Facial Symmetry And Physical Attractiveness

Facial Symmetry and Physical Attractiveness
Literature on the topic of attractiveness is very extensive. The human face is something that catches
every ones attention and more over the scientists as well the psychologists are interested in
analyzing the ability of humans to extract information of the others. Several factors and features are
associated with attractiveness. Some examples include facial symmetry, skin color, facial traits, clear
skin and health of facial skin. It is hypothesized that facial symmetry is an important factors in
measuring physical attractiveness. Different features may be perceived as attractive by different
people. Biologists believed that facial symmetry should be attractive because it may signal mate
quality. Rhodes, Proffit, Grady and Sumich (1998) manipulated the symmetry to figure out the effect
on attractiveness. 4 versions of a picture were created. One was perfectly symmetric, the others were
a highly symmetric version, normal level of symmetry and a low symmetric version.64 subjects
rated these faces. The results clearly stated that perfect symmetry was significantly more attractive
and low symmetry faces were unattractive, more over the males found the perfect symmetric faces
more appealing as potential life partners, so facial symmetry does play a role in mate selection. In
the second experiment the authors compared the attractiveness of faces at three symmetry levels.
These were normal, high and perfect. The subjects were shown two versions of the same face at
different
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Hairtyle Definition
Proportion is the comparative relationship of one thing to another. A well–chosen hairstyle can
create the illusion of better proportion. It is essential when designing a hairstyle to take into account
the client's body shape and size. Challenges in body proportion become more obvious if the hair
form is too small or too large. A general guide for classic proportion is that the hair should not be
wider than the center of the shoulders, regardless of the body structure.
Proportion is also defined as any portion or part in relation to the whole. No one certain feature or
style produces beauty but rather the relationship or harmony created when all components come
together into a total image. Why does a hairstyle, for example, look great on one ... Show more
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Many have a side of the face that appears heavier. Many have one eye that is slightly smaller or one
flare of the nose that is slightly larger. And so, adaptability becomes the first design consideration.
During your client consultation, take the time to make notations of the asymmetry to the face. If we
design the hair towards the "low" side of the face, we will accentuate it. If we duplicate the head
form with either fullness or the lack thereof, we emphasize it. Feel the bones of the head and take
note of the growth patterns in the outer and inner perimeters. Remember that the outer perimeter
creates the strongest influence to the features. Be very careful about the hair that touches the face.
Will it point to an unflattering feature, such as a pointed nose? If there is a protrusion of the frontal
bone, the fringe area will lift and dry shorter than anticipated. We have found that working with two
mirrors is of tremendous benefit: one for the frontal view and one for the profile. Watch that you do
not accentuate a poor profile with an extension in that area. The mirrors will tell you things that the
eye cannot see directly. In addition, using a haircutting chair gives the best view of the back and
sides of the head because you are looking directly into them. If you are looking down at the hairline,
your vision is altered. (No, it is not for your feet; although that is a

Burnable Book Summary
Equity: the quality of being fair or impartial. In a situation of equity, all parties are equally benefited
and equally disadvantaged. There is a symmetrical balance of power. But can there be equal power,
and have the notion of power still exist? Because of that, there is a dynamic of asymmetrical power.
The system is designed to favor and continually promote the ideology and control of the dominant
group. And it's never questioned. Though accepted by the masses, the asymmetry of power has
caused countless struggles, wars, and even an entire breakdown of that system. At some point, the
nondominant group gathers and rises to confront the dominant group, upsetting the balance and
challenging the dominant group's authority. When that power ... Show more content on
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While comparatively the church was made up of few people, those few could easily define the rules
of the greater society. They are a removed group at the top making decisions that will directly affect
those below. Folb argues that "...dimensions of visibility and marked invisibility are keen indicators
of the status hierarchy in a given society..." and I agree. The imagery and symbolism of St. Paul's as
a space and place allude to how greatly the church existed in the lives of the people. Only the king
ranked higher than the church. England today is situated in a similar fashion. While the cathedral is
not the largest structure in the city, newer buildings were designed to still give it a visible presence.
Prime Minister David Cameron outright stating that England is a Christian nation proves how
prevalent religion is in relation to government and people. Titles of Minister and Prime Minister are
subtle, yet effective reminders of that

Bilateral Symmetry In Animals
Introduction and Literature Review
Animals have different types of body symmetry. The types of symmetry are asymmetry, radial
symmetry, bilateral symmetry and biradial symmetry. In bilateral symmetry, a single imaginary
plane divides the body into left and right sides, which are similar. Many types of animals have
bilateral symmetry and addition, possesses dorsal, ventral, anterior, and posterior segments on each
of their left and right sides. Flatworms have bilateral symmetry and bilateral symmetry is more
associated with increasing the mobility (De Lange, et al., 2016). Thus, we can conclude that bilateral
symmetry is important in balance distribution of parts that are duplicated in the body and in the
evolution of animals. For example, sponges do not have body symmetry; they are asymmetric.
Presence of symmetry helps better for body plans in most multi–cellular organisms. Most of the
plants and animals of same species show the same structural orientation. There are different types of
symmetry like radial symmetry, bilateral symmetry, and biradial symmetry and it varies from one
species to another. There are different genes which are involved in assigning proper symmetry to the
animal or plant species and it is important in the evolution of animals. For example, sponges do not
have body symmetry; they are asymmetric. Radial symmetry is exhibited by cnidarians and
ctenophores, but tapeworms and flukes exhibit bilateral symmetry (Dzik et al., 2017).
Symmetry in plants and

Beauty Is An Integral Part Of Human Nature
The concept of beauty is an integral part of human nature. For centuries men and women have
designated a part of each day dedicating their time to their physical appearance. In many cultures
beauty is made a priority of life. This is reflective of the expectations the media places on men and
women to have a certain look. What most do not realize is beauty is not just defined by the aesthetic
pleasure of faces, hair, bodies, and clothes, it is driven by many other factors. The concept of beauty
does not have to be tied down to the strict definition of what is visually attractive, and should rather
focus on many different aspects of the person as a whole to create a definition of their beauty. There
are many factors that contribute to what makes something or in the case of this research, someone
"beautiful". The explanation for the perception of beauty in one's self and in others is due in part to a
biological, a psychological, and a cultural basis working hand in hand to create what humans believe
to be beauty. Perception of beauty is manipulated greatly by the biological evolutionary influences
on human nature. All of this stems from the deeply rooted evolutionary need to reproduce. In
particular, facial beauty of a female or a male is important because the one weapon men and women
have to fulfill the ultimate goal of preserving their genes in another generation is attraction. One
must be perceived as beautiful first before any sexual attraction can occur (Wilson, 2013).

Analysis Of Scott Pilgrim Vs. The World
"Know thy self, know thy enemy. A thousand battles, a thousand victories." – Sun Tzu. A quote
meaningless to an essay analyzing Scott Pilgrim VS. The World (Edgar Wright, 2010). This attempt
at humor is like the humor within Scott Pilgrim VS. The World, and despite being used frequently
never truly dulls throughout the film's progression. Yet the biggest kicker for the film is the
originality, not settling for typical special effects and soundtracks. Instead leaning in favor to create
an exceedingly creative film that entertains its audience from start to finish. Doing so by creative
usage of unpolished sounding music, intriguing set design choices and unique graphics appearing
randomly throughout the film. Working together to create an ... Show more content on
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We can analyze this from the first few moments of the film listening to the song itself. As we listen
the song, which doesn't appear to have an officially defined name within the band, we hear a song
that is unpolished, rough around the edges, nonsensical lyrics and at parts even sounding as though
the instruments are damaged. It would be wrong of me to not point out the instruments are in fact
damaged, once again another symbol added to this song. This reflects upon Scott Pilgrim by
showing how Scott is, like the song, unpolished, rough, random and rough. It goes further with the
instruments to point out how Scott is also damaged from his past that isn't gone into with much
detail in the film. Further evidence supporting this is the way that this type of music is heard
seemingly only during the more important moments of the film. Starting with the introduction and
completely changing Knives's personality, before played right before a battle, played as part of a
battle and even used to give Scott an edge during the final battle. Using this music at the beginning
though is the most important instance, as it sets up the tone for the rest of the film when it comes to
it's musical score. The realistic parts of Scott Pilgrim VS. The World exceedingly dull in the
introductory scenes. The colours used within the design of the sets are dull, and all the costumes
appear

Symmetry In Soccer
Soccer is a worldwide sport where there are 2 teams of eleven trying to win the game only using
their feet. Only the goalies on the team can use their hands in order to block the ball from going into
the goal. One of the biggest math branches that take place in soccer is geometry because soccer
involves a lot of shapes, measurements, and angles. If a player uses this branch of math, they can
easily win the game. Math can be very important in soccer even when the player doesn't realize that
they are using math. A tradition soccer field is 125 yards (375 feet) by 75 feet (225 feet). The goal
box is 6 yards (18 feet) by 20 yards (60 feet). The penalty box is 18 yard (54 feet) by 40 yards ( 120
feet). Measurement is really important in soccer. Math in soccer The first role of math when it
comes to soccer is symmetry. Symmetry is very helpful when making a soccer field because 1 half
of the field has to be identical to the other side so that the game can be age appropriate and can be
fair to both teams. The field can also involve many other shapes like the corner arc, goal area,
penalty box, and the center. Every single line on both sides has to be the same size and identical.
The ball itself plays a big role in math. The shape of the ball is very important. The ball has to be a
sapphire so that it can roll and do its job smoothly. The ball has to also be a sapphire because the
player had to use the right amount of force to hit the ball and make it roll smoothly, if the ball

Tessellations: Maurits Cornelis Escher In Modern Art
Tessellations are are type of drawing that are formed when a shape is repeated over and over,
covering a plane without any spaces or overlaps. In modern day tessellations are also known as
tiling. M.C Escher is the main person and creator behind tessellations. Maurits Cornelis Escher was
born in 1898 on July 17 in Leeuwarden Netherlands. M.C Escher was born in the age of modern art.
Escher was known at a younger age, to visualize distinct spatial patterns. Escher was a very smart
man as well and attended Harlem's School for Architectural and Decorative Arts. Later Escher found
a wife, by the name of Jetta Umiker on his visit in spain and established his home in Rome. His
artistic side of him strated At Harlem's school, where he thrived

Mc Escher Tessellation Essay
A tessellation is a pattern put together by identical shapes that fit together perfectly with no gaps or
overlaps. M.C. Escher is the man who created the idea of tessellations, who is a Dutch graphic
design artist. He had a very tough early life since he suffered from very common skin infections,
which in turn caused him to do very poor in his core curriculum. Although he was very bad in his
main subjects, he excelled in his music and art classes. As an artist, M.C. Escher began by drawing
landscapes primarily of nature. After a few years of this, he decided to go in a different variety of art
by using the dimensional planes to his advantage to create illusions and trick the eye. He would
sketch landscapes of Italy from very unique perspectives that alter reality, later he would sketch
artwork from his mind rather than looking at nature. His form of artwork is commonly referred to as
"impossible reality". He mainly worked with lithographs and woodcuts, lithograph is an ... Show
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Escher tessellation is called, "reptiles" which is actually a tessellation inside of another drawing. In
this drawing, there is a tessellation drawn on the table, made up of lizards. Then, the lizards appear
to be coming out of the drawing and wrap around back into the tessellation. This tessellation is made
up of many geometric shapes; such as many circles, squares and triangles, but the main geometric
figures used to create this tessellation are thousands of dots and lines. This drawing is a mezzotint
which is made by hatching, layering lines and dots. The mathematics behind this certain tessellation
can get pretty complicated. Escher's work mainly involves the mathematics of the geometry of space
and planes. In this tessellation, it is evident how the planes change as the lizards go into the
tessellation and leave. "Lizards" would be classified as an irregular tessellation, something that
Escher was very interested in, where the tessellation interacts and often leaves the

The Genius of M.C. Escher Essays
The Genius of M.C. Escher
Mathematics is the central ingredient in many artworks. While notions of infinity and parallel lines
brought "perspective" to the artistic realm in creating realistic representations of depth and
dimension, mathematics has influenced art in a more definite way – by actually becoming art. The
introduction of fractal geometry and tessellations as creative works spawned the creation of new and
innovative genres of art, which can be exemplified through the works of M.C Escher. Escher's
pieces are among the most recognized works of art today. While visually stimulating and deeply
meaningful, his art reflects many ideas of mathematics through geometry, symmetry, and patterns.
Maurits Cornelius ... Show more content on Helpwriting.net ...
He once said, "Although I am absolute innocent of training or knowledge in the exact sciences, I
often seen to have more in common with mathematicians than my fellow artist" (Totally Tessellated:
Escher Biography & Timeline, 1998).
Finally, in 1930, Escher received widespread acclaim for his lithograph entitled Castrovolva. He
continued to incorporate geometry and patterns in his pieces, and found that his work began to be
displayed in science museums rather than art galleries. From 1951–1954 Escher completed some
400 works, by this time a prominent figure in the world of art, the majority of which included such
mathematical principles as polyhedra, infinity, knots, and tessellations.
A polygon is a closed figure bounded by three or more straight line segments. A polyhedron is a
geometric entity composed of polygons connected at their edges to enclose space. Among the most
popular piece that exemplifies the use of polyhedra is entitled Gravity (Figure 1:
http://library.advanced.org/16661/escher/trends/1/html) In this Escher work, dinosaur–like creatures
emerge from a series of pyramids fit together like a star.
Along with polyhedrons, Escher also incorporated the idea of infinity into numerous pieces.
Fascinated by the concept of bounding infinity, that is representing infinity in an enclosed plane,
Escher attempted to demonstrate this in his work. He once

Analysis of the Mad Men opening Title Sequence Essay
Analysis of Mad Men Title Sequence
University of Minnesota
Abstract This analysis will cover the middle scene in the Mad Men opening title sequence. This will
be addressing the principles and elements of design and their impact on the viewing experience of
this segment of title sequence. This scene is an illustration of a man free–falling from a skyscraper,
down the side of a building. Further detail will be addressed later. Three elements of design will be
discussed: line, color, and shape. All are designed to show continuity and free–flowing movement
through change. The principles balance, harmony, and rhythm of design will be discussed through
the ... Show more content on Helpwriting.net ...
Red is a color that evokes emotion and draws the eye, so in its sporadic occurrences, one's eyes are
drawn to the text in the ad and more importantly to the name of the guest star. The second design
element is line. Line is used in this scene to break apart the buildings and windows within, and
really focus the geometric shapes. Although the lines are soft and light in weight, aside from the
outer most lines of the buildings, which are hard but still thin, they are uniform in their clear
representation of the shape of the buildings and the windows. These lines depict a vertical and
horizontal relationship from the dimensions of the building and windows. From the angle of the
scene in discussion, the horizontal lines appear diagonal converging on each other at the corners of
the buildings and windows. These converging lines at the top of the buildings demonstrate a focal
point brought upon by the location of emphasis (Hemmis 2013). The lines of the building are
enclosed to the achromatic background to separate them from the background and divide the
pictorial space. The only lines that are curved in this scene appear in the ads and the form of the
free–falling man. The final element is shape. The shapes in this scene are primarily geometric. The
windows and the buildings are created by the soft yet defined lines seen throughout the scene.
Linear shapes are made by the convergence

Analyzing Lucretius ' Symmetry Argument
This paper will analyze Lucretius' symmetry argument in De Rerum Natura, and draw evidence in
its conclusion that supports the Epicurean notion, of the nature of nothingness in death. In Epicurus'
"Letter to Menoeceus", he argues that death is nothing to us and thus should not be feared. Epicurus'
views on death follow from his metaphysical and ethical views. He believed that the goodness or
badness of something was directly correlated to its tendency to produce pleasure or pain. Death was
simply the privation of the sense–experiences that we encounter every day. He also argues that death
is not yet present when we are alive, and that we are not alive when death is present. Epicurus'
argues that the combination of these two arguments should deter us from fearing death. In
Lucretius's symmetry argument, every individual in the universe is made up of a specific
combination of body and soul atoms. He argues that the finite body and soul atoms of each
individual have recombined an infinite number of times. He further claims that because our atoms
are finite, we have all existed an infinite number of times but recall our past lives due to the
separation of our body and soul. Regardless of whether the soul is immortal or not, an individual's
sense experience dies along with the destruction of the body and soul. Understanding Lucretius' and
Epicurus' views on death, we can conclude that they both support the notion of death being nothing
to fear. They acknowledge that there is no

Erikson 's Stage : Intimacy Vs. Isolation
Social History: The patient widowed and lives in a house with her two daughters. Currently
employed as a supervisor at Walmart and has health insurance through her work. Works full time
and enjoy her work. She enjoys spending time with her family. She is sexually active. She is
currently in an intimate relationship for the past one year after the death of her husband and used
condoms occasionally when having sex. Highest level of education is bachelor's degree
Erikson's Stage: Intimacy vs. Isolation
At this stage a person is settled down in their relationship with their partner to share a lifelong
commitment and start families, and they involve themselves in community activities. The patient is
successfully completing this stage of ... Show more content on Helpwriting.net ...
Denies arm, neck, or leg pain, cramping, weakness, joint swelling. Denies weakness, numbness and
tingling in the extremities
Neurological: Patient denies syncope, seizures, headaches, or paralysis. Denies having thought of
harming self
Hemodynamic: Denies bleeding tendencies, anemia or clotting.
Endocrine: Denies heat or cold intolerance. No thyroid disorders
Psychosocial: Admits she is in good mood most times. Denies unusual stress, depression or anxiety.
No suicidal ideation
Objective Data
General Appearance: The patient is 36–year–old Caucasian woman who is in no apparent distress.
Patient is alert and oriented to person, place, time and situation, cooperative, well–nourished, well–
groomed, and dressed appropriately for the weather. Hygiene is excellent
Vital Signs:
BP: 92/60 (Left upper arm, sitting, manual cuff)
HR: 68 (monitor)
Temp: 96.7F (oral)
Resp: 18 (observed)
O2: 99% on room air
Height: 5'7" (measured)
Weight: 135 lbs (scale)
BMI: 21.1(normal)
Physical Exam:
Head and Neck: Patient skull is of normocephalic, atraumatic and without masses. The patient 's
facial expression and facial contours are normal. The parotid glands are normal. The sinuses are
non–tender. Palpation of the temporal and masseter muscles reveals normal strength of muscle

contraction. There is symmetry of the nasolabial folds. There is no facial droop noted. Trachea
midline. Thyroid is smooth, no goiter or

Carpets: Tlots And Patterns Of Mughal Carpets In India
Mughal Carpets
Babur, founder of the Mughal empire, invaded India in the sixteenth century. By this time, native
Hindu craftsmen were already highly skilled at weaving a variety of sheer and lightweight textiles.
These fabrics were appropriate and practical for India's hot and humid climate. However, the
Mughal emperors were accustomed to heavy wool carpets woven in Persia and Turkestan. At first,
they brought carpets with them or imported them. Later, under Akbar, schools were established to
teach Hindu weavers the techniques of rug weaving. The native weavers modified the traditional
Persian designs, adding elements from their own artistic heritage. The Mughal carpets show the
varied results of this synthesis.
Pattern
Pattern begins with a unit or motif that may be symmetrical or asymmetrical, simple or complex.
This unit or motif is repeated over a surface according to a grid or ... Show more content on
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It does not have a central axis around which the shapes and lines are repeated.
Examples of pattern and symmetry in the carpet designs
Pattern and symmetry are seen in woven textile designs because the looms on which they are woven
depend upon the raising or lowering of threads in repeated sequences. Because pile rugs are
constructed on simple frame looms, one knot at a time, they are not dependent upon the design
repetitions imposed by the more complicated textile looms. However, some of the rugs do contain
repeat patterns. Why is this?
Most importantly, pattern was a deliberate aesthetic choice;
The rugs were created in collaboration with textile designers, and the existing textile tradition
incorporated pattern, both in woven and printed textiles;
Pattern is a way of organizing a design. Before a rug was started, its size, design, and pattern repeats
had to be taken into account. Otherwise, for example, the weavers might run out of one color of
yarn, or a design on one end of the rug might not match the design on the other

The correlation method is based upon the fact that a...
The correlation method is based upon the fact that a particular mode can be infrared active only if its
symmetry species of vibration is same as that of at least one of the dipole moment or equivalent of a
vector like translation. Similarly Raman activity for a particular mode is possible if its symmetry
species of vibration is same as that of at least one component or combination of polarizability tensor
α.
To start with the correlation method, the crystallographic information of the compound has to be
known exactly and this crystallographic information is obtained from the international tables for X–
ray crystallography [72]. Much important information is gathered from irreducible representation of
the crystal as it allows predicting the ... Show more content on Helpwriting.net ...
Some of the consequences resulting from the correlation between site symmetry, molecular
symmetry and factor group symmetry are being described below.
1. A molecular mode can't said to be active in a crystal if it is forbidden by the site symmetry.
2. If a mode is active in a crystal allowed by the site group symmetry, it will certainly give at least
one active component under the factor group selection rules.
3. A degenerate vibration under the site group symmetry holds its degeneracy when analyzed
according to correlation method.
To apply the correlation method, one must be familiar with some important terms as they play main
role in the calculations of correlation method and are given below with a brief illustration.
1. tγ represents the number of translations in a site species γ and may have the value in between
from 0 to 3 depending upon the number of translations contained in the site species γ. tγ takes the
value zero, one, two or three if none, one, two or three translations containing in the site species γ
respectively. The information regarding the number of translations can be easily taken from the
character table of the point group of the compound under study.
2. fγ represents the degree of vibrational freedom present in each site species γ for an equivalent set
of atoms, ions or molecules and can be calculated with the help of tγ by the relation fγ = n.tγ
Here n is number of equivalent atoms, ions or molecules in the site

Essay On Symmetry In The Eyes Of The Beholder
Symmetry in the Eyes of the Beholder
Physical appearance is held in high regard amongst the human species and observational methods
are used in the construction of impression formation. One particular method being, the preference
for biological symmetry. Biological symmetry is defined as similarity or balance between parts of an
organism so that if split in half mirror images are formed (Symmetry, Biological, 2016). The visual
detection of perfect biological symmetry, naturally, amongst humans is fairly complicated but past
research has demonstrated that it's not impossible. According to research conducted by Rhodes,
Proffitt, Grady, and Sumich (1998), humans have a sensitivity to different levels of symmetry. The
human preference for ... Show more content on Helpwriting.net ...
The perception of being friendly can be defined by the level at which one perceives another to be
socially capable of possessing various friendships, or the ability to be kind to others. The perception
of being friendly, also, has not been significantly linked to biological symmetry. However, research
has proposed that the perception of being seen as helpful, sympathetic, and forgiving is decreased in
asymmetrical faces (Noor and Evans, 2003). The perception of being intelligent can be defined by
the level at which one perceives another to possess intellectual abilities (i.e problem solving,
planning, learning). The perception of being intelligent has, in conjunction with the previous
variables, not possessed a major role in the majority of research that pertains to biological
symmetry. Nonetheless, one study found a correlation between body asymmetry and low IQ in
undergraduates (Furlow, Armijo–Prewitt, Gangestad, & Thornhill, 1997). Overall, research studies
pertaining to biological symmetry, as a whole, and impression formation have been ambiguous thus,
leaving current findings open to debate. Conversely, research studies pertaining to facial symmetry,
attractiveness, and mate selection have been modestly more definitive. Thereupon, leading to the
conclusion that facial symmetry may render more results in the construction of

Investigating The Investigation Minerals Show Raman Bands...
3. Results The investigated minerals show Raman bands between 375 and 50 cm–1 (Figs. 1–4, Table
1), where the cut–off value of the employed Raman notch and edge filters determine the low–energy
limit. The Raman bands in the boulangerite spectra occur in the vibrational region between 375 and
50 cm–1 (Fig. 1, Table 1), with no additional bands in higher or lower wavenumber regions.
Boulangerite spectra are characterized by a very strong band at 335 cm–1 and reveal thirteen strong,
medium, weak to very weak bands (Fig. 1). For jamesonite spectra (Figs. 2, Table 1), the bands
occur in the spectral region between 375 and 50 cm–1 with no additional bands at higher
wavenumber regions. Jamesonite Raman spectra are characterized by a very intense band at 326
cm–1 and strong bands at 277, 236 and 173 cm–1 (Fig. 2). Band fitting of the jamesonite spectra
reveals eighteen very strong to very weak bands and shoulders (Fig. 2). In robinsonite, the bands
occur between 350 and 50 cm–1 with no additional bands in lower or higher vibrational regions
(Figs. 3, Table 1). The robinsonite spectra are characterized by a very strong band at 209 cm–1. Two
wavenumber regions can be easily distinguished in the robinsonite spectra. In the first region (350 –
275 cm–1), five sharp distinct strong to weak bands are readily observed (Fig. 3). In the region
below 275 cm–1, eleven very strong to weak bands occur (Fig. 3). A band fitting reveals all together
16 bands (Table 1). Figure 4 shows the Raman

Examples Of Symmetry In The Knight's Tale
, their symmetry, their happy balance; in a word it is all that introduces order, all that gives unity,
that permits us to see clearly and to comprehend at once both the ensemble and the details"
(Poincaré). The need for symmetry to understand the whole is found not only in math, but also in
literature. In The Knight's Tale, symmetry provides balance to stories by highlighting critical aspects
for understanding. The balance of conflict and resolution help complete the story and create a sense
of harmony for the reader. In The Knight's Tale, Chaucer uses symmetry through balance to make
the story truly complete. Chaucer uses many examples of symmetry to help explain the story and
emphasize important events. The first instance of symmetry in ... Show more content on
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Chaucer uses symmetry to creatively conclude the driving conflict of the poem, Arcite and
Palamon's conflicting mutual love for Emily. The conflict between the two lovers begins during
their exile in Theseus' prison after being defeated in battle. Palamon is upset by his cousin's
admiration of Emily when he expressed his love interest first; he exclaims, "Yet you would
treacherously go about / To love my lady, whom I love and serve / And ever shall, till death cut my
heart's nerve" (34). He expresses his deep love for Emily and anger that his own cousin does not
support him, but loves the same lady. The conflict over their love of Emily forms a deep rift between
the two men for the length of the poem. The rift is mended at Arcite's request to Emily after he is
fatally injured in celebration of his victory in the tournament: "Who serves you and will serve you
all his life. / And should you ever choose to be a wife, / Forget not Palamon, that great–hearted man"
(78). Chaucer uses symmetry to bring about an end to the violent tournament devised by Theseus, so
that he could determine who would marry Emily. Theseus orders Palamon and Arcite to each gather
an army so that they could fight to the death to win Emily: "To Emily. To this I give my name, / My
faith and honour, as I am a knight. / Whichever of you proves of greater might" (52–53). The

Different Types Of Naturally Occurring Fracture Networks
2.1 INTRODUCTION
It has been long recognized that the presence of naturally occurring fracture network can lead to
unpredictable heterogeneity and anisotropy within many reservoirs. In past geophysicists acquired
and processed P–wave reflection data at short offset, which automatically implied relatively small
angular ray coverage. So seismic anisotropy, which is defined as directional dependence of elastic
properties of earth remains unnoticed. But with the advance of methodologies, acquiring long offset
and multi–component data become feasible and cost effective, anisotropy showed up. On a smaller
scale, stresses in the Earth can cause rock to fracture in a consistent manner. If these fractures are
aligned, the rock will be anisotropic with the fast direction parallel to the fractures and the slow
direction perpendicular to them. In ideal cases, these observations can provide information on the
state of stress in the Earth. Different types of anisotropy have resulted depending on the direction of
fracture orientation. A set of parallel vertical cracks embedded in an isotropic background gives rise
a transverse isotropic medium with horizontal symmetry axis. Similarly in sedimentary basins
orthorhombic symmetry is commonly caused by parallel vertical fractures embedded within a VTI
background medium. It may also arise due to two or three mutually orthogonal fracture sets, or due
to two identical fracture systems criss–crossing with an arbitrary angle. Such sets of fractures

Marketing Case Study: Overview Of IKEA
Introduction Overview of Ikea IKEA is an internationally known store for home furnishing,
appliances, ready–to–assemble furniture, home accessories and kitchen products. It was founded
back in 1943 and is recognized for its Scandinavian style. Target Market IKEA has a broad target
market. They aim to appeal to customers of all demographic with one thing in common which is
price preference. IKEA'S Business idea is to offer a wide range of well designed, functional home
furnishing products at a low price. Their vision and business idea is "To create a better everyday life
for the many people" and their business idea is "to offer a wide range of well–designed, functional
home furnishing products at prices so low that as many people as possible ... Show more content on
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The first step that IKEA takes is by selecting and preparing the merchandise. IKEA has to keep in
consideration their merchandise philosophy which is to provide low price merchandise that cater for
every lifestyle. Thus IKEA has to choose quality merchandise that are affordable to cater to their
consumers. IKEA also has to consider the theme of the display. The theme captivates the customer's
thoughts and directs them to logical reason for the purchase. For instance, during the festive season
of Christmas, IKEA brought in festive merchandise such as ornaments and Christmas lighting.
IKEA also change their display to fit the occasion (refer to appendix A). As Christmas is about
hosting gatherings, IKEA showcase a display of a festive dining area. The dining area showcase
festive lights and also red accent pieces. The second step is to assemble the props and materials.
Once IKEA has chosen the props and materials that they will be using, they have to set aside
adequate time to assemble the props for the display. Similarly to selecting the merchandise, it is also
important to keep into consideration the theme of the display. The props has to coincide with the
theme. For example, (refer to appendix B) The theme for this area in the store is arts and craft, IKEA
uses recycled materials such as cupboard and color paper to craft out the props such as scissors and
pens to showcase the

A Study On Seismic Wave
CHAPTER –2
REVIEW OF LITRETURE
2.1 Introduction
Most of today's producing naturally fractured reservoirs were discovered accidentally, they were
found by somebody who are looking for some other type of reservoir. Significant volume of
hydrocarbon resides in these reservoirs. But these are abandoned particularly in fields because
improper testing and evolution or because the wells did not intersect the natural fractures (Aguilera,
1998). Attempts have been made to quantify properties of such reservoir (Chaki et al., 2014). It has
been long recognized that the presence of naturally occurring fracture network can lead to
unpredictable heterogeneity and anisotropy within many reservoirs. In past geophysicists acquired
and processed P–wave reflection data at short offset, which automatically implied relatively small
angular ray coverage. So seismic anisotropy, which is defined as directional dependence of elastic
properties of earth remains unnoticed. But with the advance of methodologies, acquiring long offset
and multi–component data become feasible and cost effective, anisotropy showed up. Seismic wave
propagation in heterogeneous medium is discussed by Chabak et al., 2012. On a smaller scale,
stresses in the Earth can cause rock to fracture in a consistent manner. If these fractures are aligned,
the rock will be anisotropic with the fast direction parallel to the fractures and the slow direction
perpendicular to them. In ideal cases, these observations can provide

Lesson 2: Quadratic Function
The students took their benchmark yesterday so today they are starting a new chapter. As the
students are coming in, they borrow calculators and get started on their warm–up. For their warm–
up they need to draw the line of symmetry for two figures: a half circle and a right–pointing arrow.
Mrs. Hopely sets the timer for two minutes and the teachers walk around and check answers. The
students are wired today. During the warm–up, they are screaming and talking. One students is
complaining about needing to borrow a pencil. When the timer goes off, the teachers collect their
warm–ups and tell them to get out their notebook to take notes. They also hand back the benchmark
and give out goal sheets. On the left side of the goal sheet is their 1st, ... Show more content on
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Woodward collects their benchmark and sets the timer for 5 minutes to give them time to fill out the
goal sheet. After they turn in their goal sheet, they start copying down notes. Today they are doing
lessons 10.1–10.2: Quadratic Functions. The objective for this lesson is to be able to find the axis of
symmetry and the vertex of a quadratic function. A quadratic function is a nonlinear function that
can be written in standard form: y=ax2+bx+c where a≠0. Quadratic functions have a u–shaped
graph called a parabola. The students complain about taking notes, but Mrs. Hopley explains that
this section, along with the chapter 10 test, are easy if you pay attention. She goes on to explain that
the most basic quadratic function is y=x2. She also puts the graph on the board, to illustrate to the
students how the axis of symmetry and the vertex relate to that parabola. The axis of symmetry is a
line that passes through the vertex and divers the parabola in half. The vertex is the lowest or highest
point of the parabola. Today, they are only going to be finding the vertex and the Axis of Symmetry
(AOS). Then tomorrow, they are going to learn how to graph parabolas. Surprisingly, the students
are actually silent when copying down

Functions And Spaces Of A Building
Chapter 4 attracts the geometric substructure to organising forms and spaces of a building. It
formulates supplementary principles that can be utilized to form rules behind a building. Order
refers not to geometric balance, but to a condition that each part of a whole is exactly partial with
reference to other parts and to its purpose so as to produce harmonious arrangement. Natural
diversity and complexity exist as a programme requirement for buildings. Any building with forms
and spaces should certify the hierarchy functions it accommodates and the context or scope they
address. It is aware of this natural diversity seizure that ordering principles are contend. Without
diversity, order would bring chaos. An impression of unity and variety would be the imaginary ideal.
The ordering principles appear as devices that concede the varied and diverse forms and spaces to
synchronize originally and theoretically within an aligning whole. The axis is the most
straightforward technique of combining forms and spaces in Architecture. It is a line that is created
by two points to separate a space to portray how the forms and spaces can be arranged in a
changeable way. 1 Francis Ching. Form, Space, and Order (New York: John Wiley & Sons, 1996)
VII "Ordering Principles" Axis . An axis is approved by two points; a symmetrical condition depend
upon the sensible alteration of comparable designs of form and space on polar sides of dividing the
line or plane. 2 2 Francis

Mirror Bametry : Symbols And Reflection
The ringing of a school bell signals to my professor to commence his lecture on the fundamentals of
geometry. I notice my professor writing on the classic blackboard the eleven letter word,
"Reflections," which was an additional lesson that staggered the fourth grade classroom. I stared at
the word, "reflections," attempting to understand how mathematics can relate to the function of a
translucent mirror. In order to explain reflections, my math professor outlined a square with similar
dimensions on the grid board with its specific coordinates on the graph. Eventually, he drew a line
symmetry to indicate where the reflected image would be located. My professor calculated the
distance of the regular quadrilateral from the central line, and used the same distance to reflect the
square. The reflected square was the same size as the original square, but differed with its
coordinates on the graph. Along with my professor's explanation of the reflected square, he
explained that the mirror lines can be positioned in any direction, so the secondary image can be
observed in any quadrant. Therefore, the squares appear as if they are mirror reflections, with the
right and left images reversed. However, my classmates and I still pondered the question: what is the
importance of mirror symmetry, apart from learning reflections in math lecture? As a response to
how mirror reflections can be incorporated in society, George David Birkhoff, a Harvard

Questions On The Axis Of Symmetry
Table of Contents
Page 1 ................................................. Table of contents
Page 2 & 3 ..................................................... characteristics
Page 4 ....................................................parent functions
Page 5 ..........................................................vertex Form
Page 6 ...................................................... Standard form
Page 7...........................................................Factoring
Page 8 & 9...........................................Completing the square
Page 10...............................................Imaginary Numbers
Page 11 & 12 ..................Complex Numbers & Complex Operations
Page 13 ............................................ Quadratic Formulas
Characteristics
Axis of Symmetry Axis of symmetry is a line going through a graph that separates the parabola into
two.
The axis of symmetry ia a vertical line through the vertex of the functions graph. The quadratic
function has the axis of symmetry x=h
Example
Every parabola has an axis of symmetry, the line that runs down its center.The line divides the graph
into two perfect halves. In the picture the axis of symmetry is line x=1 Vertex
If a parabola opens upward, it has a lowest point. If a parabola opens downward, it has a highest
point. This lowest or highest point is called the Vertex of a parabola
The standard equation of a parabola is
But the equation for a parabola can also be written in "vertex form"
Example:
Find the vertex of the parabola.
y = 3x2 + 12x – 12
So, the x–coordinate of the vertex is:
a = 3 and b = 12.
Substituting in the original equation to get the y–coordinate, we get:
y = 3(–2)2 + 12(–2) – 12 = –24

So, the vertex of the parabola is at (–2, –24).
Zero of a function
A

M. C. Escher Tessellation
Tessellations are some of the most intriguing and thought provoking creations ever done by artists. A
tessellation by definition is when a plane is covered by repeated congruent shapes. The
distinguishing property of a tessellation is that all the shapes are similar and there are no gaps or
overlaps in the pattern. Tessellations have occurred in nature since the dawn of time. Tessellations
can be found in large patterns such as skin cells or scales on a fish or in small tight patterns such as
rectangular plant cells. Tessellations were introduced into artistic creations during the late 19th and
early 20th century by acclaimed artist M.C. Escher. After they were introduced artistically they were
introduced into production and manufacturing ... Show more content on Helpwriting.net ...
Escher was a visionary at the very least. Born in Leeuwarden, the Netherlands in 1898 he was
pressured to get into architecture when he was young. After finishing high school he went on to
study at the Haarlem School for Architect and Decorative Arts. There he developed a taste for
interesting patterns and started to create his own. M.C. Escher also made large contributions to the
areas of math, art and design. Escher had a special talent for creating visually interesting paintings
and works of art. He did this by applying math and developing them around concepts such as
transformation or a physically impossibly construction. He traveled to Italy where he gained further
inspiration for his art and then met his wife and married her there. Italian architecture was the
central focus of many of his pieces during the early 20th century. Mr. Escher has many famous
pieces of art to his name; I will name and describe a few. A woodcut I actually remember seeing
when I was younger was actually one of his creations. Created in 1938 "Sky and Water" was an
image where you saw birds in the sky and fish in the water. The interesting part of this image was
that the gap between the fish was shaped like the bird and the gap between the birds was shaped like
the fish. All he did after that was draw in detail to the ones that were supposed to be birds and the
ones that were supposed to be

The Organization Of Symmetry Financial Essay
This analysis is on the organization of Symmetry Financial. This essay will discuss the attitudes,
leadership, managerial policies, and practices used by them. By using this data, I will provide a list
of recommendations on how to improve the company. This analysis will describe the culture, nature
of the company, motivational techniques, and modes of communication used. I will provide
information about the company to ensure that the readers understand all of the different categories
used to analyze the company. I will provide information on how individuals, and groups of people
behave within the organization. I will also be evaluating their leadership techniques and how the
owners assist in the day to day running of the business.
One of the most important things a business needs to be successful is happy employees. It is
important for employees and managers have an established plan to deal with critical matters.
Managers must study the behavior of their employees to decide how they will achieve their desired
goals. Organizational behavior is "the study of human behavior in organizational settings, the
interface between human behavior and the organization, and the organization itself. (Griffin, 2012)"
We can divide organizational behavior in 3 separate categories. The first one is the individuals
within the organization. The second is the work group which is made by placing workers into
specific groups. The last one is how the organization itself behaves.
One

The Utilisation Of Symmetry Within Filmmaking
This following proposal will feature how the utilisation of symmetry within filmmaking, primarily
in cinematography, is a stylised technique used to highlight significant events film narratives. This
proposal will decipher whether symmetry used as a stylistic filmic technique, is a notable and
powerful visual aid that heightens the viewers experience and significance of narrative
developments. The purpose of this study is to gauge information about how symmetry showcases a
posed and staged approach in filmmaking, and if that will drive the movement of film narratives.
Thorough analysis of examples of works by American director Wes Anderson will be conducted
throughout this proposal.
Introduction
The highly creative decision of ... Show more content on Helpwriting.net ...
This is due to the possibility of symmetry being used randomly and thoughtlessly, running a high
risk of creating visual disturbances in the narrative of the film, thus, potentially leading the initial
direction of the narrative astray and the viewers to be confused as the film advances (Thonsagaard,
L, 2012).
Wes Anderson (born 1969), best know as an Academy Award winning American film director and
screenwriter is respected and has mastered the art of symmetry. His films are extremely identifiable,
as his constant usage of symmetry within his feature films create a powerful visual aid which are
capable of communicating complex meanings that cannot be conveyed visually without the addition
of symmetry. Anderson 's work is also notable for his distinctive narrative writing and style and also
the inclusion of adding reoccurring collaborations with various actors and creatives (McClintock, P,
2014).
The definition of symmetry follows and refers to "...quality being made up of exactly similar parts
facing each other or around an axis" (Oxford Dictionary of English). This proposal will primarily
focus on Anderson's filmmaking, discussing his utilisation of symmetry within his works and how
he produces a visual aesthetic and experimental style of filmmaking that has gained him the title of
being a respected director in the film industry. Anderson's reason behind using symmetry instead

M. C. Escher Tessellations
Have you ever looked into the concepts behind what makes a tessellation? Tessellations are made
using a combination of artistic and mathematical abilities. M.C. Escher was a talented man from the
Netherlands who made tessellations. He made such interesting art pieces of various types by using
mathematical concepts and artistic details. M.C. Escher's techniques on his tessellations made them
stand out to viewers. M.C. Escher was born in 1898 as Maurits Cornelis Escher ("Biography"). He
was born in Leeuwarden, Netherlands ("Escher, Section 1"). As a student, Escher was not
particularly skilled in mathematics, even though, later in life, he used many mathematical concepts
to create his art ("Escher, Section 1"). Escher was a skilled artist at an early age, and both his family
and teachers recognized his remarkable abilities ("Escher, Section 1"). During his lifetime, M.C.
Escher lived in several countries in Europe, including the Netherlands, Italy, Switzerland, and
Belgium ("Escher, Section 1"). M.C. Escher died in 1972 ("Biography"). He was seventy–four years
old and he died in North Laren, Netherlands ("Escher, Section 1"). M.C. Escher was an influential ...
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Escher was also a skilled mathematician, since he applied his mathematical knowledge to his art in
order to make it pop. Though Escher was not an exemplary mathematics student during elementary
school, he improved and began to demonstrate mathematical concepts in his art ("M.C. Escher.").
Escher made his images lighter as they approached the edge of his canvas so the viewer's eye would
be drawn to the center of the piece of art ("M.C. Escher."). Some of Escher's artwork is symmetrical.
Escher also made images smaller as they approached the end of the canvas, or towards the middle
("M.C. Escher."). He made so many images in one piece of art that the viewer might think the
images would repeat infinitely. All in all, Escher employs multiple mathematical concepts to make
his art

Alhambras Research Paper
Tesselations can be found in paintings, project and kids items. Tesselations can be grouped into two
things "real things" like people, housepets, and pencils. He earliest tessellations were stone floors,
walls, and brick walls. In Roman times Tessellatios often made pictures, The pictures were usually
grouped of simple colored square tiles. The group of pictures were very large. It was viewed as like
a battlefield. Screens such as tv's and computers are the same, they are large screens made of pixels.
The first kind of tessellation is called Escher–Style or Representational art. In that kind of
tesselation each tile likes real and each tile has a repeating shape. Escher invented it and made it
popular in Western Culture. The 2nd kind of tessellation Way older then the first and it is called
Islamic tessellation or also known as geometric tessellation, or alhambra style. Becaus eof these
discoveryes Escher is know one of the most famous tessellator of tiles shaped like things that look ...
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The geometric art of Alhambras is not "real things". The abstract art looks very good between math
and geometry being interwoven. Its like the the Mona Lisa with how inspiring tesselations can be.
Its not difficult to think of how it could become a idol or a cool object. Alhambra will always
become a tourists attraction, and many talk about the awe of tesselations. If a whole tile is mostly
organic then it needs to be original witht he corners or walls so observers are quickly to guess or see
what of leftovers of the simple geometric cell. The first tessellation shapes flat lines and very sharp
corners. The artist should not show that they are not being lazy and that they are just rearranging the
tiles toward a specific artistic goal. Unless it looks meaningless, flavorless blob or just a minor
tweaking of a simple geometric shape, so it wont be

Symmetry In Colonial America
A popular, dominating style of home in Colonial America was the "Georgian" which can be traced to
the prime of Europe, the Italian Renaissance. Georgian homes as presented lay on a raised
foundation and are held by multiple pilasters, which happen to be equally distributed, for another
characteristic of these early homes is symmetry. When the line of symmetry is drawn or imagined,
the two halves appear identical. From even further than the ground up, from the foundation above,
both houses have pillars, pilasters, windows, wood, glass, chimneys and so on of uniform size and
style. Even the entablature that lies above the windows and columns appear to have no variation.
Within this symmetrical design, there is stability, a decrease in the possibility that the house may
cave in; rather than asymmetry, which has a higher likelihood of collapse. ... Show more content on
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Through proportion and symmetry, they unify to blossom into harmony, which we can accurately
see in the strength of these homes after hundreds of years. Stability is also weaved in with the fine
materials used, brick, concrete and wood. Substances that were known to last multiple winters and
defend. Symmetry in colonial architecture is not only for tranquility of the heart and mind, but for
aesthetic purposes as well. The symmetry is satisfying to the eye, for it reflects the human body and
ultimate ideal of perfect symmetry, so the human mind is immediately attracted to embodiments of
symmetry. Therefore, beauty was a principle value as well, even aside from the symmetries: the
intricate detailing, high ceilings and rich colors painted on. Stability was a necessity, but beauty was
not forfeited for it, the mind and eye both had to be

Million Dollar Baby: Visual Language Analysis Essay
When I turn on the television to watch a movie, I notice that I have a tendency to focus on the words
of the characters, sometimes on the music in the background and how it relates to the overall scene,
but as I watch what is in front of me I rarely tend to focus my attention to the colors, lines, textures
or balance of the surroundings. Everything seems to be part of the big picture of the scene rather
than visuals that stand out. Every day we are surrounded by visual elements, which are just as
important as actual spoken words; sometimes even more important, as they force us as viewers to
make beyond conscious predictions. Whether it is the flow of lines in a painting, the choice of
costume texture in a live production or the silent dull ... Show more content on Helpwriting.net ...
Once my visual reaches the top of the wall, the foreground lights are turned off and I am
immediately drawn to the illuminated circles on the ceiling, which then draws my attention to the
back of the scene. In the distance, as the position of the camera changes, the focal point becomes a
moving shadow–like image in the background. As the angle changes again onto a closer image of
the character, I am drawn to her face due to the positioning of the lighting. Almost directly behind
the character I catch glimpse of a punching bag, it is clear that we are in some kind of boxing gym
or rink. So how does the background affect the intensity of the scene? As I process the location, the
camera pans from left to right I am quick to notice the light being captured only on half of the
character's face then as the character disappears behind the punching bag, the other character is lit
up only from the shoulder area down. This focuses on the importance of the character; the glow of
the light on the female actor's face shows an intense facial expression. The location makes the scene
more intense than if it were set in a backyard, let's say. The blending of the location with the image
leads me to believe that the female character is letting out frustration or anger. She is focused merely
on the target directly in front of her rather that what has caused her to be battling the punching bag.
Colors have a way of creating visual, pulling our attention to different areas and can be

Rene Magritte And Victor Brauner
The two artworks I have chosen to discuss in this paper are 3–D sculptures of two renowned artists.
These surrealists of two amazing sculptures are Rene Magritte and Victor Brauner. Both of their
artworks are located at The Menil Collection, Houston TX. These in the round sculptures are
entitled Megalomania (La folie des grandeurs) and Sign (Signe). First, Rene Magritte's medium on
his Megalomania masterpiece is bronze. It was sculpted in 1967, and the size of this artwork is 61 x
48 x 32 3/8 inches (Menil). Similarly, Victor Brauner's medium on his Sign artwork is gilded
bronze. The artwork was beautifully crafted as well in 1945 and casted in 1961. The size of this
artwork is 12 1/2 x 5 1/4 x 8 1/4 inches (Menil). As I go on, I will ... Show more content on
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Moreover, the shapes of both sculptures are organic and 3D with substantial mass. Furthermore, the
Megalomania shows an asymmetrical balance, while the Sign shows a symmetrical balance. Moving
to the cultural context of both artworks, both artists influences are tied back to their roots. Thus,
Rene Magritte who was born in Belgium (Encyclopedia Britannica) has great influences of his
mother. The sculpture of Megalomania is tied to his mother's influence, for it is representing a
woman's body. Some of his artworks subjects are women. On the other hand, Victor Brauner was
born in Romania. Brauner was active in an avant–garde movement in Romania which deeply
influences his artwork such as the Sign (Wikiart). The era or the time of creation of these artworks
are not far distant from each other. The Megalomania was created in 1967, and the Sign was created
in 1945. During those years, surrealism was then practiced by many artists. This movement was
introduced in the 20th century, specifically in the early 1920s (surrealism.org). Based on my direct
observation, both sculptures exemplify the era of surrealism. Thus, Magritte and Brauner at that time
had to explore this form of art as well. Meanwhile, these two in the round sculptures have
similarities and differences. The similarities of the two sculptures are the following: both medium
are bronze, both artistic styles are surreal, both have smooth textures, both shapes show 3D aspects,
and both artists

The Use Of Force And Gender Symmetry
The findings demonstrate that men commit battering against their current of former female partners
much more often being victims of battering. The findings are consistent with findings from national
crime survey data, revealing that women 's use force is often in self–defense, retaliation, or to
express anger, stress or frustration, whereas men 's use of violence is often to control and exercise
power over their partners. Thus, the motivation for violence differs between men and women.
Furthermore, the damage caused by women when using force does not equal to that caused by men.
Therefore, gender symmetry does not exist in domestic violence.
Main Findings
Use of Force and Gender Symmetry Gender symmetry in terms of domestic or intimate partner
violence argues that the rates of domestic violence for men and women are equivalent. That is,
women are just as likely as men to be the abuser/assaulter as men. Additionally, women use force to
the same extent as men. In other words, men and women use force equally. Miller argues otherwise.
Miller acknowledges that women do engage in using force, but their use of force is very different
from men 's in terms of violence and motivation. She states that there are simply not an equal
number of battered wives and battered husbands. In support of her argument, Miller draws data from
previous research which continuously shows that men use force or threat to instill fear. They use
multiple ways of causing fear in order to gain control of

Theories Of The Lagrangian And Its Symmetries
2.1. The Lagrangian and its symmetries
In classical dynamics, a system's equations of motion can be derived from its Lagrangian, L; the
difference between the kinetic and potential energies of the system, here denoted by T and V
respectively. This is often given as a function of a set of generalized coordinates, qi
, and their time derivatives, ˙qi
. This treatment is sufficient to describe a discrete system of particles, however in order to properly
describe a continuous system, the Lagrangian must be replaced by a Lagrangian density: L(qi
, q˙i) → L(φi
, ∂µφi). (1)
Whereby the generalized coordinates qi are replaced by the fields φi(x µ ), and the time derivatives
are replaced by the derivative of these fields with respect to each of the four space–time coordinates,
... Show more content on Helpwriting.net ...
(2)
(It should be noted that henceforth a system's Lagrangian Density will be referred to only as its
Lagrangian and no reference will be made to a system's Lagrangian.)
To formulate a Quantum Field Theory, one must replace the single particle wavefunctions of
quantum mechanics with multi–particle excitations of a quantum field that must satisfy the field
equation derived from the system's Lagrangian. The Lagrangian for a spinor field ψ(x) satisfying the
free–particle Dirac equation is given by [9]
LD = iψγµ
∂µψ − mψψ (3) where γ µ represents the four Dirac gamma matrices, and ψ(x) the four component
complex spinor; ψ(x) =

 ψ1 ψ2 ψ3 ψ4


, γ0 =

1 0
0

The Organizational Of Symmetry Financial
This analysis is of the organizational of Symmetry Financial. This essay will discuss the attitudes,
leadership, managerial policies, and practices used by them. By using this data, I will provide a list
of recommendations on how to improve the company. This analysis will describe the culture, nature
of the company, motivational techniques, mores of communication used, and the emotional
intelligence. I will provide information about the company to ensure the readers understand all of
the different categories used to analyze the company. I will provide information on how individuals,
and groups of people behave within the organization. I will be evaluating their leadership techniques
and how the owners assist in the day to day running of the business.
One of the most important things a business needs to be successful is happy employees. It is
important for employees and managers have an established plan to deal with critical matters. They
must study the behavior of their employees to decide how they will achieve their desired goals.
Organizational behavior is the study of human behavior in organizational settings, the interface
between human behavior and the organization, and the organization itself. We can divide
organizational behavior into 3 separate categories. The first one is the individuals within the
organization. The second is the work group which is made by pacing workers into specific groups.
The last one is how the organization itself behaves.

Interpretation Of Seismic Data Recorded By Earthquake...
CHAPTER – 1
INTRODUCTION
1.1 Motivation
Interpretation of seismic data recorded by earthquake seismographs and that obtained in seismic
reflection surveys conducted in the search for hydrocarbons presents a great challenge. The
challenge lies in constructing appropriate models of the subsurface to extract as many properties of
the subsurface rocks as possible and then solving the associated forward modeling problem followed
by design of suitable inversion methods to extract the desired information. Simple models do not
involve very complex mathematics but yield only limited information about the subsurface. The
degree of mathematical sophistication increases with more realistic models of subsurface rocks.
Simple models of subsurface assume rocks to be homogeneous, isotropic and perfectly elastic.
Rocks actually encountered in the subsurface do not exhibit any of these ideal characteristics. Rocks
consist of a number of minerals with varying properties and grain sizes leading to point to point
variation of their physical properties thus exhibiting a high degree of inhomogeneity.
Even if rocks are regarded as homogeneous on a large scale, they may exhibit directional
dependence of their physical properties. It is known that a stack of thin homogeneous and isotropic
layers can be replaced with a homogeneous but anisotropic medium in which seismic wave
velocities differ in the vertical and horizontal directions. Another situation that leads to anisotropy is
the existence of

M. C. Escher Research Paper
A tessellation is when a shape is repeated over and over again, using transformations such as
translations, reflections, rotations, and dilations. M. C. Escher was an artist and mathematician who
made many types of art, but is most known for his tessellations. He was born in 1898 in the
Netherlands, and died at age 73 in 1972. His full name is Marutis Cornelis Escher. As a kid, he got
bad grades, but he was very creative and great at drawing. He went to college to study architecture,
but didn't do very well so he switched to decorative arts. When Escher went on a trip to Italy and
Spain, he met Jetta Umiker, whom he ended up marrying. He then had 3 sons named Giorgio, Arthur
and Jan and lived in Italy. 11 years later, he decided to leave Italy and move to Switzerland, because
he wasn't interested in Italian politics, and he didn't like that his son was forced to wear a Ballila
uniform (an Italian fascist group). He didn't like the landscape of Switzerland, so 2 years later him
and his family moved to Belgium. 4 years later, they moved to Netherlands because of World War II.
He stayed in the Netherlands until he died in 1972. ... Show more content on Helpwriting.net ...
When he moved from Belgium to the Netherlands, most of his most famous works are from then
because the wet weather allowed him to work on them and he had a lot of time on his hands. When
he was a younger artist, he sketched things such as nature and landscapes. When he was in Italy, he
decided to draw things that didn't form naturally. 2 examples of his famous works during this period
were Drawing Hands, where 2 hands are popping out of a paper and look like they are drawing
each other, and Relativity, where there is a building with many different staircases which confuses
your brain because you don't know which way is up or

Symmetry In The Eyes 7 Essay
Symmetry in the Eyes 7 used to rate either attractiveness or symmetry. In conclusion, the study was
able to provide evidence that supported the perceptual bias view.
In spite of the major amount of research done to support the evolutionary view and the perceptual
bias view, other research has shown that facial symmetry may provide information about an
individuals' quality, which is most ... Show more content on Helpwriting.net ...
Symmetry in the Eyes 9
One group was categorized as symmetrical and the other asymmetrical. The total sum of
symmetrical participants equaled 62. The symmetrical group's gender identifications consisted of 46
females, 14 males, 1 non–conforming and 1 anonymity. Symmetrical sexual orientation figurations
consisted of 48 heterosexuals, 3 homosexuals, 10 bi–sexuals, and 1 anonymity. Symmetrical
ethnicity structures consisted of 44 Caucasians, 6 African–Americans, 8 Hispanics and/or Latinos, 1
Asian and/or Pacific–Islander, 2 Native Americans and/or American Indians, and 1 Other. The mean
age of participants in the symmetrical group was 23.55 with a standard deviation of 3.6. The total
sum of asymmetrical participants equaled 73. The asymmetrical group's gender identifications
consisted of 60 females, 12 males, and 1 non–conforming. Asymmetrical sexual orientation
figurations consisted of 56 heterosexuals, 4 homosexuals, 11 bi–sexuals, and 2 other. Asymmetrical
ethnicity structures consisted of 52 Caucasians, 7 African–Americans, 5 Hispanics and/or Latinos, 2
Asians and/or Pacific Islanders, 6 Other, and 1 anonymity. The mean age of participants in the
asymmetrical group was 24.12 with a standard deviation of 3.5. All participants were treated in
accordance with the

Facial Symmetry And Physical Attractiveness

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