a playfulness that's mostly lacking on the album. Elsewhere, the strobing synth-jitters of "Oxytocin" come off like adult-contempo Crystal Castles. "Therefore I Am," the biggest and best of the pre-album singles, has a nice sort of restrained theater-kid energy.
For my money, though, there's only one real moment of greatness on the whole album. In the second half of the title track, I hear a little piece of what Happier Than Ever could've been. The song starts out as a lilting ukulele ballad about the breakup blues, but after a couple of minutes, a distorted guitar comes in, and Eilish starts to yell accusations: "I don't relate to you, no/ 'Cause I'd never treat me this shitty!/ You made me hate this city!" It's the first and only time that Eilish lets her voice get loud, and the sudden endorphin rush of catharsis throws the rest of the record into sharp relief.
Billie Eilish doesn't really do genres. She's made that clear. I'm not going to complain that she didn't make a straight-up rock record, though god knows she could if she wanted to. But there's an energy and commitment in the second half of "Happier Than Ever" that I don't hear in the rest of the album. That energy could've gone into any genre, or any combination of genres, as it did on Eilish's first album. Instead, this time around, it's just gone. I miss it. Despite all her success — or more accurately, because of her success — Billie Eilish has a lot of reasons to get mad right now. Except for that one half of one song, she never gives in and lets it happen on this record.
It's impossible not to feel empathy for Billie Eilish. Her timing was too good. In the blink of an eye, her whole musical project went from a bedroom-borne SoundCloud fuckaround to the kind of thing that gets people elevated to unwanted and unsustainable voice-of-a-generation pressure. Maybe Happier Than Ever is her attempt to negotiate and alleviate that pressure. I hope it works. I also hope her next album isn't an hour-long snoozefest.
Happier Than Ever is out now on Darkroom/Interscope.
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YOU SHALL NOT BEAR FALSE WITNESS: Jesus says that "The coal of Gehenna (Hell) is already piled upon such person."
I and my friend were away for about 3 years. Came back late 2018, to catch up on human "progress" and to update various information, links and Playlists.
Don't forget to visit my Main Page and also Conspiracy Fact Explained blog post.
There is a total of twenty nine Playlists of which twenty three are somewhat finished: systematically organized and chastity checked which means out of thousands of videos about 20 videos have some swearing or immodesty. The Playlists are: World War 3, Media, Secret Societies, New World Order, Five Eyes, European Union, U.S.A., One Religion, UFO, NDE, Fatima Prophecy, Nation & World Takeover, Christian Persecution, The Great Catholic Apostasy, Russian Hacking, Naomi Klein, Jews Converting to Catholicism, Holocaust, 9/11, Assassinations, Donald Trump, Alt Right and Jewish Antichrist.
29 Playlists are introduction to various topics while REAL NEWS (a must see), posted right below, will continue explaining and expanding knowledge on various topics.
Playlists are unlisted and accessible only through direct links, so if you want to share make sure to select URL address (web address) of this BLOG POST or any Playlist or video, copy it and share with others.
Prepare yourself and your family and DOWNLOAD what you want before they remove all videos. Just download it as is. It is organized according to topic and somewhat systematically; that is, one video leads to the next one and the story develops more. It will be useful in the near future. I know the owner of the YouTube channel and he is uploading, frequently, deleted videos. I will post a new link here, on this blog post, as to where he will upload Playlists next, in case his YouTube channel gets deleted. Probably to BitChute.
For many videos you will need a proxy server, as Zionist Jews are blocking even video downloads.
You can download videos for free at acethinker.com. There are other free software's and free websites were you can download blocked videos but I will not post it here as it might be read by unwelcome individuals and consequently may be removed. It already happened with many free software's and websites.
YouTube is in a frenzy of deletion, censorship and making videos appear PRIVATE.
Over a 10 year period that I have been following geopolitics and many other topics and before the ADL and other Zionist PSYOP groups joined YouTube to police "hate speech" there was only about 10 videos deleted from Terrorism Playlist. Since the ADL (Jewish Anti-Defamation League) joined (about June 2017) YouTube to remove "hateful" videos, in one year period they have removed more than half of the videos, See Terrorism Playlist.
I personally never watch TV, news or follow any YouTube channels as I have entered the highest spiritual life which requires very high morality. See my explanation of Catholic Spiritual Life.
Videos asking you to sign in means censorship. They don't want you to see that particular video and their data shows that people usually skip videos where they have to sign in.
Please share first Playlist with good will (Luke 2:14) Jews you may know and more importantly share Maria Valtorta's writings which will show to them that Jesus is the True Messiah. Her eBooks are free, posted on my MAIN PAGE. Here is were you can buy them: valtorta.org. As I said more information on my MAIN PAGE.
This quote refers to the continuation of the Covenant which was renewed after Jesus's sacrifice, onto the whole world through the Catholic Church.
1 Corinthians 11:25 In the same way He took the cup also, after supper, saying, "This cup is the new covenant in My blood; do this, as often as you drink it, in remembrance of Me." "In My blood" means the sacraments of Baptism, H. Eucharist and other sacraments...God makes covenant (friendship) with us. The NEW COVENANT/friendship is based on free will of each individual person who chooses to enter into it through the Sacraments. A way which God designed and wishes. God grants Sanctifying Grace (real chosen people) to each individual who chooses to enter into friendship with Him. Some gifts contained in Sanctifying Grace are: Faith, Hope, Charity along with many other gifts....You can't just say I believe or I have Faith, this is only possible with infused Grace.
Each time you receive the sacraments you do so in the State of Grace and as such you are persevering, faithful to the Lord. And by doing so we remember His faithfulness to the Law and virtues and do likewise, imitating Him. Majority of people don't want to enter into it not because of ignorance as some like to promote but because they don't want to obey the Law.
John 4:22 You worship what you do not know; we worship what we know, for salvation is from the Jews. 23 But the hour is coming, and now is, when the true worshipers will worship the Father in spirit and truth, for such the Father seeks to worship him.
Salvation is not from the Jews. Zionist like quoting Genesis 12:3 and John 4:22 but ignore 23, which immediately announces worship of God in spirit and truth through the NEW COVENANT.
Since Jews are rejecting the truth: The Catholic Church, Sacraments, and Jesus who is author of truth....therefore salvation does not come from the Jews but from Catholic Church who preserves moral and spiritual health of a nation.
John 4:22 taken in full content announces Salvation which is to come from God who used Jewish people as a means of coming into the world to announce world's Salvation from Original Sin and Satan. God existed before Jews and the fall of Adam and Eve happened before Jews even existed. God could have used Chinese, Persians or any other nationality. St. Peter or St Paul could have been St. Ching Chao and St. Zhing Zu. Not to take all away from the Jews but in justice give them their due: The good, faithful Jews did participate in the plan of God through covenants and the Law and many of them payed dearly, especially the prophets. He chose Jews who were to announce his coming as a prophetic people who were to serve as an example of justice and truth, in which they have failed.
Antichrist as described in the writings of Maria Valtorta fits description of Trump and/or Jared Kushner. Note that the tradition and prophecies of the Antichrist describe him as coming from the Jews (doesn't have to be a Jew), or being a Jew or at least practicing Jewish laws for a time period.
Before he worked for the Jewish bankers, Winston Churchill wrote, "It would almost seem as if the gospel of Christ and the gospel of Antichrist were destined to originate among the same people; and that this mystic and mysterious race had been chosen for the supreme manifestations, both of the divine and the diabolical."
5. FATIMA PROPHECY and the Errors of Russia-which is Global Zionism.
Is Russia converted or not? There is evidence for both. But in my opinion it's not as "the Errors" (Zionism) have spread and we are close to WW3 and the coming of the Antichrist. See Brandon O'Connell videos on Antichrist Playlist and also see Conspiracy Fact explained link.
Are Popes Calling for a New World Order?
Defeating New World Order is easy, first, each individual has to defeat his own sin, attain sanctity and then there would be order and peace since virtues people would outnumber sinful. Since this is impossible, salvation remains each individuals effort.
St Anthony of the Desert: "A time is coming when men will go mad, and when they see someone who is not mad, they will attack him, saying, 'You are mad; you are not like us."
Deleted and MOST CENSORED videos that can't be uploaded on YouTube will be uploaded here by a person I know. Holocaust is the most censored Playlist and videos on the topic get easily found by Google and are thus deleted or blocked in many countries or have features disabled. I watched only few videos for my eyes to be opened and they will be uploaded on the link provided.
Catholic Church preserves nations spiritual and moral health. Jesus explains faithfulness to One's Nation.
So you think that people in Canada, Great Britain, USA, Australia and New Zealand are safe? No, Zios are destroying these countries through Hollywood (perversion), media, mass immigration and eventually division results, aka. identity politics. You are losing more freedoms and having more and more control to keep you all "safe".
30. Beast System: 5 G, mark of the beast, mind control, how Antichrist will find you and starve nations, Kill Switch Diplomacy, The Talpiot Program, Belt and Road Initiative with Israel as the center of the world (with help of China and Russia).....This they will achieve with the help of China and Russia while at the same time destroy the west or at least get them all to fight each other and Israel will emerge as the next world superpower with Antichrist as leader for 3.5 years.
Satan's Plan in Detail: CONSPIRACY FACT EXPLAINED with over 200 legally free eBooks....covered by another blog.
Furthermore Google censors searches on various topics and most recently Facebook started targeting and censoring Catholics.
What remains is mostly Israeli counter intelligence PSYOP groups and mostly Jewish run or bought for $$$ (666) so called alternative news AND "Alt-Right" news, PSYOP "individuals" (Mossad agents).
Here are few Mossad agents YouTube channels: George Webb, Jason Goodman, Fiona Barnett, Nathan Stolpman's Lift the Veil YouTube channel. They are all easy to recognize. Nathan is best at hiding it as he was an actor and has emotional intelligence. If you want the whole list contact Johnny Gat and he will send you a whole list of Mossad agents and other types of fakers.
1. Doing real hate crimes and real hate speech so as to discredit real and factual researches and journalists and get them banned.
2. They are pushing weird, useless, time wasting, nonfactual and impure conspiracy theories and news so as to make real and factual conspiracy researchers and journalists look wacko, silly, dangerous and whatever other impure label they may find in their dictionary (mind) so as to have the government and social media take action against them.
3. They are using the left to attack nations traditions and identity (see Jewish Antichrist Playlist).
4. They are using the right and apparently Trump (savior) is alt-right (see Trump Playlists), to easier push laws and ideas that otherwise would not pass. He's is the ultimate divide and conquer agent, just like Hitler. This is repeat of Soviet Union style takeover for the United States and the Whole World. There was a civil war for several years between reds and whites (patriots and Christians vs. everything else, mostly Atheism). And that's what they are planning for U.S. and the whole world. See Herve Ryssen Documentary, and see Alt-Right Playlists.
Trump will help the Jews push laws that other wise would not pass, like: Anti-BDS law, 5G and 6G Internet, some sort of Internet control etc.
5. Highlighting the smallest real and or imaginary racism so as to increase division and fighting between various classes, races and whatever else AND therefore all are too sensitive and fearful to criticize Zio Jewish control over US government, media, banking, foreign wars...Not only that but laws are passed protecting Jews because of heightened culture wars. Here Holocaust bombardment keeps one paralyzed and pacified.
6. They are introducing false ideas and philosophies and sowing confusion, mixing truth and lies. Hence there is your Stefan Molyneux.
7. They have to accelerate the agenda of Greater Israel and thus finish with the war on Syria and more importantly next planned one on Iran and WW3.
8. Hide Jewish Zionist crimes around the world which have killed more than 2 million people in wars like: Iraq, Libya, Afghanistan Syria, Sudan....And at the same time push white guilt and Holocaust education around the world. Israel and Zionists are evil planners while U.S. was a hired, confused and ignorant executioner. This may be surprising to you but they were behind Armenian genocide and most recently Myanmar genocide. (will provide a link here when video is uploaded).
9. They are pushing a New Age type of religion, we are all one, except for them, a kabbalistic world view.
10. They act weird and dangerous claiming to suffer from mental diseases and are taking medications. This is so, as to have in the future, in case something happens, MSM report; "you see conspiracy theorists are nuts".
11. They double speak: one video they are Christian or support Christianity the next video they are, in a subtle way discrediting and making fun of Christianity.
12. Draw audience away from real news and real and factual conspiracy researchers and journalists.
When I say "they" I don't necessary mean it's always the Zionist Jews but rather demons who move conscience of all people to a degree of their consent. See my Perfect and Hidden possessions post and Conspiracy Fact Explained which is posted above.
Anyway, there is more reason as to why they are doing this which is covered on various playlists.
Here the Jewish owned media, especially those who are under more of their control, like the CNN, cooperates with PSYOP groups to make conspiracy researchers look crazy. Read no.10 above.
2. Here you have the so called alternative news network which is basically "intelligently" confused bunch of people trying to educate you about: religion, morality, social issues, politics etc. They are trying to replace Catholic Church on moral and social issues issues and MSM on political issues and social commentary.
3. In third place you have a mix of 1 and 2 and Zionist PSYOPS.
1. Real, factual conspiracy researchers and journalists. they have knowledge, understanding and wisdom and above all they are telling the truth or at least think they are telling the truth. I did put channels that deal with conspiracies but they are backed by factual evidence from: laws being passed, MSM articles, speech, deeds etc. They are not marked by the Beast yet unless they give into temptation to lie.... or they are marked already by personal sins in their life.
2. Second type is a mix of 1 with bias, lack of knowledge and understanding, ignorance, naivete and to some extent have come under the influence of PSYOP groups like WeAreChange Luke Rudkowski. There are also Liberals and Liberalism is destruction of morality, religion and customs. But once you start watching some of their videos you can easily tell who is telling the truth and who is not.
Some of them may be even "Christian" but they are not Catholic. They don't understand basic teachings (another sign they don't have the Gifts of the H. Spirit) of the Catholic Church or the situation through which the Catholic Church is going through right now, which is Modernism and Apostasy! They do good job on exposing the "GLOBALIST" agendas in society. Sometimes they spread errors and hate towards the Church.
Catholic News HERE. I will mention few notable Catholic news sources and researchers.
Dr Taylor Marshall YouTube channel and his website taylormarshall.com. Analytical, intelligent and systematic mind. My favorite Catholic to follow.
TheRemnant YouTube account. Great analysis of Catholic "world" and one of my favorite Catholics to follow.
Church Militant YouTube channel and their website, www.churchmilitant.com. Top Catholic source for all types of information, especially news. But you will have to go to their website and access archives to watch great documentaries.
TFP Student Action YouTube channel. Their Twitter account and their website, www.tfpstudentaction.org.
www.mostholyfamilymonastery.com I don't recommend their website except for news. I use it for my own research. Sedevacantist teach lots of errors one of them is that the Novus Ordo Sacraments are invalid and that receiving them in the hand is Mark of the Beast. Mark of the Beast explained by Jesus and me. See my UFO blog post. Sedevacantists try this; Prepare for confession as if the sacraments at your local Novus Ordo Church were valid. If after Confession and Eucharist you feel the power of the sacraments, then they are valid, an easy test. Many Catholics who receive sacraments don't feel anything because they receive them sacrilegiously, that is, while in the state of grave sin.
TradCatKnight YouTube channel. Eric Gajewski (telltale sign) of TradCatKnight is probably a Jew leading people away from the sacraments.
9 channels that everybody must follow: My favorite channels, some of the best at explaining conspiracy fact. There were 2 other channels that could rival Know More News or Johnny Gat but they have been deleted from YouTube.
1. Know More News YouTube channel and his website, www.knowmorenews.org, which will have censored YouTube videos posted soon and it also has videos posted there. His Twitter account and his www.bitchute.com account, and his archive.org account; this is where you can watch and download his censored videos.
2. Johnny Gat videos are very censored and for me he shares the no.1 spot with Know More News. They have same deep penetration into politics and geopolitics but Adam puts out more material. He swears rarely and uses obscenities rarely, so beware if you are watching with family. This is his www.bitchute.com account and his archived videos. His website, www.johnnygat.com is available anonymously via Tor. His new YouTube channel. You can't watch videos on johnnygat.com as they have been deleted from YouTube but when you click on download you can watch or proceed with download if you wish. More links are posted under his videos. Johnny has a list of agents, like Mossad and CIA, across different social media. If you want the list send him an email. In some cases they are just paid or bought for $ disinformation and psyop individuals of various backgrounds.
3. The Red Elephants YouTube channel and on his second YouTube channel he covers topics of slightly different nature. He's Catholic and has great analysis of basically everything that's going on in the world....Occasionally makes involuntary mistakes like on Brazilian president Bolsonaro but that's why we have Know More News.
Their website, theredelephants.com. This is a conservative American YouTube channel.
4. TruNews YouTube channel and their Twitter account. They don't brake news or make documentaries with videos or images that much; It's more of a talk news and I like them.
5. Zionist Report on YouTube and in case it gets deleted you can follow them at www.bitchute.com and their website, zionistreport.com.
6. Dr Taylor Marshall YouTube channel and his website taylormarshall.com. Analytical, intelligent and systematic mind. My favorite Catholic to follow.
7. Blackstone Intelligence run by Jake Morphonios, his YouTube channel and in case it gets deleted this is his steemit.com account. This is his website, www.blackstoneintel.com.
This guy has a deep penetrating intelligence especially when it comes to politics. Compromised! Recently made few controversial videos! Is he part of the psyop or just made few videos with extreme amount of ignorance? A video was made on one of the controversial videos by a channel neverlosetruth which I have known for about 8 years and is very trustworthy. You might want to check it out. Neverlosetruth was known back then as KafkaWinstonWorld.
8. Jesse Lee Peterson YouTube channel. You can follow him on Twitter and also on his website, jesseleepeterson.com. This is a black man defending common sense and white people and culture. Funny and at the same time sad. Not accurate on politics (ignorance) but I like to watch his interviews which give you an insight into the thinking process of Liberals.
9. Brandon O"Connell YouTube channel. Swears and uses obscenities, not recommended if you watch with family. Unique and intelligent, brought up front many topics and leading on them like: The Talpiot Program, Kill Switch Diplomacy, Belt and Road Initiative etc. Needs to take a brake and get more on Spiritual side of his life as a Catholic. No need to put out so much material and get overwhelmed. Few of his videos were more then enough like "Barbarians Inside the Gates."
VoatArchive bitchute account. Covers a lot of daily underground news from "all sources" and it's not not necessarily about Zionism.
Henry Makow Twitter account and his website, www.henrymakow.com. Covers a lot of news across the Internet. He does all the search and you just read. Occasionally takes a brake for few days.
E. Michael Jones YouTube channel. You watch few of his videos or read some of his books and everything else makes more sense.
Activist News YouTube channel and his www.bitchute.com channel in case his YouTube gets deleted, This is his Twitter account. Immodesty in videos sometimes. Activist News could be as good as Know More News or Johnny Gat if he wasn't working a full time job.
Jeff Rense YouTube channel and his website, rense.com, full of news.
Br. Nathanael's YouTube channel and his videos backup website in case they get deleted from YouTube and his news website, www.realjewnews.com.
The Antedote YouTube channel. Similar to Brandon O'Connell.
channel gets deleted. I don't recommend this one as he uses lots of immodest and impure images in his videos.
Zionist Watch Twitter account. This covers more of Zionist brainwashing in United Kingdom.
RedIceTV on YouTube and in case his YouTube channel gets deleted you can follow on www.bitchute.com/redicetv.
Wardo Rants bitchute channel. His YouTube channel got deleted long time ago. Swears on some of his videos.
RT-Russia Today on YouTube and their website, www.rt.com.
www.stevequayle.com, Covers a lot of daily news.
Press TV YouTube channel and their website, www.presstv.com.
RichieFromBoston YouTube channel and his website, therealrichiefromboston.com.
rense.com, Covers a lot of daily and weird news.
Truthstream Media YouTube Channel and their website, www.truthstreammedia.com.
James Munder YouTube channel. Not following much except few concessional visits. Recently was Gang stalked so I did watch some of those videos.
Representative Press YouTube channel and his blog, representativepress.blogspot.com.
corbettreport YouTube channel and his website, www.corbettreport.com.
Thecontroversy7 YouTube channel. Lots of nonsense here but has occasional good video.
SGTReport YouTube channel and his website, www.sgtreport.com. Probably a CIA psyop agent pushing Q nonsense. Still following him as he has good info on some topics.
The Truth Factory YouTube channel. Very sharp observation of events especially terrorist attacks. Uses obscenities sometimes. About last 20 videos, almost completely stopped swearing as I sent her an email about it. Her Twitter account and her www.bitchute.com account, in case her YouTube channel gets deleted.
Supreme Lord Commander Twitter account. He is good at exposing basically everything and is the most censored YouTube channel of all time. He is also the best at exposing false flag events. However, uses too much obscenities in his videos. Not following anymore.
PressResetEarth YouTube channel and his Twitter account.
Redsilverj's YouTube channel and his Twitter account. He is more false flag's and covers popular people and media nonsense. Unable to express himself and explain fully what's going on as YouTube patrols "hate speech".
Press For Truth YouTube channel, and his Twitter. Thinks (ignorance) that some people like Tommy Robinson, Lauren Southern and Faith Goldy are white Nationalists. Here is a video exposing Faith Goldy, for the other two see Know More News and Johnny Gat.
Rebel Media YouTube channel, and their website, www.therebel.media. Exercise caution here as it is run by Zionist Jews who are inciting divisions. They do have good stuff but it's intended to have us fighting each other and promote Zionist agendas. Even laws are passed protecting Jews because of heightened culture wars.See this video by Johnny, Who Screwed Western Civilazation. There are more videos exposing Rebel media by Johnny Gat and Activist News.
Canadian Libertarian YouTube channel and his Twitter. Swears sometimes so don't watch with family.
X22Report on YouTube. This man puts news in one video. Great for mp3. His website, newzsentinel.com.
The Money GPS's YouTube channel. He's a Canadian and concentrates more on Banking and Economy.
PragerU YouTube channel. Has good stuff but when it comes to politics don't watch as it has Zio J in the background producing the propaganda.
Jason A YouTube channel and his Facebook Page.
LAST MESSAGES YouTube channel and her website, messageslast.weebly.com.
TruthUnveiled777 YouTube channel. Covers mostly police state like preparations and transformations in the US.
Tyranny Unmasked YouTube channel and their website, tyrannyunmasked.us.
Mark Dice YouTube channel. A Mosssad/CIA agent here to keep you entertained and busy with daily MSM & Hollywood news blunders. Pushing absolute nonsense Illuminati conspiracy theories through his books. Exposed on Conspiracy Explained blog post, once there scroll down to No. 7. He's a gate keeper from the channels I posted" "everybody needs to follow". A gate keeper for more intelligent people. More on him on Conspiracy Fact Explained blog post, once there scroll down to conspiracy explained, Protocol no. 12.
TheScariestMovieEver YouTube channel. Exposes the occult in Hollywood and "everywhere" he finds it.
rosette delacroix YouTube channel. Decodes hidden and subliminal messages in movies and general conspiratorial material. Many of her videos are censored or deleted so I recommend her bitchute account which has YouTube banned videos. Here is her website, rosettedelacroix.com. Not very accurate and too naive, ignorant on some of her analysis.
The Vigilant One YouTube channel. Has unique info and concentrates on the coming of Antichrist in Islam known as Dajjal.
Red Pill Revolution later known as TruthMediaRevolution. This is one of his videos on Trump Playlist. Highly censored as he easily exposed anything you wish. Creative, all encompassing intelligence.
imsillucalalien old YouTube channel, where he uploaded few videos compared to his main channel which had few videos a day. Also went by the name UnderCoverAlien and more importantly later his main channel went by the name StillSpeakingOut. He's not uploading videos anymore on old channel and his what was back then new channel was deleted about 2 years ago. Unique, funny and all encompassing creative mind. I downloaded lots of his videos. Used to follow him.
ET Williams aka. Doctor of Common Sense website, commonsensenation.net. This man is incredibly creative and funny. Thinks outside the box. Unfortunately his YouTube channel was deleted long time ago.
Mark Kaye (Catholic) not much active YouTube channel. His Twitter account. His main channel got deleted few years back. Used to cover a wide range of topics in a very creative and funny way.
Zionist Kabbalah Gang in Hollywood and other Satanists, through the obsessions by demons started using the all seeing eye as a symbol of control, pomp, occultism etc.
They want to be all seeing, all controlling. The Eye (Satan,demons) can see all and oversee its minions (those under the influence of demons and sin) which are represented by the individual bricks of the pyramid.
This agenda (obsession=demons) is a very simple one; It is sin glamorized with pomp, movies, music, fashion, "education" and other forms of perversion indoctrination. It is a means to pervert as many people as they can, infecting them with sins and introducing into society various practices of Satanism, most frequently: impurity, occultism, blasphemy and unending list of other sins. A means of perversion is a means to build up the army of the Antichrist.
The all seeing eye was used in Catholic and Christian art and architecture before Zionist Hollywood Gang ever existed, to denote some attributes of God like: Omniscient (All Knowing), Omnipotent (All Powerful) and Omnipresent (Present Everywhere). When used by Zionism and "Hollywood" it shows demonic influence over their conscience. By extension they are satellites of demons.
Tertullian once said: "Diabolos est Dei simia." And that translates into "The devil is God's monkey." What Tertullian meant was that the devil likes nothing better than to ape God.