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Self Realization

 

It is crucial to understand that when we die, it is only the death of the human body; the spirit (our soul) lives on. When we die our soul loses its physical connection with the world which we know when we are alive.

 

Everything we do in this life, we should do with the conscious awareness that the consequences of every action will carry on after we leave this world; that our soul will bear the burden of it.

 

With this thought should come a realization; what is the purpose for us to be in this world!

 

Inner peace and happiness actually comes from a clear conscience which keeps our soul at peace!

Let me elaborate this point with an example – If we help someone in times of need, or give food to the poor, these actions will not result in any monetary gain, but these actions will fulfill us at a spiritual level because our soul will reap the rewards of these actions, even after our exit from this life. On the other hand if we cheat or steal money from someone, this action might result in a temporary gain of a monetary benefit, but will lead to a guilty conscience - which is the unrest of our soul. It is our soul which will have to face the consequences of these deeds.

 

So whatever we do in life, please do keep in mind that every action will result in a positive or negative reaction from our soul. So if you truly want to create a life full of inner peace and happiness, be fair with others, keep your word, and be kind and generous. This approach to life will rid us of corruption and dishonesty & will steer our lives in the direction of success and prosperity.

 

Maryam Arif

Explore #57

 

Dang! I have only a few days left to live??

There are no secrets to success. It is the result of preparation, hard work, and learning from failure.

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Realizzaione | Realization: Leonardo

Modella | Model: Deborah

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~ in bloom are the tulips purchased this past Friday...

~ and so is the realization that happiness is a decision...

A happy, creative, wonderful Monday & new week ahead in all possible ways for everyone!

 

P.S1: the picture is almost SOOC, really loving Northen light in Spring ~

P.S2: the album of our new home has been undergoing quite a few changes, until it reaches to a name fully representing itself. It seems that borrowing the name of this English wallpaper, with which the main living room wall left as we enter has been covered, fits more appropriately than anything so far. So The Pearl Birches House it is for now therefore :) Some more pictures here ~

Some info:

~ mirror: vintage 50s scored on ebay 3 years ago

~ storage system: 3 Besta / Ikea units 120 x 40 cm with white shiny doors, horizontally adjusted next to each other.

~ glass candle holders: Bloomster / Ikea {on my wish list since about 4 years, happy to have got them this Christmas for myself}

~ wishbone from a birch tree in the garden of the house I grew up in Greece. Belongs to my tiny collection & it's the medium sized one.

~ paper bag: for various household uses found in almost every supermarket.

~ handwriting: done with a permament silver marker

 

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~ blog ~ shop ~ facebook ~ twitter ~ pinterest ~

I’ve never had such trouble editing a photo as with this one. I couldn’t quite understand why…

I started this editing 1 year ago… It all started with a simple photo, where I kept adding stuff, which made it emotionally heavier and heavier.

Some weeks ago, I had a click and realized that I was portraying the deepest wound living in me, the rejection. After that realization I understood why I couldn’t stand looking at it. Seeing me there was so painful. At that time, I was not ready to dive that deeper.

 

This piece portrays the rejection from the outside world as well as the inner one. At first glance we may blame the outside world for making us feel rejected, but is it? It seems the easiest way, I know…

In my case, I always felt an outsider on this earth, which led me to feel rejected. Not only by society but by the sayings that I started to hear at an early age. It’s not the easiest to feel this way, but in the end it’s always how we receive those sayings and how we process them that dictate the outcome. It is up to us! Letting that sink in or just letting go. I made the wrong decision. I started to believe in the truth of others, which fast led to a path of creating limiting beliefs. I became my own aggressor. I started to reject myself, seeing my negative traits, only.

 

It was the beginning of living in my own world, on a bubble, where no one was allowed. The thoughts that I was not worth to be loved, that I was always wrong, that I was a freak and deserved to be treated badly, because I was putting myself on the spot asking for it, were haunting me all the time. I wouldn’t allow anyone to get closer or to love me. If by any mean someone complimented me I would, always, show them otherwise, which would make them leave eventually.

For so long I blamed others, for their sayings and behavior towards me, when, in reality, I was the one to blame. I had two choices, not retain all the bullshit or to start believing and making it my reality. I chose the second one. Today I see, I had a major portion of the blame. Because I was the one allowing that to remain inside and who practiced self-rejection. It may sound harsh, but we are the ones with the power to choose what we believe in, even if what others say is awful.

 

I write this in the past because that’s where I want all of it to remain. Today, I am worthy of everything I want and choose to.

 

However you have experienced outside or self rejection, I want you to know that you are not alone. From now on choose yourself first and be the one to choose your own beliefs and reality. Don’t allow others to tell you what you are worth of or not. Hope you find some comfort in this or feel represented in some way. Start today to believe and love the beautiful being you are.

the things I fear the most are the things I want the most.

   

Muse-my sister Valerie.

20th biennial Finnish-American Festival, Naselle, Washington.

July 2022

 

Below are entries chock-full of information having to do with each of the plates shown above.

+++++++++++++++++++++++++++++++++++++++++++++++++++++++

Left: "Compliments of FORSMAN & COMPANY, Naselle"

 

This would be a useful plate to have around now, 102 years after it was made, because I've never had a good grip on the year the Great War (WWI) ended. The plate would reinforce the year the war began and ended. Or would it?

 

The prominence of the date 1920 might confuse matters further. However, with the war having ended in November, 1919, it makes sense that 1920 was when commemorative objects such as plates were produced.

 

While the passage of years appears to have erased all traces of Deep River's Forsman & Company, history has not forgotten the community of Deep River, not even a little bit!

=======================================================

Many Finnish immigrants settled in Deep River and the surrounding areas of Washington. There were striking similarities between life in Finland and life in this area, including an economic life that depended largely on timber and salmon, both of which were plentiful in the Deep River area. The Pacific Northwest was an ideal destination for Finnish immigrants. There was free land that was covered with timber for them to claim.

Seasonal work opportunities were available all year. There was salmon fishing in the spring and summer. Work was available at logging camps the rest of the year.

 

The daughter of a Finnish immigrant described the early settlement of Deep River:

 

When asked how the area was settled, an elderly, buxom woman replied, "First the Finns came to fish. Then when Olsons opened the logging camp, they went to Sweden and brought back men to work in the woods. The Swedes married the Finn girls. Later a few Irishmen and Poles drifted in." (Appelo, 1986, p. 110)

 

This woman also related that her protective Finnish father had built the family’s house in the center of their property to prevent his daughters from seeing and associating with the railroad workers. In spite of his precautions, she waved at one of the railroad brakemen, a handsome Swede. She noted that this Swedish railroad worker later became her husband.

 

Carlton Appelo (1978, p. 12) listed the names of some of the early Finnish settlers in the Deep River area who arrived before Washington became a state in 1889: Erik Hanson; Henrik Denson (Deep River Cemetery land donor); Isak Herajarvi; Johan Pakanen; Antti Jakob Kantola (Kandoll); Henrik Harrison (Pirila); Mikael Homstrom; Lars Loukkanen (father of August and Chas. Larson); Johan Lueeni; Johan S. Nelson (Ahola); Antti Pirila (father of Albert and Gust Pirila); Johan Erik Rull; Johan Vilmi; Erik Johnson; Karl Forsman; Erik Melin; Antti Rippa (Andrew Rinell); Simon Keko (father of Ed Simmons); Johan Parpala; Johan Salmi (Santalahti); Johan Lamppa (Johnson); Matt, Fredricka, Matti, Joseph, Rosa, and Kalle (Charles) Riippa; Matt Hakala; Matti Harpet (Haapakangas); John Haapakangas; Antti Penttila; Gust Gustafson; Peter Maata; John Ehrlund Rantala; Erik Maunula; Andrew and August Eskola; Antti Johnson (Salmi); John Laakso; Matt Puskala; Abraham Wirkkala; Matt Mathison; and John Warra (Autiovarra).

 

The prevalence of Finnish immigrants in the Deep River area is evidenced by the many Finnish names that are listed in a cemetery transcription that was recorded for the Deep River Cemetery, and listed on a website that is maintained by the Genealogical Society of Finland. Many Scandinavian names are also found at a Wahkiakum County cemetery transcription site maintained by the "RootsWeb" genealogy organization that lists the names of persons buried in several cemeteries in the county.

 

The Early Deep River Community

 

The two major early industries of the Washington territory, particularly in Deep River, were the timber and salmon-fishing industries.

 

The Timber Industry.

 

An article in a special section of the Ilwaco, Washington Tribune in 1970 celebrated 100 years of logging at Deep River. The author, Larry Maxim, described the life of the men who worked in the timber industry and felled the gigantic trees as men who were "giants with muscles of laced steel cable and the stamina of an Olympic athlete." The men worked hard for extended periods of time and lived at the logging camps, which usually consisted of a bull barn, a cook shack, and a bunkhouse.

 

The bunkhouse was crude, just enough to keep out the rain. The bunks were just as crude, a few rough boards spread with straw. The logger had to do his own laundry. His laundry machine–each logger had one–was a five-gallon kerosene can in which he boiled his socks and underwear and sometimes took a sponge bath. (Maxim, 1970)

 

II. THE LASTING LEGACY OF THE DEEP RIVER FINNS

 

by Sandra Johnson Witt *

  

References

 

I. C. Arthur Appelö and Carlton Appelo: The contributions of two Swedish-Finns to Deep River, Washington and America

 

An important center of activity at the logging camps was the recreation hall, which the logging companies provided for their workers. The loggers and their families often gathered for dances that lasted until the early morning hours. Children came along too, and slept on mattresses that their parents brought.

 

Jessie Hindman, an Astorian Budget columnist, wrote an article about the history of the Deep River Timber Company in 1956.

 

This company owned 4,000 acres of land located above Deep River, one of the shortest and deepest rivers in the world. The logging area contained some of the best timber in the country, including top-grade fir, spruce, hemlock, and cedar.

 

She described how the local people and logging workers, mostly Finns and Swedes who had begun their lives here as fishermen, became the pioneers of the logging industry in this area. These early families lived together in close association with each other.

 

The early families along Deep River lived together in such a closely knit life that it was almost as if they had been hurled back into some clannish age. Travel was done entirely by boat as there were no roads except private ones. Towns just 50 miles away were spoken of as "The Outside." Yet, when talking to the older inhabitants of the valley, one is immediately impressed with the full realization that theirs was a happy, satisfying life. (Appelo, 1986, p. 103)

 

Early home life among the settlers in Deep River was simple. Kerosene lamps provided light and wood stoves provided heat. Most of the houses were made from rough unpainted boards. The women made the clothes and quilts for their families, which they washed by hand. They also planted the gardens and flower beds in addition to planning the recreational activities for their families, which included dances, picnics, boat rides, water carnivals, and playing cards. Playing cards was especially popular during the winter months when steady rainfall forced the families to stay inside. At times, the men would animate their poker games with the hard liquor or beer that they had purchased in Astoria.

 

Salmon Fishing.

 

The other major early industry in Deep River was fishing. Astoria had become a major salmon-fishing area by 1870. Because of its location on the Columbia River near the Pacific Ocean, riverboats provided access to the transcontinental railroad. Astoria’s facilities had access to the Pacific Ocean on the west.

 

Their experiences in Finland made many of the Finnish immigrants ideally suited for successful careers in the salmon-fishing industry.

 

The Columbia River Fishermen’s Protective Union was incorporated in 1884 and is one of the oldest conservation unions on the West Coast.

 

In 2003, an article in the Columbia River Gillnetter, the union’s official publication, outlined its early history. "The Story of Two Hundred Fishermen" describes how a group of fishermen successfully established the Union Fishermen’s Cooperative Packing Company in 1896 during troubled economic times, when the salmon industry’s future was uncertain because of some unethical practices that had taken place for 30 years.

 

The founders, many of whom were from Finland, risked their savings and worked hard to establish this company. They were convinced that their efforts to offer the consumers superior canned salmon would succeed. The cooperative was incorporated by Sofus Jensen, Anton Christ, Ole B. Olsen, J. W. Angberg, and Matt Raistakka:

 

With their savings for capital, our founders entered into the highly competitive and well-financed salmon packing industry of the Columbia…

 

Building of the net racks, except for pile driving, was done without charge by stockholders. They received $1.50 a day working on the cannery. They were eager and capable craftsmen. Many had been brought up in Scandinavia and Finland where they had learned trades under masters.

 

All were imbued with the cooperative movement then taking root in Western Europe. They had acquired a practical understanding of what it means to run a cooperative business successfully. (p. 19)

 

Community Life, Schools, and Churches.

 

Many of the immigrants’ children did not learn English until they attended school. The early rural schools in the area were small. The elementary schools were usually one-room buildings that served as many as 80 pupils. It was common for one female teacher to be responsible for teaching the children in all eight grades. Teachers were generally brought into the area from the "Outside," but often married the local farmers, loggers, or fisherman and stayed in Deep River to raise their families.

 

Church activities were an integral part of community life. The Finnish settlers of Deep River, Naselle, and Salmon Creek organized into a congregation in 1894 as the Finnish Holy Trinity Evangelical Lutheran Church. They shared a pastor with the Astoria Finnish Church. The Deep River Holy Trinity Evangelical Lutheran Church was built in 1898 near the Deep River Cemetery. The church was the first organized Evangelical Lutheran Church in the area and has been officially proclaimed a National Historical Site.

 

Women were deeply involved in community life. In 1906, the female members of Naselle Church formed the Nasellin Ompelu Seura (Naselle Sewing Circle), which functioned for 71 years to support missions and hospitals, with an emphasis on salvation and benevolence.

 

Athletic Activities and Music.

 

Finnish immigrants knew how to work hard, but they also knew how to play hard. They actively participated in all aspects of Deep River community life, including athletic activities. Baseball was especially popular. Most of the members of the official Deep River team, the "Coyotes," were Finnish loggers and fishermen. The team had a very successful pitcher, Arvo Davis, and catcher, Arthur Anderson.

  

Athletic activities, including footraces and baseball, were often held on the boardwalk road from the Deep River landing to Pentti’s Pool Hall. When the weather was good, Fred Pentti was often observed sitting on a bench in front of the pool hall to view the athletic events.

 

The Swedes used to sit on the railing on one side and the Finns on the other–hurling insults at one another. When things got too rough, Pentti would wind up his phonograph and play some nice accordion music. Even the kids were allowed to come down and listen to the music. (Appelo, 1997, p.1)

 

The Finns have always enjoyed music. Many of the Finnish settlers were accomplished musicians. Axel Larson, a well-known fiddler from the Olson’s Logging Camp, played for hundreds of dances with his wife Matilda, who played the piano, and his brother Ernest on the accordion. Charles Hertzen, a talented violinist, and Fred George, who played the guitar, later joined their band. Axel liked to relate their experience of leaving the logging camp by pump cars (also known as hand speeders, operated on railroad tracks) with their musical instruments, and pumping their way four miles to Deep River:

 

They transferred to row boats and rowed two miles to Svenson’s Landing, then walked nearly six miles by road (carrying their dress shoes in the pocket of their coats) wearing boots. Arriving at Meserve’s store they climbed the stairs to the large hall on the second floor to play for a local crowd plus the ten dancers they brought with them. This lasted until 3 a.m. and they retraced their route only to find that the railroad rails had become frosted. The hand speeders had to be pushed rather than pumped over the slippery areas. They arrived back at Olson’s camp in time to hear the breakfast bell at the cook house. Some of the men had to go to work for a full day in falling timber. (Appelo, 1978, p. 41)

 

Axel Larson, long-time employee of Deep River Logging Company, playing his fiddle as he did for countless local dances in southwest Washington.

 

World War I.

 

Twenty five years after the Washington territory became a state, the young Finnish immigrant men were asked to defend their new country in World War I. Carlton Appelo (1978) cites an article from the June 1917 edition of the Deep River newspaper:

 

A party of well known young men residing in Deep River were en route to Cathlamet to take physical exams for the selective service under which they were recently called to colors.

 

363 Arthur C. Appelo

 

368 Henry J. Johnson

 

373 Henry W. Lassila

 

379 Jacob W. Matta

 

383 Charles L. Eskola

 

388 Charles Koski

 

390 Arvo Davis

 

All seven are fine specimens of physical manhood and will no doubt pass the required examinations enabling them to enter the military service with the national army which is to be mobilized in the near future. (p. 78)

 

Accomplishments of Early Finnish Immigrants.

 

Many of the children of the Finnish immigrants were able to move into professional careers through hard work and steadfast personal dedication to education. At times they pursued adult education programs at night while they worked during the day to make a living for themselves and their families.

 

In a brief history of Finnish settlements along the Columbia River that Carlton Appelo prepared for the 1999 FinnFest USA, he listed the accomplishments of several Finnish immigrants to the Deep River area, B. S. Sjoborg, Erikki Maunula, and Oscar Wirkkala. B. S. Sjoborg (1841-1923) immigrated from Kristinestad. He was the cannery foreman at Astoria in 1875. After changing his name to Seaborg, he founded the Aberdeen Packing Company at Ilwaco and Aberdeen. He was Washington’s first senator when it became a state in 1889.

 

Erikki Maunula–who invented numerous devices that were used in the salmon-canning industry–donated land for the Deep River Holy Trinity Evangelical Lutheran Church. The church has been designated a National Historical Site.

 

Oscar Wirkkala (1881-1959) was an extremely successful inventor of items used in the logging industry. He held more than 20 patents, including the Wirkkala choker hook, the Wirkkala propeller, and the widely-used skyline logging system.

 

In addition to the considerable professional accomplishments of many of the Finnish immigrants, certain aspects of the Finnish culture that the immigrants brought with them contributed to the culture of Deep River and the surrounding area. In addition to the immigrants’ willingness to work hard to improve the future lives of their families, there was a pervasive sense of community and mutual respect among the Finnish immigrants. This sense of community could be observed in all types of activities, including those related to the area schools, churches, athletics, and social events.

 

Many immigrant Finns became prominent entrepreneurs in business in industry as well as professional fields, but it was the rural Finnish immigrant who created a sense of community. Neighbors came to the rescue when misfortune hit, and food was shared at school gatherings or social events.

 

Attendance at Cottage Church Services was done without worrying about denominational sponsors. It is that same familial spirit uniting entire communities that survives today. We care about each other. (Appelo, 1999, p. 1)

 

The Finnish immigrants supported each other through difficult times. In 1918, when Fred Pentti–an immigrant from Kannus, Finland–was severely injured while working as a brakeman on the logging train, Deep River residents and businesses readily assisted him. The logging camp workers donated $5 each to him, the Deep River Land and Wharf Company donated a piece of land to him, the Olson brothers gave him lumber from their mill, and the community joined together to build a pool hall for Fred.

 

His business became the focal point for all types of sport including his favorite, baseball. It was the social club for many young men of the area…It was commonly called "Pentti’s College" (pronounced collitch). No one would say that moonshine didn’t change hands out front during those days of prohibition. When 3.2 beer became legal, it was Pentti’s tavern. (Appelo, 1978, p. 41)

 

In order to successfully farm the land, much of which was wetland, the settlers had to install dikes and extensive drainage systems. Because of the primitive roads that were generally limited to use in the summer, almost all travel was by water.

 

The riverboat "General Washington" made daily round trips to nearby Astoria–the source of supplies, mail, and medical services to Deep River–and provided the residents with transportation to and contact with the outside world.

 

This riverboat was built in 1909 by the North Shore Transportation Company. It served Deep River, Knappton, and Frankfort until the early 1930s, when the newly built area highway became more competitive for passenger and freight travel.

 

The General Washington steamship approaching Deep River Landing, circa 1915

  

II. THE LASTING LEGACY OF THE DEEP RIVER FINNS

 

by Sandra Johnson Witt *

  

The labor of immigrants was essential in order to build the infrastructure of North America. The immigrants cut timber and cleared land to build their homes and farms. Because there were no roads (only rivers) in the early Deep River area, travel was usually by foot or boat. The immigrants (and their horses) worked hard to build the roads in their new country.

 

Immigrant road builders

 

Ironically, the advent of the better roads that the Deep River citizens had worked so hard to construct resulted in a decline in the town. Construction of the bridge one mile downstream from the Deep River landing diverted traffic away from the main part of town. The railroad that had provided economic resources and brought people to the town was doomed by the use of trucks to transport lumber.

 

Although the improved roads relieved the isolation of the area, they brought an end to the riverboat era. Trucks replaced the boats as the main means of transporting various types of cargo to and from the community. The Deep River Timber Company ceased operating in 1956.

 

The elementary school was consolidated with other schools.

 

The movie house and Pentti’s Tavern closed. The Shamrock Hotel had depended on the loggers as boarders, and was forced to close.

 

Only local residences, the post office, and Appelo’s General Merchandise and Insurance Agency remained in Deep River.

sydaby.eget.net/emig/deep_river.htm

 

RIGHT: CHARLES A. NIEMI (ca. 1884-1961)

 

1930 Federal Census

 

Birth Year: abt 1894

Gender: Male

Race: White

Age in 1930: 36

Birthplace: Washington

Marital Status: Married

Relation to Head of House: Head

Home in 1930: Naselle, Pacific, Washington, USA

Home Owned or Rented: Owned

Home Value: 3000

Radio Set: Yes

Lives on Farm: No

Age at First Marriage: 26

Attended School: No

Able to Read and Write: Yes

Father's Birthplace: Finland

Mother's Birthplace: Finland

Able to Speak English: Yes

Occupation: Retail Merchant

Industry: General Merchandise

Class of Worker: Employer

Veteran: Yes

War: WW

 

Household Members Age Relationship

Charles A Niemi 36 Head

Esther E Niemi 35 Wife

C Albert Niemi 9 Son

Henry W Niemi 7 Son

Hilda M Nasi 27 Servant

 

31 August 1917: Charles A. Neimi was accepted by the local draft board, presumably in connection with military service in WWI.

The Spokesman-Review, Spokane, p. 6.

 

26 April 1928: Niemi sues the state road contractor for $5,031.44 for materials and merchandise furnished in connection with the contractor's work in Wahkiakum and Pacific Counties in Washington.

The Olympian, Olympia, Washington, p. 14.

 

November 21st, 2042

 

A couple of hours after getting taken away by the Court of Owls, Batman awakens in a cell at an unknown location. Before he’s able to recover from the effects of the sedatives he got hit with and regain his strength two people dressed in black clothes, wielding sharp and gold-colored weapons, enter his cell and order him to follow them. As he struggles to stand up he notices that the exoskeleton from his suit has powered down, making it much more difficult to move around at all and leaving him in no shape to stand up against them. He complies and follows the one figure as the other one takes position behind him. After walking for a short while they end up in a long hallway, with a red carpet on the floor, expensive furniture on either side of the hall and large paintings hanging from the walls. Batman takes a look at the wall decorations and notices that every single painting features a person holding a strange owl-shaped mask in front of their face. There’s a door at the end of the hallway, guarded by two people wearing the same outfit as the ones escorting him. They open the door for them, giving way to a spacious and empty courtroom. Behind the judge’s desk stands a giant wooden statue of an owl, decorated with gold accents and lit with candles around it. On the sides of the room are several giant windows, all covered with dark red curtains which prevents any natural light from entering the place. Only Helena is sitting in the room, tied to a chair at the defendant’s table.

 

Batman gets escorted into the room and forced to sit on the chair next to Helena as he gets restrained as well. Before he can ask his daughter if she’s okay, the gates of the courtroom swing open as a group of masked individuals march into the room. They all silently take a seat on the public benches behind the two right as the jury enters the room as well, conveniently all wearing the same owl-shaped mask too. As they all sit down at the exact same time Helena begins nervously looking around her, intimidated by the situation she is now in. A door inside the giant owl statue opens, out of which a judge appears. Batman notices the judge seems to be the same person who appeared in the Wayne Tower and ordered them to come to the Court in the first place. He takes a seat, breaks the silence by slamming his hammer on the table and demands order in the courtroom, starting their trial against Batman and Robin.

 

The judge starts by telling about the Court of Owls, explaining how they have been around since Gotham was established decades ago. For years they managed to rule the city from the shadows, killing anyone who found out about their existence or opposed them using a group of specifically trained assassins called the Talons. When a certain masked vigilante began running around Gotham they didn’t see him as a threat at first. Finding that having him assassinated by the Talons would be a bit excessive they instead opted to orchestrate a series of events which would lead to a deranged serial killer by the name of Zsaz escaping from Arkham. Knowing that the Batman would take it upon himself to go after him, they hoped that he wouldn’t stand a chance against the killer and get killed while fighting him. However, they found themselves astonished as Batman managed to defeat Zsaz with ease, something they had not taken into consideration. Realizing the danger of him running around Gotham they considered ordering the Talons to murder him, but changed their mind after he coincidentally started targeting several of their opponents. The Court then decided to willingly let Batman fight the criminal world of Gotham without interfering, only stepping in if he accidentally stumbled upon them or started targeting them. All the while, the Court continued to influence the city from the shadows.

 

Roughly 5 years later, a long series of unfortunate events led to the Dark Knight retiring. With the Batman no longer being a possible threat to the Court, they decided to start spreading out their influence more while making certain their existence was kept a secret. Over the decades, dozens of wannabe vigilantes hoping to step into the footsteps of the Dark Knight started to make their way onto the streets. As rumors of a secret underground society who are secretly controlling Gotham started leaking, many of them started to seek them out and found their way right on the doorstep of the Court. In order to preserve their secret they were forced to murder everyone who stood in their way, having to cover up the assassinations to not arouse any suspicions. After decades of doing this the Court of Owls decided they could not continue covering up the disappearances of teen vigilantes, deciding to take action by making a statement by taking down the Dark Knight. Upon discovering his identity and tracking him down using the help of a deranged Edward Nigma and a frail Hugo Strange, they began orchestrating a long plot in order to get him to put on the suit again. One of the Talons assassinated Selina and left behind evidence to make him suspect the Joker, knowing this would motivate him to return to Gotham to investigate. By using a tiny improvised explosive device hidden within the playing card they hoped to detonate it while he was holding it within Arkham. However, they did not account for Batman giving the card to Joker himself, which allowed him to survive the blast and only killed the Clown Prince of Crime along with the other Arkman inmates. After so many years, they decided enough was enough; it was time to put him on trial in front of the Court of Owls for standing in their way too much.

 

Batman barely has any time to process what he just heard as the crowd and jury start shouting how they think they are guilty. There’s no way they would win a case against a kangaroo court like this; their decision was already made way before the trial started. The judge slams his hammer down again, silencing the chaos as he prepares to read his verdict. Due to being found guilty of interfering with the plans of the Court of Owls, Batman and Robin get sentenced to death at the hands of the Talons right now. The judge asks if he has anything to say about his verdict, but cuts him off right as he is about to speak up. The spectators and jury start cheering and clapping as two of the Talons walk into the courtroom, each entering on opposite sides of the room. They take their positions in front and behind the two, unsheathing their golden weapons to prepare for battle. One member of the Court gets ordered to untie the Dynamic Duo in order to make the odds more fair as the rest of the crowd prepares to watch as the Batman finally gets taken down by the Court of Owls after so many years.

 

The Talon behind Batman strikes first and stabs him in the back, but his armor prevents the blade from piercing through his skin. He manages to reactivate his exosuit and turns around, ready to fight again as he pulls out a Batarang from his belt. His enemy strikes again, aiming for the exposed skin around his mouth instead, but Batman manages to deflect it with his own weapon. He uses the opportunity to slice the Talon in the arm, although this doesn’t phase him. Batman holds his hand in front of his face and casts a glance at the spectators, seeing they are all silently toasting for their demise with expensive drinks in their hands. His short distraction gives the Talon an opportunity to successfully hit him, but Helena deflects the attack at the last moment with her own weapon stick. He compliments her for being able to stand her ground against their opponents before continuing the battle. The Talon starts attacking more and more fiercely, slowly managing to weaken Batman’s defenses while coming closer to getting a successful strike on him. He tries his best to keep up with him, but Batman slowly starts to become weaker and weaker with every attack. Right as he is about to slash the Dark Knight in the face, the leader of the Court suddenly commands the assassins to stop attacking. Unsure of what to do, the Talons lay down their weapons for a moment as they watch what their leader’s intentions are right now. He mutters something about hearing a weird noise outside as he walks towards the window and lifts up the curtains. Batman tries to get a glimpse of the outside world to locate their hideout if they manage to get out, but he soon picks up the sound outside too; he hears the loud revving of an engine in the distance slowly coming towards them, accompanied by the sound of a car horn. The crowd gathers around the window to see what the commotion is about, but quickly runs away in terror as the Batmobile crashes through the wall at full speed.

 

Pieces of debris rain down everywhere as the vehicle comes to a screeching halt right in front of Batman and Robin. Chaos ensues in the room as each member of the Court desperately tries to make their escape, terrified of the imposing black vehicle which just crashed through the wall of their hideout. The door opens as the person driving the Batmobile beeps the horn, prompting them to jump inside. Batman kicks the Talon in front of him to the ground and hits the other one in the chest with several batarangs to give them a window to escape. He and Helena jump inside the Batmobile as he takes control of the steering wheel, closing the door right before the Talons can make their way inside. He puts his boot on the gas pedal and activates the rocket booster in order to make their escape from the Court. As they are driving through the streets of Gotham early in the morning, Barbara appears on one of the screens of the console, asking if they are alright. She explains that she left the Wayne Enterprises building for a short moment to check up on her case at the GCPD, but when she returned she saw the camera footage of them getting abducted. Although it was impossible for her to track them down at first since the Court of Owls covered up almost all of their tracks, Batman reactivating his high-tech suit set off a GPS signal which allowed her to pinpoint their location. With the help of a new modification to the Batmobile she was able to remotely control the armored vehicle for a while to reach the place and to help them escape.

 

Helena sighs of relief, tired of the confrontation they just went through when she says that they must’ve escaped the Court by now. However, right after she says this the two feel something landing on the roof of the Batmobile. Before they can react, one of the Talon’s golden weapons cuts through the armored material like butter, making an opening for himself to enter the vehicle. Batman stands up from his seat and orders Helena to drive despite her not having any driving experience yet as he deals with the Talon standing in the cramped open space in the back of the Batmobile. He makes his way towards him, feeling the cold morning air cut through his skin while he begins punching his enemy. After hitting him a couple of times the Talon catches his fist inside his hand, landing a couple of strikes on his face and damaging his cowl before Batman kicks him right in the stomach. The impact of the kick makes him land hard on the cold floor of the Batmobile, but before he can recover Batman leaps on top of him and starts pounding him in the head. He stops for a short moment to charge up his exosuit for a bigger punch, but the vehicle suddenly making a sharp turn to get outside of Gotham, makes him miss the Talon and denting the floor instead. While he recovers and tries to get another punch in, the other Talon lands on the front of the car and begins damaging the engine. Helena makes a couple more sharp turns in an effort to get him off the car but all it does is make Batman lose his balance, giving him a disadvantage in the fight. As smoke begins coming from the engine Helena loses control of the vehicle, prompting Batman to abandon the fight to prevent them from going off the road. However, he is too late; before he can do anything, the Batmobile crashes through the guardrail on the ride of the road, sending them all tumbling down a hill.

 

When Helena regains consciousness, she feels herself getting dragged out of the wreckage which was once the Batmobile. Pieces of wreckage are scattered everywhere as the smell of smoke fills her nose. Once she is at a safe distance away from the wreck, she is able to properly see the damage; the Batmobile is laying upside down with a fire having erupted in the engine as several important components of the car have been damaged or broken off. Suddenly, she notices one of the Talons crawling away from the wreck. His outfit has been torn and burned, with him being unable to walk because of the crash. Batman sees him too, and begins slowly walking towards him. The Talon notices this and for the first time he hears one of them speak as he begins pleading for him to put him out of his misery. Batman stays silent for a while before telling him to go back to the Court. He wants him to relay a message to them, warning that it will take much more than this to take down Batman. They tried their best to get rid of him, and they failed. If they try this again, he won't be taken by surprise like this time and warns that he will do whatever it takes to take down the entire Court by himself. The Talon begins crying out that the Court of Owls will just murder him for this fiasco, but Batman ignores him and turns around leaving him on his own. He calls Barbara to pick them up as he puts an arm around Helena, complimenting her for what she did today as the Batmobile continues to burn down behind them.

 

Roughly a week has passed since the incident with the Court. Despite Bruce and Barbara’s best efforts, they haven't managed to track down the Court again; upon returning to the place where he was taken to to be put on trial, he only found an empty and abandoned building with all of the furniture and decorations taken away. Barbara has taken the wreckage of the Batmobile back to the Wayne Enterprises building, developing plans to rework the vehicle into something else instead of simply rebuilding it.

 

During a boring evening at the Wayne Building, the regularly scheduled tv programme gets interrupted by a newsflash; A terrorist going by the name of Bane, suspected to be the person responsible for getting a majority of Gotham addicted to Venom, has attacked the Gotham Stock Exchang. In a publicly broadcasted video he revealed to have gotten his hands on a decaying neutron bomb which is set to detonate this Christmas Eve. In his video he directly challenged the Dark Knight, saying that he is only willing to stop the bomb from exploding if he manages to defeat him. Confident that he can save Gotham once more, Bruce suits up and sets out to bring down Bane. Helena offers to join to help take him down, but Batman declines as he fears not going to him alone could have severe consequences. Without being able to use the Batmobile to get around for the time being, he climbs to the top of the building and decides to make use out of his new experimental cape glider. He leaps off the structure as he spreads out his cape, which folds out in the shape of the wings of a bat allowing him to glide to the financial district.

 

After gliding for a while, Batman lands on top of the glass roof of the Stock Exchange building giving him a good look at the situation. Right below him he can make out the figure of Bane, surrounded by several of his goons, all guarding the neutron bomb. He uses a Batarang to cut a hole into the glass to grant him access into the building. After jumping down the hole he lands right in front of Bane, quickly alerting him of his presence. This is the first time he has gotten a good look at the terrorist; before him stands a very big and muscular man, wearing a black luchador-esque mask which conceals his face. Batman catches a glimpse of a big tank filled with Venom on his back with tubes attached to it, all injected straight into his skin and mask. His goons, all having taken some of the strength-enhancing drugs as well, point their guns at the Dark Knight but Bane tells them to lower their weapons. After telling them to step back he stretches out his arms, challenging the Dark Knight to a one-on-one fight. Batman agrees, taking off his utility belt and preparing for the fight. He laughs, his voice muffled by the mask, asking himself if he will be a match to him or if he will go down as easily as his other opponents as Batman charges towards him.

 

Batman strikes first, getting in several powerful blows, but it doesn’t even seem to phase his opponent. He pauses for a short moment and tries to continue the fight, but Bane catches his hand before it can hit him. Batman hears something crack when he clenches his fist, feeling that his glove has been damaged. Before he can recover, Bane grabs him with both arms and headbutts him with a lot of force. The blow almost makes him lose his balance, but his opponent grabs him by the throat before he falls to the ground and punches him right in the face several times. Batman starts to taste blood in his mouth but is unwilling to give up so easily. He releases himself from Bane’s grip and tackles him to the ground, using all his strength to kick him in the face several times. Again, his opponent is unperturbed by his attempts to fight back, simply taking the blows without flinching. As Bane doesn't fight back Batman becomes overconfident for a moment, not noticing as his arm reaches out for his leg. He grabs a hold of it and janks it towards him, making him fall to the ground again.

 

‘’You know, I used to admire you. Hearing all about your heroics back when I was growing up motivated me to be better than I already was. But now that I am not a bright-eyed and naive child anymore, I’m finally able to see you for what you really are; A pathetic elderly man, having to rely on some high-tech suit to even attempt to compete with me!’’

 

Bane raises his fists in the air, bringing them down with full force on the chest of the Dark Knight. Although his suit absorbs most of the strike to prevent his ribs from breaking upon impact, Batman still feels the pain from his attack and notices the armor on his chest having shattered.

 

‘’Over the years, I've dreamt of being the one who would kill the legendary Batman. However, I have recently come to the conclusion that killing you would only end your agony and silence your shame.’’

 

He attempts to fight back again and gathers his strength to reply to his opponent’s comments, but Bane silences him with a nasty kick in the gut before he can do so.

 

‘’I don't think you quite know who I am. I’m not some scarecrow or a riddler. I’m not a jester or a clown! I’m not a flightless bird nor a cryogenic scientist! And most importantly, i am not some rich guy playing dress-up!’’

 

Bane begins continuously stomping Batman in the face, slowly cracking open his mask more and more with each kick. By the time his cowl has been completely destroyed Batman has been knocked unconscious, having collapsed after all of the attacks.

 

‘’ I AM BANE! AND I WILL BREAK YOU!’’

 

As his goons cheer him on, Bane picks up the defeated body of the Dark Knight and raises it over his head. He slowly spins around like he’s showing a trophy to his friends, reveling as the realization that he has become the one to truly break the Bat begins to set in. Batman regains consciousness, but only just in time to feel himself getting driven down towards the ground as he collides with Bane’s knee.

 

With one nasty snap, he quickly finds his body in anguish as his spine has completely shattered. Bane drops him to the ground and commands his henchmen to take the bombs and go away, taking the broken mask of the Dark Knight with him as a trophy before leaving himself as well. Batman tries to move, but becomes terrified when he notices that he is unable to even move. With this one attack, Bane has paralyzed the Bat.

 

Quite some time passes before someone arrives to pick up the wounded Bruce. He gets taken to the Wayne Building instead of a hospital in order to preserve his secret identity, where he gets hooked up to some medical equipment to keep him alive. As the days pass by, Gotham begins to decay more and more into chaos as the threat of a neutron bomb decimating the city gets closer. Each attempt made by the police force to disarm the explosive has led to nothing, leading to many of the city’s residents deciding to get out while they still can. Despite Bruce being in no state at all to fight back against Bane, he stubbornly refuses to leave the city as he believes his back will he recovered enough before the bomb is set to go off. Along with this he also feels personally responsible for letting this happen and does not want Gotham to fall under his watch.

 

Less than a week is now left before the bomb is set to go off. Bane had taken his bomb to the city centre, where his henchmen are guarding him all day to prevent anyone from interfering with his plan. With no sign of his spine recovering in the slightest, Helena and Barbara are urging Bruce to leave the city with them, as they know nobody else is left to stop him. Barbara is close to converting the damaged Batmobile to an airborne vehicle and tells him it could be fit to get them out of there. However, he does not want to hear any of it and keeps insisting that he can find a solution. In an old scientific report about the Venom drug he read some time ago, he noticed it stating that taking the drug can completely heal severe wounds within moments. With his mind set on this new opportunity to save Gotham he asks Barbara to get him a sample of the substance, hoping this will put him in a position to fight back again. Despite her hesitation she agrees to do so, although she warns him that this is only a short-term solution for a permanent problem for him.

 

When she returns, Bruce has removed the armor from his arms and prepared a new suit to help him control himself while under the effects of the drug. Barbara reluctantly hands him a syringe filled with Venom, but before she does so she tells him that the scientific reports he read left out some important details. It's true that taking Venom can heal severe and permanent injuries in a matter of moments, but the catch is that once the drug’s effects have worn off the injuries will just return, sometimes getting even worse as a result. Bruce tells her he is more than willing to sacrifice himself if it means that he is gonna be able to save Gotham once more as he grabs the syringe out of her hand. Before any of them can react, he slams the needle into his skin and presses the plunger down allowing the substance to enter into his bloodstream. Bruce feels the effects hitting him almost instantly, and before he knows it he finds himself able to stand on his own again. While he struggles to keep himself from succumbing to the drug’s effects he puts on a new suit; an outfit plated with a gold-colored metal and with a reinforced cowl and cape. Ready for battle, he makes his way to the newly designed Batwing to take himself to the city center to face off against Bane.

----------------------

   

A night view of Cesenatico port canal, whose design and realization is usually attributed to Leonardo da Vinci (I am not sure how solid the foundation of this claim are). The canal is provided with a modern water gate to protect it from the incoming waves when necessary (but such a device could well have been present since the beginning, as Leonardo was an expert hydraulic engineer).

On the left there is St. James church (a XIV century church rebuilt in the XVIII century). In the canal you can see some of the traditional boats parked there as part of the exposition at the Marine Museum (sorry, it looks like the site is only in Italian). Since 1986, during Christmas time, these boats become populated with 50 wooden life-size sculptures creating a very peculiar Marine Nativity scene.

 

During this photographic session I was thinking of Leonardo conceiving, designing and surveying the realization of this canal. I found myself brooding over the fact that ordinary people dream by night, whereas a genius is always dreaming - especially when she is awake :-)

 

I have blended three HDR images derived from a 3-bracketing, -1.67 ev/0/+1.67 ev, generated and tonemapped with Luminance HDR 2.4.0 (Fattal, Reinhard05, and Mantiuk06 operators).

I am not fully satisfied with the result of this scene (especially the spot lights, which have proved to be beyond recovery (grrr!), so I hope to receive useful comments, suggestions and critics helping me to understand what are its weak points (and possibly how to avoid them in the future).

 

Luminance HDR 2.4.0 tonemapping parameters:

Operator: Fattal

alpha: 1.49

beta: 0.92

Saturation: 0.81

Noiseredux: 0.05

fftsolver: 1

---

PreGamma: 1.55

 

Operator: Reinhard05

Brightness: 1.0

Chromatic adaptation: 0.28

Light adaptation: 1.0

---

PreGamma: 1.18

 

Operator: Mantiuk06

Contrast Mapping factor: 0.88

Saturation Factor: 0.5

Detail Factor: 2.2

------

PreGamma: 0.48

Pink sky just before sunrise, 7:30 Saturday morning. It was a treat to see bright colours above, dark valley below, and snowy mountains all around after the grueling hike.

 

This is my 1000th photo! Thanks everyone, thanks Flickr!

Elizabeth Cady Stanton, one of the women's rights movement's most important figures, asserted that her experiences in this Seneca Falls house induced her to become an advocate of women's rights.

In 1847, the Stantons moved to Seneca Falls. Charged with putting their new home in order, Elizabeth found herself engulfed by the requirements of three small children and a large house. She soon became aware of the inequality of expectations that existed between men and women in 19th century America, writing, "I now fully understood the practical difficulties most women had to contend with . . . and the impossibility of woman's best development if in contact, the chief part of her life, with servants and children." Such realizations resulted in Cady Stanton's part in writing the Declaration of Sentiments and in organizing the Women's Rights Convention of 1848.

In 1869, Cady Stanton and Susan B. Anthony formed the National Women's Suffrage Association, and for the next 20 years, they spoke to and inspired suffrage societies all over America. In 1890, Cady Stanton was elected president of the new National American Woman Suffrage Association. Elizabeth Cady Stanton died in 1902. Now a part of the Women's Rights National Historic Park, her home documents her amazing life.

Built:1846

NRHP Reference#:66000572

At Self-Realization Fellowship's Lake Shrine in Pacific Palisades, Los Angeles. [9 of 12]

"Once the realization is accepted that even between the closest human beings infinite distances continue, a wonderful living side by side can grow, if they succeed in loving the distance between them which makes it possible for each to see the other whole against the sky."

 

~ Rainer Maria Rilke

 

* will catch up with ur beautiful pics...stayed up really late just 2 view the quadrantids meteorite shower.....so i'll post & fly 4 now....later dearhearts!

^i^

First printing resin giraffe, and makeup during the first realization BJD create handmade by jesliedolls: jesliedolls.weebly.com/

are you hardcore

 

Obsessive–compulsive disorder (OCD) is an anxiety disorder characterized by intrusive thoughts that produce uneasiness, apprehension, fear, or worry, by repetitive behaviors aimed at reducing anxiety, or by a combination of such thoughts (obsessions) and behaviors (compulsions). Symptoms may include repetitive handwashing; extensive hoarding; preoccupation with sexual or aggressive impulses, or with particular religious beliefs; aversion to odd numbers; and nervous habits, such as opening a door and closing it a certain number of times before one enters or leaves a room. These symptoms can be alienating and time-consuming, and often cause severe emotional and financial distress. The acts of those who have OCD may appear paranoid and come across to others as psychotic. However, OCD sufferers generally recognize their thoughts and subsequent actions as irrational, and they may become further distressed by this realization.

 

OCD is the fourth-most-common mental disorder, and is diagnosed nearly as often as asthma and diabetes mellitus. In the United States, one in 50 adults has OCD. The phrase "obsessive–compulsive" has become part of the English lexicon, and is often used in an informal or caricatured manner to describe someone who is meticulous, perfectionistic, absorbed in a cause, or otherwise fixated on something or someone. Although these signs may be present in OCD, a person who exhibits them does not necessarily have OCD, and may instead have obsessive–compulsive personality disorder (OCPD), an autism spectrum disorder, or no clinical condition. Multiple psychological and biological factors may be involved in causing obsessive–compulsive syndromes.

   

SUVA House, Extension and Alteration of an Apartment and Office Building

Herzog & de Meuron

Basel, Switzerland

Project 1988-1990, realization 1991-1993

At Self-Realization Fellowship's Lake Shrine in Pacific Palisades, Los Angeles. [6 of 12]

So, I'm sitting at a table outside the coffee house, and this gal comes and sits at the other side. Her boyfriend is sitting at another table, and she's telling him how stupid he is - she's really pissed. All the while I'm sitting there with electronic shutter going. Finally, she catches on (after 200-300 frames). :-)

X-T2 & the excellent Fujinon 18-55!

 

sunlight, sunbright, time to see the sun one last time tonight...

It's a strange realization, how white a white home isn't in the winter. With the contrast of snow, every bit of yellowed wear and bare wood beneath shows through. It's such an unlikely beauty, the utter lack of purity, the pretty improbability. There's a misery overhanging, a looming blueprint to the blues, like a meandering story no one thought to edit. You can always make a new addition, but should you? Someone has to say too much, build too far, overdo it. How would you know the difference if everyone was restrained? I think of this structure like a Tower of Babel, someone went overboard between here and Noah's Ark. It's all just fables now, dereliction and dilapidation, slowly slipping to the place called beyond repair. Don't stare too long, you just might turn to rot.

 

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Different forms of fluctuations of the terrestrial gravity field are observed by gravity experiments. For example, atmospheric pressure fluctuations generate a gravity-noise foreground in measurements with super-conducting gravimeters. Gravity changes caused by high-magnitude earthquakes have been detected with the satellite gravity experiment GRACE, and we expect high-frequency terrestrial gravity fluctuations produced by ambient seismic fields to limit the sensitivity of ground-based gravitational-wave (GW) detectors. Accordingly, terrestrial gravity fluctuations are considered noise and signal depending on the experiment. Here, we will focus on ground-based gravimetry. This field is rapidly progressing through the development of GW detectors. The technology is pushed to its current limits in the advanced generation of the LIGO and Virgo detectors, targeting gravity strain sensitivities better than 10−23 Hz−1/2 above a few tens of a Hz. Alternative designs for GW detectors evolving from traditional gravity gradiometers such as torsion bars, atom interferometers, and superconducting gradiometers are currently being developed to extend the detection band to frequencies below 1 Hz. The goal of this article is to provide the analytical framework to describe terrestrial gravity perturbations in these experiments. Models of terrestrial gravity perturbations related to seismic fields, atmospheric disturbances, and vibrating, rotating or moving objects, are derived and analyzed. The models are then used to evaluate passive and active gravity noise mitigation strategies in GW detectors, or alternatively, to describe their potential use in geophysics. The article reviews the current state of the field, and also presents new analyses especially with respect to the impact of seismic scattering on gravity perturbations, active gravity noise cancellation, and time-domain models of gravity perturbations from atmospheric and seismic point sources. Our understanding of terrestrial gravity fluctuations will have great impact on the future development of GW detectors and high-precision gravimetry in general, and many open questions need to be answered still as emphasized in this article.

 

Keywords: Terrestrial gravity, Newtonian noise, Wiener filter, Mitigation

Go to:

Introduction

In the coming years, we will see a transition in the field of high-precision gravimetry from observations of slow lasting changes of the gravity field to the experimental study of fast gravity fluctuations. The latter will be realized by the advanced generation of the US-based LIGO [1] and Europe-based Virgo [7] gravitational-wave (GW) detectors. Their goal is to directly observe for the first time GWs that are produced by astrophysical sources such as inspiraling and merging neutron-star or black-hole binaries. Feasibility of the laser-interferometric detector concept has been demonstrated successfully with the first generation of detectors, which, in addition to the initial LIGO and Virgo detectors, also includes the GEO600 [119] and TAMA300 [161] detectors, and several prototypes around the world. The impact of these projects onto the field is two-fold. First of all, the direct detection of GWs will be a milestone in science opening a new window to our universe, and marking the beginning of a new era in observational astronomy. Second, several groups around the world have already started to adapt the technology to novel interferometer concepts [60, 155], with potential applications not only in GW science, but also geophysics. The basic measurement scheme is always the same: the relative displacement of test masses is monitored by using ultra-stable lasers. Progress in this field is strongly dependent on how well the motion of the test masses can be shielded from the environment. Test masses are placed in vacuum and are either freely falling (e.g., atom clouds [137]), or suspended and seismically isolated (e.g., high-quality glass or crystal mirrors as used in all of the detectors listed above). The best seismic isolations realized so far are effective above a few Hz, which limits the frequency range of detectable gravity fluctuations. Nonetheless, low-frequency concepts are continuously improving, and it is conceivable that future detectors will be sufficiently sensitive to detect GWs well below a Hz [88].

 

Terrestrial gravity perturbations were identified as a potential noise source already in the first concept laid out for a laser-interferometric GW detector [171]. Today, this form of noise is known as “terrestrial gravitational noise”, “Newtonian noise”, or “gravity-gradient noise”. It has never been observed in GW detectors, but it is predicted to limit the sensitivity of the advanced GW detectors at low frequencies. The most important source of gravity noise comes from fluctuating seismic fields [151]. Gravity perturbations from atmospheric disturbances such as pressure and temperature fluctuations can become significant at lower frequencies [51]. Anthropogenic sources of gravity perturbations are easier to avoid, but could also be relevant at lower frequencies [163]. Today, we only have one example of a direct observation of gravity fluctuations, i.e., from pressure fluctuations of the atmosphere in high-precision gravimeters [128]. Therefore, almost our entire understanding of gravity fluctuations is based on models. Nonetheless, potential sensitivity limits of future large-scale GW detectors need to be identified and characterized well in advance, and so there is a need to continuously improve our understanding of terrestrial gravity noise. Based on our current understanding, the preferred option is to construct future GW detectors underground to avoid the most dominant Newtonian-noise contributions. This choice was made for the next-generation Japanese GW detector KAGRA, which is currently being constructed underground at the Kamioka site [17], and also as part of a design study for the Einstein Telescope in Europe [140, 139]. While the benefit from underground construction with respect to gravity noise is expected to be substantial in GW detectors sensitive above a few Hz [27], it can be argued that it is less effective at lower frequencies [88].

 

Alternative mitigation strategies includes coherent noise cancellation [42]. The idea is to monitor the sources of gravity perturbations using auxiliary sensors such as microphones and seismometers, and to use their data to generate a coherent prediction of gravity noise. This technique is successfully applied in gravimeters to reduce the foreground of atmospheric gravity noise using collocated pressure sensors [128]. It is also noteworthy that the models of the atmospheric gravity noise are consistent with observations. This should give us some confidence at least that coherent Newtonian-noise cancellation can also be achieved in GW detectors. It is evident though that a model-based prediction of the performance of coherent noise cancellation schemes is prone to systematic errors as long as the properties of the sources are not fully understood. Ongoing experiments at the Sanford Underground Research Facility with the goal to characterize seismic fields in three dimensions are expected to deliver first data from an underground seismometer array in 2015 (see [89] for results from an initial stage of the experiment). While most people would argue that constructing GW detectors underground is always advantageous, it is still necessary to estimate how much is gained and whether the science case strongly profits from it. This is a complicated problem that needs to be answered as part of a site selection process.

 

More recently, high-precision gravity strainmeters have been considered as monitors of geophysical signals [83]. Analytical models have been calculated, which allow us to predict gravity transients from seismic sources such as earthquakes. It was suggested to implement gravity strainmeters in existing earthquake-early warning systems to increase warning times. It is also conceivable that an alternative method to estimate source parameters using gravity signals will improve our understanding of seismic sources. Potential applications must still be investigated in greater detail, but the study already demonstrates that the idea to use GW technology to realize new geophysical sensors seems feasible. As explained in [49], gravitational forces start to dominate the dynamics of seismic phenomena below about 1 mHz (which coincides approximately with a similar transition in atmospheric dynamics where gravity waves start to dominate over other forms of oscillations [164]). Seismic isolation would be ineffective below 1 mHz since the gravitational acceleration of a test mass produced by seismic displacement becomes comparable to the seismic acceleration itself. Therefore, we claim that 10 mHz is about the lowest frequency at which ground-based gravity strainmeters will ever be able to detect GWs, and consequently, modelling terrestrial gravity perturbations in these detectors can focus on frequencies above 10 mHz.

 

This article is divided into six main sections. Section 2 serves as an introduction to gravity measurements focussing on the response mechanisms and basic properties of gravity sensors. Section 3 describes models of gravity perturbations from ambient seismic fields. The results can be used to estimate noise spectra at the surface and underground. A subsection is devoted to the problem of noise estimation in low-frequency GW detectors, which differs from high-frequency estimates mostly in that gravity perturbations are strongly correlated between different test masses. In the low-frequency regime, the gravity noise is best described as gravity-gradient noise. Section 4 is devoted to time domain models of transient gravity perturbations from seismic point sources. The formalism is applied to point forces and shear dislocations. The latter allows us to estimate gravity perturbations from earthquakes. Atmospheric models of gravity perturbations are presented in Section 5. This includes gravity perturbations from atmospheric temperature fields, infrasound fields, shock waves, and acoustic noise from turbulence. The solution for shock waves is calculated in time domain using the methods of Section 4. A theoretical framework to calculate gravity perturbations from objects is given in Section 6. Since many different types of objects can be potential sources of gravity perturbations, the discussion focusses on the development of a general method instead of summarizing all of the calculations that have been done in the past. Finally, Section 7 discusses possible passive and active noise mitigation strategies. Due to the complexity of the problem, most of the section is devoted to active noise cancellation providing the required analysis tools and showing limitations of this technique. Site selection is the main topic under passive mitigation, and is discussed in the context of reducing environmental noise and criteria relevant to active noise cancellation. Each of these sections ends with a summary and a discussion of open problems. While this article is meant to be a review of the current state of the field, it also presents new analyses especially with respect to the impact of seismic scattering on gravity perturbations (Sections 3.3.2 and 3.3.3), active gravity noise cancellation (Section 7.1.3), and timedomain models of gravity perturbations from atmospheric and seismic point sources (Sections 4.1, 4.5, and 5.3).

 

Even though evident to experts, it is worth emphasizing that all calculations carried out in this article have a common starting point, namely Newton’s universal law of gravitation. It states that the attractive gravitational force equation M1 between two point masses m1, m2 is given by

 

equation M21

where G = 6.672 × 10−11 N m2/kg2 is the gravitational constant. Eq. (1) gives rise to many complex phenomena on Earth such as inner-core oscillations [156], atmospheric gravity waves [157], ocean waves [94, 177], and co-seismic gravity changes [122]. Due to its importance, we will honor the eponym by referring to gravity noise as Newtonian noise in the following. It is thereby clarified that the gravity noise models considered in this article are non-relativistic, and propagation effects of gravity changes are neglected. While there could be interesting scenarios where this approximation is not fully justified (e.g., whenever a gravity perturbation can be sensed by several sensors and differences in arrival times can be resolved), it certainly holds in any of the problems discussed in this article. We now invite the reader to enjoy the rest of the article, and hope that it proves to be useful.

 

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Gravity Measurements

In this section, we describe the relevant mechanisms by which a gravity sensor can couple to gravity perturbations, and give an overview of the most widely used measurement schemes: the (relative) gravimeter [53, 181], the gravity gradiometer [125], and the gravity strainmeter. The last category includes the large-scale GW detectors Virgo [6], LIGO [91], GEO600 [119], KAGRA [17], and a new generation of torsion-bar antennas currently under development [13]. Also atom interferometers can potentially be used as gravity strainmeters in the future [62]. Strictly speaking, none of the sensors only responds to a single field quantity (such as changes in gravity acceleration or gravity strain), but there is always a dominant response mechanism in each case, which justifies to give the sensor a specific name. A clear distinction between gravity gradiometers and gravity strainmeters has never been made to our knowledge. Therefore the sections on these two measurement principles will introduce a definition, and it is by no means the only possible one. Later on in this article, we almost exclusively discuss gravity models relevant to gravity strainmeters since the focus lies on gravity fluctuations above 10 mHz. Today, the sensitivity near 10 mHz of gravimeters towards gravity fluctuations is still competitive to or exceeds the sensitivity of gravity strainmeters, but this is likely going to change in the future so that we can expect strainmeters to become the technology of choice for gravity observations above 10 mHz [88]. The following sections provide further details on this statement. Space-borne gravity experiments such as GRACE [167] will not be included in this overview. The measurement principle of GRACE is similar to that of gravity strainmeters, but only very slow changes of Earth gravity field can be observed, and for this reason it is beyond the scope of this article.

 

The different response mechanisms to terrestrial gravity perturbations are summarized in Section 2.1. While we will identify the tidal forces acting on the test masses as dominant coupling mechanism, other couplings may well be relevant depending on the experiment. The Shapiro time delay will be discussed as the only relativistic effect. Higher-order relativistic effects are neglected. All other coupling mechanisms can be calculated using Newtonian theory including tidal forces, coupling in static non-uniform gravity fields, and coupling through ground displacement induced by gravity fluctuations. In Sections 2.2 to 2.4, the different measurement schemes are explained including a brief summary of the sensitivity limitations (choosing one of a few possible experimental realizations in each case). As mentioned before, we will mostly develop gravity models relevant to gravity strainmeters in the remainder of the article. Therefore, the detailed discussion of alternative gravimetry concepts mostly serves to highlight important differences between these concepts, and to develop a deeper understanding of the instruments and their role in gravity measurements.

 

Gravity response mechanisms

 

Gravity acceleration and tidal forces We will start with the simplest mechanism of all, the acceleration of a test mass in the gravity field. Instruments that measure the acceleration are called gravimeters. A test mass inside a gravimeter can be freely falling such as atom clouds [181] or, as suggested as possible future development, even macroscopic objects [72]. Typically though, test masses are supported mechanically or magnetically constraining motion in some of its degrees of freedom. A test mass suspended from strings responds to changes in the horizontal gravity acceleration. A test mass attached at the end of a cantilever with horizontal equilibrium position responds to changes in vertical gravity acceleration. The support fulfills two purposes. First, it counteracts the static gravitational force in a way that the test mass can respond to changes in the gravity field along a chosen degree of freedom. Second, it isolates the test mass from vibrations. Response to signals and isolation performance depend on frequency. If the support is modelled as a linear, harmonic oscillator, then the test mass response to gravity changes extends over all frequencies, but the response is strongly suppressed below the oscillators resonance frequency. The response function between the gravity perturbation δg(ω) and induced test mass acceleration δa(ω) assumes the form

equation M32

where we have introduced a viscous damping parameter γ, and ω0 is the resonance frequency. Well below resonance, the response is proportional to ω2, while it is constant well above resonance. Above resonance, the supported test mass responds like a freely falling mass, at least with respect to “soft” directions of the support. The test-mass response to vibrations δα(ω) of the support is given by

 

equation M43

This applies for example to horizontal vibrations of the suspension points of strings that hold a test mass, or to vertical vibrations of the clamps of a horizontal cantilever with attached test mass. Well above resonance, vibrations are suppressed by ω−2, while no vibration isolation is provided below resonance. The situation is somewhat more complicated in realistic models of the support especially due to internal modes of the mechanical system (see for example [76]), or due to coupling of degrees of freedom [121]. Large mechanical support structures can feature internal resonances at relatively low frequencies, which can interfere to some extent with the desired performance of the mechanical support [173]. While Eqs. (2) and (3) summarize the properties of isolation and response relevant for this paper, details of the readout method can fundamentally impact an instrument’s response to gravity fluctuations and its susceptibility to seismic noise, as explained in Sections 2.2 to 2.4.

 

Next, we discuss the response to tidal forces. In Newtonian theory, tidal forces cause a relative acceleration δg12(ω) between two freely falling test masses according to

 

equation M54

where equation M6 is the Fourier amplitude of the gravity potential. The last equation holds if the distance r12 between the test masses is sufficiently small, which also depends on the frequency. The term equation M7 is called gravity-gradient tensor. In Newtonian approximation, the second time integral of this tensor corresponds to gravity strain equation M8, which is discussed in more detail in Section 2.4. Its trace needs to vanish in empty space since the gravity potential fulfills the Poisson equation. Tidal forces produce the dominant signals in gravity gradiometers and gravity strainmeters, which measure the differential acceleration or associated relative displacement between two test masses (see Sections 2.3 and 2.4). If the test masses used for a tidal measurement are supported, then typically the supports are designed to be as similar as possible, so that the response in Eq. (2) holds for both test masses approximately with the same parameter values for the resonance frequencies (and to a lesser extent also for the damping). For the purpose of response calibration, it is less important to know the parameter values exactly if the signal is meant to be observed well above the resonance frequency where the response is approximately equal to 1 independent of the resonance frequency and damping (here, “well above” resonance also depends on the damping parameter, and in realistic models, the signal frequency also needs to be “well below” internal resonances of the mechanical support).

 

Shapiro time delay Another possible gravity response is through the Shapiro time delay [19]. This effect is not universally present in all gravity sensors, and depends on the readout mechanism. Today, the best sensitivities are achieved by reflecting laser beams from test masses in interferometric configurations. If the test mass is displaced by gravity fluctuations, then it imprints a phase shift onto the reflected laser, which can be observed in laser interferometers, or using phasemeters. We will give further details on this in Section 2.4. In Newtonian gravity, the acceleration of test masses is the only predicted response to gravity fluctuations. However, from general relativity we know that gravity also affects the propagation of light. The leading-order term is the Shapiro time delay, which produces a phase shift of the laser beam with respect to a laser propagating in flat space. It can be calculated from the weak-field spacetime metric (see chapter 18 in [124]):

equation M95

Here, c is the speed of light, ds is the so-called line element of a path in spacetime, and equation M10. Additionally, for this metric to hold, motion of particles in the source of the gravity potential responsible for changes of the gravity potential need to be much slower than the speed of light, and also stresses inside the source must be much smaller than its mass energy density. All conditions are fulfilled in the case of Earth gravity field. Light follows null geodesics with ds2 = 0. For the spacetime metric in Eq. (5), we can immediately write

 

equation M116

As we will find out, this equation can directly be used to calculate the time delay as an integral along a straight line in terms of the coordinates equation M12, but this is not immediately clear since light bends in a gravity field. So one may wonder if integration along the proper light path instead of a straight line yields additional significant corrections. The so-called geodesic equation must be used to calculate the path. It is a set of four differential equations, one for each coordinate t, equation M13 in terms of a parameter λ. The weak-field geodesic equation is obtained from the metric in Eq. (5):

 

equation M147

where we have made use of Eq. (6) and the slow-motion condition equation M15. The coordinates equation M16 are to be understood as functions of λ. Since the deviation of a straight path is due to a weak gravity potential, we can solve these equations by perturbation theory introducing expansions equation M17 and t = t(0) +t(1) + …. The superscript indicates the order in ψ/c2. The unperturbed path has the simple parametrization

 

equation M188

We have chosen integration constants such that unperturbed time t(0) and parameter λ can be used interchangeably (apart from a shift by t0). Inserting these expressions into the right-hand side of Eq. (7), we obtain

 

equation M199

As we can see, up to linear order in equation M20, the deviation equation M21 is in orthogonal direction to the unperturbed path equation M22, which means that the deviation can be neglected in the calculation of the time delay. After some transformations, it is possible to derive Eq. (6) from Eq. (9), and this time we find explicitly that the right-hand-side of the equation only depends on the unperturbed coordinates1. In other words, we can integrate the time delay along a straight line as defined in Eq. (8), and so the total phase integrated over a travel distance L is given by

 

equation M2310

In static gravity fields, the phase shift doubles if the light is sent back since not only the direction of integration changes, but also the sign of the expression substituted for dt/dλ.

 

Gravity induced ground motion As we will learn in Section 3, seismic fields produce gravity perturbations either through density fluctuations of the ground, or by displacing interfaces between two materials of different density. It is also well-known in seismology that seismic fields can be affected significantly by self-gravity. Self-gravity means that the gravity perturbation produced by a seismic field acts back on the seismic field. The effect is most significant at low frequency where gravity induced acceleration competes against acceleration from elastic forces. In seismology, low-frequency seismic fields are best described in terms of Earth’s normal modes [55]. Normal modes exist as toroidal modes and spheroidal modes. Spheroidal modes are influenced by self-gravity, toroidal modes are not. For example, predictions of frequencies and shapes of spheroidal modes based on Earth models such as PREM (Preliminary Reference Earth Model) [68] are inaccurate if self-gravity effects are excluded. What this practically means is that in addition to displacement amplitudes, gravity becomes a dynamical variable in the elastodynamic equations that determine the normal-mode properties. Therefore, seismic displacement and gravity perturbation cannot be separated in normal-mode formalism (although self-gravity can be neglected in calculations of spheroidal modes at sufficiently high frequency).

In certain situations, it is necessary or at least more intuitive to separate gravity from seismic fields. An exotic example is Earth’s response to GWs [67, 49, 47, 30, 48]. Another example is the seismic response to gravity perturbations produced by strong seismic events at large distance to the source as described in Section 4. It is more challenging to analyze this scenario using normal-mode formalism. The sum over all normal modes excited by the seismic event (each of which describing a global displacement field) must lead to destructive interference of seismic displacement at large distances (where seismic waves have not yet arrived), but not of the gravity amplitudes since gravity is immediately perturbed everywhere. It can be easier to first calculate the gravity perturbation from the seismic perturbation, and then to calculate the response of the seismic field to the gravity perturbation at larger distance. This method will be adopted in this section. Gravity fields will be represented as arbitrary force or tidal fields (detailed models are presented in later sections), and we simply calculate the response of the seismic field. Normal-mode formalism can be avoided only at sufficiently high frequencies where the curvature of Earth does not significantly influence the response (i.e., well above 10 mHz). In this section, we will model the ground as homogeneous half space, but also more complex geologies can in principle be assumed.

 

Gravity can be introduced in two ways into the elastodynamic equations, as a conservative force −∇ψ [146, 169], or as tidal strain The latter method was described first by Dyson to calculate Earth’s response to GWs [67]. The approach also works for Newtonian gravity, with the difference that the tidal field produced by a GW is necessarily a quadrupole field with only two degrees of freedom (polarizations), while tidal fields produced by terrestrial sources are less constrained. Certainly, GWs can only be fully described in the framework of general relativity, which means that their representation as a Newtonian tidal field cannot be used to explain all possible observations [124]. Nonetheless, important here is that Dyson’s method can be extended to Newtonian tidal fields. Without gravity, the elastodynamic equations for small seismic displacement can be written as

 

equation M2411

where equation M25 is the seismic displacement field, and equation M26 is the stress tensor [9]. In the absence of other forces, the stress is determined by the seismic field. In the case of a homogeneous and isotropic medium, the stress tensor for small seismic displacement can be written as

 

equation M2712

The quantity equation M28 is known as seismic strain tensor, and λ, μ are the Lamé constants (see Section 3.1). Its trace is equal to the divergence of the displacement field. Dyson introduced the tidal field from first principles using Lagrangian mechanics, but we can follow a simpler approach. Eq. (12) means that a stress field builds up in response to a seismic strain field, and the divergence of the stress field acts as a force producing seismic displacement. The same happens in response to a tidal field, which we represent as gravity strain equation M29. A strain field changes the distance between two freely falling test masses separated by equation M30 by equation M312. For sufficiently small distances L, the strain field can be substituted by the second time integral of the gravity-gradient tensor equation M32. If the masses are not freely falling, then the strain field acts as an additional force. The corresponding contribution to the material’s stress tensor can be written

 

equation M3313

Since we assume that the gravity field is produced by a distant source, the local contribution to gravity perturbations is neglected, which means that the gravity potential obeys the Laplace equation, equation M34. Calculating the divergence of the stress tensor according to Eq. (11), we find that the gravity term vanishes! This means that a homogeneous and isotropic medium does not respond to gravity strain fields. However, we have to be more careful here. Our goal is to calculate the response of a half-space to gravity strain. Even if the half-space is homogeneous, the Lamé constants change discontinuously across the surface. Hence, at the surface, the divergence of the stress tensor reads

 

equation M3514

In other words, tidal fields produce a force onto an elastic medium via gradients in the shear modulus (second Lamé constant). The gradient of the shear modulus can be written in terms of a Dirac delta function, equation M36, for a flat surface at z = 0 with unit normal vector equation M37. The response to gravity strain fields is obtained applying the boundary condition of vanishing surface traction, equation M38:

 

equation M3915

Once the seismic strain field is calculated, it can be used to obtain the seismic stress, which determines the displacement field equation M40 according to Eq. (11). In this way, one can for example calculate that a seismometer or gravimeter can observe GWs by monitoring surface displacement as was first calculated by Dyson [67].

 

Coupling in non-uniform, static gravity fields If the gravity field is static, but non-uniform, then displacement equation M41 of the test mass in this field due to a non-gravitational fluctuating force is associated with a changing gravity acceleration according to

equation M4216

We introduce a characteristic length λ, over which gravity acceleration varies significantly. Hence, we can rewrite the last equation in terms of the associated test-mass displacement ζ

 

equation M4317

where we have neglected directional dependence and numerical factors. The acceleration change from motion in static, inhomogeneous fields is generally more significant at low frequencies. Let us consider the specific case of a suspended test mass. It responds to fluctuations in horizontal gravity acceleration. The test mass follows the motion of the suspension point in vertical direction (i.e., no seismic isolation), while seismic noise in horizontal direction is suppressed according to Eq. (3). Accordingly, it is possible that the unsuppressed vertical (z-axis) seismic noise ξz(t) coupling into the horizontal (x-axis) motion of the test mass through the term ∂xgz = ∂zgx dominates over the gravity response term in Eq. (2). Due to additional coupling mechanisms between vertical and horizontal motion in real seismic-isolation systems, test masses especially in GW detectors are also isolated in vertical direction, but without achieving the same noise suppression as in horizontal direction. For example, the requirements on vertical test-mass displacement for Advanced LIGO are a factor 1000 less stringent than on the horizontal displacement [22]. Requirements can be set on the vertical isolation by estimating the coupling of vertical motion into horizontal motion, which needs to take the gravity-gradient coupling of Eq. (16) into account. Although, because of the frequency dependence, gravity-gradient effects are more significant in low-frequency detectors, such as the space-borne GW detector LISA [154].

 

Next, we calculate an estimate of gravity gradients in the vicinity of test masses in large-scale GW detectors, and see if the gravity-gradient coupling matters compared to mechanical vertical-to-horizontal coupling.

 

One contribution to gravity gradients will come from the vacuum chamber surrounding the test mass. We approximate the shape of the chamber as a hollow cylinder with open ends (open ends just to simplify the calculation). In our calculation, the test mass can be offset from the cylinder axis and be located at any distance to the cylinder ends (we refer to this coordinate as height). The gravity field can be expressed in terms of elliptic integrals, but the explicit solution is not of concern here. Instead, let us take a look at the results in Figure ​Figure1.1. Gravity gradients ∂zgx vanish if the test mass is located on the symmetry axis or at height L/2. There are also two additional ∂zgx = 0 contour lines starting at the symmetry axis at heights ∼ 0.24 and ∼0.76. Let us assume that the test mass is at height 0.3L, a distance 0.05L from the cylinder axis, the total mass of the cylinder is M = 5000 kg, and the cylinder height is L = 4 m. In this case, the gravity-gradient induced vertical-to-horizontal coupling factor at 20 Hz is

 

equation M4418

This means that gravity-gradient induced coupling is extremely weak, and lies well below estimates of mechanical coupling (of order 0.001 in Advanced LIGO3). Even though the vacuum chamber was modelled with a very simple shape, and additional asymmetries in the mass distribution around the test mass may increase gravity gradients, it still seems very unlikely that the coupling would be significant. As mentioned before, one certainly needs to pay more attention when calculating the coupling at lower frequencies. The best procedure is of course to have a 3D model of the near test-mass infrastructure available and to use it for a precise calculation of the gravity-gradient field.

 

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Figure 1

Gravity gradients inside hollow cylinder. The total height of the cylinder is L, and M is its total mass. The radius of the cylinder is 0.3L. The axes correspond to the distance of the test mass from the symmetry axis of the cylinder, and its height above one of the cylinders ends. The plot on the right is simply a zoom of the left plot into the intermediate heights.

Gravimeters

 

Gravimeters are instruments that measure the displacement of a test mass with respect to a non-inertial reference rigidly connected to the ground. The test mass is typically supported mechanically or magnetically (atom-interferometric gravimeters are an exception), which means that the test-mass response to gravity is altered with respect to a freely falling test mass. We will use Eq. (2) as a simplified response model. There are various possibilities to measure the displacement of a test mass. The most widespread displacement sensors are based on capacitive readout, as for example used in superconducting gravimeters (see Figure ​Figure22 and [96]). Sensitive displacement measurements are in principle also possible with optical readout systems; a method that is (necessarily) implemented in atom-interferometric gravimeters [137], and prototype seismometers [34] (we will explain the distinction between seismometers and gravimeters below). As will become clear in Section 2.4, optical readout is better suited for displacement measurements over long baselines, as required for the most sensitive gravity strain measurements, while the capacitive readout should be designed with the smallest possible distance between the test mass and the non-inertial reference [104].

 

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Figure 2

Sketch of a levitated sphere serving as test mass in a superconducting gravimeter. Dashed lines indicate magnetic field lines. Coils are used for levitation and precise positioning of the sphere. Image reproduced with permission from [96]; copyright by Elsevier.

Let us take a closer look at the basic measurement scheme of a superconducting gravimeter shown in Figure ​Figure2.2. The central part is formed by a spherical superconducting shell that is levitated by superconducting coils. Superconductivity provides stability of the measurement, and also avoids some forms of noise (see [96] for details). In this gravimeter design, the lower coil is responsible mostly to balance the mean gravitational force acting on the sphere, while the upper coil modifies the magnetic gradient such that a certain “spring constant” of the magnetic levitation is realized. In other words, the current in the upper coil determines the resonance frequency in Eq. (2).

 

Capacitor plates are distributed around the sphere. Whenever a force acts on the sphere, the small signal produced in the capacitive readout is used to immediately cancel this force by a feedback coil. In this way, the sphere is kept at a constant location with respect to the external frame. This illustrates a common concept in all gravimeters. The displacement sensors can only respond to relative displacement between a test mass and a surrounding structure. If small gravity fluctuations are to be measured, then it is not sufficient to realize low-noise readout systems, but also vibrations of the surrounding structure forming the reference frame must be as small as possible. In general, as we will further explore in the coming sections, gravity fluctuations are increasingly dominant with decreasing frequency. At about 1 mHz, gravity acceleration associated with fluctuating seismic fields become comparable to seismic acceleration, and also atmospheric gravity noise starts to be significant [53]. At higher frequencies, seismic acceleration is much stronger than typical gravity fluctuations, which means that the gravimeter effectively operates as a seismometer. In summary, at sufficiently low frequencies, the gravimeter senses gravity accelerations of the test mass with respect to a relatively quiet reference, while at higher frequencies, the gravimeter senses seismic accelerations of the reference with respect to a test mass subject to relatively small gravity fluctuations. In superconducting gravimeters, the third important contribution to the response is caused by vertical motion ξ(t) of a levitated sphere against a static gravity gradient (see Section 2.1.4). As explained above, feedback control suppresses relative motion between sphere and gravimeter frame, which causes the sphere to move as if attached to the frame or ground. In the presence of a static gravity gradient ∂zgz, the motion of the sphere against this gradient leads to a change in gravity, which alters the feedback force (and therefore the recorded signal). The full contribution from gravitational, δa(t), and seismic, equation M45, accelerations can therefore be written

 

equation M4619

It is easy to verify, using Eqs. (2) and (3), that the relative amplitude of gravity and seismic fluctuations from the first two terms is independent of the test-mass support. Therefore, vertical seismic displacement of the reference frame must be considered fundamental noise of gravimeters and can only be avoided by choosing a quiet measurement site. Obviously, Eq. (19) is based on a simplified support model. One of the important design goals of the mechanical support is to minimize additional noise due to non-linearities and cross-coupling. As is explained further in Section 2.3, it is also not possible to suppress seismic noise in gravimeters by subtracting the disturbance using data from a collocated seismometer. Doing so inevitably turns the gravimeter into a gravity gradiometer.

 

Gravimeters target signals that typically lie well below 1 mHz. Mechanical or magnetic supports of test masses have resonance frequencies at best slightly below 10 mHz along horizontal directions, and typically above 0.1 Hz in the vertical direction [23, 174]4. Well below resonance frequency, the response function can be approximated as equation M47. At first, it may look as if the gravimeter should not be sensitive to very low-frequency fluctuations since the response becomes very weak. However, the strength of gravity fluctuations also strongly increases with decreasing frequency, which compensates the small response. It is clear though that if the resonance frequency was sufficiently high, then the response would become so weak that the gravity signal would not stand out above other instrumental noise anymore. The test-mass support would be too stiff. The sensitivity of the gravimeter depends on the resonance frequency of the support and the intrinsic instrumental noise. With respect to seismic noise, the stiffness of the support has no influence as explained before (the test mass can also fall freely as in atom interferometers).

 

For superconducting gravimeters of the Global Geodynamics Project (GGP) [52], the median spectra are shown in Figure ​Figure3.3. Between 0.1 mHz and 1 mHz, atmospheric gravity perturbations typically dominate, while instrumental noise is the largest contribution between 1 mHz and 5 mHz [96]. The smallest signal amplitudes that have been measured by integrating long-duration signals is about 10−12 m/s2. A detailed study of noise in superconducting gravimeters over a larger frequency range can be found in [145]. Note that in some cases, it is not fit to categorize seismic and gravity fluctuations as noise and signal. For example, Earth’s spherical normal modes coherently excite seismic and gravity fluctuations, and the individual contributions in Eq. (19) have to be understood only to accurately translate data into normal-mode amplitudes [55].

 

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Figure 3

Median spectra of superconducting gravimeters of the GGP. Image reproduced with permission from [48]; copyright by APS.

Gravity gradiometers

 

It is not the purpose of this section to give a complete overview of the different gradiometer designs. Gradiometers find many practical applications, for example in navigation and resource exploration, often with the goal to measure static or slowly changing gravity gradients, which do not concern us here. For example, we will not discuss rotating gradiometers, and instead focus on gradiometers consisting of stationary test masses. While the former are ideally suited to measure static or slowly changing gravity gradients with high precision especially under noisy conditions, the latter design has advantages when measuring weak tidal fluctuations. In the following, we only refer to the stationary design. A gravity gradiometer measures the relative acceleration between two test masses each responding to fluctuations of the gravity field [102, 125]. The test masses have to be located close to each other so that the approximation in Eq. (4) holds. The proximity of the test masses is used here as the defining property of gradiometers. They are therefore a special type of gravity strainmeter (see Section 2.4), which denotes any type of instrument that measures relative gravitational acceleration (including the even more general concept of measuring space-time strain).

 

Gravity gradiometers can be realized in two versions. First, one can read out the position of two test masses with respect to the same rigid, non-inertial reference. The two channels, each of which can be considered a gravimeter, are subsequently subtracted. This scheme is for example realized in dual-sphere designs of superconducting gravity gradiometers [90] or in atom-interferometric gravity gradiometers [159].

 

It is schematically shown in Figure ​Figure4.4. Let us first consider the dual-sphere design of a superconducting gradiometer. If the reference is perfectly stiff, and if we assume as before that there are no cross-couplings between degrees of freedom and the response is linear, then the subtraction of the two gravity channels cancels all of the seismic noise, leaving only the instrumental noise and the differential gravity signal given by the second line of Eq. (4). Even in real setups, the reduction of seismic noise can be many orders of magnitude since the two spheres are close to each other, and the two readouts pick up (almost) the same seismic noise [125]. This does not mean though that gradiometers are necessarily more sensitive instruments to monitor gravity fields. A large part of the gravity signal (the common-mode part) is subtracted together with the seismic noise, and the challenge is now passed from finding a seismically quiet site to developing an instrument with lowest possible intrinsic noise.

 

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Figure 4

Basic scheme of a gravity gradiometer for measurements along the vertical direction. Two test masses are supported by horizontal cantilevers (superconducting magnets, …). Acceleration of both test masses is measured against the same non-inertial reference frame, which is connected to the ground. Each measurement constitutes one gravimeter. Subtraction of the two channels yields a gravity gradiometer.

The atom-interferometric gradiometer differs in some important details from the superconducting gradiometer. The test masses are realized by ultracold atom clouds, which are (nearly) freely falling provided that magnetic shielding of the atoms is sufficient, and interaction between atoms can be neglected. Interactions of a pair of atom clouds with a laser beam constitute the basic gravity gradiometer scheme. Even though the test masses are freely falling, the readout is not generally immune to seismic noise [80, 18]. The laser beam interacting with the atom clouds originates from a source subject to seismic disturbances, and interacts with optics that require seismic isolation. Schemes have been proposed that could lead to a large reduction of seismic noise [178, 77], but their effectiveness has not been tested in experiments yet. Since the differential position (or tidal) measurement is performed using a laser beam, the natural application of atom-interferometer technology is as gravity strainmeter (as explained before, laser beams are favorable for differential position measurements over long baselines). Nonetheless, the technology is currently insufficiently developed to realize large-baseline experiments, and we can therefore focus on its application in gradiometry. Let us take a closer look at the response of atom-interferometric gradiometers to seismic noise. In atom-interferometric detectors (excluding the new schemes proposed in [178, 77]), one can show that seismic acceleration δα(ω) of the optics or laser source limits the sensitivity of a tidal measurement according to

 

equation M4820

where L is the separation of the two atom clouds, and is the speed of light. It should be emphasized that the seismic noise remains, even if all optics and the laser source are all linked to the same infinitely stiff frame. In addition to this noise term, other coupling mechanisms may play a role, which can however be suppressed by engineering efforts. The noise-reduction factor ωL/c needs to be compared with the common-mode suppression of seismic noise in superconducting gravity gradiometers, which depends on the stiffness of the instrument frame, and on contamination from cross coupling of degrees-of-freedom. While the seismic noise in Eq. (20) is a fundamental noise contribution in (conventional) atom-interferometric gradiometers, the noise suppression in superconducting gradiometers depends more strongly on the engineering effort (at least, we venture to claim that common-mode suppression achieved in current instrument designs is well below what is fundamentally possible).

 

To conclude this section, we discuss in more detail the connection between gravity gradiometers and seismically (actively or passively) isolated gravimeters. As we have explained in Section 2.2, the sensitivity limitation of gravimeters by seismic noise is independent of the mechanical support of the test mass (assuming an ideal, linear support). The main purpose of the mechanical support is to maximize the response of the test mass to gravity fluctuations, and thereby increase the signal with respect to instrumental noise other than seismic noise. Here we will explain that even a seismic isolation of the gravimeter cannot overcome this noise limitation, at least not without fundamentally changing its response to gravity fluctuations. Let us first consider the case of a passively seismically isolated gravimeter. For example, we can imagine that the gravimeter is suspended from the tip of a strong horizontal cantilever. The system can be modelled as two oscillators in a chain, with a light test mass m supported by a heavy mass M representing the gravimeter (reference) frame, which is itself supported from a point rigidly connected to Earth. The two supports are modelled as harmonic oscillators. As before, we neglect cross coupling between degrees of freedom. Linearizing the response of the gravimeter frame and test mass for small accelerations, and further neglecting terms proportional to m/M, one finds the gravimeter response to gravity fluctuations:

 

equation M4921

Here, ω1, γ1 are the resonance frequency and damping of the gravimeter support, while ω2, γ2 are the resonance frequency and damping of the test-mass support. The response and isolation functions R(·), S(·) are defined in Eqs. (2) and (3). Remember that Eq. (21) is obtained as a differential measurement of test-mass acceleration versus acceleration of the reference frame. Therefore, δg1(ω) denotes the gravity fluctuation at the center-of-mass of the gravimeter frame, and δg2(ω) at the test mass. An infinitely stiff gravimeter suspension, ω1 → ∞, yields R(ω; ω1, γ1) = 0, and the response turns into the form of the non-isolated gravimeter. The seismic isolation is determined by

 

equation M5022

We can summarize the last two equations as follows. At frequencies well above ω1, the seismically isolated gravimeter responds like a gravity gradiometer, and seismic noise is strongly suppressed. The deviation from the pure gradiometer response ∼ δg2(ω) − δg1(ω) is determined by the same function S(ω; ω1, γ1) that describes the seismic isolation. In other words, if the gravity gradient was negligible, then we ended up with the conventional gravimeter response, with signals suppressed by the seismic isolation function. Well below ω1, the seismically isolated gravimeter responds like a conventional gravimeter without seismic-noise reduction. If the centers of the masses m (test mass) and M (reference frame) coincide, and therefore δg1(ω) = δg2(ω), then the response is again like a conventional gravimeter, but this time suppressed by the isolation function S(ω; ω1, γ1).

 

Let us compare the passively isolated gravimeter with an actively isolated gravimeter. In active isolation, the idea is to place the gravimeter on a stiff platform whose orientation can be controlled by actuators. Without actuation, the platform simply follows local surface motion. There are two ways to realize an active isolation. One way is to place a seismometer next to the platform onto the ground, and use its data to subtract ground motion from the platform. The actuators cancel the seismic forces. This scheme is called feed-forward noise cancellation. Feed-forward cancellation of gravity noise is discussed at length in Section 7.1, which provides details on its implementation and limitations. The second possibility is to place the seismometer together with the gravimeter onto the platform, and to suppress seismic noise in a feedback configuration [4, 2]. In the following, we discuss the feed-forward technique as an example since it is easier to analyze (for example, feedback control can be unstable [4]). As before, we focus on gravity and seismic fluctuations. The seismometer’s intrinsic noise plays an important role in active isolation limiting its performance, but we are only interested in the modification of the gravimeter’s response. Since there is no fundamental difference in how a seismometer and a gravimeter respond to seismic and gravity fluctuations, we know from Section 2.2 that the seismometer output is proportional to δg1(ω) − δα(ω), i.e., using a single test mass for acceleration measurements, seismic and gravity perturbations contribute in the same way. A transfer function needs to be multiplied to the acceleration signals, which accounts for the mechanical support and possibly also electronic circuits involved in the seismometer readout. To cancel the seismic noise of the platform that carries the gravimeter, the effect of all transfer functions needs to be reversed by a matched feed-forward filter. The output of the filter is then equal to δg1(ω) − δα(ω) and is added to the motion of the platform using actuators cancelling the seismic noise and adding the seismometer’s gravity signal. In this case, the seismometer’s gravity signal takes the place of the seismic noise in Eq. (3). The complete gravity response of the actively isolated gravimeter then reads

 

equation M5123

The response is identical to a gravity gradiometer, where ω2, γ2 are the resonance frequency and damping of the gravimeter’s test-mass support. In reality, instrumental noise of the seismometer will limit the isolation performance and introduce additional noise into Eq. (23). Nonetheless, Eqs. (21) and (23) show that any form of seismic isolation turns a gravimeter into a gravity gradiometer at frequencies where seismic isolation is effective. For the passive seismic isolation, this means that the gravimeter responds like a gradiometer at frequencies well above the resonance frequency ω1 of the gravimeter support, while it behaves like a conventional gravimeter below ω1. From these results it is clear that the design of seismic isolations and the gravity response can in general not be treated independently. As we will see in Section 2.4 though, tidal measurements can profit strongly from seismic isolation especially when common-mode suppression of seismic noise like in gradiometers is insufficient or completely absent.

 

Gravity strainmeters

 

Gravity strain is an unusual concept in gravimetry that stems from our modern understanding of gravity in the framework of general relativity. From an observational point of view, it is not much different from elastic strain. Fluctuating gravity strain causes a change in distance between two freely falling test masses, while seismic or elastic strain causes a change in distance between two test masses bolted to an elastic medium. It should be emphasized though that we cannot always use this analogy to understand observations of gravity strain [106]. Fundamentally, gravity strain corresponds to a perturbation of the metric that determines the geometrical properties of spacetime [124]. We will briefly discuss GWs, before returning to a Newtonian description of gravity strain.

 

Gravitational waves are weak perturbations of spacetime propagating at the speed of light. Freely falling test masses change their distance in the field of a GW. When the length of the GW is much larger than the separation between the test masses, it is possible to interpret this change as if caused by a Newtonian force. We call this the long-wavelength regime. Since we are interested in the low-frequency response of gravity strainmeters throughout this article (i.e., frequencies well below 100 Hz), this condition is always fulfilled for Earth-bound experiments. The effect of a gravity-strain field equation M52 on a pair of test masses can then be represented as an equivalent Newtonian tidal field

 

equation M5324

Here, equation M54 is the relative acceleration between two freely falling test masses, L is the distance between them, and equation M55 is the unit vector pointing from one to the other test mass, and equation M56 its transpose. As can be seen, the gravity-strain field is represented by a 3 × 3 tensor. It contains the space-components of a 4-dimensional metric perturbation of spacetime, and determines all properties of GWs5. Note that the strain amplitude h in Eq. (24) needs to be multiplied by 2 to obtain the corresponding amplitude of the metric perturbation (e.g., the GW amplitude). Throughout this article, we define gravity strain as h = ΔL/L, while the effect of a GW with amplitude aGW on the separation of two test mass is determined by aGW = 2ΔL/L.

 

The strain field of a GW takes the form of a quadrupole oscillation with two possible polarizations commonly denoted × (cross)-polarization and +(plus)-polarization. The arrows in Figure ​Figure55 indicate the lines of the equivalent tidal field of Eq. (24).

 

An external file that holds a picture, illustration, etc.

Object name is 41114_2016_3_Fig5.jpg

Figure 5

Polarizations of a gravitational wave.

Consequently, to (directly) observe GWs, one can follow two possible schemes: (1) the conventional method, which is a measurement of the relative displacement of suspended test masses typically carried out along two perpendicular baselines (arms); and (2) measurement of the relative rotation between two suspended bars. Figure ​Figure66 illustrates the two cases. In either case, the response of a gravity strainmeter is obtained by projecting the gravity strain tensor onto a combination of two unit vectors, equation M57 and equation M58, that characterize the orientation of the detector, such as the directions of two bars in a rotational gravity strain meter, or of two arms of a conventional gravity strain meter. This requires us to define two different gravity strain projections. The projection for the rotational strain measurement is given by

 

equation M5925

where the subscript × indicates that the detector responds to the ×-polarization assuming that the x, y-axes (see Figure ​Figure5)5) are oriented along two perpendicular bars. The vectors equation M60 and equation M61 are rotated counter-clockwise by 90° with respect to equation M62 and equation M63. In the case of perpendicular bars equation M64 and equation M65. The corresponding projection for the conventional gravity strain meter reads

 

equation M6626

The subscript + indicates that the detector responds to the +-polarization provided that the x, y-axes are oriented along two perpendicular baselines (arms) of the detector. The two schemes are shown in Figure ​Figure6.6. The most sensitive GW detectors are based on the conventional method, and distance between test masses is measured by means of laser interferometry. The LIGO and Virgo detectors have achieved strain sensitivities of better than 10−22 Hz−1/2 between about 50 Hz and 1000 Hz in past science runs and are currently being commissioned in their advanced configurations [91, 7]. The rotational scheme is realized in torsion-bar antennas, which are considered as possible technology for sub-Hz GW detection [155, 69]. However, with achieved strain sensitivity of about 10−8 Hz−1/2 near 0.1 Hz, the torsion-bar detectors are far from the sensitivity we expect to be necessary for GW detection [88].

 

An external file that holds a picture, illustration, etc.

Object name is 41114_2016_3_Fig6.jpg

Figure 6

Sketches of the relative rotational and displacement measurement schemes.

Let us now return to the discussion of the previous sections on the role of seismic isolation and its impact on gravity response. Gravity strainmeters profit from seismic isolation more than gravimeters or gravity gradiometers. We have shown in Section 2.2 that seismically isolated gravimeters are effectively gravity gradiometers. So in this case, seismic isolation changes the response of the instrument in a fundamental way, and it does not make sense to talk of seismically isolated gravimeters. Seismic isolation could in principle be beneficial for gravity gradiometers (i.e., the acceleration of two test masses is measured with respect to a common rigid, seismically isolated reference frame), but the common-mode rejection of seismic noise (and gravity signals) due to the differential readout is typically so high that other instrumental noise becomes dominant. So it is possible that some gradiometers would profit from seismic isolation, but it is not generally true. Let us now consider the case of a gravity strainmeter. As explained in Section 2.3, we distinguish gradiometers and strainmeters by the distance of their test masses. For example, the distance of the LIGO or Virgo test masses is 4 km and 3 km respectively. Seismic noise and terrestrial gravity fluctuations are insignificantly correlated between the two test masses within the detectors’ most sensitive frequency band (above 10 Hz). Therefore, the approximation in Eq. (4) does not apply. Certainly, the distinction between gravity gradiometers and strainmeters remains somewhat arbitrary since at any frequency the approximation in Eq. (4) can hold for one type of gravity fluctuation, while it does not hold for another. Let us adopt a more practical definition at this point. Whenever the design of the instrument places the test masses as distant as possible from each other given current technology, then we call such an instrument strainmeter. In the following, we will discuss seismic isolation and gravity response for three strainmeter designs, the laser-interferometric, atom-interferometric, and superconducting strainmeters. It should be emphasized that the atom-interferometric and superconducting concepts are still in the beginning of their development and have not been realized yet with scientifically interesting sensitivities.

 

Laser-interferometric strainmeters The most sensitive gravity strainmeters, namely the large-scale GW detectors, use laser interferometry to read out the relative displacement between mirror pairs forming the test masses. Each test mass in these detectors is suspended from a seismically isolated platform, with the suspension itself providing additional seismic isolation. Section 2.1.1 introduced a simplified response and isolation model based on a harmonic oscillator characterized by a resonance frequency ω0 and viscous damping γ6. In a multi-stage isolation and suspension system as realized in GW detectors (see for example [37, 121]), coupling between multiple oscillators cannot be neglected, and is fundamental to the seismic isolation performance, but the basic features can still be explained with the simplified isolation and response model of Eqs. (2) and (3). The signal output of the interferometer is proportional to the relative displacement between test masses. Since seismic noise is approximately uncorrelated between two distant test masses, the differential measurement itself cannot reject seismic noise as in gravity gradiometers. Without seismic isolation, the dominant signal would be seismic strain, i.e., the distance change between test masses due to elastic deformation of the ground, with a value of about 10−15 Hz−1/2 at 50 Hz (assuming kilometer-scale arm lengths). At the same time, without seismically isolated test masses, the gravity signal can only come from the ground response to gravity fluctuations as described in Section 2.1.3, and from the Shapiro time delay as described in Section 2.1.2.

 

www.ncbi.nlm.nih.gov/pmc/articles/PMC5256008/

Realization washed over her in alternating waves of pain and numbness.

 

"If we don't end war, war will end us." - Words by H.G. Wells

 

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In order to be an immaculate member of a flock of sheep, one must above all be a sheep oneself.

(Quote by Albert Einstein)

 

The letter "S" of my keyboard is striking. It tell_ me _omething of _elf-realization. That'_ fine by me. Now, I am _itting here without that letter ^^. I will try to _olve that problem before the peaceful revolution will expand. Hopefully your keyboard i_ o.k. and no letter i_ di_cu__ing the meaning of life with you.

_____________________________________

 

Um ein tadelloses Mitglied einer Schafherde sein zu können, muss man vor allem ein Schaf sein.“

(Zitat von Albert Einstein)

 

Der Buchstabe "S" meiner Tastatur streikt gerade.

Erzählt mir wa_ von _elb_tverwirklichung. Na, wunderbar, da kann ja jeder kommen, wo kommen wir da bloß hin? Ich ver_uche die friedliche Revolution irgendwie einzudämmen, bevor eine_ Tage_ auch einer Deiner Buch_taben Dich mit einer Blume begrüßt und ander_ _ein will al_ die anderen Buch_taben....

  

Ich habe dem "S" aus Draht Füße gebastelt und eine kleine Stoffblume angeklebt. Mit Sekundenkleber bleibt dann auch die ganze Konstruktion auf der "Alt"-Taste stehen. Weil die Tastatur doch ein wenig langweilig aussieht, hat das Foto in Photoshop noch einen blauen Anstrich bekommen.

  

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If you intend to use any of my pictures for non-commercial usage, you have to sign them with © Daniela Hartmann, flickr.com. Please write a comment if you have used it and for what purpose. I would be very happy about it. I am curious about the context in which the image is used.

 

If you have any commercial usage, you need to contact me always first. USE WITHOUT PERMISSION IS ILLEGAL.

 

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My name there is "alles-schlumpf".

 

Besting Damian was the easy part. The more difficult task was convincing Jim to allow me to detain him in the cave, fortunately whilst he may want to even the score with Damian the realization that Damian knows that Bruce Wayne and Batman are one in the same was enough to make him agree. Nice to see he still has faith in what I claim to stand for. It’s seeing people like him believe in me that keeps me going.

 

Tim was able to successfully rescue his father unharmed much to my relief and it appears as though he’s managed to patch things up with Miss Brown…..or the Spoiler as she seems to be going by these days. At first I chose to withhold who the Crimson Knight claimed to be. I couldn’t be certain without another DNA test to be sure. Sadly the results came back positive. All this time. The man who has been fighting me for control of Gotham has been my son. My own flesh and blood, trying to kill me. Certainly not how I expected this to go. I was certain that it was going to be Ra’s or even the man who led the Pêna Duro prison revolt.

 

I want to linger on this discovery. Learn what it is that Ra’s did to Damian to make him into this monster. But deep down I know that time is against me. The last thing I can do is stand still. He’ll be coming for me, and I need to be ready.

 

”I know I hoped for you to one day have a child of your own Master Bruce, but I was rather hoping you wouldn’t do so until you finally chose to hang up your cape and settle down.”

 

”It’s as much a shock to you as it is to me Alfred.”

 

”I can only imagine sir.”

 

”It’s just…..my own flesh and blood…..fighting against me…..trying to kill me…..”

 

”It’s painful, isn’t it Master Bruce? The sense of betrayal, the feeling of failure that you weren’t able to stop them from making that bad decision.”

 

”You still think about what happened to Julius?”

 

At the height of the cold war Alfred and his brother both operated in the Soviet Union, gathering intel for MI6. One night the KGB paid them a visit and abducted Alfred, but left his brother unharmed. It turned out Julius had agreed to sell Alfred out in exchange for being granted asylum with the Union. They executed him two days later for spying. It was only after a prisoner exchange organised through the United States government that Alfred was released. I dread to think what he was put through during his time in captivity, but it was enough to make Alfred consider leaving the service. Were it not for the intervention of the head of MI6, Alfred would have left the service there then. Instead it would be the events of the Santa Prisca revolts that would lead him to retire from the service. It’s after his retirement that Alfred met my Father.

 

In a way, were it not for the events of Santa Prisca I wouldn’t have Alfred today and that’s something I dread to think of.

 

”Yes. May he rest in peace.”

 

Alfred never likes to talk about Julius. He prefers to remember the good times rather than what his final act was.

 

”I’m sorry that I’m bringing up those memories again Alfred.”

 

”It’s alright Master Bruce. I just hope you can do for that young man what I couldn’t for Julius.”

 

”Let’s hope so Alfred. Let’s hope so.”

 

”How long do you think it will take for him to get here?”

 

”He’ll be coming with the full force of the League. At best I’d say we have two weeks.”

 

”You think he’ll come for the boy?”

 

”I’m certain of it. We need to be ready.”

 

”Shall I send work to Master Dick?”

 

”No. The last thing I need is him worrying before it happens. He’ll just get in the way. Have we heard anything from Jason?”

 

”Nothing. I suspect his comms have been destroyed though. I sent a feedback signal and got nothing back from them.”

 

”We can only hope.”

 

”Shall I dispatch the Batwing to Greene’s house sir?”

 

”No. We need to consolidate our forces. If Jason’s out there, he’ll make it here by himself.”

 

”Bruce……….”

 

”It appears your son wants a word with you.”

 

”So it would seem. Where’s Tim?”

 

”Last I heard he said he was going to visit his father.”

 

”Glad to hear. Keep trying to reach Jason on his comms. If he doesn’t respond we’ll have to begin preparing a contingency plan.”

 

”Brucie……..”

 

”I’ll deal with our guest.”

 

”Very good Master Bruce.”

 

I raise my cowl over my face and walk down to the brig. There in the middle cell stands Damian without his armoured suit and with a smug look across his face. He’s had that look on his face ever since he regained consciousness in the cell much to my annoyance, all because he knows that he holds the advantage. Ra’s will be coming for him and he’ll bring the entire League of Assassins with him. Even with all our allies, we’ll be outnumbered.

 

But numbers aren’t everything.

 

”How long do you think it’ll be before he comes then Father? I reckon it will take him ten days to assemble all the League’s forces and bring them to Gotham.”

 

”Ra’s won’t make a move until his agents are in place throughout Gotham. Fourteen days is the best case scenario.”

 

”So……you’ve accepted the truth. I take it you ran another DNA test then?”

 

I nod for a brief moment or two.

 

”I’ve accepted the truth of where you come from. That doesn’t make you my son.”

 

”What I being taken in due to pity does?”

 

”All three of them are more like sons to me than you.”

 

”I’ll enjoy ramming my sword through you heart when this is all over. Gotham will soon be known as the City of the Demon.”

 

”Not whilst I still draw breath.”

 

“That, I intend to remedy once I’m free of this cage. You know this won’t hold me Bruce.”

 

”No. It won’t. But it will give me extra time. Enough time for me to turn the tide in my favour.”

 

”You keep telling yourself that Father. It’ll make it all the more glorious when you fall.”

 

”I’m sorry Damian. If I had known, I would have tried to save you. Instead I seem to have damned you to life of servitude.”

 

”I serve no-one!”

 

”I think Ra’s disagrees.”

 

With that I begin to walk up back to the batcomputer where Alfred’s desperately trying to reach Jason.

 

”Sound proof the cells Alfred.”

 

”Are you sure you really want to do that Master Bruce?”

 

”No. But I have no choice. It’s clear where Damian’s loyalties lie. I can’t have him knowing of our preparations.”

 

”So this is it?”

 

”I’ve known that was only a matter of time till he came for me.”

 

I take a deep breath and close my eyes. For a brief moment I’m at peace with my thoughts. Batman’s fight for survival may be over. But Bruce Wayne’s is about to begin.

 

”We’d better start making preparations for the Endgame protocol.”

 

”Yes Master Bruce.”

 

Two weeks. Two weeks to be ready. I just hope that’s enough time.

 

Everyday my dreams come true

In every moment I feel it new

I see those dreams right begin

For every step I run

How persisting can these dreams be?

And how persistent can be the motivation

That every incident in my present life

Brings me nearer to the realization

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Nothing you see here is real, even though the conversion or the presented background story might be based on historical facts. BEWARE!

  

Some background:

Due to the restrictions of the Versailles treaties, the Reichswehr was already dealing with the increasing mobilization and motorization of the army after the end of the First World War. The realization that the speed of the troop units required appropriate equipment was available early on. However, the Reichswehr suffered from financial constraints and during the Weimar Republic the industry only had limited capacity for series production of larger, armored vehicles.

 

Nevertheless, at that time the Sd.Kfz. 3 (unarmored half-track transport vehicle/1927), the ARW (eight-wheel car/1928) and the ZRW (ten-wheel car/1928) provided fundamental experience. The findings of these tests and the troop testing with the Sd.Kfz. 3 enabled a more precise specification of the new vehicles to be developed. The "heavy" armored cars were primarily intended for the reconnaissance units of the new armored forces.

 

The incipient rearmament could only start with a "cheap" solution, though. A three-part armored structure for the chassis of commercially available off-road trucks was developed by the Army Weapons Office, Dept. WaTest 6, in cooperation with the company Deutsche Eisenwerke AG. The typical truck chassis featured front-wheel steering and a driven bogie at the rear (4x6 layout). In June 1929, the companies Magirus, Daimler-Benz and Büssing-NAG were commissioned to develop the desired armored car from it. If you consider that this truck class was developed for a payload of 1.5t, you can already conclude from this that the vehicles, which are now equipped with a significantly heavy armored structure, had little off-road mobility. Even if the appearance of the vehicles supplied by the different manufacturers was similar, there were external distinguishing features by which the manufacturer could be identified. The vehicles were tested in the Reichswehr from 1932 and introduced later.

 

One of the four crew members (driver, commander, gunner, radio-operator) was used as a reverse driver: with the narrow streets of the time and a turning circle of between 13 and 16m, this function was essential for a truck-sized heavy reconnaissance vehicle. The chassis had the excellent ladder-type configuration, able to withstand the stress of rough rides at high speed. The scout car was 5570 mm long, 1820 mm wide, 2250 mm high and weighed 5.35, 5.7 or 6 tons, depending on the manufacturer. The hull was made of welded steel armor, 5 to 14.5 mm (0.2-0.57 in) thick depending on the angle (bottom to front) with well-sloped plates. The armament consisted of a 2 cm KwK 30 with 200 rounds and a MG 13 with 1300 rounds in a manually operated turret. The fuel supply was 90, 105 or 110 liters, but with a consumption of about 35 or 40 liters per 100 km, this resulted in a completely inadequate range for a scout car.

 

Having no true alternatives at hand, the armored 4x6 car was accepted and became known as the Sd.Kfz. 231 (6-wheel), and it was subsequently developed into two more vehicles. Up until 1937, 123 vehicles were built as Sd.Kfz. 231 reconnaissance cars and Sd.Kfz. 232 radio trucks. A further 28 were manufactured as Sd.Kfz. 263 (Panzerfunkwagen) command vehicles.

As early as 1932, after testing the pilot series, it was clear that the interim solution of "cheap" 6-wheel vehicles would not meet the future requirements of the armored divisions now planned. It was planned that from 1935/36 at least 18 vehicles of a new type that would meet the requirements for off-road mobility and high road speeds should be produced annually. Büssing-NAG had obviously made a good impression with the ARW and was now commissioned to make the revised vehicle ready for series production, which would become the SdKfz. 231 (8-Rad). The overall concept was completed between 1934 and 1935 and already showed all the features of the future type: all 8 wheels driven and steered, the same speed forwards and backwards, ability to change direction in less than 10 seconds, and a turning circle of "only" 10.5m. The vehicle layout was changed, too: the engine bay was relocated to the rear, the crew compartment was placed at the front end. This improved weight distribution, handling, and the field of view for the main forward driver.

The purpose of the new vehicles was identical to that of the earlier heavy 6-wheel vehicles, they were used on the same sites and so the same ordnance inventory designation was adopted, despite the vehicle’s many modifications. The so-called Sd.Kfz. 231 (8-Rad) was armed, corresponding to its 6-Rad counterpart, with a 2cm KwK 30 and the MG 13 (later MG 34) in a rotating turret. Likewise, the Sd.Kfz. 232 (8-Rad) carried a large, curved bow antenna, and there was a Sd.Kfz. 263 (8-Rad) command vehicle, too.

 

Nevertheless, the Army Weapons Office demanded a short-term solution for a vehicle based on the 4x6 chassis that offered better off-road performance and armament, namely a 37 mm anti-tank gun, with at least comparable range and armor protection. This interim vehicle was supposed to be ready for service in early 1934. Magirus accepted the challenge and proposed the Sd.Kfz. 241, a 4x8 vehicle. It retained the old overall 6-Rad layout with the front engine under a long bonnet, but it had a fourth steered axle added to lower ground pressure and improve the vehicle’s trench bridging capabilities. The powered two rear axles retained the 6-Rad’s twin wheels, so that the vehicle stood on a total of twelve tires with a relatively large footprint. The armored hull was very similar to the Sd.Kfz. 231 6-Rad, but carried a new, bigger turret with a 3.7 cm KwK 30 L/45 gun and an axis-parallel 7.92 mm MG 34 light machine gun.

 

The box-shaped turret exploited the hull’s width to the maximum and had a maximum armor of 15 mm, no base and the seat of the commander was attached to the tower wall. The commander sat elevated under a raised cupola in the rear section of the turret, just behind the main gun. He had five viewing slits protected by glass blocks and steel slides for all-round visibility. The gunner/loader, standing to the left of the main gun, had to constantly follow the movement of the turret, which was done by hand. In order to support the gunner when slewing the turret, the commander had an additional handle on the right side. The two crew members also had a turret position indicator.

The cannon was fired electrically via a trigger, the machine gun was operated mechanically with a pedal. To aim and view the outside, the gunner had a gun sight to the left of the gun with an opening in the gun mantlet. Standard access to the vehicle was through low double-doors in the vehicle’ flank, but side exit openings in the turret with two flaps each were also frequently used to board it. Another entry was through the commander cupola’s lid.

With all this extra hardware, the Sd.Kfz. 241’s overall weight rose considerably from the late Sd.Kfz. 231 (6-Rad) nearly 6 tons to 7.5 tons. As a consequence, the chassis had to be reinforced and a more powerful engine was used, a 6-cylinder Maybach HL 42 TRKM w carburetor gasoline engine with 4170 cc capacity and 100 hp (74 kW) output at 3000 rpm.

 

As expected, the Sd.Kfz. 241 was not a success. Even though the first vehicles were delivered in time in mid-1934, its operational value was rather limited. Off-road capability was, due to the extra weight, the raised center of gravity and the lack of all-wheel drive, just as bad as the 6-Rad vehicles, and the more powerful engine’s higher fuel consumption allowed neither higher range, despite bigger fuel tanks, nor a better street performance. The only real progress was the new 3.7 cm KwK 30’s firepower, which was appreciated by the crews, even though the weapon was only effective against armored targets at close range. At 100 m, 64 mm of vertical armor could be penetrated, but at 500 m this already dropped to 31 mm, any angle in the armor weakened its hitting power even further. The weapon’s maximum range was 5.000m, though, and with HE rounds the Sd.Kfz. 241 could provide indirect fire support. Another factor that limited the vehicle’s effectiveness was that the gun had to be operated by a single crew member who had to load and aim at the same time – there was simply not enough space for a separate loader who would also have increased the gun’s rate of fire from six to maybe twelve rounds per minute. The vehicle’s armor was also inadequate and only gave protection against light firearms, but not against machine guns or heavier weapons. On the other side, the cupola on top of the turret offered the commander in his elevated position a very good all-round field of view, even when under full protection – but this progressive detail was not adopted for the following armored reconnaissance vehicles and remained exclusive to German battle tanks.

 

Only a total of fifty-five Sd.Kfz. 241s were completed by Magirus in Cologne until 1936, when production of the Sd.Kfz. 231 (8-Rad) vehicle family started and soon replaced the Sd.Kfz. 241, which was primarily operated at the Eastern Front in Poland and Czechoslovakia. By 1940, no Sd.Kfz. 241 was left in any frontline army unit, but a few survivors were grouped together and handed over to police units. Their main gun was either completely deleted or sometimes replaced with a second machine gun, and they were used for urban patrols and riot control duties. However, by 1942, no Sd.Kfz. 241 was left over.

  

Specifications:

Crew: Four (commander, gunner, driver, radio operator/rear driver)

Weight: 7.5 tons (11.450 lb)

Length: 5,85 metres (19 ft 2 in)

Width: 2,20 metres (7 ft 2 ½ in)

Height: 2,78 metres (9 ft 1 in)

Ground clearance: 28.5 cm (10 in)

Suspension: Torsion bar and leaf springs

Fuel capacity: 150 litres (33 imp gal; 40 US gal)

 

Armor:

8–15 mm (0.31 – 0.6 in)

 

Performance:

Maximum road speed: 70 km/h (43.5 mph)

52 km/h (32.3 mph) backwards

Operational range: 250 km (155 miles)

Power/weight: 13 PS/ton

 

Engine:

Maybach HL42 TRKM water-cooled straight 6-cylinder petrol engine with 100 hp (74 kW),

driving the rear pair of axles

 

Transmission:

Maybach gearbox with 5-speed forward and 4-speed reverse

 

Armament:

1× 37 mm KwK 30 L/45 cannon with 70 rounds

1× 7.92 mm MG 34 machine gun mounted co-axially with 1.300 rounds

  

The kit and its assembly:

This fictional armored car was inspired by a leftover rear axles from an Italeri Sd.Kfz. 231 (6-Rad) model that I converted into a fictional half-track variant some time ago. I wondered if the set could be transplanted under an 8-Rad chassis, to create a kind of missing link to the 8x8 successors of the Sd.Kfz. 231 (6-Rad) with a total of twelve tires on four axles.

 

The basis became a First to Fight 1:72 Sd.Kfz. 231 (8-Rad) kit – a rather simple and robust affair, apparently primarily intended for tabletop purposes. But the overall impression is good, and it would be modified, anyway, even though the plastic turned out to be rather soft/waxy and the parts’ sprue attachment points a bit wacky.

 

The hull was “turned around” to drive backwards, so that its rear engine ended up in the front. I eventually only used the rear twin wheels from the Sd.Kfz. 231 (6-Rad), but not its single axles and laminated springs. Instead, I first cut the OOB mudguards in two halves, removed their side skirts and glued them onto the lower hull in reversed order, so that the exhausts and their muffler boxes would end up at the rear of the front fenders. With these in place I checked the axles’ position from the OOB ladder chassis, which is a single, integral part, and found that the rear axles’ position had to be moved by 2mm backwards. Cutting the original piece and re-arranging it was easier to scratch a new rear suspension, and the rocker bars had to be shortened to accept the wider twin wheels.

 

The original small turret with the 20 mm autocannon was deleted and replaced with core elements from a Panzer III turret, left over from previous conversion projects. Wider than any original turret of the Sd.Kfz. 231/232 family, it had to be narrowed by roughly 5mm – I had to cut a respective plug from the turret’s and the mantlet’s middle section, the deformed hatch was covered under a Panzer III commander cupola. To mate the re-arranged turret with the OOB adapter plate to mount it onto the hull, and to add overall stability to the construction, I filled the interior with 2C putty.

The typical storage bin at the turret’s rear was omitted, though, it would have made it too large for the compact truck chassis. The shape was a perfect stylistic match, even though, with the longer gun barrel, the vehicle reminds a lot of the Soviet BA-10 heavy armored car?

 

Most small details like the bumpers and the headlights were taken OOB, I added a whip antenna base at the rear and mounted two spare wheels at the back, one of them covered with a tarpaulin (made from paper tissue drenched with white glue, this was also used to create the gun mantlet seals).

  

Painting and markings:

Typical for German vehicles from the early WWII stages the Sd.Kfz. 241 was painted Panzergrau (RAL 7021; I used Humbrol 67, which is authentic, but mixed it with some 125 to create a slightly lighter shade of grey) overall - quite dull, but realistic. To make the vehicle look more interesting, though, I added authentic contemporary camouflage in the form of low-contrast blotches with RAL 8017, a very dark reddish brown, mixed from Humbrol 160 and some 98. Better, but IMHO still not enough.

 

After the model received a washing with highly thinned red-brown acrylic artist paint I applied the few decals and gave the parts an overall dry-brushing treatment with grey and dark earth. Everything was sealed with matt acrylic varnish. For even more “excitement”, I decided to add a coat of snow.

For the simulated “frosting” I used white tile grout – which has the benefits of being water-soluble, quite sturdy to touch and the material does not yellow over time like gypsum.

 

First, the wheels, the chassis and the inside of the wheel arches received a separate treatment with relatively dryly mixed tile grout, simulating snow and dirt clusters. Once thoroughly dried, the wheels were mounted. Then the model was sprayed with low surface tension water and loose tile grout was drizzled over hull and turret, creating a flaky coat of fake snow. Once dry again, everything received another coat of matt acrylic varnish to protect and fixate everything further.

  

A relatively quick build, done in a few days. The First to Fight kit is very simple and went together well, but I’d use something else the next time due to the odd material it was molded with. The outcome of an 4x8 scout car looks quite plausible, though, like the missing link between the Sd.Kfz. 231 and 232 – the unintended similarity with the Soviet BA-10 heavy armored car was a bit surprising, though. And the snow on the model eventually makes it look a bit more interesting, the stunt was worth the effort.

Série limitée et numérotée, avec certificat joint, pour chaque modèle de cadre.

PHOTO & TIRAGE en VENTE directe. DEVIS personnalisé SUR DEMANDE relevez la référence sous la photo

Me contacter : comlaphoto@gmail.com

 

Les photos, pour une lecture plus rapide, sont ici en basse résolution.

Tous ces clichés sont disponibles en haute résolution pour des tirages de qualité supérieure sur tous types de supports.

Tirages et impression sur tous supports : tirage classique, d’art, supports rigides (dibond, plexi, bois et pvc), toile, bâche etc.…

Réalisation de trompe l’œil.

A l’exception des œuvres d’artistes bénéficiant de la protection propriété intellectuelle (sculpteurs, architectes, peintres, marques, tags, graffitis, dessinateurs etc.)

  

Series limited and numbered, with certificate attached, for each model framework.

PHOTO & drawing in direct sales. Custom application specifications take the reference under the photo

Contact me: comlaphoto@gmail.com

 

The photos, for a faster reading, are here in low resolution.

All these clichés are available in high resolution for prints of superior quality on all types of media.

Prints and print in all formats: Classic, fine art print, rigid supports (dibond, selection, wood and pvc), canvas, tarpaulin etc....

Realization of proboscis eye.

Except the works of artists protected intellectual property (sculptors, architects, painters, designers etc.)

   

Série limitée et numérotée, avec certificat joint, pour chaque modèle de cadre.

PHOTO & TIRAGE en VENTE directe. DEVIS personnalisé SUR DEMANDE relevez la référence sous la photo

Me contacter : comlaphoto@gmail.com

 

Les photos, pour une lecture plus rapide, sont ici en basse résolution.

Tous ces clichés sont disponibles en haute résolution pour des tirages de qualité supérieure sur tous types de supports.

Tirages et impression sur tous supports : tirage classique, d’art, supports rigides (dibond, plexi, bois et pvc), toile, bâche etc.…

Réalisation de trompe l’œil.

A l’exception des œuvres d’artistes bénéficiant de la protection propriété intellectuelle (sculpteurs, architectes, peintres, marques, tags, graffitis, dessinateurs etc.)

  

Series limited and numbered, with certificate attached, for each model framework.

PHOTO & drawing in direct sales. Custom application specifications take the reference under the photo

Contact me: comlaphoto@gmail.com

 

The photos, for a faster reading, are here in low resolution.

All these clichés are available in high resolution for prints of superior quality on all types of media.

Prints and print in all formats: Classic, fine art print, rigid supports (dibond, selection, wood and pvc), canvas, tarpaulin etc....

Realization of proboscis eye.

Except the works of artists protected intellectual property (sculptors, architects, painters, designers etc.)

Oh don't sulk, darling....it happens to the best of us, and I'm not really making fun of you. In fact, I find your occasional naiveté in these matters positively endearing. 😋

Anyway, though she was concerned about her shoulders and her bra, the story had a happy ending. Her shoulders simply weren't a problem at all, and the bra she had on worked just fine. I simply pulled her straps down and she wore it that way all evening with no trouble. As I told Daisy, she needn't have worried...her Mistress has been there herself many times, and knows just what to do. 😉

You can check out the rest of my work and toy reviews to these social media sites.

 

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What I wanted to do here was show this pretty rose, but not clear and crisp. To show there are two sides, a dark side on the left bottom corner and a bright side on the right top corner. The hopes and emotions, the cheers and tears. Cancer is not a respecter of person.

 

The cycle of grief is what I hope this portrays:

 

Shock stage: Initial paralysis at hearing the bad news.

Denial stage: Trying to avoid the inevitable.

Anger stage: Frustrated outpouring of bottled-up emotion.

Bargaining stage: Seeking in vain for a way out.

Depression stage: Final realization of the inevitable.

Testing stage: Seeking realistic solutions.

Acceptance stage: Finally finding the way forward.

  

In Memory of Denise

 

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(Thanks Becky for the ribbon and the tag text)

 

If you have lost someone to cancer or know a survivor please feel free to add their name in the tags.

 

View on Black

 

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locandina

 

a scene from the movie

 

a scene from the movie

 

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click to activate the small icon of slideshow: the small triangle inscribed in the small rectangle, at the top right, in the photostream (it means the monitor);

or…. Press the “L” button to zoom in the image;

 

clicca sulla piccola icona per attivare lo slideshow: sulla facciata principale del photostream, in alto a destra c'è un piccolo rettangolo (rappresenta il monitor) con dentro un piccolo triangolo nero;

oppure…. premi il tasto “L” per ingrandire l'immagine;

 

Qi Bo's photos on Fluidr

  

Qi Bo's photos on Flickriver

  

www.worldphoto.org/sony-world-photography-awards/winners-...

  

www.fotografidigitali.it/gallery/2726/opere-italiane-segn...

 

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Beach holidays were born in the 1700s in Great Britain, this social phenomenon was born in which bathers for the first time go to the beaches, certainly not as sunny as those bathed by the Mediterranean Sea, they are fully dressed; this "new fashion" is also encouraged by the belief of English doctors since the beginning of the eighteenth century (starting around 1720), that breathing the brackish sea air and bathing in cold sea water is healthy, invigorates the body and cure lung diseases (conviction even more strengthened by the discovery of oxygen by Antoine Lavoisier in 1778, which led to the greater diffusion and conviction of the theories on the health benefits of sea air, which was thought to be more oxygenated and pure), these theories push many people from Northern Europe suffering from severe lung diseases to spend long periods in southern Europe, often in the south of Italy, this explains why characters with extraordinary qualities come to Taormina to cure their tuberculosis. The photographer baron Wilhelm von Gloeden and the English lady Florence Trevelyan Trevelyan had the seawater brought with their mules from Isola Bella, but while W. Von Gloeden heated the sea water, the English noblewoman Lady Trevelian did not heat it, mindful of the teachings of the English medical school, this will cause her death from bronchopneumonia on 4 October 1907 (see my previous "photographic stories" about Taormina). In fact, "thalassotherapy" was born in Great Britain, together with the social and cultural phenomenon of frequenting bathing beaches (before the beginning of the 18th century, the sea and its beaches were lived, except for reasons of trade and fishing, in a dark and negative way, from the sea often came very serious dangers such as the sudden landings of ferocious pirates, or foreigners carrying very serious diseases could land). Thus the fashion of spending holidays by the sea was born in the English aristocracy and high bourgeoisie of the time, subsequently the habit of going to the sea spread to all levels of society, the railways that were built throughout Great Britain to 'beginning of the nineteenth century, made travel to the ocean accessible even to the lower classes, they too will frequent the seaside resorts, Blackpool becomes the first seaside resort in Great Britain completely frequented by the working classes thanks to the presence of low-cost bathing establishments; the great and definitive boom in seaside tourism will then take place in the 1950s and 1960s. This being the case, it should not be surprising to know that in Great Britain the beaches are more frequented than one might instinctively think due to a climate very different from the Mediterranean one, and that this socio-cultural phenomenon has been investigated at the photographic by photographers of the same Great Britain, of these I mention four names. An important photographer, who probably inspired subsequent photographers, was Tony Ray-Jones, who died prematurely in 1972, at the young age of 30, who was trying to create a “photographic memory” of the stereotypes of the English people; the famous photojournalist Martin Parr, who, although inspired by the previous one, differs from it for his way of doing “social satire” with his goal; finally, I would like to mention David Hurn and Simon Roberts, the latter with wider-ranging photographs, with photographs more detached from the individual. In Italy there are numerous photographers (I will mention only a few) who have made in their long career images captured in seaside resorts (generally we speaking of "beach photography" similar to "street photography"), photographs that are often unique in their style, such as that adopted by Franco Fontana, I mention Mimmo Jodice, Ferdinando Scianna (of whom I am honored to have known him personally), and Massimo Vitali, famous photographer (understood by some as "the photographer of the beaches"), especially for his beautiful photographs taken on the beaches (but not only), thanks to the presence of elevated fixed structures as a kind of mezzanine, built specifically in the bathing beaches for the realization of his photographs. This is my introduction to talk about the theme proposed here, that of “beach photography” (with some exceptions for “narrative” reasons), with a series of photographs taken on the beaches surrounding Taormina (Sicily). For some photographs I used a particular photographic technique at the time of shooting, in addition to capturing the surrounding space, it also "inserted" a temporal dimension, with photos characterized by being blurry because the exposure times were deliberately lengthened, they are confused-out of focus-imprecise-undecided... the Anglo-Saxon term that encapsulates this photographic genre in a single word is "blur", these images were thus created during the shooting phase, and not as an effect created later, in the post-production phase.

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Le vacanze al mare nascono nel ‘700 in Gran Bretagna, nasce questo fenomeno sociale nel quale i bagnanti per la prima volta si recano sulle spiagge, non certo assolate come quelle bagnate dal mar Mediterraneo, sono completamente vestiti; questa “nuova moda” è anche incoraggiata dalla convinzione dei medici inglesi fin dall’inizio del ‘700 (a partire dal 1720 circa), che respirare l’aria salmastra del mare e fare il bagno nell’acqua marina fredda sia salutare, rinvigorisca il corpo e curi le malattie polmonari (convinzione ancor più rafforzata dalla scoperta dell’ossigeno da parte di Antoine Lavoisier nel 1778, che portò alla maggiore diffusione e convinzione delle teorie sui benefici per la salute dell’aria di mare, che si pensava essere più ossigenata e pura), queste teorie spingono molte persone del Nord Europa affette da gravi malattie polmonari a trascorrere dei lunghi periodi nel sud Europa, spesso nel meridione d’Italia, questo spiega perché a Taormina giungono personaggi dalle qualità straordinarie per curare il proprio “mal sottile”, il barone fotografo Wilhelm von Gloeden e la lady inglese Florence Trevelyan Trevelyan si facevano portare coi muli l’acqua di mare proveniente dall’Isola Bella, però mentre W. Von Gloeden riscaldava l’acqua marina, la nobildonna inglese lady Trevelian non la riscaldava, memore degli insegnamenti della scuola medica inglese, questo causerà la sua morte per broncopolmonite il 4 ottobre del 1907 (vedi i miei precedenti “racconti fotografici” su Taormina). Infatti la “talassoterapia” nasce in Gran Bretagna, insieme al fenomeno sociale e culturale della frequentazione dei lidi balneari (prima dell’inizio del ‘700, il mare e le sue spiagge erano vissuti, tranne che per motivi di commercio e di pesca, in maniera oscura e negativa, dal mare spesso provenivano gravissimi pericoli come gli sbarchi improvvisi di feroci pirati, oppure potevano sbarcare stranieri portatori di gravissime malattie). Nell’aristocrazia e nell’alta borghesia inglese di allora nasce così la moda di trascorrere le vacanze al mare, successivamente l’abitudine di andare al mare si diffonde a tutti i livelli della società, le ferrovie che furono costruite in tutta la Gran Bretagna all’inizio dell’Ottocento, resero i viaggi verso l’oceano accessibili anche per i ceti più bassi, quelli più popolari e meno agiati, anch’essi frequenteranno le località balneari, Blackpool diviene la prima località balneare della Gran Bretagna completamente frequentata dalle classi popolari grazie alla presenza di stabilimenti balneari a basso costo; il grande e definitivo boom del turismo balneare si avrà poi negli anni ’50 e ’60. Stando così le cose, non ci si deve meravigliare nel sapere che in Gran Bretagna le spiagge sono più frequentate di quanto istintivamente si possa pensare a causa di un clima ben diverso da quello Mediterraneo, e che questo fenomeno socio-culturale sia stato indagato a livello fotografico da parte di fotografi della stessa Gran Bretagna, di questi cito quattro nomi. Un importante fotografo, che probabilmente ispirò i successivi fotografi, fu Tony Ray-Jones, scomparso prematuramente nel 1972, alla giovane età di 30 anni, il quale cercava di realizzare una “memoria fotografica” degli stereotipi del popolo inglese; il famoso fotoreporter Martin Parr, il quale pur ispirandosi al precedente, se ne differenzia per il suo modo di fare “satira sociale” col suo obiettivo; infine desidero menzionare David Hurn e Simon Roberts, quest’ultimo con fotografie di più ampio respiro, con fotografie più distaccate dal singolo individuo. In Italia numerosi sono i fotografi (ne cito solo qualcuno) che hanno realizzato nella loro lunga carriera immagini colte in località balneari (genericamente si parla di “beach photography” affine alla “street photography”), fotografie spesso uniche nel loro stile, come quello adottato da Franco Fontana, menziono Mimmo Jodice, Ferdinando Scianna (del quale mi onoro di averlo conosciuto personalmente), e Massimo Vitali, famoso fotografo (da alcuni inteso come “il fotografo delle spiagge”), soprattutto per le sue bellissime fotografie realizzate sui lidi (ma non solo), grazie alla presenza di strutture fisse sopraelevate a mò di soppalco, costruite appositamente nei lidi balneari per la realizzazione delle sue fotografie. Questo mio incipit, per introdurre il tema da me affrontato, quello della “beach photography” (con qualche eccezione per motivi ”narrativi”), con una serie di fotografie realizzate sulle spiagge circostanti Taormina (Sicilia). Ho utilizzato per alcune fotografie una tecnica fotografica particolare al momento dello scatto, oltre a catturare lo spazio circostante, ha "inserito" anche una dimensione temporale, con foto caratterizzate dall’essere mosse poiché volutamente sono stati allungati i tempi di esposizione, sono confuse-sfocate-imprecise-indecise...il termine anglosassone che racchiude con una sola parola questo genere fotografico è "blur", queste immagini sono state così realizzate in fase di scatto, e non come un effetto creato successivamente, a posteriori, in fase di post-produzione

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9th February 2013: Animals make for the best of friends at least they are loyal. Sorry for not having been around, still under shock. We deal with life's blows with the weight of time. It's funny how guilt and shame affect even the innocent.

Tim thinks on Film Freak’s last words to him about a ‘production assistant’ wishing him to ‘taste the flames’ as he had. His thoughts were cut short however as the man in the Aquaman costume cried out,

  

“Are you just going to stand there?! The building’s burning down!!” Snapping back to reality, Tim nodded,

  

“Right…just…give me a minute…” Tim looked around quickly as a flaming piece of wood nearly landed on his shoulder. Beginning to run around the room, using his domino mask to analyze the various walls. Each one was reinforced, none of the items on his utility belt could possibly make a dent.

  

“This is hopeless!” The woman dressed as Wonder Woman screamed as the elderly homeless man dressed as Green Lantern put his hand on hers. He clearly was disabled, Tim could tell with one look as his legs were severely underused, however the ‘Green Lantern’ attempted to calm ‘Wonder Woman’ down with,

  

“I know this boy.” Tim froze, waiting for the old man to continue, “He’s Robin…the Boy Wonder…he’ll save us. He works with Batman, they do the impossible.”

  

“Unless he can tear apart the walls with his bare hands we’re completely screwed…hey hands off…” ‘Aquaman’ said as ‘Flash’ finally recovered and began to assault Tim. However, Robin was ready for this as he grabbed the man from the back of his neck and the middle of his back before tossing him into the fireplace in one fluid motion. Having a moment of realization, Tim quickly ran up to the fireplace before dragging the once again unconscious ‘Flash’ out and looking up.

  

“We can get out this way!” Tim called back to the hostages. The fire raging harder than before, Tim made sure that every costumed hostage was at the fireplace before retrieving his grappling gun. Before aiming it at the top of the chimney however, he noticed the ‘Green Lantern’ was still sitting at the table. Pointing to ‘Aquaman’, Tim said, “You. Pick him up and bring him over here.” ‘Aquaman’ rolled his eyes before walking over to ‘Green Lantern’. Tim first grabbed the woman dressed as Wonder Woman around the waist before firing his grappling gun out of the burning building. First testing to see that it had connected with a solid object by tugging on the cord, Tim and ‘Wonder Woman’ ascended out of the faux house. Setting her down gently on the rooftop, Tim turned back and fired his grappling hook back down to connect with the ‘Flash’s shoe. Dragging the mind controlled man up by his foot, Tim set him down next to ‘Wonder Woman’, who began to scream as the flames reached the rooftop.

  

“C’mon man, hurry this up!” ‘Aquaman’ cried out, ‘Green Lantern’ in his hands.

  

“Let me get him up here first!” Tim called down.

  

“No way! Get me out of here!” ‘Aquaman’ yelled again, setting ‘Green Lantern’ down as he did. Tim, filled with anger, answered,

  

“Fine.” Before shooting his grappling hook into the ‘Aquaman’s shoulder. The man cried out in pain as Tim began hoisting him up. Just as he began to pull ‘Aquaman’ out of the chimney, Tim felt the ‘Flash’ moving behind him. The brainwashed celebrity, who Tim had not identified yet beneath the Flash costume and mind control device, punched him in the arm. Letting out a cry of pain while simultaneously kicking the ‘Flash’ in the shin and holding on to ‘Aquaman’ with all of his might, Tim attempted to maintain his composure. However, the amount of sweat accumulating on his face as well as the amount of smoke in the air meant one thing: the structural integrity of the small set was nearly at its end. Tim landed a punch that sent ‘Flash’ tumbling off of the roof, effectively saving him and finally knocking him out cold upon hitting the ground. After doing so, he lifted ‘Aquaman’ out of the chimney just as it collapsed in on itself. Flaming bricks, albeit fake bricks, all landed on the ‘Green Lantern’ below. Tim felt his lungs constrict the way they did anytime he and Bruce had done the inevitable: they let someone die. While sharing Bruce’s philosophies on the value of life, Tim was always more shaken by the death of innocent civilians than the death of a criminal. The ‘Green Lantern’ still had a smile on his face although he was long gone in a crumpled heap under flaming rubble. Breathing heavily, Tim turned to ‘Aquaman’ and ‘Wonder Woman’, saying, “We need to get off this rooftop now.” Even through ‘Aquaman’s stubborn and childish attitude, he remained silent and grim as he performed a flip off of the rooftop to land perfectly on the ground. Tim was taken aback by this impressive physical feat as he helped ‘Wonder Woman’ around the flames and onto the ground just as the roof of the set caved in. Still thinking about the old man in the Green Lantern costume as the structure went up in flames, ‘Wonder Woman’ said,

  

“Thank you, Robin.” Tim turned to her, ‘Aquaman’, and the ‘Flash’ as he nodded,

  

“All in a days work.” Even a half hearted smile was impossible, although it became even more complicated as ‘Aquaman’ quickly threw a punch that knocked ‘Wonder Woman’ clean out. Tim reached for his staff before realizing in the chaos he had dropped in in the burning set. Raising his fists to ‘Aquaman’, Tim asked, “Why’d you do that?” ‘Aquaman’ smiled as he removed his wig, revealing jet black hair as he explained,

  

“Sorry kid, you picked the short straw this time.”

  

“You’re Film Freak?” Tim asked. The man laughed,

  

“No…no…no…the name’s Jaret Row, I’m here to make sure Film Freak reaches his climax,” Tim looked at Jaret funny as the man stumbled back on his words, “I mean…he thinks you’ve gone too far. I’m going to bring you to him.” Shaking his head, Tim said,

  

“Unlikely.” But just as he began to spring into action, a stage light crashed over Tim’s head from behind. As he collapsed to the ground, vision blurring, he looked up to see a pale man in a white shirt with dress pants. His hair was styled as if he was a movie star of the 1920s, and he wore a lanyard with the name WESTON on the key card.

  

“Actually, very likely, Robin,” Film Freak said as he stood over his fallen foe, “You see, I’ve decided to take on screenwriting duties as well, and I’ve made some extensive rewrites. It’s time for you to witness your end…now.” Just as Film Freak finished, his henchman Jaret quickly stomped on Tim’s face, knocking him out as well.

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