text:
\section{Introduction}
{\em Introduction.---} Diffusion phenomena are ubiquitous in nature, e.g.  in
the Brownian motion \cite{Einstein:1905}, biological membranes \cite{Siwy:2002,Arcizet:2008}, fluid systems \cite{Shraiman:2000}, engineering systems \cite{Collins:1993}, material science \cite{Fujita:2014},  and so on.
These diffusion phenomena are sources of noise and are unavoidable in experimental systems \cite{Tabard:2007,Butt:1995}.
Noise can prevent the precise manipulation of small scale systems.
However, it can also be helpful in engineering a system by using
physical phenomena such as
Logical Stochastic Resonance, where a certain amount of noise is
required for logical operation \cite{Murali:2009}.
In both cases, it is important to control noise in terms of variance of stochastic processes,
because noise is normally adjusted according to its strength.
If the variance of noise is controlled, it would be useful for various kinds of applications.

When we consider systems with noise from a theoretical viewpoint, mathematical models
are convenient, because they can numerically simulate an experiment.
A mathematical model of the Brownian motion is a typical example of a noisy system,
which can be modeled by a simple stochastic description, like the Langevin equation.
For practical purposes, it is important to consider how diffusion can be  suppressed
in the Brownian motion model.
The most commonly used approach for suppressing diffusion is to  decrease the temperature of the whole system, resulting in a suppression of thermal fluctuations,
namely the relation $D\sim~T$, where $D$ is the diffusion coefficient and $T$ is temperature.
However, the temperature is decreased for all elements in the system and is not selective for specific targets. Therefore, such a control is expensive.
We introduce an alternative method that can control the diffusion processes of one particle in the Brownian motion.

In terms of cooling nano- microscopic systems, a mathematical model of feedback cooling in electromechanical oscillator \cite{Bonaldi:2009} and a generalized model of Langevin dynamics with non-Markovian feedback \cite{Munakata:2014} have been explored. In these systems, time delay
in feedback loop is inevitable due to a time lag between the sensor and the manipulator.
Furthermore, in nonlinear systems, a time-delayed feedback control (DFC) method
has been proposed to stabilize regular
motion in fluctuated dynamics \cite{Pyragas:1992}.
In general, time delay leads to system instability. However, DFC proves that time delay can stabilize deterministic systems. On the other hand, in stochastic systems, e.g.
a random walk model with time delay, destabilization has been observed as a result of delay  \cite{Ohira:1995}.
Thus, we consider whether DFC can stabilize non-stationary stochastic systems.

In this Letter, we focus on stochastic diffusion of random walks,
corresponding to the Brownian motion in discrete time,
and apply the DFC method to control the extent of  this diffusion.
Firstly, we observe diffusion processes in a one-dimensional (1D) random walk model,
controlled by the DFC method and analyze the control in terms of stochastic delay differential equations. Secondly, we apply the method to a molecular dynamics model of two flocculated particles with thermal fluctuations
and that interact via the  Lennard-Jones (LJ) potential.
We numerically confirm that it is possible to suppress diffusion in the molecular dynamics model by the DFC method.
It is noticed that, in conventional control theory, a single path is controlled to a certain state. In contrast, the purpose of this study was to statistically control  stochastic processes.

{\em Delayed feedback control of random walk.---} In general, nonlinear functions with neutral fixed points show noise-induced diffusion phenomena.
If these functions are linearized around the neutral fixed points, the following random walk model
can be derived.
\begin{equation}
x_{n+1}=x_n+D\xi_n, \label{random},
 \end{equation}
 where $x_n$ is a state variable for discrete time $n$,  $\xi_n$ is a $m$-dimensional random variable following the normal distribution $N(0,\ 1)$ for each entry, and
 $D$ is an amplitude vector of the noise.  Without loss of generality, we consider a
 1D  case, where $m=1$.

 In order to control the random walk in $x_n$, we introduce
 a time-delayed feedback control method proposed by Pyragas \cite{Pyragas:1992} that is defined by the expression:
 \begin{eqnarray}
x_{n+1}&=&x_n+D\xi_n - K(x_n-x_{n-\tau}), \label{DFCR}
 \end{eqnarray}
 In eq. (\ref{DFCR}), the DFC is applied to the model (\ref{random}), where $K$ is
 feedback gain with a value of $0\le K<1$ and $\tau$ is the delay time.
 Any nonlinear function with noise can be linearized around its stable fixed point and
 described in the form of (\ref{DFCR}) as follows.

If we consider the system:
 \begin{equation}
 x_{n+1}=f(x_n,a),
 \end{equation}
 where the map $f$ is nonlinear and has a stable or neutrally stable fixed point. $a$ is a parameter.
We assume that the fixed point is denoted by $\tilde{x}$ and linearize
$f$ around $\tilde{x}$. This results in:
 \begin{equation}
 x_{n+1}=f(\tilde{x}) + f'(\tilde{x}) (x_n-\tilde{x}),
 \end{equation}
 which can be described as:
 \begin{equation}
 x_{n+1}=f'(\tilde{x}) x_n +(1-f'(\tilde{x}))\tilde{x},   \label{line}
 \end{equation}
 where we use the relation $\tilde{x}=f(\tilde{x})$.
 For this equation, if we denote $K=1-f'(\tilde{x})$:
 \begin{equation}
 x_{n+1}=(1-K)x_n+K \tilde{x}. \label{modify}
 \end{equation}
Regarding this linear map, we add the noise term and
 rewrite (\ref{modify}) as:
   \begin{equation}
 x_{n+1}=x_n+D \xi_n - K(x_n-\tilde{x}).  \label{no_delay}
 \end{equation}
  The dynamics of the system (\ref{no_delay}) is simple such that a trajectory
 fluctuates around the fixed point $\tilde{x}$.
It is possible to suppress diffusion of  a random walk by the form of (\ref{no_delay}), in which
 the diffusion coefficient is zero.
 On the other hand, in order to control a non-zero diffusion coefficient, we add  the control term $K(x_{n-\tau}-\tilde{x})$. Consequently, the system
 is in the form of DFC, namely eq.  (\ref{DFCR}).

 It should be noted that this discussion is relevant for systems with only stable fixed points and thus, with no diffusion observed.
 By the procedure above, such stable systems are converted to systems showing diffusion because of the
 neutral fixed points.

Figure \ref{sup_RW} shows the time series of the  (\ref{DFCR}) system dynamics.
It is observed that a longer $\tau$ suppresses the diffusion of a random walk.
This result is counterintuitive, since long time delay should  make a system
unstable. However, in the system (\ref{DFCR}), the opposite is observed.
Thus, we quantify the diffusion decay  with respect to $\tau$.
In Figure \ref{DC}, the diffusion coefficients ${\cal D}$, defined by $\lim_{T \to T_{\infty}} \langle (X_T - X_0)^2 \rangle/T$, is shown as a function of $\tau$. The result is averaged over $1000$ realizations.
We takes $T_{\infty}=100000$. It is evident that ${\cal D}$ decays by $\tau^{-2}$. The decay order is illustrated in the following.

\begin{figure}[htbp]
\begin{center}
\rotatebox{-90}{\includegraphics[width=5.5cm]{fig1.eps}}
\end{center}
\caption{Suppression of diffusion in random walks of the system (\ref{DFCR}). The red solid and green dashed lines represent when $\tau=2$ and
$\tau=20$, respectively. $D=0.001$.}\label{sup_RW}
\end{figure}

\begin{figure}[htbp]
\begin{center}
\rotatebox{-90}{\includegraphics[width=5.5cm]{fig2.eps}}
\end{center}
\caption{${\cal D}$ with respect to $\tau$, averaged over $1000$ realizations. The dashed line is proportional to $1/(1+K\tau)^2$. $K=0.5$. }\label{DC}
\end{figure}

We consider a continuous time (\ref{DFCR}) system:
\begin{equation}
\dot{y}_t=D\xi_t - K(y_t - y_{t-l}), \label{conti}
\end{equation}
where $y$ is a real variable and $t$ and $t-l$ are continuous time points.
For this system, let $\Delta=l/\tau$, $\tau \in \{2,3,\ldots\}$. Then, we define $t_n$ as $n\Delta$,  that is $n\frac{l}{\tau}$, where
$n\in \{-\tau,-\tau+1,\ldots,0,1,\ldots \}$.   If we define $Y_n=y_{t_n}$ and $\xi_n=\xi_{t_n}$,  eq. (\ref{conti}) can
be rewritten as $Y_{n+1}=Y_n+D\Delta \xi_n - \Delta K (Y_n - Y_{n-\tau})$.  This form is
equivalent to eq. (\ref{DFCR}).

We consider the continuous time system (\ref{conti}) using stochastic delay differential equations.
In the standard setting of stochastic calculus, eq. (\ref{conti}) is now redefined as
\begin{equation}
dy_t = K(y_{t-\tau}-y_t) dt + D dw_t;\ t \geq 0 \label{SDDE0_main}
\end{equation}
where $\{w_t\}_{0\leq t \leq T}$ is a standard Wiener process on a filtered probability space $(\Omega, {\cal F}, \{{\cal F}_t\}, P)$,
and $y_s$ for $s\in [\tau,0]$ is assumed to be
a given ${\cal F}_0$-measurable random variable $Z_s$. It should be noted that
${\cal F}_t$ contains all information for the realization of $w_s$ and $y_s$ for $s\leq t$.
Thus, given ${\cal F}_t$, all of these variables can be all treated as constants.
In the following, the method for determining the diffusion coefficient ${\cal D}$ is briefly described.
For details, see Supplemental Materials.

Equation (\ref{SDDE0_main}) has the unique solution of
\begin{eqnarray}
y_t &=& y^Z_t + D \int_0^t y^0_{t-s }dw_s; 0 \leq t, \label{Y_main} \\
y_t &=& Z_t; -\tau \leq t \leq 0 \nonumber
\end{eqnarray}
where
\begin{eqnarray}
y^Z_t &:=& y^0_t Z_0 + K \int_{-\tau}^{0} y^0_{t-s-\tau} Z_s ds \nonumber\\
y^0_t &:=& \sum_{n=0}^{\lceil t/\tau \rceil} \left( K^n \over n!\right)
(t- n\tau)^n \exp(-K(t-n\tau)). \label{y0_main}
\end{eqnarray}
(See \cite{Kuchler:1992}).
It should be noted that  $y^0_t$ is a deterministic, rather than a  stochastic process.

Then, we can express ${\cal D}$ in terms of $y^0_t$ as:
\begin{equation}
{\cal D} =
\lim_{T\rightarrow \infty} {D^2 \over T}  \int_0^T (y^0_{s})^2 ds. \label{D_main}
\end{equation}
Moreover, we examined how the function $y^0_t$ behaves in our numerical computations of the equation (\ref{y0_main}),
and found that it seemed converging to a constant of $\bar{y}\propto {1\over 1+ K\tau}$,
as described in the Supplemental Materials and in \cite{Kobayashi:prep}.
As a consequence, ${\cal D}$ is given by:
\begin{eqnarray*}
{\cal D} = (D\bar{y})^2.\nonumber
\end{eqnarray*}
In addition, it should be noted that this $\bar{y}$ and ${\cal D}$ decreases with increasing $\tau$,
which is consistent with Figure \ref{DC}.

Here, the characteristics of our model should be stressed.
In \cite{Kuchler:1992},  the equivalent conditions to stationary solutions of $y=\{y_t\}$ are given,
which are not met in our system (\ref{Y_main}).
In the case of the stationary $y$, its diffusion coefficient ${\cal D}$ goes to zero as $T \rightarrow \infty$.
Conversely, ${\cal D}$ seems to explode when the solution $y$ is non-stationary.
In this sense, our model with the non-zero ${\cal D}$ lies at the boundary between a stationary and non-stationary state.

This can be seen in another intuitive way.
If a limiting process of our model (\ref{SDDE0_main}) is considered with $\tau \rightarrow 0$:
\begin{eqnarray*}
dy^{\downarrow}_t = D dw_t.\nonumber
\end{eqnarray*}
It should be noted that this is just a scaled random walk, which still includes  ${\cal D}=D$.
On the other hand,
${\cal D} = 0$,
under another limiting process with $\tau \rightarrow \infty$:
\begin{eqnarray*}
dy^{\uparrow}_t = K(y_{-\infty} - y^{\uparrow}_t )dt + D dw_t\nonumber
\end{eqnarray*}
where $y_{-\infty}:=\lim_{t\rightarrow -\infty} y_t$ is given as an initial condition
and as a constant target control level.

As derived before , in our model,  the diffusion coefficient is given by ${\cal D}=D^2\times \left({1\over 1+K\tau} \right)^2$.
Thus, any level of ${\cal D}$ between $(0,D]$ can be achieved with an appropriate choice of $K$ and $\tau$.

{\em Application to Molecular Dynamics. ---} In the following, we apply the control scheme which is shown in the above to a molecular dynamics model.

We consider the dynamics of two particles with noise, and attractive and dissipative forces in a 1D space:
\begin{eqnarray}
  {dx_i \over dt}&=&v_i, \\
  {dv_i \over dt}&=&P_i(\{ x_j\}^2_{j=1})+D_i(\{ v_j\}^2_{j=1})+ R \xi, \label{second}
\end{eqnarray}
where $x_i$ and $v_i$ are the position and velocity of the $i$-th particle ($i=1, 2$),
and $\xi$ is noise from the Gaussian distribution with intensity, $R$.
For simplicity, we assume that the mass of the $i$-th particles, $m_i$=1.
The first term in eq. (\ref{second}) is a conservative force derived as a derivative of the potential $U$ written as:
\begin{eqnarray}
  P_i &=&-{d U(\{ x_j\}^2_{j=1}) \over dx_i}, \\
  U(\{ x_j\}^2_{j=1}) &=& \sum_{i=1}^{2} \sum_{j=i+1}^2 \tilde{V}(x_{ij}).
\end{eqnarray}
where $\tilde{V}$ is a central force potential, and $x_{ij}=x_i-x_j$.
In this paper, we use the Lennard-Jones potential as the central potential as given by:
\begin{eqnarray}
  \tilde{V}(x)=\epsilon(({\sigma \over x})^{12} - ({\sigma \over x})^6).
\end{eqnarray}
The second term in eq. (\ref{second}) represents a dissipative force:
\begin{eqnarray}
  D_i=-\gamma v_i,
\end{eqnarray}
where $\gamma$ is a coefficient of drag.
We set $\sigma=2^{-1/6}$ so as that the LJ potential $\tilde{V}(x)$ has a minimum at $x=1$ and $\epsilon=1$.

\begin{figure}
\begin{center}
\includegraphics[width=8.4cm]{fig3.eps}
\caption{Time evolutions of the positions of two particles without control inputs.
Particles flocculate because of the interacting force, and move together diffusively.
\label{fig:diffusion}}
\end{center}
\end{figure}

We calculate dynamics of two particles with initial conditions $x_1=0.8, v_1=0.0, x_2=5.8$, and $v_2=0.0$.
In this case, the particles flocculate becase of the attracting force from the LJ potential, and move together diffusively (see Fig. \ref{fig:diffusion}).

In this application, we control fluctuations in the system by using the time-delayed feedback control method.
Velocities fluctuate randomly around $0$ because of the Gaussian noise and are stable at 0 without the noise.
Thus, the dynamics of the velocities is the same as the Gaussian noise.
This Gaussian noise-like behavior  makes the dynamics of the positions analogous to a simple random walk, $ {dx_i \over dt} \sim \xi$.
Thus, control inputs are given only according to the dynamics of the positions, which are driven by noise originally from the velocities.
The control scheme for the molecular dynamics model is written as:
\begin{eqnarray}
  {dx_i \over dt}&=&v_i-K(x_i-x_i(t-\tau)), \\
  {dv_i \over dt}&=&P_i(\{ x_j\}^2_{j=1})+D_i(\{ v_j\}^2_{j=1})+ R \xi.
 \end{eqnarray}
Control signals are injected  when the  particles are flocculated. Figure \ref{fig:particle-control} shows the dynamics of the center positions of two particles without control (green dotted line) and with control with $\tau=10$ (red solid line).
The movement of the flocculated particles is diffusive because of noise.
The figure shows that the diffusion of the flocculated particles is suppressed by our control method.

Figure \ref{fig:tau-vs-diff} shows the dependence of the ${\cal D}$ with  $\tau$.
As is the case with the simple random walk,
the ${\cal D}$ decreases with a change in $\tau$.

\begin{figure}
\vspace{-15mm}
\begin{center}
\includegraphics[width=8.4cm]{fig4.eps}
\caption{Time evolutions of the center position of two particles. The green and the red lines are the time evolutions without control inputs and with control input ($\tau=50$) , respectively.}
\label{fig:particle-control}
\end{center}
\end{figure}

\begin{figure}
\begin{center}
\rotatebox{-90}{\includegraphics[width=6cm]{fig5.eps}}
\caption{The diffusion coefficient ${\cal D}$ of the molecular dynamics model as a function of  $\tau$. }
\label{fig:tau-vs-diff}
\end{center}
\end{figure}

{\em Summary.---} In this work, we have applied  time-delayed feedback control
to a 1D random walk model.
The interaction between noise and time delay is non-trivial.
We have counterintuitively observed that the diffusion coefficient decreases with increasing delay time. Thus, we have analytically explained the decay of  the diffusion coefficient by solving stochastic delay differential equations derived from the controlled system. In principle, it is possible to control the amount of diffusion from zero to a specific value.

We have applied the proposed method to a molecular dynamics model described by
continuous time differential equations. We have numerically demonstrated the control of
two flocculated particles with the LJ potential.
Consequently, diffusion generated by noise was successfully controlled and
decay of the diffusion coefficient was observed in this system.

The proposed method does not change physical properties of the system in comparison with the conventional technique of reducing diffusion, i.e.  decreasing
temperature, which can change the thermophysical properties.
Moreover, the previous analysis of delayed random walks is based on the assumption of a stationarity  \cite{Ohira:1995,Ohira:2000}. In contrast,
our method is non-stationary and  a conventional analysis by stochastic delay differential equations in \cite{Kuchler:1992} cannot be applied.
In addition to such theoretical findings, we remark that
the method can be applied to
nano- microscopic resonators for reducing the thermal noise.
In those experimental systems, time delay cannot be avoided or shortened less than some length \cite{Bonaldi:2009,Munakata:2014}. However, making longer time delay can be easy so that our method is effective in the systems.

Other types of time-delayed feedback control are also feasible. For example, we have proposed the adaptive time delay system as follows \cite{Ando:2015}:
$x_{n+1}=x_n+D\xi_n-1/x_{n-\tau}(x_n-x_{n-\tau})$. This form of adaptive time-delayed feedback control shows almost similar performance to the original system (\ref{DFCR})
in terms of control of the diffusion coefficient. The difference between the original and
the adaptive control is in determining $K$ or determining the initial values for
the system. We can apply the adaptive control scheme to real world systems depending on
the availability of the control parameters. If we cannot access $K$, adaptive feedback gain
$1/x_{n-\tau}$ can be alternatively used.

redpajama_set_name: RedPajamaArXiv


text:
738 Woodbine Ave Oak Park, Illinois USA
738 Woodbine Ave
E.H. Pitkin
Sias & Grenfell
738 Woodbine Ave was built in 1904 by Sias & Grenfell for original owner E.H. Pitkin. It is one of several houses built by Sias & Grenfel on this block, including 734, 731, and 726 Woodbine Ave.
Designated at National level : Frank Lloyd Wright-Prairie School of Architecture Historic District
Designated at Local level : Frank Lloyd Wright-Prairie School of Architecture Historic District
This is a 2-story single-family residence in the Prairie style built in 1904. The structural system is frame. Exterior walls are stucco. The building has a hip roof clad in asphalt shingles with deep. The eaves angle down from the house with no visible horizontal soffit. There is one offset left, side slope, brick chimney. Windows are casements. Five casement windows feature prominently across the second floor of the front façade. The casements, in particular the tripartite casement and the bay with no central window, appear to be characteristic of the builder and are found on several other similar buildings on the same block. There is a single-story, full-span enclosed porch characterized by a hip roof clad in asphalt shingles with rectangular stuccoed posts on rectangular stuccoed piers. The porch enclosure is minimal and appears to consist of screens spanning the area between the corner columns and the storm door. The entry is located at the left end on the front elevation of the enclosed porch. It is met by a set of wood stairs with wood railings.
* Date source: Village of Oak Park building permit archives.
Frank Lloyd Wright-Prairie School Historic District
Village of Oak Park

redpajama_set_name: RedPajamaCommonCrawl


text:
Sue Meredith (born August 16, 1946, in St. Louis, Missouri) is an American politician who served as a member of the Missouri House of Representatives from the 71st district for three terms from 2013 to 2019.

Personal life
Sue Meredith was born in St. Louis, Missouri. She graduated from Pattonville High School in 1964 and then pursued a degree in political science from Webster University and later a master's degree in legal studies from Webster.

Career
Sue Meredith has served on Ritenour School Board, A marketing firm, PTO boards, treasurer for Midwest Dance Theatre and as an executive officer of Olivette Chamber of Comerence.

Since January 2015, she has served as the chair of the  Missouri Children's Services Commission, a statutory commission composed of various Missouri department heads and two members of the Missouri House of Representatives (one from each party) and two members of the Missouri Senate (one from each party). She has served as a Court Appointed Special Advocate (CASA) advocating for children who have been removed from their homes due to abuse and neglect.

With her retirement from the General Assembly, she remains an elected official, serving as Democratic committeewoman for Creve Coeur Township.  She also intends to host issues discussions for residents in St. Louis County under the theme of Continuing the Conversation.

References

1946 births
21st-century American politicians
21st-century American women politicians
Living people
Democratic Party members of the Missouri House of Representatives
Politicians from St. Louis
Women state legislators in Missouri
School board members in Missouri

redpajama_set_name: RedPajamaWikipedia


text:
As NJ beefs up security, there's an easy way everyone can help stop terror
From MetLife Stadium to NJ Transit stations, security is being stepped up around New Jersey following Tuesday afternoon's terror attack in Lower Manhattan. Police said Sayfullo Saipov drove a rented Home Depot truck on a bike path in Lower Manhattan on Tuesday afternoon, mowing down pedestrians and bike riders.
Wednesday, November 1, 2017/Author: Topix.com/Number of views (453)/Comments (0)/ Article rating: No rating
Categories: Ocean Township News
4 more charged in Lakewood fraud sweep seek pre-trial program
TOMS RIVER - Four Lakewood residents accused of wrongfully collecting thousands in public benefits appeared in Superior Court in Ocean County on Wednesday, and their cases will proceed to a grand jury. Appearing before Judge Linda Baxter was Eliezer, 33, and Elkie Sorotzkin, 31, and Jerome Menchel and his wife, Mottel Friedman.
Woman took good care of dog scheduled to die, lawyer says
MONMOUTH COUNTY -- A New Jersey woman charged with animal cruelty was well-intentioned when she brought home a dog scheduled to be euthanized from a veterinary hospital earlier this year, her attorney said Wednesday. Andre Oliveira, who was charged by the Monmouth County Society for the Prevention of Cruelty to Animals last month, is scheduled to appear in municipal court in Upper Freehold Township on Dec. 7, according to her attorney, Anthony Marchetti.
Contractor Fraud Leaves Some Rebuilding Five Years After Sandy
After Superstorm Sandy flooded the first floor of his New Jersey home with 4 feet of water, Rich Bindell shelled out tens of thousands of dollars to a contractor he knew was approved by the state and had done other work in his town. Five years after the storm, the construction project remains unfinished and the contractor faces up to 10 years in prison after admitting this month to scamming more than 30 homeowners and employees out of about $1.9 million.
Neptune man charged in fatal shooting at VFW
FREEHOLD -- A Neptune Township man has been accused of killing another man after a post-funeral gathering last year, the Monmouth County Prosecutor's Office said Tuesday. Calvin Johnson, 40, was charged with murder, possession of a firearm for an unlawful purpose, unlawful possession of a weapon and possession of a weapon while prohibited.
Tuesday, October 31, 2017/Author: Topix.com/Number of views (490)/Comments (0)/ Article rating: No rating


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Had to play it by myself but enjoyed just trying to coordinate myself enough to control both at once. Liked the different coloured patterns you end up with.
super lovely. works great as a one person cordination game too!


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Tag: transportation
Sunday Sunshine: Lilydale
March 31, 2019 April 3, 2019 ~ @debincutknife	~ 3 Comments
Along the stretch of Saskatchewan Highway 21 connecting Hwys 40 and 16, there's a roadside pull-out just south of the Battle River that marks an old ferry crossing. I've driven this road fairly regularly over the years on trips to-and-from Lloydminster or Edmonton. The traffic's not too bad; the rolling hills are beautiful, and I've actually seen moose once or twice. I read the historical marker on the site years ago, and never really thought much more about it.
Lilydale Road, SK
Last week, however, I had an 'aha' moment. A mile or so before the river crossing is a large decorative sign on the corner of Hwy 21 and Township Road 460. I know it's been there a while, but in my mind I've brushed it aside as a family farm marker. This time, though, when I read "Lilydale Road," I suddenly connected it with the ferry, and decided I just had to investigate. So, on my way back home, I detoured west.
In 1905, pioneer Elijah Marshall constructed a home-made ferry boat to cross the Battle River. He named it "Battle Lily" after his daughter. In 1912, when Barr Colonist Thomas Simkins built a school for the area's children, it was named Lilydale: 'Lily' for the local resident, 'dale' for the surrounding area. This school gave the school district its name and, later, the local post office, as well. Lilydale School District No. 450 was dissolved in 1963; the area is in the Rural Municipality of Hillsdale.
Since 1980, the building was restored and preserved by The Lilydale School Historical Society Incorporated and it was designated as municipal heritage property in 1981.
Lilydale School No. 450
Lilydale School remains on its original site with its flagpole and water pump. It's also retains the classic architectural features of a prairie schoolhouse like the front cloakroom, the wall of windows, and contrasting window and door trim. Behind the school is a baseball diamond – complete with old backstop posts! A small house (a teacherage?) and a barn (for students riding to school?) are also part of the property. The schoolhouse is maintained and used for community events and rented out for weddings, reunions, etc. (Click on gallery above to view photos.)
March 8, 2019 ~ @debincutknife	~ Leave a comment
The 2019 Iditarod Trail Sled Dog Race a.k.a The Last Great Race is into its fifth day. Racing from Willow through to Nome, the route approximates the old freight route, and covers 1000 miles of Alaskan wilderness. "The mushers travel from checkpoint to checkpoint much as the freight mushers did eighty years ago." Even though cell phones, satellite tracking devices, and GPS units are standard gear today, old-fashioned trail markers remain an essential part of the historic trail.
To get a feel for what mushing in the north looks like, Blair Braverman's article Meet 5 of the Women Racing in this Year's Ititarod includes accompanying photos and videos by Kiliii Yuyan that are simply spectacular. Falling snow with limited visibility, unfamiliar terrain, wild animals, and even sleep deprivation are potential threats to a team's safety. But, losing the trail on frozen lakes or sea ice is not something a musher wants to add to that list. Open spaces on the Trail are marked with distinctive wooden tripods.
Photo of Robert Sørlie's team approaching Nome, 2007. (Note the tripod-style log marker on the right. These tripods are used year round to mark open spaces on the Trail i.e. marshes.)
When Europeans began to explore the continent, circa the 1500s, they discovered that indigenous North Americans had a well-established system of way-markers in place for their trails. This shouldn't be a surprise since First Nations peoples had been traveling over this vast expanse of land since at least the end of the last ice age, approximately 20,000 years ago.
Trail marking methods varied greatly, depending on available materials. For example, in temperate climates, hard wood trees were selected, then manipulated to form particular shapes. Trail marker and signal trees were used as tools for navigation, and as signposts for sites of a religious or ceremonial nature. To read more, visit the Great Lakes Trail Marker Tree Society and Indian Trail Trees.
Examples of marker / signal trees from Indian Trail Trees
In more barren terrain, for example in the arctic regions of most northern countries, large single rocks and arrangement of stones acted as markers for a wide variety of activities. They were reference markers and points of navigation; they marked hunting or fishing spots, camps, food caches or sacred places. Some argue that the human-shaped inukshuk, which we know so well, today, is a post-European development. These rock structures have come to symbolize the North for many of us and many are, in fact, still in use today. For more on Inukshuk, visit Wikipedia and the The Canadian Encyclopedia.
"Niungvaliruluit, a window-shaped directional inuksuk for sighting or aligning at Inuksugalalait, southwest Baffin Island (courtesy Norman Hallendy)" – The Canadian Encyclopedia
Traces of the Fur Trade
June 5, 2015 March 1, 2019 ~ @debincutknife	~ Leave a comment
York Boat, Fort Edmonton Park, North Sask. River, AB
Today, my stretch of the North Saskatchewan River forms the centrepiece of Edmonton's famous River Valley Trail System, a series of multi-use parks developed and maintained for residents and visitors, alike. Paddlers, recreational fishermen, jet-skiers, dragon boat racers and a holiday steamboat make good use of the river in warmer weather. This is a dramatic shift from the waterway's former use as a transportation and communications corridor during the fur trade.
North Saskatchewan River w/ paddlers, Edmonton, AB
The North Saskatchewan River begins in the Columbia Icefield astride the Continental Divide in the Rocky Mountains, joins with the South Saskatchewan River 800 miles later at Saskatchewan River Forks to form the Saskatchewan River and, finally, empties into Lake Winnipeg in Manitoba. From Lake Winnipeg, it's possible to paddle in a northeasterly direction to Hudson's Bay or southeasterly to the Great Lakes and the St. Lawrence Seaway. With tributaries reaching out all across the prairie provinces, this river system was the hub of the fur trade.
Trappers would head upstream for the winter to lands rich with beaver and other fur-bearing animals, then travel with their pelts back downstream, in the spring, for trade at the forts and factories; the furs would then be shipped to Europe. Indigenous peoples, European explorers and adventurers and fur-trade brigades traveled the North Saskatchewan River in birch bark canoes, then, york boats until the railways made water transportation impractical. Although the days of the voyageur and the Hudson's Bay Company fort are gone, hints of their former presence remain.
Fort Edmonton Park, on the south bank of the North Saskatchewan River is home to an 1846 Hudson's Bay fort with a neighbouring Cree encampment. Re-enactments of the arrival of the fur-laden york boats (pictured at top) are regularly scheduled during the season and come complete with ceremony and revelry. Paddlers, following the routes of the historic brigades and early explorers, are becoming a more regular occurrence, as well. And, the beaver, star of the show, is still around – visible while swimming or, sometimes, slapping his tail in the river but, more often, we see the fallen trees and pointed stumps he's left behind beside the river valley trails.
A few weeks ago, at a picnic in McKinnon Ravine Park along the river, we caught sight of a family feeding a smallish brown animal. I immediately assumed it was a beaver and thought to myself how tame it seemed to be. Well, it wasn't a beaver. It was a groundhog but, still…


At around the same time, the town will host its annual park cleanup day. Park Manager Dave DeLorenzo said he would like to have volunteers help plant trees, to start replacing the ash trees that have been removed in recent years. Park officials plan to work with the Winamac Tree Committee to get the trees in time for the cleanup day.


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Q: Unit test throws ArgumentOutOfRange from private accessor I have a VS-generated private accessor on my unit test project. In the test I've defined an ExpectedException attribute, and my method under test throws this. However, then the unit test throws ArgumentOutOfRangeException (parameter name: index), and my test fails. I've no idea why this happens.
at Microsoft.VisualStudio.TestTools.UnitTesting.Helper.ThrowInnerException(TargetInvocationException outer)
at Microsoft.VisualStudio.TestTools.UnitTesting.PrivateObject.Invoke(String name, BindingFlags bindingFlags, Type[] parameterTypes, Object[] args, CultureInfo culture, Type[] typeArguments)
at Microsoft.VisualStudio.TestTools.UnitTesting.PrivateObject.Invoke(String name, Type[] parameterTypes, Object[] args)
at MyProject.MyType_Accessor.Foo()
at MyUnitTests.MyTypeTests.TestFoo() in c:\...\ MyTypeTests.cs:line 513

Edit
public class MyType
{
    private void Foo()
    {
         ...

        if (DateTime.Now < _date)
        {
            throw new ValidationException();
        }
    }
}

[TestClass]
public class MyTypeTests
{
    [TestMethod]
    [ExpectedException(typeof(ValidationException))]
    public void TestFoo()
    {
        MyType_Accessor mytype = new MyType_Accessor();
        mytype.Foo();   // This is line 513.
    }
}

redpajama_set_name: RedPajamaStackExchange


text:
Q: Screeps access 'main' variable from another file? in the game screeps i try to call an variable from another file.
Thats my main file:
var roleHarvester = require('role.harvester');
var roleUpgrader = require('role.upgrader');
var roleBuilder = require('role.builder');
var roleVoyager = require('role.voyager');
var roleAttacker = require('role.attacker');
var roleTransporter = require('role.transporter');
var roleHealer = require('role.healer');
var roleRepairer = require('role.repairer');

module.exports.loop = function () {

    for(var name in Memory.creeps) {
        if(!Game.creeps[name]) {
            delete Memory.creeps[name];
            console.log('Clearing non-existing creep memory:', name);
        }
    }

    var harvesters = _.filter(Game.creeps, (creep) => creep.memory.role == 'harvester');
    console.log('Harvesters: ' + harvesters.length);

    var upgraders = _.filter(Game.creeps, (creep) => creep.memory.role == 'upgrader');
    console.log('Upgraders: ' + upgraders.length);

    var builders = _.filter(Game.creeps, (creep) => creep.memory.role == 'builder');
    console.log('Builders: ' + builders.length);

    var voyagers = _.filter(Game.creeps, (creep) => creep.memory.role == 'voyager');
    console.log('Voyagers: ' + voyagers.length);

    var attackers = _.filter(Game.creeps, (creep) => creep.memory.role == 'attacker');
    console.log('Attackers: ' + attackers.length);

    var transporters = _.filter(Game.creeps, (creep) => creep.memory.role == 'transporter');
    console.log('Transporters: ' + transporters.length);

    var healers = _.filter(Game.creeps, (creep) => creep.memory.role == 'healer');
    console.log('Healers: ' + healers.length);

    var repairers = _.filter(Game.creeps, (creep) => creep.memory.role == 'repairer');
    console.log('Repairers: ' + repairers.length);

    if(harvesters.length < 3) {
        var newName = Game.spawns['SpawnZone'].createCreep([WORK,WORK,CARRY,CARRY,CARRY,CARRY,MOVE],  creepName = Creep.getRandomName("[Harvester]"), {role: 'harvester'});
        console.log('Spawning new harvester: ' + newName);
    }

    if(upgraders.length < 3 && harvesters.length > 2) {
        var newName = Game.spawns['SpawnZone'].createCreep([WORK,CARRY,CARRY,CARRY,MOVE,MOVE], creepName = Creep.getRandomName("[Upgrader]"), {role: 'upgrader'});
        console.log('Spawning new upgrader: ' + newName);
    }

    if(builders.length < 2 && harvesters.length > 2) {
        var newName = Game.spawns['SpawnZone'].createCreep([WORK,CARRY,CARRY,MOVE,MOVE], creepName = Creep.getRandomName("[Builder]"), {role: 'builder'});
        console.log('Spawning new builder: ' + newName);
    }

    if(voyagers.length < 0 && harvesters.length > 2) {
        var newName = Game.spawns['SpawnZone'].createCreep([MOVE], creepName = Creep.getRandomName("[Voyager]"), {role: 'voyager'});
        console.log('Spawning new voyager: ' + newName);
    }

    if(attackers.length < 0 && harvesters.length > 2) {
        var newName = Game.spawns['SpawnZone'].createCreep([ATTACK,ATTACK,MOVE], creepName = Creep.getRandomName("[Attacker]"), {role: 'attacker'});
        console.log('Spawning new Attacker: ' + newName);
    }

    if(transporters.length < 0 && harvesters.length > 2) {
        var newName = Game.spawns['SpawnZone'].createCreep([WORK,CARRY,MOVE], creepName = Creep.getRandomName("[Transporter]"), {role: 'transporter'});
        console.log('Spawning new Transporter: ' + newName);
    }

    if(healers.length < 0 && harvesters.length > 2) {
        var newName = Game.spawns['SpawnZone'].createCreep([HEAL,MOVE,MOVE], creepName = Creep.getRandomName("[Healer]"), {role: 'healer'});
        console.log('Spawning new Healer: ' + newName);
    }

    if(repairers.length < 0 && harvesters.length > 2) {
        var newName = Game.spawns['SpawnZone'].createCreep([CARRY,CARRY,WORK,MOVE,MOVE], creepName = Creep.getRandomName("[Repairer]"), {role: 'repairer'});
        console.log('Spawning new Repairer: ' + newName);
    }

    for(var name in Game.creeps) {
        var creep = Game.creeps[name];
        if(creep.memory.role == 'harvester') { roleHarvester.run(creep); }
        if(creep.memory.role == 'upgrader') { roleUpgrader.run(creep); }
        if(creep.memory.role == 'builder') { roleBuilder.run(creep); }
        if(creep.memory.role == 'voyager') { roleVoyager.run(creep); }
        if(creep.memory.role == 'attacker') { roleAttacker.run(creep); }
        if(creep.memory.role == 'transporter') { roleTransporter.run(creep); }
        if(creep.memory.role == 'healer') { roleHealer.run(creep); }
        if(creep.memory.role == 'repairer') { roleRepairer.run(creep); }
    }
}

Now from my role.builder file i try to write an IF-Else statement that has to check a variable from the main:
if (main.harvesters.length > 2){...}

But i get the error 'main os not defined'
How do i call te main file otherwise?

A: What you're trying to do is highly inefficient: You iterate over the Game.creeps collection multiple times (I counted 8 times at least). If you wish to count creeps in roles I suggest you use
var groups = _.groupBy(Game.creeps, (c) => { return c.memory.role; });

This will return an object with each role as a key with behind the key a collection of all creeps in that specific role:
{
    harvester: [Creep, Creep, Creep],
    builder: [Creep],
    upgrader: [Creep, Creep, Creep]
}

I suppose you would want to have this information on a per room basis instead of globally, since a low level room should behave differently than a high level room(in the sense that higher level rooms probably have less creeps).
No idea about the lifetime of Game objects, but if you loop over Game.rooms in the beginning of your creep update routine, like below, you would have this information immediately available when needed and only need to loop through it once:
for (var name in Game.rooms) {
    var room = Game.rooms[name];
    room.roles = _.groupBy(room.find(FIND_MY_CREEPS), (c) => { return c.memory.role; });
}

A: Found it out myself just now.
If i make something liek this:
var count = _.filter(Game.creeps, (creep) => creep.memory.role == 'harvester');

I can make an if-else easily with the 'count.length' var :)


Hometown Techprofessionals entered the industry of Computer Repair Services in 0 and has grown to employ 1 to 4 people, generating an annual revenue of $0 to $49.999. The NAICS classifies this business under the code 811212, which describes it as a Computer Repair Services. For further clarification, the SIC classifies this business under the code 7378 and described it as a Computer Repair Services. The business provides service to the BOTH market.
To acquire more information, please contact Charles A Thilking Full Name Report by calling No number given during business hours. You can also write to the business' Single Location at 269b East Pine St, Bourbon, Missouri MO 65441. You can also visit the company's website at . View this business' social media profiles on Twitter or on Facebbok .
Hometown Techprofessionals is a company operating from Crawford, Missouri providing professional Computer Repair Services and relevant BOTH variables. It was founded in 0 and registered with the SIC code 7378 as Computer Repair Services, and with the NAICS code 811212 as Computer Repair Services.
With a current employee count of 1 to 4, Hometown Techprofessionals has gone to report making $0 to $49.999 per annum on its journey towards growth. This company invites you to contact its representative Charles A Thilking Full Name Report at No number given for related queries, or to locate its Single Location using the coordinates 38.152917,-91.245777.
The Single Location can also be found at the street address 269b East Pine St in Bourbon, Missouri 65441 and can be engaged online through the company website at , the company Twitter , and Facebook page .


text:
Blanche Bay is a bay near Rabaul, New Britain, Papua New Guinea. The bay is named after , which surveyed the bay under the command of Captain Cortland Simpson in 1872.

Citations

References
Rottman, Gordon L. (2001), World War II Pacific Island Guide: A Geo-Military Study, Greenwood Press; Santa Barbara, CA.

Bays of New Britain
East New Britain Province


text:
Top 5 Japanese Landmarks You Have to Visit
Japan is one of the most charming countries in the world, with a rich history, and wealth of hidden beauty. But where do you start? Our local insider, Matthew, handpicks the top 5 landmarks to kick-start your Japanese adventure.
#1 Tokyo Imperial Palace and Castle
Built on the historic site of the Edo Castle, the Imperial Palace and adjoining Edo gardens in central Tokyo are steeped in history and home to the Emperor and Empress.
Entrance to the palace is restricted, but guided tours of the palace gardens are offered (in Japanese) throughout the year, except on Mondays, Fridays and on national holidays.
The tranquil and picturesque 52-acre East Gardens is open to the public where the remains of Edo Castle can be found, so be sure to include this stop on your Tokyo itinerary.
Visit when the cherry blossoms bloom for the ultimate viewing experience.
#2 Osaka Castle
The 16th century building is Osaka's showpiece attraction. After strolling through the castle grounds, you'll encounter the jaw-dropping beauty of the castle's main tower.
Inside, a museum tells the history of the building, while an observatory 50m high offers views across the city. The castle is surrounded by moats and stone walls while 13 structures that escaped various wars are of recognised historical value to the Japanese government.
Visit the castle in spring to admire the renowned cherry blossoms while relaxing in the castle grounds with okonimiyaki - a local delicacy.
#3 Kinkaku Ji
Situated in the north-west of Kyoto, the 'Golden Pavillion' is one of the most spectacular sights in Japan, offering great photo opportunities all-year round. The three-storey Zen Buddhist temple overlooks a mirror pond giving you the chance to indulge in the serene atmosphere.
As you pass by the temple, you meet two other impressive buildings: Hojo, the residence of the former head priest, and Fudo Hall, a small temple that houses a statue of a Buddhist wisdom king.
You can buy omiyage (souvenirs) here while a nearby teahouse provides drinks and ice cream. If you want to stretch your legs after, walk east about 4km to Kyoto Imperial Palace, the former residence of the Emperor of Japan.
#4 Arashiyama
Hidden in the western suburbs of Kyoto is a small district that you'll fall in love with. The Bamboo Grove is Arashiyama's most famed asset and another 'must-see'. Droves of thick bamboo trees decorate the winding paths offering plenty of photo opportunities.
Before you reach one of nature's beauties, visit Tenryu-ji temple, a UNESCO world heritage site, which leads up to the grove.
Time to spare? Hire a boat and row around the Hozu-gawa area to complete the ultimate Arashiyama experience.
#5 Hiroshima
Another UNESCO site of grave importance to Japan is the Hiroshima Peace Memorial Park. Starting at the base of the park, you can tour the Hiroshima Peace Memorial Museum, which tells the story of the atrocities on August 6 1945 and its aftermath. Other monuments in the grounds include a cenotaph and a hall of remembrance, which offers a 360o panorama of the bombed city.
Take a short stroll alongside the Motayasu river and you will encounter The A-Bomb Dome, the former Prefectural Industrial Promotional Hall, which remains the only building left since the disaster.
Going to Japan?
Want to find the most authentic street food, ways to get around and places to stay?
Get our FREE Japan Survival Guide to find out how!
By Matthew Rogers,
World Nomads Contributor - Tue, 25 Oct 2016
11 of Japan's Most Unforgettable Shrines and Temples
Buddhist temples and Shinto shrines are everywhere in Japan. We pick 11 of the most important and beautiful holy structures you have to see if you're planning a trip to Japan.
Top 10 Things to See in Japan
With so many shrines, temples, zen gardens, and castles, strewn across the islands of Japan, where do you start? We put together the top 10 must see destinations in Japan, as voted by the locals.
5 Museums in Japan That Will Change Your Life
Japan has a strong museum culture which ranges from educational institutions of peace and human rights, to cutting edge contemporary art museums. Here are five must-see museums in Japan.
Johnathan said 4 months ago
Thanks,this helped so much!
Download our free Insiders' Guide to Japan


I Do What I Want #8: I Love Horror Movies!
I Do What I Want #2: Cheater, Cheater, Pumpkin Eater!
Bookish Blatherings #30: Read It Now or Let the Anticipation Build?
Bookish Blatherings #29: It's Time…to Post!
Bookish Blatherings #26: Who Loves Zombies? I do!
Bookish Blatherings #25: What Makes You DNF a Book?
Bookish Blatherings #22: If You Wrote a Book, What Would It Be About?
Bookish Blatherings #19: A Book Blogger's Dream Job?
Bookish Blatherings #18: Does Reading Make You Antisocial?
Bookish Blatherings #14: When Do You Squeeze in the Time to Read?
Bookish Blatherings #10: How Long Does it Take to Write a Blog Post?
Bookish Blatherings #8: Cliffhangers, Yea or Nay?
Kindle & Nook Freebies #34 / Happy Easter!


This renovated historic public market boasts more than 30 merchants and is an excellent place to grab lunch, shop for unique gifts, enjoy a pint of local beer or simply hang out with friends and family. Visit on Wednesdays between 9:30 a.m. until 1:30 p.m., May - October to enjoy one of central Indiana's most popular outdoor farmers markets. Stop by today to experience good food, good drinks and good times.
Description Bring your lunch or grab a bite from a City Market restaurant and enjoy the beautiful outdoor public plazas. Located in the Market East Cultural District, the plazas are a great location for private or public events. They can accommodate tents or booths and catering is available on site through City Market vendors.
Two outdoor plazas, tables and chairs, accessible from Indianapolis Cultural Trail, Sun King Market District stage in Whistler (west) Plaza is rentable for performances.


Choose a place in your home that you know to be somewhat isolated and private. It can be outdoors if screened to protect from insects, clean, and in a quiet part of the grounds. Fresh air and moderate light and temperature are of utmost importance.
Sit in a clean and quiet place and at a time you are not likely to be distracted by telephone, visitors, et cetera.
There is no one-size-fits-all formula, but most people seem to arrive at an average of sitting once or twice a day (e.g. morning and evening) for a half-hour to an hour or so each time. If you wonder if you are sitting enough, you are probably not.
Sit upright as comfortably as you can without slumping. Sit on a cushion cross-legged or kneeling, on a bench, or on a chair. The most important thing is that the head neck and back be straight. Let the gaze become fixed on a point in space some 3-9 feet in front of you, eyes about half open, teeth touching but not clinched.
Breathe deeply without forcing it; find the natural breath. Count the cycles in a simple way and follow the breath into the lower abdomen and back out the nostrils.
Let the attention open up to all sensation, perception, et cetera. Let thoughts come, but also let them go. Return the attention to the posture and breath until all three come together in a unified way.
Avalokitesvara Bodhisattva doing deep prajna paramita, clearly saw emptiness of all the five conditions, thus completely relieving misfortune and pain.
Oh Shariputra, form is no other than emptiness, emptiness no other than form. Form is exactly emptiness, emptiness exactly form. Sensation, conception, discrimination, awareness are likewise like this.
Oh Shariputra, all Dharmas are forms of emptiness; not born, not destroyed, not stained, not pure, without loss, without gain.
With no hindrance in the mind, no hindrance therefore no fear. Far beyond deluded thoughts, this is nirvana.
All past, present and future Buddhas live prajna paramita and therefore attain anuttara-samyuk-sambodhi.
Therefore know prajna paramita is the great mantra, the vivid mantra, the best mantra, the unsurpassable mantra. It completely clears all pain. This is the truth, not a lie.


Provide an inval for an event stream.
By contrast to Pchain, Pevent uses an Event: *default if nothing is provided.
pattern or stream that returns or modifies events.
an event with objects to embed. If none is provided, it uses Event: *default.


Well control equipment is mainly applied in operations of drilling, work-over and well testing etc. to control wellhead pressure, prevent the occurrence of blowout accidents and secure drilling operations.
Several BOP Stacks are available with various bore size from 7.1/16" to 21.1/4" and working pressure ranking from 14MPa to 105MPa.
F105 series BOP stacks with rated working pressure of 15000psi can serve for deep wells, ultra deep wells and high pressure oil and gas wells.
Since BOPs are important for the safety of the crew and natural environment, as well as the drilling rig and the wellbore itself, authorities recommend, and regulations require, that BOPs be regularly inspected, tested and refurbished.
Design and manufacture of Type S Ram BOP is carried out according to API Spec 16A standard.
Type S Ram BOP	can be equipped with rams of various sizes.
Type U Ram BOP is designed and manufactured according to API Spec 16A standard and GB/T20174.
Drilling and production equipment, drill-through equipment is completed with rams of various sizes.
With the best quality front ram rubber, top ram rubber and flange sealing stacks Type U ram BOP can withstand severe working conditions including extremely high or low temperatures and extreme chemical environment.
Annular preventer is an important part of BOP equipment, which is designed to control wellhead pressure during drilling, repair and testing of oil and gas wells. It can effectively control wellhead pressure and prevent emissions from wells to ensure safe execution of works.
Universal preventer is used with BOP control station and, as a rule, together with a ram preventer. Design and manufacture of annular preventer manufactured in accordance with API Spec 16A.
FFZ75-3.5 diverter is designed and manufactured according to SY/T 5127-2002 «Wellhead equipment & Christmas tree», and ASME B16.47a-1998 standard. The diverter is used to control fluid in low pressure wells, deflection and release of fluid through the pipeline during the drilling conductor's part of the wellbore.
Use high quality packing element and sealing parts. Use tapered type packing element, which is made of NBR. It has massive storage volume and excellent sealing function.
Use observation hole to check the life span of the packing element.


"How do we worship in spirit and in truth?"
There is no single answer that you can give to that. There are no steps. In short, there is nothing you can do to worship in spirit and in truth, because it is not a matter of what you do but what you become. So, how do we worship in spirit and in truth? How do we know if we are? And how do we know if we are not? We begin in John 4:23-24.


The Overview Report for Twitter Profiles is only available on our Business Plan. Learn more about our plans and pricing here.
The Overview Report provides insight into your overall engagement levels. The tables and charts throughout this report are designed to give you at-a-glance insight into how you're performing over a specified date range. This report helps you to answer questions like how many impressions and engagements your posts have received, how your number of followers is growing over time, and which hours of the day your audience is most active.
Keen to see Analytics and Reports in action? Join a webinar here!
Use the date picker to choose a preselected or custom date range. This will be reflected in the tables and charts throughout the report.
All of the data can be exported to both CSV and Images, using the buttons at the top right of the report. Both of these options will generate a Zip folder of each report displayed on the page.
This table shows aggregate metrics for all tweets sent during the selected date range, including native tweets. It's designed to give you at-a-glance insight into you you're performing. Check this table regularly to build up your long-term intuition on overall performance!
This chart allows you to view and compare performance metrics and followers over time. You can choose to view the performance for the previous period as well, which will allow you to compare metrics for the same amount of time immediately proceeding the selected date range. In the legend at the bottom of the chart, you will find the total number of the chosen metric over the selected date range.
This chart shows you a breakdown of the engagements you earned, by the hour, for all the tweets sent in the selected date range. The bottom portion of the chart shows you during which hours your tweets were actually sent.
This table shows you the average performance per tweet, for all of the tweets sent during the selected date range.
This table shows you the top 10 best-performing tweets, sorted by impressions. Use this table to review your most effective tweets.
You can find a detailed description of each metric here.
Native tweets are included in the Overview Report. Data on anything you publish on Twitter directly, or through another third party app, will be shown in the Overview Report.
All of the data Buffer Publish gets from Gnip is on a per-tweet basis and we're only able to check for new engagements a limited number of times on each tweet. In practice, we're able to get data for seven days following a tweet being published. That means if you sent a tweet on Monday, we'll keep checking it for new engagements and impressions until the following Sunday. After that, we can no longer re-check the tweet, and from then onward, its metrics will remain the same within Buffer Publish.
Analytics are never deleted so you'll always be able to customize the date range as far back as you'd like. When you subscribe to a Business Plan, or connect a new Twitter account and you're already on a Business Plan, Buffer Publish will backfill the past 100 native tweets within a 28 day range.
What could cause discrepancies between the data seen in the Overview Report here, and data in Twitter analytics?
There are a couple of reasons you might see a discrepancy between the data in the Overview Report and the data in Twitter's native analytics. Please visit this link for more information.


text:
Siergiej Gieorgiewicz Liniewicz (, ur. 29 października 1959 w Rosji) – rosyjski dyplomata, Naczelnik Wydziału w Trzecim Europejskim Departamencie MSZ Rosji (od 2016 roku), Konsul Generalny Federacji Rosyjskiej w Krakowie (od 2019 roku).

Życiorys
W 1984 roku ukończył Moskiewski Państwowy Institut Stosunków Międzynarodowych. Posługuje się czterema językami: rosyjskim, angielskim, niemieckim, a także w języku urdu. W służbie dyplomatycznej jest od 1983. Zajmował różne stanowiska dyplomatyczne w centralnym aparacie Ministerstwa i za granicą. Pierwszy raz odwiedził Kraków w 2016. W sierpniu 2019 objął tam stanowisko Konsula Generalnego. 19 września 2019 spotkał się z Prezydenten Krakowa Jackiem Majchrowskim.

Przypisy

Absolwenci Moskiewskiego Państwowego Instytutu Stosunków Międzynarodowych
Ludzie związani z Krakowem
Przedstawiciele dyplomatyczni Rosji w Polsce
Urodzeni w 1959


B. E. (Chemical Engineering) From North Maharashtra University, Jalgaon.
Gained practical knowledge through projects and trainings.
well as ability to work effectively in fast paced environment.
Jain Irrigation System Ltd. Jain plastic park, Jalgaon.
second largest Micro-Irrigation company in the world.
Responsible for monitoring and maintaining quality and compliance targets.
Monitoring and auditing of products to ensure high standards of quality.
Ensuring products comply with legislation and quality assurance codes.
Ensuring that all QA Tests are carried out on time and in full.
Delivering presentations to an audience of Incharge Level within the business.
Provide weekly and monthly reports to managers on performance.
Identify training needs and recommendations to improve customer experience.
Keeping quality documentation up to date.
Making sure that all QA records, data & information are available to managers.
Arranging the repair of any QA / related equipment that is malfunctioning.
Check packaging materials like Wrapping films, Label of different types.
Coordinate with supplier for proper packaging & defect in wrapping films & label.
Control on line activity of packaging.
Take the corrective and preventive action against off parameters in product or process.
W ork in SAP (Posting) Quality management module.
10 days Industrial training in Benzochem pvt.Ltd.
Soft skill course by Impression Consultancy.
Can work under minimum or no supervision.
Surfing on internet for knowledge and information.
Permanent Address : In Front of Laddha collection, Patilwada, erandol Tal. Erandol, Dist. Jalgaon.
correct and complete to the best of my knowledge and belief.


Lysergenic Acid Diethylamide, also known as "acid, LSD, or LSD-25", is classified as a hallucinogen. It is colorless, odorless, and slight bitter in taste. They are often sold in tiny tablets, known as microdots. Its availability, low price, and effect makes it a popular drug. If the user is caught driving a vehicle under the influence of LSD in Las Vegas, the user will face DUI charges.
Increased or decreased heart-rate and blood pressure, sweating, dry mouth, tremors, mood swings, and loss of appetite. The tremor alone can be dangerous while driving resulting in the user making sudden turns and to accelerate or decelerate abnormally.
Visual hallucinations – the user can experience many changes in perception that leads to hallucinations. The user may see strange colors and patterns, melting effects, non-moving objects may appear to be moving, contraction and expansion of objects and more. When driving, especially at night, the user may perceive road lights differently. There is a higher chance that the user may ignore stop lights, signal lights, etc.
Auditory hallucinations – the user may hear things that is physically not present, or may perceive sound differently. An example is that the user may perceive the honking of the truck as the cry of a whale.
Impaired time perception – the user may feel that the world is moving slowly or quickly. Example: the car in front of the user has already come to a full stop. The user might think that the car in-front of him is still moving, and would end up hitting it. The user may also feel that the speed of the car isn't fast enough, and would end up over speeding.
Depression, in the worst case scenario, can lead to suicidal thoughts. The user may end up over-speeding in a suicide attempt.
A sudden flashback may cause the user to do a "sudden full-stop", which is dangerous when driving on highways.
Excessive happiness may also cause the user to over-speed. He or she may enjoy the adrenaline caused by high-speed driving.
Are you charged with DUI?
If you are charged with DUI, contact an experienced DUI attorney in Las Vegas. Find a criminal defense attorney that will examine your case legally and offer legal aid to provide the best DUI defense possible.


Paints is a brand that keeps it simple. Each canvas bag or pouch is literally a canvas for its creative, contemporary prints that were once paintings from local Thai artists. Incredibly affordable and versatile, it's a great way to express yourself on things you'll always find a use for.


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DirtyAshleyMissAngellinna2xKNOCKb4uENTERmsLaRgecock .Bagira6969HoornyAnnaEDELINE4YOUPretty1Baby .LoveSixtyNineChristopherClarkMiskaDanniStrutt .BabyJasmineBagira6969KattyaSoSweetellydulcik .VanesaAndChadEbonyxxAmazingaaron72BarbieAndFancy .TUCKERxKELLERSEXYhotTATTOOlulinacutie111 .BlackAngel7GingerXGertaqueen01BigSexyScot .LOVERSPLAYSEXKitanayAngelBbVickyBabyJasmine .TUCKERxKELLERAnnieKlausAmazingLanaashtt .AnnaSpacePretty1BabyHouseSlavePretty1Baby .HoornyAnnaFistingGassHolynJayBabyJasmine .


However, the execution of SEO web style web page develop from the beginning to ensure that it begins with much needed products.
That is for the visitor of your website, videos and animations should be an option to view additional information. This reduces cost and time to build an application or a website.
The total amount you contribute each year is decucted from you income and grows tax-free until you use it for retirement.
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Bonecharms are a really useful tool to have in the game because of the positive traits you can get from them, and the way they can help to shape and cement your preferred play style. There are many Bonecharms you can collect in the game, but if you want specific traits, you should consider crafting your own.
Before you can start crafting, you need to acquire the Bonecharm Crafting ability. It costs one rune, and will instantly give you the ability to make your own Bonecharms and choose your traits. However, do note that you will need the Raw Whalebone material to make one Bonecharm. The Raw Whalebone can be acquired around the world. If you decide to get the Craft Runes ability, you will also be able to convert runes into Raw Whalebones and vice versa. This is extremely helpful if you happen to have an overabundance of runes, and need more materials to create your Bonecharms.
As you upgrade the crafting ability, you'll also be able to select up to four of the same traits at once. This means that you can stack the effects of a trait that you really like up to four times in order to maximize the usefulness of your Bonecharm.
For more tips, tricks, and information on Dishonored 2, be sure to check back with Twinfinite.