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Home | Fan Facts
Is History Channel's "Alone" fake?
For decades, reality shows have been gaining popularity on television as people are increasingly curious about an off-the-grid lifestyle.
But with the drama-filled parts that we love about our favorite reality shows comes a lot of content that's pre-planned and that strays ever so slightly from the truth.
Similar shows like Alaskan Bush People or Naked and Afraid have already been ousted for being somewhat scripted.
History Channel's Alone, a reality competition show that drops its contestants in the wilderness to survive alone for as long as possible, has viewers curious about whether all is real in outdoor country.
Is Alone fake?
Unlike other shows which place contestants off the grid and throw in producers and camera crew on the journey to ensure good entertainment (p.s even if it's falsified), History Channel's Alone contestants are really left alone in the wilderness to survive the elements.
Upon the contestant's arrival at the remote location, every outdoor fellow is given their own camera to record themselves doing anything and everything, from shooting an arrow to hunting for food.
As per Distractify, crew members are only in contact with contestants to swap out batteries and media cards.
In an interview with Outdoor News, a former season two contestant and an electrician from the pine city area, Larry Roberts, confirmed contestants are left almost entirely alone, stating they had minimal contact with production.
"We videotaped everything. We were our cameramen," he said.
He continued, They would resupply our batteries every so often. And we had a good size Pelican case, and it would house two GoPros, one smaller handheld camera, and then our main camera. And they gave us enough video cards for a long time and enough batteries for a long time. Every once in a while, they would come out and go into our shelter, take the media out and replenish the batteries. And then away they'd go."
Larry provides more information that puts the ambitious survival reality show in a good light, making us believe if there are any manipulated elements, it is a few. He revealed a GPS tracker was given to contestants, used for the crew to check in on the safety of contestants on a regular basis.
But regular check-ins did not mean they were often in close contact with contestants. "They would send a very simple text that just said, "Nightly check-in." And we had a button with three presets, and we would just hit, "OK," and just send it," he said.
According to Starcasm, something that seems quite misleading about the show is that the distant location we see contestants getting sent to is not as far from civilization as the reality television show's viewers are made to believe.
Wood Trekker reported that the Alone season one cast's approximate location was close to civilization. In the unfortunate circumstances that an emergency strikes, contestants would easily have access to help, such as nearby hospitals.
Thankfully, frequent medical check-ups are administered to contestants as they progress further in the survival competition to avoid contestants leaving the wilderness because of an emergency.
Some more things the show does not tell you
With the show's truthful elements outweighing those that might be manipulated, there are still a few things the show does that are not necessarily a lie, but because these elements are not common knowledge to fans – probe accusations of manipulation.
Contestants are not as far apart from each other as you may think
The reality television series leads viewers into believing that contestants are separated from each other to survive alone.
However, according to The Richest, fans of the show have used Google Map to uncover contestants' trails, finding out that contestants are not at a distant location from each other and could easily reach each other if they wanted to because they are close to one another.
The show controls environments
While far away from home, producers need to ensure that despite contestants being in an unforgiving environment, their safety comes first – this is why the show needs to ensure it has control of many of the elements of the program.
One way in which the show ensures control is by prohibiting contestants from bringing a few items along with them into the wilderness. No one is allowed to bring fuel or matches, animal poison, bug spray or repellent, sunscreen, ChapStick, sunglasses, beauty products, or maps.
Also not popularly known is that, as seen by previous contestants, Alone provides items to contestants to help survive the wilderness a lot more likely.
Items on "Alon" can include:
an air horn,
an emergency flare,
a canister wild animal repellent,
a satellite phone (the emergency phone they use to tap out of the contest),
a first aid kit (which includes a tourniquet, wadding, ace bandage, alcohol, etc.),
a personal emergency flotation device,
a small mirror,
a headlamp,
a GPS tracking device,
portions of emergency rations of water and food.
The items provided by Alone producers are separate from the ten acceptable items contestants can bring from home from the list of 50 approved items.
So while producers do not intend to manipulate any parts of the show, the environment has to be controlled to minimize emergencies.
Nonetheless, it is safe to say that Alone is the real deal and is not scripted, unlike many of our favorite outdoor reality series.
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Compelling portrait of troubled artist who delighted in cats
The Electrical Life Of Louis Wain (12A), (111 minutes) - in cinemas
By Phil Hewitt
Monday, 3rd January 2022, 7:10 pm
Updated Monday, 3rd January 2022, 7:20 pm
Louis Wain (Benedict Cumberbatch) and Emily Wain (Claire Foy) Amazon Studios
Benedict Cumberbatch shows his astonishing versatility with this compelling, moving portrait of the deeply-troubled artist Louis Wain, the man whose work helped popularise cats and turn them into the domestic pets we all know and love today.
His work was sensationally popular when he broke through in the late 1800s; the irony was that the more he suffered, the more his work soared.
Cumberbatch gives us a man who is eccentric and vulnerable, a man who, particularly after the early death of his beloved wife, retreats increasingly into his own world; a world governed by an electricity which he tries to harness and inhabited by cats who will eventually walk on two legs and turn blue, he believed.
Wain was destined to spend long years in psychiatric hospitals – and even became a cause celebre when H G Wells, no less, joined the campaign, in Wain's later years, to fund him a better level of care and remove him from the paupers' asylum into which he had drifted.
Olivia Colman's narration is a little irritating and takes a little getting used to, but in the context of the film as a whole, it's the perfect way to cover all the years the movie takes in, from Wain's younger years as an illustrator trying to provide for his family of five sisters through to his old age of relative contentment surrounded by his increasingly idiosyncratic art.
Key to it all is Emily Richardson (beautifully played by Claire Foy), the governess brought in to look after his younger sisters. When Wain discovers her sitting in a cupboard the better to focus on Shakespeare, he discovers a kindred spirit – someone who, like him, really doesn't live within the normal confines of existence.
Creating their very own mini scandal (she being so much lower in class), they decide to marry – and their relationship, so tenderly portrayed, is one of the film's great delights. Sadly, it wasn't a relationship to last. Emily is stricken with breast cancer, and it's only a matter of time.
But they find solace in a cat and in the cats Wain starts drawing, and somehow his art sees him through her death – and opens up huge fame for Wain in the process.
Wain's gaggle of variously ungracious sisters occasionally don't ring particularly true, though given this is "a true" story, we must assume that they are.
But Foy's performance is a real gem. She makes you believe perfectly that Emily is exactly what Wain needed – which in turn makes the depth of his grief completely explicable. And it is harrowingly portrayed by Cumberbatch, an actor absolutely at the top of his game.
His Wain is intense, vulnerable and likeable: a man for whom all the normal responses (such as the delight you'd expect at being offered a plum job) are completely alien and yet a man who easily elicits our sympathy. He is restless, distracted and otherworldly, and yet you feel for him every step of the way through a life which brought him adulation which meant nothing to him and took away the wife who meant everything. A film of real substance.
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redpajama_set_name: RedPajamaCommonCrawl


SIMS ("Sustainable Integrated Mobility Solutions") aims to support the local and regional mobility policy and renew movement habits and experiments on mobility plane with the aid of innovative smartphone and GPS technology, developed by the University of Ghent. This technology makes it possible to collect data on the trajectories of pedestrians, cyclists, public transport users and motorists and helps us to an solve an important gap in the field of traffic information.
Unlike car traffic, little data is collected on the route selection and of cyclists and pedestrians. These data are crucial for the development of a smart and sustainable mobility policy. By mapping and visualizing how pedestrians, cyclists and users of public transport move and how all road users try alternative mobility options makes it possible to create a customer-oriented and smart bicycle and pedestrian policy.


Shipping A Car To or From Watauga, TX | A-1 Auto Transport, Inc.
Watauga is home to more than 25,000 people and has grown enormously since the beginning times of the city in the late 1880's when there were fewer than 100 people residing in Watauga. Less than 2% of the population is unemployed and the median household income is higher than in most areas of Texas as well as many locations throughout the United States. The city promotes new business with great community support. They host annual small business weeks and seminars to help the business community continue to thrive and succeed. The library offers an adult chess club and after school homework assistance for school-age children. The local parks and rec maintain the city parks, swimming pool, and youth and adult sports leagues that include baseball, softball, soccer and football. There are many free community classes including arts, dance, yoga, crafts and much more throughout the year.
For more information about the City of Watauga, you can check the official website.
Keep these tips from A-1 Auto Transport in mind when you are booking transport for your motor vehicle to or from Watauga, Texas.
If you have an oversized vehicle you will most likely pay a little more for transport that someone that has a standard sized vehicle. Standard carriers hold vehicles that are up to 7 feet tall and all cars must be at least 4 inches off the ground for clearance.
No personal items can be left inside a car during transport. This includes paperwork, CD's and DVD's, garage door openers, aftermarket stereos that are removable and other personal items.
Most companies have door to door transport. If your location is a residential neighborhood most carriers cannot fit on the roadways due to carrier size as well as city ordinances and the driver will need to make arrangements to meet you at a nearby place to pick the car up or drop it off. Some companies offer smaller flatbeds to deliver right to the address when faced with a situation where a large carrier is not going to be accessible.
If your vehicle is delivered and has any damage you need to make the driver aware immediately and contact the company to file a claim. The damage must be noted on the Bill of Lading. Make sure you do not sign anything at all until the damage has been clearly documented and make sure that you have a copy of all signed paperwork. Take time/date stamped pictures of the damage for your records.
Use this directory by A-1 Auto Transport to find local vehicle transport in Watauga.
In business for almost three years, TexStar Towing does not offer nationwide transport but they do offer reliable auto towing and transport locally in Watauga and the Dallas-Fort Worth areas of Texas. They do 24 hour per day emergency towing and recovery, roadside service including flatbed tows, lockouts, tire changes, battery boosts and emergency fuel delivery. They are fully licensed and insured and can be contacted anytime day or night for service.
R & D Auto Transport offers door to door service for cars, vans, SUV's and trucks. They are licensed, insured and registered with the UD DOT. They have been in business for more than 10 years and work for dealerships, corporations, private vehicle owners, military and student relocation and others.


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A Canadian in Dupont Circle
I was going to go with a title about Canadians coming in peace this time, but I did not want to re-start the old "who burned down the White House?" argument all over again.
Indeed, Canada has a massive embassy on Pennsylvania Avenue. [And they used to party it up on July 1 and give out free Kokanee!] But it opened in 1989. Too recent.
[Non-D.C. digression: I mean, 1989 was the Bay Bridge Series. I remember thinking "I'm missing the first inning!" and was walking toward the exit area of the old California Academy of Sciences building in Golden Gate Park, when the earthquake struck.]
So, I went back to try to find Canada's first diplomat posted to Washington, DC. From the February 16, 1927 copy of the Washington Post, I present: Vincent Massey (and wife).
Facts from the article:
The first foreign country that Canada established official diplomatic relations with was the U.S.
King George of Great Britain technically had three envoys in Washington, DC. (The others being Sir Esme Howard, British Ambassador and Professor Timothy Smiddy, Irish Free State Minister.)
The Masseys lived in the Mayflower Hotel temporarily.
The first offices for Canada were located at 1757 N Street NW.
Vincent Massey traced his ancestry to 17th c. colonists in Salem (probably Massachusetts), until the family later moved to Canada.
The phenomenon of "new" countries being brought into diplomatic society was certainly a big deal in the 1920s, an even bigger deal in the era of decolonization in the 1950s and 1960s, and again at the end of the Cold War in the 1990s. What's different, and what's similar, when new diplomatic relations are set up? What do embassies and their staff have to do, to be accepted into their new community here in DC? How do they 'fit in' as the new kids in class?
Not only get into town with some pomp and set up an office near Dupont Circle. Perhaps, they have to do things like participate in EU Open House day, as Bulgaria and Romania did when they joined the EU in 2007.
Also, note how Mrs. Massey is wearing her hat (and her sly smile directly at the camera). Yes, let us return to more portraits in the DC diplomatic circle in the final installment.
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Lincoln Memorial Originally Built on Marsh Land
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Background: MDS represent a heterogeneous group of myeloid malignancies with variable prognosis. MDS are underdiagnosed, and many lower-risk patients are offered only supportive care (Khan AM. Am J Med. 2012;125[7 suppl]:S15-S7). This study aimed to describe current treatment management of lower-risk MDS in the community setting and identify educational gaps among oncology professionals, including hematologists/oncologists, advanced practitioners (APs), and registered nurses (RNs). Methods: In 2014, three facilitated interdisciplinary meetings about the management of lower-risk MDS, including discussion concerning treatment of patients with lenalidomide, were held in Boston, Chicago, and San Francisco. Attendees included 16 hematologists/oncologists, 14 nurse practitioners, 2 physician's assistants, and 7 RNs, from 14 US states, all with clinical experience managing patients with lower-risk MDS. Results presented exclude RNs. Results: Compared with hematologists/oncologists, most APs had < 10 years' experience managing patients with lower-risk MDS (20% vs 75%, respectively). The key points regarding lenalidomide treatment that APs most often discussed with their lower-risk del(5q) MDS patients were adverse events (AEs; 88%), time to response (88%), and duration of treatment (75%). Most APs (56%) noted that patients with concerns about lenalidomide treatment contacted a nurse as their primary point of contact; 29% noted that their practice has a dedicated triage nurse, with APs or physicians being consulted if necessary. 37% of APs and 53% of hematologists/oncologists felt there were MDS topics that they or their colleagues required more information about. APs wanted more information about expectation and management of cytopenias, when to initiate treatment, time to response, new treatments, and implications of cytogenetic abnormalities. Hematologists/oncologists were interested in more information on prognostic scoring systems, lenalidomide for treating high-risk MDS, novel therapeutics, genetic mutations, and optimal sequencing of therapeutic agents. 81% of APs and 73% of hematologists/oncologists felt patients with lower-risk MDS needed more education about their disease. Topics mentioned by APs included AEs (38%), time to response (31%), compliance (25%), and MDS as a cancer (13%). Topics mentioned by hematologists/oncologists included treatment options and outcomes (20%), MDS as a cancer (20%), treatment of fatigue (7%), transfusion management (7%), and differences between management of higher- and lower-risk MDS (7%). Conclusions: These interdisciplinary meetings discussed the management of lower-risk MDS and identified gaps in HCP knowledge. There were certain topics about which HCPs, and their patients, required or requested additional information. These knowledge gaps may inform future educational and training sessions to ensure optimal treatment and patient management in lower-risk MDS.


Phoenix isn't merely dead; it's really most sincerely dead. NASA has now stopped listening for any residual beeps sent by the Phoenix lander with the spacecraft orbiting Mars. After nearly a month of daily checks to listen for any last communications from the lander, the Mars Odyssey and the Mars Reconnaissance Orbiter have ended their efforts to listen for Phoenix. The final communication from Phoenix remains a brief signal received via Odyssey on Nov. 2. "The variability of the Martian weather was a contributing factor to our loss of communications, and we were hoping that another variation in weather might give us an opportunity to contact the lander again," said Phoenix Mission Manager Chris Lewicki of NASA's Jet Propulsion Laboratory.
The last attempt to listen for a signal from Phoenix was when Odyssey passed overhead at 3:49 p.m. PST Saturday, Nov. 29 (4:26 p.m. local Mars solar time on the 182nd Martian day, or sol, since Phoenix landed).
The Phoenix lander operated for two overtime months after achieving its science goals during its original three-month mission. It landed on a Martian arctic plain on back on May 25.
The end of efforts to listen for Phoenix with Odyssey and NASA's Mars Reconnaissance Orbiter had been planned for the start of solar conjunction, when the sun is almost directly between the Earth and Mars. This makes communications between Earth and Mars-orbiting spacecraft difficult, and so they are therefore minimized from now until mid-December.
Nov. 29 was selected weeks ago as the final date for relay monitoring of Phoenix because it provided several weeks to confirm the lander was really most sincerely dead, and it coincided with the beginning of solar conjunction. When they come out of the conjunction period, weather on far-northern Mars will be far colder, and the declining sunshine will have ruled out any chance of hearing from Phoenix.
It would have been great (not to mention scientifically valuable) to be able to keep observations going heading into the Martian Winter. Just goes to show that solar panels are next to useless. Everything should be on RTG's.
Obsevations under Kms of Ice? I don't think the lander had any chance of making it through the winter. I think it was supposed to get covered by ICE as the winter advances.
Next time I hope they design/bring better ovens.
The last attempt to listen for a signal from UT.com was like the one before.
Eventually the reason will prevail and the foolishness be banished.
Could be the servers are hosted by Phoenix?
>>> I don't think it has a snowballs chance in hell of making it through the winter (or perhaps more appropriately an ember's chance in a snowstorm?). It most likely will be at least partially covered by ice eventually. However, it is the very observations leading up to this point that would have been so great – monitoring temperature/cloud cover/wind patterns/weather conditions in general as the seasons change and the ice encroaches. Watching for how the ice forms – does it fall as snow? Or is the process more akin to deposition? Is there any unexpected surprises as winter approaches?
Obviously the lander would have packed it in for good at some point, but that doesn't mean that observations up until that very instant would not be extremely worth while. In fact, they may have been some of the most interesting results of the entire mission!
Such Irony that a lander named after the fiery Phoenix should succumb to bone numbing cold on a world bereft of fuel. Perhaps in the spring it might arise again from it's apparent death, but I doubt it.
Instead of carping how about a resounding cheer for the machine? Of course there were problems, of course things were over-looked, of course things could/should have been different but for a first attempt it's been brilliant. Congrats. to the ground crew as well.
ps: …and I also read somewhere it cost less than one single Shuttle mission…..
I'm going to have to disagree with Paul here. Compared to what the Phoenix was supposed to do, I think it ended up being a costly thud of a mission.
To land in the proximity of a polar ice cap, and not really be able to give anymore insight one way or the other as to whether there is/was microbial life on Mars?
Well, when you're not looking for biology, unless something big enough to see, actually walks by your cameras, you're probably not going to find biology, are you?
It would be nice if they could build something similar to the rovers that can go to the poles but avoid the harsh winters. Wonder what that would cost?
Many people, looking from a distance, tend to forget that Mars is a full-size desert planed with no roads and filling stations. You can't really drive fast enough and far enough to escape the Winter…..


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text:
from django.db import models
from django.contrib.auth.models import User
# Create your models here.

class Profile(models.Model):
    USER_ROLE = (
        ('a', 'Admin'),
        ('p', 'Pemakalah'),
        ('s', 'Seminar'),
        ('r', 'Reviewer'),
    )

    USER_STATUS = (
        ('a', 'Aktif'),
        ('b', 'Banned'),
    )

    owner = models.OneToOneField(User)
    institution = models.CharField(max_length=200, blank=True, null=True)
    role = models.CharField(max_length=1, choices=USER_ROLE, default='p')
    status = models.CharField(max_length=1, choices=USER_STATUS, default='a')

    class Meta:
        verbose_name = "Profil Pengguna"
        verbose_name_plural = "Daftar Pengguna"

    def owner_name(self):
        return self.owner.get_full_name()

class Message(models.Model):
    MESSAGE_STATUS = (
        ('s', 'Terkirim'),
        ('r', 'Terbaca'),
        ('d', 'Terhapus'),
    )

    sender = models.ForeignKey(User, related_name='sender')
    receiver = models.ForeignKey(User, related_name='receiver')
    title = models.CharField(max_length=200)
    content = models.TextField()
    status = models.CharField(max_length=1, choices=MESSAGE_STATUS, default='s')

    class Meta:
        verbose_name = "Pesan"
        verbose_name_plural = "Daftar Pesan"

    def sender_name(self):
        return self.sender.get_full_name()

    def receiver_name(self):
        return self.receiver.get_full_name()

redpajama_set_name: RedPajamaGithub


text:
/**
 * Definition of ListNode
 *
 * class ListNode {
 * public:
 *     int val;
 *     ListNode *next;
 *
 *     ListNode(int val) {
 *         this->val = val;
 *         this->next = NULL;
 *     }
 * }
 */
class Solution {
public:
    /**
     * @param head: The first node of linked list.
     * @return: The new head of reversed linked list.
     */
    ListNode *reverse(ListNode *head) {
        // write your code here
        ListNode *pre=NULL;
        ListNode *cur=head;

        while(cur){
            ListNode *next=cur->next;
            cur->next=pre;
            pre=cur;
            cur=next;
        }

        return pre;
    }
};


Universal equinoctial ring dial. An exceptional and rare example by the preiminant royal enigneer to King Louis XIV for mathematical and astronomical instruments. Acanthus patterns decorate the equatorial ring stops, bridge ends and supports. Latitudes range from the colonies in the West, European capitols, Constantinople and Siam. Museum quality.


text:
Q: Modify Posts from Custom_Post_Type within the plugin I've created a plugin, that registers a custom_post_type. This custom_post_type also has custom_fields. The data I've put in the custom_fields should be showed in the post (in the frotend, for the users).
I want my plugin to be completly independent of the template. To do this, I need to access the posts in the plugin itself and put the information from the custom_fields on the bottom of the posts. I dont want to modify any of the "normal" posts, just those of the custom_post_type.
Sadly I have no idea how to do this. I've managed to do that with an if(custom_field != '') but had to access the template do so. But thats not a "clean" and "nice" solution I think.
That's why I have some questions:

*

*Is it "good" or "allowed" to alter posts within a plugin, without accessing the template?

*If not, how should I alter the posts then?

*If so, can you give me any examples how to so? Maybe a link to a tutorial or just some code snippets?

Thank you very much!

A: Use the_content filter to add your fields to the output of the_content() function:
function wpd_content_filter( $content ) {
    if ( 'your_custom_type' == get_post_type() ){
        if( $meta = get_post_meta( get_the_ID(), 'foo_meta', true ) ) {
           $content = $content . $meta;
        }
    }
    return $content;
}
add_filter( 'the_content', 'wpd_content_filter' );

redpajama_set_name: RedPajamaStackExchange


text:
Q: phone auth when user changes device Am using firebase phone authentication. When user signs in he creates a profile which I save on realtime database . How can the user access the same profile info if he signs out and later signs in again or when they change device but sign in again using the same phone number ?

A: If the same user signs in (on the same or on a different device), they'll get the same UID from Firebase. So as long as you store the profile information in the database under their UID, you can access it the same as before.


The North City neighborhood in Shoreline, Washington is one of the fastest-growing residential communities in the Seattle metro area. Located around 20 minutes away from downtown Seattle by car, this district in northern Shoreline is a hotspot for professionals that commute to the big city every day. Shoreline features a very low crime rate and the real estate vacancy level is far below the national average only 1.3 percent. The total population is 55,439 people.
Property Management in North City, WashingtonThe neighborhood of North City was named by Shoreline business owners in the late 1940s. To learn more about the history of Shoreline, you can visit the Shoreline Historical Museum on Linden Avenue. On your way, you can take in some of the beautiful local sights such as Ballinger Lake Park, Kruckeberg Botanic Garden, and Richmond Beach Saltwater Park.
Property managers in this Shoreline neighborhood will want to know that this community boasts one of highest percentages of people with Welsh ancestry or Ukranian ancestry anywhere in the United States.
Also, more people speak Japanese at home than in 98.1 percent of American neighborhoods. The average income in this Shoreline neighborhood is higher than 71.7 percent of US neighborhoods, meaning that the population is predominantly upper-middle class.
The average home value in this Shoreline district is $461,800, which is higher than 69.4 percent of the neighborhoods in Washington and higher than the cost of a home in 82.7 percent of neighborhoods in the United States. Median home age in Shoreline is 48 years and home appreciation has increased by 22.24 percent in the last 10 years.
Almost 25 percent of homes in shoreline were built between 1950 and 1959, making this the most industrious period for home development in the history of this Seattle suburb. 17.3 percent of homes were built between 1960 and 1969, with a sharp decrease in new home building in the decades to follow.
About 34 percent of Shoreline residents rent rather than own their homes. The average cost to rent a three bedroom home or apartment in Shoreline is $2,010 per month, which is significantly higher than the United States average of $1,379 per month. Median gross rent in Shoreline was reported as $1,215 by the US Census between the years of 2012 and 2016 and, according to Neighborhood Scout, the current average rental price is now $1,936.
This Shoreline neighborhood is designated as an urban neighborhood based on its population density. 42.9 percent of the residents of this Shoreline district are employed as managers, executives, or some other type of professional occupation. Residents employed in the service sector, which covers everything from janitorial work to high-paying sales positions, make up 24 percent of the population. The remaining employed individuals living in this Shoreline neighborhood work either in the manufacturing and labor sector (17 percent) or in the clerical and tech support sector (16 percent).
Every neighborhood in America is composed of a unique mishmash of cultural influences. All Americans are descended from immigrant stock, whether the immigration in question occurred thousands of years ago over the Bering Land Bridge or just a few months ago across the southern border. No community in the United States is exactly the same as any other, and this Shoreline neighborhood is certainly no exception to the rule.
German and Asian ancestry tie for dominance at 16.4 percent. 11.4 percent of residents report that their ancestors were English and 10 percent say that they are of Irish stock. 5 percent are from Mexico and 22 percent of residents were born in a country other than the United States. The primary language spoken in this Shoreline district is English at 73.4 percent of households. Other languages spoken at home in this area are Tagalog, Chinese, and Spanish.
The average age in Shoreline is 41.5 years, which is significantly higher than the United States median age of 37.4 years. 49 percent of Shoreline residents are married while 11 percent are divorced. The average household size is close to the US median at 2.46 percent. 32 percent of residents are married and have children while 12 percent are single parents.
There are 21,360 total households in Shoreline and 13,064 are family households. Partially due to higher housing costs and the proximity to the big city, the cost of living in Shoreline is listed as 156.3 as compared to the US average of 100.
While this area of Shoreline is more expensive to live in than many neighborhoods that are located a little farther out from Seattle, being closer means that commuting is easier for those that work in Seattle, Tacoma, or Bellevue. Shoreline hasn't grown much faster in size or population than the national average, but property managers will always have their hands full in this town since property within a close distance to the Seattle metro area is constantly in demand.
Higher rental and homeownership costs bring with them a greater potential for success to Shoreline property managers, but higher maintenance and tax costs are also implied. While new homes are hard to come by in this Shoreline neighborhood, most of the older homes are in good shape and the plenitude of local parks and schools are a huge draw. Contact us for an exhaustive overview of your rental property.
Our property management team specializes in residential areas throughout North City, WA. We offer multiple services to take your rental property and convert it into reliable income. We have a thorough screening process that helps to identify the right tenants for your property. Our team works hard to keep both parties happy through effective communication, bullet proof lease agreements, and timely monthly rent collection. We offer maintenance services to enhance the property and ensure that it will retain or increase in value. We oversee everything, allowing you to sit back and relax and know that your property and your tenants are in good hands.
Contact us today if you are ready to receive a comprehensive analysis of your rental property and to inquire about our North City area property management services.


In a last legislative act by the current Parliament, the Australian Securities and Investments Commission has been handed its product intervention powers.
Viridian is promising migrating BT Magnitude and Securitor planners it wants to keep the BTGL community together but under a new license with no legacy issues.
Two major industry superannuation fund groups have signalled they are advocating for a relaxation of the rules which have "hamstrung low cost simple advice".
The Federal Opposition has signalled it has little or no sympathy for advisers who have purchased books of trailing commissions and believes such people have failed to do their due diligence.
The Australian Banking Association has called on both sides of politics to act on ending grandfathered commissions this year.
Robeco appoints Chris Wildman as institutional sales director.
AMP has announced five new appointments to its Australian wealth management team.


While the west and much of the Muslim world ignores Yemen and Palestine, they are perfectly happy to wage 'holy war' on behalf of China's western enemies.
Ever since the 26th of March, 2015, Saudi Arabia has been committing genocide in Yemen. The innocent people of Yemen have caused a man made cholera epidemic and death from starvation is now a common phenomenon for the children of Yemen, virtually all of whom are Muslim.
Where then are the voices of the so-called global Muslim community, the Ummah, when it comes to speaking up for Yemen who are not being killed by Buddhists but by self-proclaimed fellow Muslims? I mention Bhuddists because many are calling for the Saudis to come to the aid of Muslim Rohingya people of Myanmar. Perhaps such 'Muslim' voices have forgotten that the Saudis are the primary exporter of terrorism to other Muslim countries, including Syria.
Furthermore, Turkey which is saying a lot about Myanmar hasn't lifted a finger for Yemen either.
Frankly, your religion is just a fake cover when you lose your humanity. Humanity is the real essence of religion and those who have no compassion for the people of Yemen have betrayed their own so-called brothers and have revealed their own hypocrisy.
In many respects, the issues in Myanmar are just another way for Israel and the west to distract Muslims from the plight of Palestine, the group of mostly Muslim and some Christian peoples who have suffered the longest under oppression, starvation and ethnic cleansing.
Unfortunately, the so-called Islamist Mujaheddin cross the whole world to fight in Syria and kill Syrians under the pretext that they are 'helping Muslims 'in Syria and that the government is not Muslim! This is just absurd and dangerous on every level.
Rohingya has its own 'free army' now, something which can only made a bad situation worse. Specially this 'free army' used to be known as Al-Yaqeen and is related to branches of the banned Egyptian Muslim Brotherhood movement which continues to receiving funding from George Soros controlled bodies as well as Turkey and the Qatari regime. Recently, the Lebanese television station Al-Mayadeen interviewed a militant in the Rohingya army who admitted he was a fighter, but claimed his only weapons were knives.
Sadly, the so called mujaheddin are the fuel and soldiers for every proxy war that America and Israel want to set it up. Myanmar is an important location along China's One Belt–One Road. Furthermore, Myanmar's oil and gas resources are vital for China and the United States and other traditional financiers of mujaheddin are well away of this. None of this should be forgotten when trying to gain an understanding of the Myanmar situation.
Many of the horrible photos which allegedly depict the Rohingya crisis were fake and while others from from different countries or far away disasters. I'm not denying that they many of the Rohingya are oppressed, but the realities of the situation is very different than what is portrayed in the western media. Those who are quick to believe everything they see in respect of the Rohingya, should remember the White Helmets in Syria who have been subsequently exposed as staging and faking footage to promote their al-Qaeda narrative.
We cannot let another Afghanistan happen in Myanmar. To help forge a good solution there, should be a diplomatic initiative and not another proxy war under the name in religion! Mosques in Burma are good and Muslims can go and pray there without anyone hurting them. There are in fact nine mosques there.
We cannot afford another western led proxy war in the name of Islam. Such wars only benefit the enemies of all good people, Muslim or otherwise. Diplomacy must solve the solution in Myanmar, not jihad and not jihad's financiers in the west.
For sure. But not of the 1999 Kosovo kind.
I know Myanmar well and I have predicted this would happen sooner than later.
Indeed yet again it is a proxy war.
"Sadly, the so called mujaheddin are the fuel and soldiers for every proxy war that America and Israel want to set it up."= Sadly, the so called mujaheddin are the fuel and soldiers for every proxy war that Israel sends America taxpayers dollars to set up.
Myanmar, as well as Yemen, need UNSC Chapter 7 resolutions for the same reason it was necessary in the Balkans 25 years ago. Sadly the Zionist Occupation Government in Washington would veto any such resolution.
Israel is fueling and arming the genocide in Burma while the US is doing the same in Yemen.
Yes Israel, AMONG OTHER COUNTRIES is elling arms. Hardly surprising when they see the noble Muslim nation revving up for another round of invasion and destruction. China has great interest in maintaining "peace and stability" in the region as they get their oil from the Rakhine. They will supply arms for sure, and even get involved militarily.
IsraHELL is the #2 arms dealer in the world. Not sure what "noble Muslim nation is revving up for another round of invasion and destrutction" unless you're referring to the Jews' brothers – Wahhabi and Salafist baboons.
The world is rapidly discovering that Russia, China and the rest of the BRICS nations are the good guys and the "Western" governments are controlled by the Synagogue of Satan.


text:
Home > Business > Lizard's Thicket Chair Awarded Order of the Palmetto
Lizard's Thicket Chair Awarded Order of the Palmetto
Business, Community Development, Community Engagement, Press Releases, Professional Development
Robert "Bobby" E. Williams, Chair of Lizard's Thicket, the 41-year-old, family-owned and operated restaurant specializing in traditional Southern fare with 15 locations in South Carolina, was awarded the Order of the Palmetto on Wednesday, May 2. The Honorable Henry D. McMaster, governor of South Carolina, presented Williams with The Order of the Palmetto, the state's highest civilian honor, at a special ceremony at Terra in West Columbia.
The Order of the Palmetto recognizes a person's lifetime achievements and contributions to the State of South Carolina. Williams was nominated by Rep. Beth Bernstein and notable South Carolinians, including John Durst, Sen. Lindsey Graham, Rep. Chip Huggins, Harris Pastides and Rep. Joe Wilson, wrote letters in support of Williams's nomination.
Bobby Williams was recently presented with the Order of the Palmetto by Governor Henry McMaster.
Those that nominated Williams mentioned his support of non-profit organizations dedicated to improving the lives of families and children, including Carolina Children's Home, Palmetto Place Children's Shelter, Special Olympics and Epworth Children's Home, among others. They noted his efforts to serve others in times of crisis through offering home-cooked meals to those in need whether during a recession or flood.
Nominators also mentioned his leadership in the restaurant industry, most notably as serving three terms as voting director of the National Restaurant Association and his election to director emeritus by the organization. They noted Williams's efforts to employ people with disabilities as part of Lizard's Thicket workforce of more than 700. Finally, everyone that nominated Williams mentioned his complete dedication to his family as a husband, father and grandfather as well as his membership at St. Joseph Catholic Church.
"This is this highest honor the state can give. This is a recognition that is not sought by anyone, you can't apply for it, but others have to recommend you for it. It is a rigorous process. And Bobby Williams has a lot of friends in South Carolina, and they think highly of him," said Governor McMaster, as he presented the Order of the Palmetto to Williams.
In addition to his significant service to a variety of communities, as chair of Lizard's Thicket, a 41-year-old restaurant with 15 locations in South Carolina, Williams leads his family-owned company, which serves 4.6 million customers each year.
Lizard's Thicket, a family-owned and operated country cooking restaurant specializing in authentic regional Southern home cooking at reasonable prices, was first opened by Bob and Anna Williams in Columbia, S.C. in 1977. The business has grown to a multi-unit operation with 800 employees including Bob and Anna's children and grandchildren.
columbia sc, community, Lizard's Thicket, order of palmetto, restaurants, service, South Carolina
TEDxUofSC announced; speaker nominations now open
Precious Cargo Annual Collection: Collins & Lacy, P.C. Calls on Community to Help Donate Items for Foster Children
Palmetto Health Children's Hospital physicians concerned about rise in heat stroke deaths in children
2018 sea turtle nesting season starts on Daufuskie


text:
\section{\bf Introduction}
For $n \in \mathbb{N} \cup\{0\}$, as is well known, the Stirling number of the first kind is defined by
\begin{equation}\begin{split}\label{01}
(x)_0=1,\,\,(x)_n=x(x-1)\cdots(x-n+1)= \sum_{l=0}^n S_1(n,l) x^l,\,\,(n \geq 1).
\end{split}\end{equation}
Note that
\begin{equation}\begin{split}\label{02}
S_1(n+1,k)=S_1(n,k-1)-nS_1(n,k),\,\,(1 \leq k \leq n),\quad (\textnormal{see} \,\, [6]).
\end{split}\end{equation}
The Stirling number of the second kind is defined by
\begin{equation}\begin{split}\label{03}
x^n = \sum_{l=0}^n S_2(n,l)(x)_l \,\,(n \geq 0),\quad (\textnormal{see} \,\, [1,2,4]).
\end{split}\end{equation}
From \eqref{03}, we note that
\begin{equation}\begin{split}\label{04}
S_2(n+1,k)= kS_2(n,k)+S_2(n,k-1),
\end{split}\end{equation}
where $1 \leq k \leq n$, (see [2,3,4,5]). The generating functions for $S_1(n,k)$ and $S_2(n,k)$, $(n,k \geq 0)$, are given by
\begin{equation}\begin{split}\label{05}
\frac{1}{k!} \big( \log(1+t)\big)^k = \sum_{n=k}^\infty S_1(n,k) \frac{t^n}{n!},
\end{split}\end{equation}
and
\begin{equation}\begin{split}\label{06}
\frac{1}{k!}\big(e^t-1\big)^k = \sum_{n=k}^\infty S_2(n,k) \frac{t^n}{n!},\quad (\textnormal{see} \,\, [9]).
\end{split}\end{equation}
Now, we define the difference operator $\Delta$ as follows:
\begin{equation}\begin{split}\label{07}
\Delta f(x) = f(x+1) - f(x),\quad (\textnormal{see} \,\, [3,7]).
\end{split}\end{equation}
From \eqref{07}, we have
\begin{equation}\begin{split}\label{08}
\Delta^n f(x) = \sum_{k=0}^n {n \choose k} (-1)^{n-k} f(x+k),\,\,(n \in \mathbb{N} \cup \{0\}).
\end{split}\end{equation}
and
\begin{equation}\begin{split}\label{09}
f(x) \approx \sum_{k=0}^\infty {x \choose k} \Delta^k f(0),\quad (\textnormal{see} \,\, [3,7]).
\end{split}\end{equation}
From \eqref{08}, we note that
\begin{equation}\begin{split}\label{10}
\Delta^k 0^n = \begin{cases}S_2(n,k)&\text{if}\,\,n\geq k \\
0&\text{if}\,\,n <k.
\end{cases}
\end{split}\end{equation}
The Bernoulli polynomials are defined by the generating function to be
\begin{equation}\begin{split}\label{11}
\frac{t}{e^t-1}e^{xt} = \sum_{n=0}^\infty B_n(x) \frac{t^n}{n!},\quad (\textnormal{see} \,\, [ 1-10]).
\end{split}\end{equation}
When $x=0$, $B_n=B_n(0)$, $(n \geq 0)$, are called the Bernoulli numbers.

 The Euler polynomials are defined by the generating function as follows:
 \begin{equation}\begin{split}\label{12}
 \frac{2}{e^t+1}e^{xt} = \sum_{n=0}^\infty E_n(x) \frac{t^n}{n!},\quad (\textnormal{see} \,\, [ 1,2]).
 \end{split}\end{equation}
When $x=0$, $E_n=E_n(0)$ are Euler numbers. We observe that
\begin{equation}\begin{split}\label{13}
\frac{2}{e^t+1} &= \left( \frac{e^t-1}{2} +1 \right)^{-1} = \sum_{l=0}^\infty \left( \frac{e^t-1}{2} \right)^l (-1)^l\\
&= \sum_{l=0}^\infty (-1)^l 2^{-l} l! \sum_{n=l}^\infty S_2(n,l) \frac{t^n}{n!}\\
&= \sum_{n=0}^\infty \left( \sum_{l=0}^n S_2(n,l) (-1)^l 2^{-l} l! \right) \frac{t^n}{n!}.
\end{split}\end{equation}
By \eqref{12} and \eqref{13}, we get
\begin{equation*}\begin{split}
E_n = \sum_{l=0}^n S_2(n,l) 2^{-l} l! (-1)^l,\,\,(n \geq 0).
\end{split}\end{equation*}
In [1], L. Carlitz consider the degenerate Bernoulli and Euler polynomials which are given by the generating function to be
\begin{equation}\begin{split}\label{14}
\frac{t}{(1+\lambda t)^{\frac{1}{\lambda }}-1}(1+\lambda t)^{\frac{x}{\lambda }} = \sum_{n=0}^\infty \beta_{n,\lambda }(x) \frac{t^n}{n!},
\end{split}\end{equation}
and
\begin{equation}\begin{split}\label{15}
\frac{2}{(1+\lambda t)^{\frac{1}{\lambda }}+1}(1+\lambda t)^{\frac{x}{\lambda }} = \sum_{n=0}^\infty \mathcal{E}_{n,\lambda }(x) \frac{t^n}{n!}.
\end{split}\end{equation}
Note that
\begin{equation*}\begin{split}
\lim_{\lambda \rightarrow 0} \beta_{n,\lambda}(x) =B_n(x),\,\, \lim_{\lambda \rightarrow 0} \mathcal{E}_{n,\lambda}(x) =E_n(x), \,\,(n \geq 0).
\end{split}\end{equation*}
In this paper, in the viewpoint \eqref{14} and \eqref{15}, we consider the degenerate Stirling polynomials of the second kind which are derived from the generating function. In addition, we give some new identities for these polynomials.

\section{Degenerate Stirling polynomials of the second kind}

Now, we define the Stirling polynomials of the second kind which are given by the generating function to be
\begin{equation}\begin{split}\label{16}
\frac{1}{k!} e^{xt} \big(e^t-1\big)^k = \sum_{n=k}^\infty S_2(n,k|x) \frac{t^n}{n!}.
\end{split}\end{equation}
Note that
\begin{equation}\begin{split}\label{17}
& \frac{1}{k!}e^{xt}\big(e^t-1\big)^k = \frac{1}{k!} \big(e^t-1\big)^k e^{xt} \\
&=\left( \sum_{l=k}^\infty S_2(l,k)\frac{t^l}{l!} \right) \left( \sum_{m=0}^\infty \frac{1}{m!} x^m t^m \right)\\
&= \sum_{n=k}^\infty \left\{ \sum_{l=k}^n {n \choose l} S_2(l,k) x^{n-l} \right\} \frac{t^n}{n!}
\end{split}\end{equation}
From \eqref{16} and \eqref{17}, we have
\begin{equation}\begin{split}\label{18}
S_2(n,k|x)= \sum_{l=k}^n {n \choose l} S_2(l,k) x^{n-l} ,\,\,(n,k \geq 0).
\end{split}\end{equation}
When $x=0$, we easily get $S_2(n,k|0)=S_2(n,k)$. Now, we consider the degenerate Stirling polynomials which are defined by the generating function as follows:
\begin{equation}\begin{split}\label{19}
\frac{1}{k!}(1+\lambda t)^{\frac{x}{\lambda }} \big( (1+\lambda t)^{\frac{1}{\lambda }}-1 \big)^k = \sum_{n=k}^\infty S_{2,\lambda }(n,k|x) \frac{t^n}{n!}.
\end{split}\end{equation}
Now, we observe that
\begin{equation}\begin{split}\label{20}
(1+\lambda t)^{\frac{x}{\lambda }} &= \sum_{l=0}^\infty {\frac{x}{\lambda } \choose l} \lambda ^l t^l = \sum_{l=0}^\infty \left(\frac{x}{\lambda }\right)_l \lambda ^l \frac{t^l}{l!}\\
&= \sum_{l=0}^\infty (x)_{l,\lambda } \frac{t^l}{l!}= \sum_{l=0}^\infty {x \choose l}_\lambda  t^l,
\end{split}\end{equation}
where
\begin{equation}\begin{split}\label{21}
(x)_{0,\lambda }=1,\,\,(x)_{l,\lambda }=x(x-\lambda )\cdots(x-(l-1)\lambda ),\,\,(l \geq 1),
\end{split}\end{equation}
and
\begin{equation}\begin{split}\label{22}
{x \choose l}_\lambda  = \frac{(x)_{l,\lambda }}{l!} = \frac{x(x-\lambda )\cdots(x-(l-1)\lambda )}{l!}.
\end{split}\end{equation}
For $n \in \mathbb{N}$, let us define $\lambda$-analogue of $n!$ as follows:
\begin{equation}\begin{split}\label{23}
(n)_\lambda ! &= n(n-\lambda )(n-2\lambda )\cdots(n-(n-1)\lambda )\\
&=(n)_{n,\lambda },
\end{split}\end{equation}
and
\begin{equation}\begin{split}\label{24}
{n \choose k}_\lambda  = \frac{(n)_\lambda !}{k!(n-k\lambda )_{n-k,\lambda }} = \frac{(n)_{k,\lambda }}{k!}, \,\,(n \geq k \geq 0).
\end{split}\end{equation}
From \eqref{19}, we have
\begin{equation}\begin{split}\label{25}
&\frac{1}{k!}(1+\lambda t)^{\frac{x}{\lambda }} \big( (1+\lambda t)^{\frac{1}{\lambda }}-1 \big)^k \\
&=\frac{1}{k!}(1+\lambda t)^{\frac{x}{\lambda }}  \sum_{l=0}^k {k \choose l}(-1)^{k-l} (1+\lambda t)^{\frac{l}{\lambda }}\\
&= \frac{1}{k!} \sum_{l=0}^k {k \choose l} (-1)^{k-l} (1+\lambda t)^{\frac{l+x}{\lambda }}\\
&= \sum_{n=0}^\infty \left( \frac{n!}{k!} \sum_{l=0}^k  {k \choose l}(-1)^{k-l} {l+x \choose n}_\lambda  \right) \frac{t^n}{n!}.
\end{split}\end{equation}
Therefore, by \eqref{19} and \eqref{25}, we obtain the following theorem.

\begin{thm}
For $n,k \geq 0$, we have
\begin{equation*}\begin{split}
\frac{n!}{k!} \sum_{l=0}^k  {k \choose l}(-1)^{k-l} {l+x \choose n}_\lambda = \begin{cases}
S_{2,\lambda }(n,k|x),&\text{if}\,\,n \geq k
\\0,&\text{if}\,\,n<k.
\end{cases}
\end{split}\end{equation*}
\end{thm}
From \eqref{19}, we have
\begin{equation}\begin{split}\label{26}
&\frac{1}{k!}(1+\lambda t)^{\frac{x}{\lambda }} \big( (1+\lambda t)^{\frac{1}{\lambda }}-1 \big)^k \\
&=\frac{1}{k!} e^{\frac{x}{\lambda }\log(1+\lambda t)}\left(e^{\frac{1}{\lambda }\log(1+\lambda t)}-1\right)^k\\
&= \frac{1}{k!}\sum_{l=0}^k {k \choose l} (-1)^{k-l} e^{\frac{x+l}{\lambda }\log(1+\lambda t)}\\
&= \frac{1}{k!}\sum_{l=0}^k {k \choose l} (-1)^{k-l} \sum_{m=0}^\infty \left( \frac{x+l}{\lambda }\right)^m \frac{1}{m!} \big(\log(1+\lambda t)\big)^m\\
&= \frac{1}{k!}\sum_{l=0}^k {k \choose l} (-1)^{k-l} \sum_{m=0}^\infty \frac{(x+l)^m}{\lambda ^m} \sum_{n=m}^\infty S_1(n,m) \frac{\lambda ^n t^n}{n!}\\
&= \sum_{n=0}^\infty \frac{1}{k!} \sum_{l=0}^k {k \choose l} (-1)^{k-l} \sum_{m=0}^n \lambda ^{n-m} S_1(n,m) (x+l)^m \frac{t^n}{n!}\\
&= \sum_{n=0}^\infty \left\{ \sum_{m=0}^n \left( \frac{1}{k!} \sum_{l=0}^k {k \choose l} (-1)^{k-l} (x+l)^m \right) \lambda ^{n-m} S_1(n,m) \right\} \frac{t^n}{n!}\\
&= \sum_{n=0}^\infty \left( \sum_{m=0}^n \frac{1}{k!} \Delta^k x^m \lambda ^{n-m} S_1(n,m) \right) \frac{t^n}{n!}.
\end{split}\end{equation}
Therefore, by \eqref{19} and \eqref{26}, we obtain the following theorem.
\begin{thm} For $n,k \geq 0$, we have
\begin{equation*}\begin{split}
\sum_{m=0}^n \frac{1}{k!} \Delta^k x^m \lambda ^{n-m} S_1(n,m)\begin{cases}
S_{2,\lambda }(n,k|x),&\text{if}\,\,n \geq k
\\0,&\text{if}\,\,n<k.
\end{cases}
\end{split}\end{equation*}
\end{thm}
By \eqref{08}, we easily get
\begin{equation}\begin{split}\label{27}
\Delta^k x^{m+1} &= \sum_{l=0}^k {k \choose l}(x+l)^{m+1} (-1)^{k-l} = \sum_{l=0}^k {k \choose l} (-1)^{k-l} (x+l)^m (x+l) \\
&=x \sum_{l=0}^k {k \choose l} (x+l)^m (-1)^{k-l} + \sum_{l=0}^k {k \choose l} (x+l)^m l (-1)^{k-l}\\
&= x \Delta^k x^m + k \sum_{l=1}^k {k-1 \choose l-1} (x+l)^m (-1)^{k-l}\\
&= x \Delta^k x^m + k \sum_{l=1}^k \left\{ {k \choose l} - {k-1 \choose l} \right\} (x+l)^m (-1)^{k-l}\\
&= x \Delta^k x^m + k \sum_{l=0}^k \left\{ {k \choose l} - {k-1 \choose l} \right\} (x+l)^m (-1)^{k-l}\\
&= x \Delta^k x^m + k \big( \Delta^k x^m + \Delta^{k-1} x^m \big).
\end{split}\end{equation}
From \eqref{02} and \eqref{27}, we have
\begin{equation}\begin{split}\label{28}
S_{2,\lambda }(n+1,k|x) &= \sum_{m=0}^{n+1} \frac{1}{k!} \Delta^k x^m \lambda ^{n+1-m} S_1(n+1,m)\\
 &= \sum_{m=1}^{n+1} \frac{1}{k!} \Delta^k x^m \lambda ^{n+1-m} S_1(n+1,m)\\
 &= \sum_{m=1}^{n+1} \frac{1}{k!} \Delta^k x^m \lambda ^{n+1-m} \big( S_1(n,m-1) - n S_1(n,m)\big) \\
 &= \sum_{m=1}^{n+1} \frac{1}{k!} \Delta^k x^m \lambda ^{n+1-m} S_1(n,m-1)\\
 &\,\, - n\lambda  \sum_{m=0}^n \frac{1}{k!} \Delta^k x^m \lambda ^{n-m} S_1(n,m)\\
 &= \sum_{m=1}^{n+1} \frac{1}{k!} \Delta^kx^m \lambda ^{n+1-m} S_1(n,m-1) - n\lambda S_{2,\lambda }(n,k|x).
\end{split}\end{equation}
Now, we observe that
\begin{equation}\begin{split}\label{29}
&\sum_{m=1}^{n+1} \frac{1}{k!} \Delta^k x^m \lambda^{n+1-m} S_1(n,m-1) = \sum_{m=0}^n \frac{1}{k!} \Delta^k x^{m+1} \lambda ^{n-m} S_1(n,m)\\
&= \sum_{m=0}^n \frac{1}{k!} \left\{ x \Delta^k x^m + k\big( \Delta^k x^m + \Delta^{k-1} x^m \big) \right\} \lambda ^{n-m} S_1(n,m)\\
&= x \frac{1}{k!} \sum_{m=0}^n \Delta^k x^m \lambda ^{n-m} S_1(n,m) + k \frac{1}{k!} \Delta^k x^m \lambda ^{n-m} S_1(n,m) \\
&\,\,+ \frac{1}{(k-1)!} \sum_{m=0}^n \Delta^{k-1} x^m \lambda ^{n-m} S_1(n,m)\\
&= (x+k) S_{2,\lambda }(n,k|x) + S_{2,\lambda }(n,k-1|x),\,\,(1 \leq k \leq n).
\end{split}\end{equation}
Therefore, by \eqref{28} and \eqref{29}, we obtain the following theorem.
\begin{thm}
For $1 \leq k \leq n$, we have
\begin{equation*}\begin{split}
S_{2,\lambda }(n+1,k|x) = (x+k)S_{2,\lambda }(n,k|x)+S_{2,\lambda }(n,k-1|x)-n\lambda S_{2,\lambda }(n,k|x).
	\end{split}\end{equation*}
\end{thm}
Note that
\begin{equation}\begin{split}\label{30}
\lim_{\lambda  \rightarrow 0} S_{2,\lambda }(n+1,k|x)  = (x+k) S_2(n,k|x) + S_2(n,k-1|x).
\end{split}\end{equation}
Thus, by \eqref{30} we get
\begin{equation}\begin{split}\label{31}
S_2(n+1,k|x) = (x+k) S_2(n,k|x) + S_2(n,k-1|x),
\end{split}\end{equation}
where $1 \leq k \leq n$.
As is known, the higher-order Carlitz degenerate Euler polynomials are defined by the generating function as follows:
\begin{equation}\begin{split}\label{32}
\left( \frac{2}{(1+\lambda t)^{\frac{1}{\lambda }}+1} \right)^r (1+\lambda t)^{\frac{x}{\lambda }} = \sum_{n=0}^\infty \mathcal{E}_{n,\lambda }^{(r)}(x) \frac{t^n}{n!},\,\,(r \in \mathbb{N}).
\end{split}\end{equation}
From \eqref{32}, we note that
\begin{equation}\begin{split}\label{33}
&\left( \frac{2}{(1+\lambda t)^{\frac{1}{\lambda }}+1} \right)^r (1+\lambda t)^{\frac{x}{\lambda }} =2^r \big( (1+\lambda t)^{\frac{1}{\lambda }}+1\big)^{-r} (1+\lambda t)^{\frac{x}{\lambda }}\\&= \left( \frac{(1+\lambda t)^{\frac{1}{\lambda }}-1}{2}+1\right)^{-r}  (1+\lambda t)^{\frac{x}{\lambda }}\\
&=\sum_{l=0}^\infty {r+l-1 \choose l} 2^{-l} (-1)^l \big( (1+\lambda t)^{\frac{1}{\lambda }}-1\big)^l (1+\lambda t)^{\frac{x}{\lambda }}\\
&=\sum_{l=0}^\infty {r+l-1 \choose l} 2^{-l} (-1)^l l! \sum_{n=l}^\infty S_{2,\lambda }(n,l|x) \frac{t^n}{n!}\\
&= \sum_{n=0}^\infty \left( \sum_{l=0}^n {r+l-1 \choose l}2^{-l}(-1)^l l! S_{2,\lambda }(n,l|x) \right) \frac{t^n}{n!}.
\end{split}\end{equation}
Therefore, by \eqref{32} and \eqref{33}, we obtain the following theorem.
\begin{thm}
For $n \geq 0$, we have
\begin{equation*}\begin{split}
\mathcal{E}_{n,\lambda }^{(r)}(x) = \sum_{l=0}^n {r+l-1 \choose l}2^{-l}(-1)^l l! S_{2,\lambda }(n,l|x).
\end{split}\end{equation*}
\end{thm}
For $r \in \mathbb{N}$, the $r$-Whitney numbers of the second kind $W_{m,r}(n,k)$ are defined by
\begin{equation}\begin{split}\label{34}
(mx+r)^n = \sum_{k=0}^n m^k W_{m,r}(n,k) (x)_k,\quad (\textnormal{see} \,\, [8]).
\end{split}\end{equation}
where $n,r \in \mathbb{N}\cup \{0\}$ and $m \in \mathbb{N}$.
The generating function of Whitney numbers is given by
\begin{equation}\begin{split}\label{35}
\frac{1}{m^k k!} e^{rt} (e^{mt}-1)^k = \sum_{n=k}^\infty W_{m,r}(n,k) \frac{t^n}{n!}.
\end{split}\end{equation}
From \eqref{35}, we note that
\begin{equation}\begin{split}\label{36}
\frac{1}{m^k k!} e^{rt} (e^{mt}-1)^k &= \frac{1}{m^k} \left( \sum_{l=0}^\infty r^l \frac{t^l}{l!}\right) \left( \sum_{i=k}^\infty S_2(i,k) \frac{m^i t^i}{i!} \right)\\
&= \frac{1}{m^k} \sum_{n=k}^\infty \left( \sum_{i=k}^n S_2(i,k) {n \choose i} r^{n-i} m^i \right) \frac{t^n}{n!}.
\end{split}\end{equation}
Thus, by \eqref{35} and \eqref{36}, we get
\begin{equation}\begin{split}\label{37}
W_{m,r}(n,k) = \sum_{i=k}^n  {n \choose i} r^{n-i} S_2(i,k)  m^{i-k}.
\end{split}\end{equation}
By \eqref{34}, we easily get
\begin{equation}\begin{split}\label{38}
(mx+r)^n = \sum_{k=0}^n\left( \sum_{i=k}^n {n \choose i} r^{n-i} m^i S_2(i,k) \right) (x)_k,
\end{split}\end{equation}
where $n,r \in \mathbb{N} \cup \{0\}$ and $m \in \mathbb{N}$.

Note that $W_{1,0}(n,k) = S_2(n,k)$ and $W_{1,r}(n,k) = S_2(n,k|r)$. From \eqref{35}, we note that

\begin{equation}\begin{split}\label{39}
&\frac{1}{m^k k!} e^{rt} \big( e^{mt}-1\big)^k = \frac{1}{m^k k!} e^{rt} \sum_{l=0}^k {k \choose l} (-1)^{k-l} e^{lm}\\
&=  \frac{1}{m^k k!}  \sum_{l=0}^k {k \choose l} (-1)^{k-l} e^{(lm+r)t} = \frac{1}{m^k k!} \sum_{l=0}^k {k \choose l} (-1)^{k-l} \sum_{n=0}^\infty (lm+r)^n \frac{t^n}{n!}\\
&= \sum_{n=0}^\infty \left( \frac{1}{m^k k!} \sum_{l=0}^k {k \choose l} (-1)^{k-l} (lm+r)^n \right) \frac{t^n}{n!}\\
&= \sum_{n=0}^\infty m^{n-k} \left( \frac{1}{k!} \sum_{l=0}^k {k \choose l} (-1)^{k-l} \big( l + \tfrac{r}{m} \big)^n \right) \frac{t^n}{n!}\\
&= \sum_{n=0}^\infty \left( m^{n-k} \frac{1}{k!} \Delta^k \left( \frac{r}{m} \right)^n \right) \frac{t^n}{n!}.
\end{split}\end{equation}
Therefore, by \eqref{35} and \eqref{39}, we obtain the following theorem.
\begin{thm}
For $m \in \mathbb{N}$ and $n,k,r \in \mathbb{N} \cup \{0\}$, we have
\begin{equation*}\begin{split}
W_{m,r}(n,k) = \begin{cases}
 m^{n-k} \frac{1}{k!} \Delta^k \left( \frac{r}{m} \right)^n,&\text{if}\,\,n \geq k,\\
 0,&\text{if}\,\,n<k.
 \end{cases}
\end{split}\end{equation*}
\end{thm}
For $1 \leq k \leq n$, by Theorem 5, we easily get
\begin{equation}\begin{split}\label{40}
W_{m,r}(n+1,k) = (r+mk)W_{m,r}(n,k) + W_{m,r}(n,k-1).
\end{split}\end{equation}
We consider the degenerate Whitney numbers which are defined by the generating function to be
\begin{equation}\begin{split}\label{41}
\frac{1}{m^k k!} (1+\lambda t)^{\frac{r}{\lambda }} \big( (1+\lambda t)^{\frac{m}{\lambda }}-1 \big)^k = \sum_{n=k}^\infty W_{m,r}(n,k|\lambda ) \frac{t^n}{n!},
\end{split}\end{equation}
where $m \in \mathbb{N}$, $n,k,r \in \mathbb{N} \cup \{0\}$. Note that $\lim_{\lambda  \rightarrow 0} W_{m,r}(n,k|\lambda ) = W_{m,r}(n,k).$ Now, we observe that
\begin{equation}\begin{split}\label{42}
&\frac{1}{m^k k!} (1+\lambda t)^{\frac{r}{\lambda }}\big((1+\lambda t)^{\frac{m}{\lambda }}-1\big)^k\\
&= \frac{1}{m^k k!} \sum_{l=0}^k {k \choose l} (-1)^{k-l} (1+\lambda t)^{\frac{ml}{\lambda }} (1+\lambda t)^{\frac{r}{\lambda }}\\
&= \sum_{n=0}^\infty \left( \frac{n!}{k!} \sum_{l=0}^k {k \choose l} (-1)^{k-l} {ml+r \choose n}_\lambda  \right) \frac{t^n}{n!}.
\end{split}\end{equation}
Therefore, by \eqref{41} and \eqref{42}, we obtain the following theorem.
\begin{thm}
For $m \in \mathbb{N}$, and $n,k,r \in \mathbb{N} \cup \{0\}$, we have
\begin{equation*}\begin{split}
 \frac{n!}{k!} \sum_{l=0}^k {k \choose l} {ml+r \choose n}_\lambda  (-1)^{k-l}= \begin{cases}
W_{m,r}(n,k|\lambda ),&\text{if}\,\,n \geq k,\\
 0,&\text{if}\,\,n<k.
 \end{cases}
\end{split}\end{equation*}
\end{thm}
From \eqref{41}, we note that
\begin{equation}\begin{split}\label{43}
&\frac{1}{m^k k!} (1+\lambda t)^{\frac{r}{\lambda }} \big( (1+\lambda t)^{\frac{m}{\lambda }}-1\big)^k = \frac{1}{m^k k!} e^{\frac{r}{\lambda }\log(1+\lambda t)} \big( e^{\frac{m}{\lambda }\log(1+\lambda t)}-1\big)^k\\
&= \frac{1}{k! m^k} \sum_{l=0}^k {k \choose l} (-1)^{k-l} e^{\frac{lm+r}{\lambda }\log(1+\lambda t)}\\
&= \frac{1}{k! m^k} \sum_{l=0}^k {k \choose l} (-1)^{k-l} \sum_{j=0}^\infty  \left( \frac{lm+r}{\lambda } \right)^j \frac{1}{j!} \big( \log(1+\lambda t)\big)^j\\
&= \frac{1}{k! m^k} \sum_{l=0}^k {k \choose l} (-1)^{k-l} \sum_{j=0}^\infty \left( \frac{lm+r}{\lambda }\right)^j \sum_{n=j}^\infty S_1(n,j) \frac{\lambda ^n t^n}{n!}\\
&=\frac{1}{k! m^k} \sum_{n=0}^\infty \left( \sum_{j=0}^n \lambda ^{n-j} S_1(n,j) \sum_{l=0}^k {k \choose l} (-1)^{k-l} (lm+r)^j \right) \frac{t^n}{n!}\\
&=\frac{1}{k!m^k} \sum_{n=0}^\infty \left( \sum_{j=0}^n \lambda ^{n-j} m^j S_1(n,j) \sum_{l=0}^k {k \choose l} (-1)^{k-l} \big(l+\tfrac{r}{m}\big)^j\right) \frac{t^n}{n!}\\
&= \sum_{n=0}^\infty \left( \sum_{j=0}^n \lambda ^{n-j} m^j S_1(n,j) \frac{1}{k! m^k} \Delta^k \left(\frac{r}{m}\right)^j \right) \frac{t^n}{n!}.
\end{split}\end{equation}
Therefore, by \eqref{04} and \eqref{43}, we obtain the following theorem.
\begin{thm}
For $n \in \mathbb{N}$, and $n,k,r \in \mathbb{N} \cup \{0\}$, we have
\begin{equation*}\begin{split}
 \frac{1}{k! m^k}\sum_{j=0}^n \lambda ^{n-j}  S_1(n,j) m^j \Delta^k \left(\frac{r}{m}\right)^j=
 \begin{cases}
W_{m,r}(n,k|\lambda ),&\text{if}\,\,n \geq k,\\
 0,&\text{if}\,\,n<k.
 \end{cases}
\end{split}\end{equation*}
\end{thm}
For $1\leq k \leq n$, by Theorem 7, we get
\begin{equation}\begin{split}\label{44}
&W_{m,r}(n+1,k|\lambda )= \frac{1}{k! m^k}\sum_{j=0}^{n+1} \lambda ^{n+1-j}  S_1(n+1,j) m^j \Delta^k \left(\frac{r}{m}\right)^j\\
&= \frac{1}{k! m^k}\sum_{j=1}^{n+1} \lambda ^{n+1-j} \Big\{ S_1(n,j-1)-nS_1(n,j)\Big\}  m^j \Delta^k \left(\frac{r}{m}\right)^j\\
&=  \frac{1}{k! m^k}\sum_{j=1}^{n+1} \lambda ^{n+1-j}S_1(n,j-1)m^j \Delta^k \left(\frac{r}{m}\right)^j - \frac{n\lambda }{k! m^k}\sum_{j=1}^{n+1} \lambda ^{n-j}  S_1(n,j) m^j \Delta^k \left(\frac{r}{m}\right)^j\\
&=  \frac{1}{k! m^k}\sum_{j=0}^{n} \lambda ^{n-j}S_1(n,j-1)m^{j+1} \Delta^k \left(\frac{r}{m}\right)^{j+1} \\
&\,\,-  \frac{n\lambda }{k! m^k}\sum_{j=0}^{n} \lambda ^{n-j}  S_1(n,j) m^j \Delta^k \left(\frac{r}{m}\right)^j\\
&= \frac{m}{k! m^k} \sum_{j=0}^n \lambda^{n-j} S_1(n,j) m^j \Delta^k \left(\frac{r}{m}\right)^{j+1} - n\lambda W_{m,r}(n,k|\lambda).
\end{split}\end{equation}
Now, we observe that

\begin{equation*}\begin{split}
&\Delta^k \left(\frac{r}{m}\right)^{j+1} = \sum_{l=0}^k {k \choose l} (-1)^{k-l} \Big(l+\frac{r}{m}\Big)^{j+1} = \sum_{l=0}^k {k \choose l} (-1)^{k-l}  \Big(l+\frac{r}{m}\Big)^j  \Big(l+\frac{r}{m}\Big) \\
&=\sum_{l=0}^k {k \choose l}(-1)^{k-l} \Big(l+\frac{r}{m}\Big) ^j l + \frac{r}{m} \sum_{l=0}^k {k \choose l} (-1)^{k-l}  \Big(l+\frac{r}{m}\Big) ^j\\
&= \frac{r}{m} \Delta^k \left( \frac{r}{m} \right)^j + k \sum_{l=1}^k {k-1 \choose l-1} (-1)^{k-l} \Big(l+\frac{r}{m}\Big) ^j\\
&= \frac{r}{m} \Delta^k \left( \frac{r}{m} \right)^j + k \sum_{l=0}^k \left\{ {k \choose l} - {k-1 \choose l}\right\} (-1)^{k-l} \Big(l+\frac{r}{m}\Big) ^j\\
\end{split}\end{equation*}
\begin{equation}\begin{split}\label{45}
&=\frac{r}{m} \Delta^k \left( \frac{r}{m} \right)^j + k \sum_{l=0}^k {k \choose l} (-1)^{k-l} \Big(l+\frac{r}{m}\Big) ^j + k \sum_{l=0}^{k-1} {k -1\choose l} (-1)^{k-1-l} \Big(l+\frac{r}{m}\Big) ^j\\
&=\frac{r}{m} \Delta^k \left( \frac{r}{m} \right)^j + k \Delta^k \left( \frac{r}{m} \right)^j+ k \Delta^{k-1} \left( \frac{r}{m} \right)^j.
\end{split}\end{equation}
From \eqref{44} and \eqref{45}, we note that
\begin{equation*}\begin{split}
&W_{m,r}(n+1,k|\lambda ) = \frac{m}{k! m^k} \sum_{j=0}^m m^j S_1(n,j) \lambda ^{n-j} \Delta^k \left( \frac{r}{m} \right)^{j+1} - n\lambda W_{m,r}(n,k|\lambda) \\
&= \frac{m}{k! m^k} \sum_{j=0}^m m^j S_1(n,j) \lambda ^{n-j}\left\{ \frac{r}{m} \Delta^m
\left( \frac{r}{m} \right)^j + k \Delta^k \left( \frac{r}{m} \right)^j + k \Delta^{k-1} \left( \frac{r}{m} \right)^j \right\}\\
&\,\,  - n\lambda W_{m,r}(n,k|\lambda) \\
&=\frac{r}{k! m^k} \sum_{j=0}^m m^j S_1(n,j) \lambda^{n-j} \Delta^m \left( \frac{r}{m} \right)^j + \frac{mk}{k! m^k} \sum_{j=0}^m m^j S_1(n,j) \lambda^{n-j} \Delta^k \left( \frac{r}{m} \right)^j\\
&\,\,+ \frac{1}{(k-1)!m^{k-1}} \sum_{j=0}^m m^j S_1(n,j) \lambda^{n-j} \Delta^{k-1} \left( \frac{r}{m} \right)^j - n \lambda W_{m,r}(n,k|\lambda)\\
&= r W_{m,r}(n,k|\lambda) +mkW_{m,r}(n,k|\lambda) +W_{m,r}(n,k-1|\lambda) -n \lambda W_{m,r}(n,k|\lambda) .
\end{split}\end{equation*}
Therefore, we obtain the following theorem.
\begin{thm}
For $1 \leq k \leq n$, we have
\begin{equation*}\begin{split}
W_{m,r}(n+1,k|\lambda ) = (r+mk)W_{m,r}(n,k|\lambda) + W_{m,r}(n,k-1|\lambda)- n\lambda W_{m,r}(n,k|\lambda) .
\end{split}\end{equation*}
\end{thm}

\noindent {\bf{Remark.}} From \eqref{20}, we note that
\begin{equation}\begin{split}\label{46}
(1+ \lambda t)^{\frac{x+y}{\lambda }}&= (1+\lambda t)^{\frac{x}{\lambda }} (1+\lambda t)^{\frac{y}{\lambda }} = \left( \sum_{l=0}^\infty {x \choose l}_\lambda  t^l \right) \left( \sum_{m=0}^\infty {y \choose m}_\lambda  t^m \right)\\
&= \sum_{n=0}^\infty \left( \sum_{m=0}^n {y \choose m}_\lambda  {x \choose n-m}_\lambda  \right) t^n.
\end{split}\end{equation}
By \eqref{46}, we easily get
\begin{equation}\begin{split}\label{47}
(1+ \lambda t)^{\frac{x+y}{\lambda }} = \sum_{n=0}^\infty {x+y \choose n}_\lambda t^n.
\end{split}\end{equation}
Comparing the coefficients on the both sides of \eqref{46} and \eqref{47}, we have
\begin{equation*}\begin{split}
\sum_{m=0}^n {y \choose m}_\lambda  {x \choose n-m}_\lambda  = {x+y \choose n}_\lambda,\,\,(n \geq 0).
\end{split}\end{equation*}

redpajama_set_name: RedPajamaArXiv


text:
package com.azure.resourcemanager.powerbidedicated.implementation;

import com.azure.core.management.Region;
import com.azure.core.management.SystemData;
import com.azure.core.util.Context;
import com.azure.resourcemanager.powerbidedicated.fluent.models.AutoScaleVCoreInner;
import com.azure.resourcemanager.powerbidedicated.models.AutoScaleVCore;
import com.azure.resourcemanager.powerbidedicated.models.AutoScaleVCoreSku;
import com.azure.resourcemanager.powerbidedicated.models.AutoScaleVCoreUpdateParameters;
import com.azure.resourcemanager.powerbidedicated.models.VCoreProvisioningState;
import java.util.Collections;
import java.util.Map;

public final class AutoScaleVCoreImpl implements AutoScaleVCore, AutoScaleVCore.Definition, AutoScaleVCore.Update {
    private AutoScaleVCoreInner innerObject;

    private final com.azure.resourcemanager.powerbidedicated.PowerBIDedicatedManager serviceManager;

    public String id() {
        return this.innerModel().id();
    }

    public String name() {
        return this.innerModel().name();
    }

    public String type() {
        return this.innerModel().type();
    }

    public String location() {
        return this.innerModel().location();
    }

    public Map<String, String> tags() {
        Map<String, String> inner = this.innerModel().tags();
        if (inner != null) {
            return Collections.unmodifiableMap(inner);
        } else {
            return Collections.emptyMap();
        }
    }

    public AutoScaleVCoreSku sku() {
        return this.innerModel().sku();
    }

    public Integer capacityLimit() {
        return this.innerModel().capacityLimit();
    }

    public String capacityObjectId() {
        return this.innerModel().capacityObjectId();
    }

    public VCoreProvisioningState provisioningState() {
        return this.innerModel().provisioningState();
    }

    public SystemData systemData() {
        return this.innerModel().systemData();
    }

    public Region region() {
        return Region.fromName(this.regionName());
    }

    public String regionName() {
        return this.location();
    }

    public AutoScaleVCoreInner innerModel() {
        return this.innerObject;
    }

    private com.azure.resourcemanager.powerbidedicated.PowerBIDedicatedManager manager() {
        return this.serviceManager;
    }

    private String resourceGroupName;

    private String vcoreName;

    private AutoScaleVCoreUpdateParameters updateVCoreUpdateParameters;

    public AutoScaleVCoreImpl withExistingResourceGroup(String resourceGroupName) {
        this.resourceGroupName = resourceGroupName;
        return this;
    }

    public AutoScaleVCore create() {
        this.innerObject =
            serviceManager
                .serviceClient()
                .getAutoScaleVCores()
                .createWithResponse(resourceGroupName, vcoreName, this.innerModel(), Context.NONE)
                .getValue();
        return this;
    }

    public AutoScaleVCore create(Context context) {
        this.innerObject =
            serviceManager
                .serviceClient()
                .getAutoScaleVCores()
                .createWithResponse(resourceGroupName, vcoreName, this.innerModel(), context)
                .getValue();
        return this;
    }

    AutoScaleVCoreImpl(String name, com.azure.resourcemanager.powerbidedicated.PowerBIDedicatedManager serviceManager) {
        this.innerObject = new AutoScaleVCoreInner();
        this.serviceManager = serviceManager;
        this.vcoreName = name;
    }

    public AutoScaleVCoreImpl update() {
        this.updateVCoreUpdateParameters = new AutoScaleVCoreUpdateParameters();
        return this;
    }

    public AutoScaleVCore apply() {
        this.innerObject =
            serviceManager
                .serviceClient()
                .getAutoScaleVCores()
                .updateWithResponse(resourceGroupName, vcoreName, updateVCoreUpdateParameters, Context.NONE)
                .getValue();
        return this;
    }

    public AutoScaleVCore apply(Context context) {
        this.innerObject =
            serviceManager
                .serviceClient()
                .getAutoScaleVCores()
                .updateWithResponse(resourceGroupName, vcoreName, updateVCoreUpdateParameters, context)
                .getValue();
        return this;
    }

    AutoScaleVCoreImpl(
        AutoScaleVCoreInner innerObject,
        com.azure.resourcemanager.powerbidedicated.PowerBIDedicatedManager serviceManager) {
        this.innerObject = innerObject;
        this.serviceManager = serviceManager;
        this.resourceGroupName = Utils.getValueFromIdByName(innerObject.id(), "resourceGroups");
        this.vcoreName = Utils.getValueFromIdByName(innerObject.id(), "autoScaleVCores");
    }

    public AutoScaleVCore refresh() {
        this.innerObject =
            serviceManager
                .serviceClient()
                .getAutoScaleVCores()
                .getByResourceGroupWithResponse(resourceGroupName, vcoreName, Context.NONE)
                .getValue();
        return this;
    }

    public AutoScaleVCore refresh(Context context) {
        this.innerObject =
            serviceManager
                .serviceClient()
                .getAutoScaleVCores()
                .getByResourceGroupWithResponse(resourceGroupName, vcoreName, context)
                .getValue();
        return this;
    }

    public AutoScaleVCoreImpl withRegion(Region location) {
        this.innerModel().withLocation(location.toString());
        return this;
    }

    public AutoScaleVCoreImpl withRegion(String location) {
        this.innerModel().withLocation(location);
        return this;
    }

    public AutoScaleVCoreImpl withSku(AutoScaleVCoreSku sku) {
        if (isInCreateMode()) {
            this.innerModel().withSku(sku);
            return this;
        } else {
            this.updateVCoreUpdateParameters.withSku(sku);
            return this;
        }
    }

    public AutoScaleVCoreImpl withTags(Map<String, String> tags) {
        if (isInCreateMode()) {
            this.innerModel().withTags(tags);
            return this;
        } else {
            this.updateVCoreUpdateParameters.withTags(tags);
            return this;
        }
    }

    public AutoScaleVCoreImpl withCapacityLimit(Integer capacityLimit) {
        if (isInCreateMode()) {
            this.innerModel().withCapacityLimit(capacityLimit);
            return this;
        } else {
            this.updateVCoreUpdateParameters.withCapacityLimit(capacityLimit);
            return this;
        }
    }

    public AutoScaleVCoreImpl withCapacityObjectId(String capacityObjectId) {
        this.innerModel().withCapacityObjectId(capacityObjectId);
        return this;
    }

    public AutoScaleVCoreImpl withSystemData(SystemData systemData) {
        this.innerModel().withSystemData(systemData);
        return this;
    }

    private boolean isInCreateMode() {
        return this.innerModel().id() == null;
    }
}


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When the jaw relationship allows the head of the lower jaw to push too far into the joint area, there can be an impingement onto the delicate blood vessels and nerve bundles that form a rich complex around the ear. The cause is multi-factorial but commonly develops from birth and is related to breathing patterns, posture, tongue position and habits. Grinding heavily or habits such as nail biting and playing some musical instruments, or stress can be an important factor in triggering the pain.
The cause can also be from trauma to the face and jaws from such things as car accidents or a fight.
Some patients are known to have had chronic pain for years with related pain in the neck, back, hips and even the lower leg areas. If the teeth bite together incorrectly, especially if the lower jaw is forced up and backwards, then the whole skeletal base becomes in a state of imbalance.
The symptoms of having a TMJ dysfunction include muscular compensation which in itself can cause muscular pain elsewhere in the body. The jaw joint bones themselves can deform and become arthritic as the cartilaginous disc separating the head of the jaw (the condyle) and the joint space becomes damaged or displaced resulting in painful clicks and pressure.
Hearing loss and ringing in the ears (tinnitus) is common, popping sounds and clicks can be very irritating as well as painful.
Bite irregularities can, of course, be the cause of excessive wear of the teeth and restorations as well as premature loss of crowns and bridges.
For most patients the main problem is chronic headaches which may become debilitating. Pain often manifests itself as toothache and pain in the front area of the face. Hard foods may be difficult to eat and the opening of the mouth is greatly reduced and even at times locked. Trigger pain spots are common around the face and neck.
Most commonly treatment involves drawing the lower jaw forwards and down, to relieve the pressure in the joint space. To do this, carefully designed splints are worn (usually) full time, to re-program the jaw to sit in a better position which relieves the pain and is comfortable to eat and talk. This may be the only treatment necessary but can also be supported with some judicious manipulation. After about four months, the jaw is normally set in a new position that may be stable but may require the posterior teeth to be built up to stabilise the jaw and provide a comfortable chewing base. This may require either orthodontics or restorative procedures or in some cases, both.
Occasionally the only possible treatment is surgical but this is rare and the more conservative treatments should always be tried first.
Before major restorative or orthodontic treatment is begun, it is suggested by our dentists the jaw position and the jaw joint should be carefully and thoroughly examined.


text:
Homunculus  est une série de six films allemands réalisés en 1916 et sortis d'août 1916 à janvier 1917.

Synopsis
Serial dont le héros est conçu de façon artificielle par le  Hansen et son assistant Rodin et qui, se voyant rejeté par tous "parce qu'il n'a pas d'âme" finit, obsédé par la haine, à se muer en dictateur et à fomenter un conflit mondial.

Fiche technique
 Titre : Homunculus
 Titre original : Homunculus
 Réalisation : Otto Rippert
 Scénario : Robert Reinert et Robert Neuss
 Photographie : Carl Hoffmann
 Production : Deutsche Bioscop GmbH et Hanns Lippmann
 Film :
 Format :NB – muet

Distribution
Olaf Fønss : Homunculus
Ernst Ludwig : Professeur Ortmann
Albert Paul : Dr. Hansen
Lia Borré
Josef Bunzl
Ernst Benzinger
Einar Bruun
Aud Egede Nissen
Maria Immhofen
Friedrich Kühne
Mechthildis Thein
Adolf Paul
Lore Rückert
Max Ruhbeck
Theodor Loos
Lupu Pick (non confirmé)
Gustav von Wangenheim (non confirmé)
Fern Andra (non confirmé)
Maria Carmi (non confirmé)

Les épisodes
 Homunculus, Part. 1 (Homunculus, 1. Teil)
 Homunculus, Part. 2 Le livre mystérieux (Das geheimnisvolle Buch)
 Homunculus, Part. 3 L'amour de la tragédie du Homunculus (Die Liebestragödie des Homunculus)
 Homunculus, Part. 4 La vengeance du Homunculus (Die Rache des Homunculus) aka (Homunculus der Führer)
 Homunculus, Part. 5 La destruction de l'humanité (Die Vernichtung der Menschheit)
 Homunculus, Part. 6 La fin du Homunculus (Das Ende des Homunculus)

Voir aussi

Article connexe
 1916 en science-fiction

Liens externes

Série de films allemands
Film de science-fiction allemand
Film d'horreur allemand
Film mettant en scène un savant fou
Serial
Film muet allemand
Film allemand en noir et blanc
1916 en science-fiction

redpajama_set_name: RedPajamaWikipedia


text:
Political Parties Received Over Rs 11,000 Crore , BJP's income from 'unknown sources' 1.5 times more than other parties: ADR:
The income from unknown sources refers to the funds declared in the Income Tax Returns without naming the source for donations below Rs 20,000.
An Association for Democratic Reforms (ADR) report has said that during fiscal 2018-19, BJP declared Rs 1,612.04 crore as income from unknown sources, which is 64% of the total income of t national parties from unknown sources (Rs 2,512.98 crore). "This income of BJP", says the report, "Forms more than 1.5 times more the aggregate of income from unknown sources declared by the other five national parties (Rs 900.94 crore).
Based on income tax returns and donations statements filed with the Election Commission of India (ECI), the ADR report says, as for the Congress, it declared Rs 728.88 crore as income from unknown sources, "which is 29% of the total income of national parties from the unknown sources."
ADR says, "At present, political parties are not required to reveal the name of individuals or organizations giving less than Rs 20,000, nor those who donated via electoral bonds. As a result, more t
han 67% of the funds cannot be traced and are from 'unknown' sources."
The ADR analysis further points out that out of Rs 2,512.98 crore as income from unknown sources, the share of income from electoral bonds was Rs 1,960.68 crore or 78% in 2018-19, adding, "Between FY 2004-05 and 2018-19, national parties have collected Rs 11,234.12 crore from unknown sources."
Noting that "known sources have been defined as donations above Rs 20,000, whose donor details are available through contributions report as submitted by national parties to ECI", the report says, "The unknown sources are income declared in the IT returns but without giving source of income for donations below Rs. 20,000."
"Such unknown sources include 'donations via electoral bonds', 'sale of coupons', 'relief fund', 'miscellaneous income', 'voluntary contributions', 'contribution from meetings/morchas' etc. The details of donors of such voluntary contributions are not available in the public domain", ADR regrets.
The ADR analysis further finds that the declared income of the seven national parties – BJP, Congress, Trinamool Congress, CPM, CPI, Nationalist Congress Party and Bahujan Samaj Party – during 2018-19 came to Rs 3,749.37 crore. Of this, the total income of political parties from known donors came to Rs 951.66 crore, which is 25.38% of the total income of the parties.
Further, the total income of political parties from other known sources (e.g. sale of assets, membership fees, bank interest, sale of publications, party levy etc.) came to Rs 284.73 crore, or 7.59% of the total income.
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Advocacy, Announcements, Justice, Kractivism, Politics


text:
by: Sam Sloan (author) Francis Cugat (author) F. Scott Fitzgerald (author)
In 1922, F Scott Fitzgerald announced his decision to write "something new--something extraordinary and beautiful and simple, intricately patterned". That extraordinary, beautiful, intricately patterned and, above all, simple novel became The Great Gatsby, arguably Fitzgerald's finest work and... show more
In 1922, F Scott Fitzgerald announced his decision to write "something new--something extraordinary and beautiful and simple, intricately patterned". That extraordinary, beautiful, intricately patterned and, above all, simple novel became The Great Gatsby, arguably Fitzgerald's finest work and certainly the book for which he is best known. A portrait of the Jazz Age in all of its decadence and excess, Gatsby captured the spirit of the author's generation and earned itself a permanent place in American mythology. Self-made, self-invented millionaire Jay Gatsby embodies some of Fitzgerald's--and his country's--most abiding obsessions: money, ambition, greed and the promise of new beginnings. "Gatsby believed in the green light, the orgiastic future that year by year recedes before us. It eluded us then, but that's no matter--tomorrow we will run faster, stretch out our arms farther... And one fine morning--" Gatsby's rise to glory and eventual fall from grace be comes a kind of cautionary tale about the American Dream. It's also a love story, of sorts, the narrative of Gatsby's quixotic passion for Daisy Buchanan. The pair meet five years before the novel begins, when Daisy is a legendary young Louisville beauty and Gatsby an impoverished officer. They fall in love, but while Gatsby serves overseas, Daisy marries the brutal, bullying but extremely rich Tom Buchanan. After the war, Gatsby devotes himself blindly to the pursuit of wealth by whatever means--and to the pursuit of Daisy, which amounts to the same thing. "Her voice is full of money," Gatsby says admiringly, in one of the novel's more famous descriptions. His millions made, Gatsby buys a mansion across Long Island Sound from Daisy's patrician East Egg address, throws lavish parties and waits for her to appear. When s he does, events unfold with all the tragic inevitability of a Greek drama, with detached, cynical neighbour Nick Carraway acting as chorus throughout. Spare, elegantly plotted and written in crystalline prose, The Great Gatsby is as perfectly satisfying as the best kind of poem. Perry Freeman, Amazon.com
Publish date: July 27th 2009
Publisher: Ishi Press
Classics, Literature, Historical Fiction, Romance, Fiction
Passionate about Books! rated it 2 months ago
http://Bookwizard.booklikes.com Passionate about Books! 1.0 The Great Gatsby by F. Scott Fitzgerald
text The Great Gatsby by F. Scott Fitzgerald
I only read this because it was required reading in my son's English class, and I like to read what he is reading so we can discuss it together if he wants. I was not a fan and almost gave up on it. Then they watched the movie in class, and I decided to give that a try, and couldn't get past the fir...
Everyday Blessings rated it 4 months ago
http://spaceman.booklikes.com Everyday Blessings 4.0 The Great Gatsby
text The Great Gatsby
You can have all the money in the world, you can be the richest person in one of the richest cities in the world, and you can be the richest person in your neighborhood, and yet you still cannot find happiness and be happy, for money can buy many things, money can buy luxury, money can buy big mansi...
Musings/Träumereien/Devaneios rated it 7 months ago
http://antao.booklikes.com Musings/Träumereien/Devaneios 4.0 Ruthless Pursuit: "The Great Gatsby" by F. Scott Fitzgerald
text Ruthless Pursuit: "The Great Gatsby" by F. Scott Fitzgerald
(Original review, 1981-04-30)"The Great Gatsby" is essentially a love story. Daisy turns out to be as unattainable to Jay as Beatrice was to Dante but this being the US, the hero doesn't elevate his idol to muse status; instead he embarks on a ruthless pursuit that ends up destroying him.It's diffic...
"So it goes." rated it 1 year ago
http://EllaMc.booklikes.com "So it goes." 5.0 The Great Gatsby and the American Dream
text The Great Gatsby and the American Dream
The Great Gatsby doesn't need a review from me or anyone else in 2018, but on a recent reread, I found it very compelling in thinking about today's world. It speaks to many of the issues we're coping with even now -- namely the super-rich or 1% and the frivolity of wealth as well as the American Dre...
Tami rated it 2 years ago
http://Tami.booklikes.com Tami 4.5 A quite sad story.
text A quite sad story.
I didn't expect to pity Jay Gatsby. But that is what I felt. I never saw any of the movies, so I had the totally wrong expectation. I really detested Daisy. She deserved Tom. They deserved each other. But Jay Gatsby did not deserve what came to him. A great story. About infatuation, a romantic...
Other editions (292)
Books by Sam Sloan
The Shame of New York: The Inside Story ...
Books by F. Scott Fitzgerald
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