A rage enducing game, from the depths of the robtop office doomed to kill us all. It is based on making quick decisions and tests your reaction time. Despite the name Geometry Dash, it is not going to help you with your maths homework.
by Mrcoolgay36 May 20, 2016
Get the Geometry Dash mug.A german is somebody who lives in Germany or lived in germany.
Most people think they are Nazis which they are not ! And I know that cause I am from germany and, hello, I'm not a Nazi.
Also most people think we just eat sauerkraut and drink beer, well we don't eat sauerkraut always but every german drinks beer. Only the bavarians wear leather shorts. We have the Oktober Fest which is a really great event in munich. If you've never been to Germany you can't say what it's all about. The German language is extremly complicated. There aren't a lot germans which these 'german' names like Karl or Friedrich or Heiner. Alot of the German parents give their kids names which are more modern
Most people think they are Nazis which they are not ! And I know that cause I am from germany and, hello, I'm not a Nazi.
Also most people think we just eat sauerkraut and drink beer, well we don't eat sauerkraut always but every german drinks beer. Only the bavarians wear leather shorts. We have the Oktober Fest which is a really great event in munich. If you've never been to Germany you can't say what it's all about. The German language is extremly complicated. There aren't a lot germans which these 'german' names like Karl or Friedrich or Heiner. Alot of the German parents give their kids names which are more modern
1Guy:Hey where are you from?
2Guy:I'm from Germany!
1Guy: That's cool! You have great beer in Germany!
2Guy: Thanks! You have to got to the Oktober Fest!
2Guy:I'm from Germany!
1Guy: That's cool! You have great beer in Germany!
2Guy: Thanks! You have to got to the Oktober Fest!
by AndiLeinChen February 25, 2007
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A sexual act as defined: Hide in the shower and quietly masturbate while your significant other is taking a dump. Just before you ejaculate, rip open the shower curtain, push her off the toilet onto the floor and blow a load all over her freshly laid poop. Quickly exit the bathroom before being punished.
Person 1: You'll never believe what I did last night! I pulled off the infamous "German Sharpshooter"!
Person 2: Right on Bro!
Person 3 : That's disgusting.
Person 2: Right on Bro!
Person 3 : That's disgusting.
by Dirty Rotten Rob September 9, 2011
Get the German Sharpshooter mug.A non-Euclidean geometry is any geometry that contrasts the fundamental ideas of Euclidean geometry, especially with the nature of parallel lines. Any geometry that does not assume the parallel postulate or any of its alternatives is an absolute geometry (Euclid's own geometry, which does not use the parallel postulate until Proposition 28, can be called a neutral geometry). The first non-Euclidean geometries arose in the exploration of disputing Euclid's notorious Fifth Postulate, which states that if a straight line falling on two straight lines makes the interior angles on the same side less than two right angles, then the two straight lines, if produced indefinitely, meet on that side on which are the angles less than two right angles. Critics of the "parallel postulate" do not argue that it is a mathematical fact. Instead, they do not find it as brief, simple, and self-evident as postulates are supposed to be. Furthermore, the converse of the parallel postulate, corresponding to Proposition 27, Book I, of Euclid's Elements, has a proof, which fueled the argument that the parallel postulate should be a theorem.
Many logically equivalent statements include, but are not limited to:
1. Through a given point not on a given line, only one parallel can be drawn to the given line. (Playfair's Axiom)
2. A line that intersects one of two parallel lines intersects the other also.
3. There exists lines that are everywhere equidistant from one another.
4. The sum of the angles of a triangle is equal to two right angles.
5. For any triangle, there exists a similar noncongruent triangle.
6. Any two parallel lines have a common perpendicular.
7. There exists a circle passing through any three noncollinear points.
8. Two lines parallel to the same line are parallel to each other.
For two thousand years, geometers attempted to prove the parallel postulate, but every proof failed due to an assumption made similar to the ones above or just faulty thinking. Probably the most interesting of these are the proofs of the 17th-18th century Italian geometer Girolamo Saccheri. He tried to prove it using a reductio ad absurdum argument. By proving that the sum of the angles of a triangle cannot be greater than or less than 180 degrees, he would have achieved his goal. He successfully proved that they cannot be greater that 180 degrees, but could not find a contradiction of the latter case. He ended his proof and denied himself the opportunity to be history's first non-Euclidean geometer. This honor would be saved for two later mathematicians, Janos Bolyai and Nicolai Lobachevsky.
Both contemporaries of Carl Gauss, Lobachevsky and Bolyai did pioneering work in hyperbolic geometry, which keeps Euclid's other four postulates in tact, but supposes that through any given point not on a given line, infinitely many lines can be drawn parallel to that given line. As opposed to Euclidean geometry, which asserts that the distance between any two lines is constant, hyperbolic geometry visually means that lines curve toward each other. They discovered this to be logically coherent and a feasible alternative to Euclidean geometry. It is safe to assume that these facts were known to previous mathematicians such as Gauss and Adrien-Marie Legendre, both contributing much to elliptic functions and having conducted experiments that led them to conclude that the sum of the angles of a triangle can be less than 180 degrees. Sadly, Legendre did this in an attempt to prove the parallel postulate (hence disposing of his chance as first non-Euclidean geometer), and Gauss never published his findings in order to avoid controversy (Immanuel Kant, a prominent German philosopher of the late 1700's, in his "Critique of Pure Reason", stated the Euclidean geometry is the true geometry of the universe and to contradict it is to contradict thought itself.) Gauss did, however, discover much of differential geometry and potential theory.
Bernhard Riemann, a student of Gauss, in a famous lecture in 1854, established Riemannian geometry and discussed modern concepts such as curvature, manifolds, and (Riemannian) metrics. By giving a formula for a family of Riemannian metrics on the unit ball in Euclidean space, Riemann constructed infinitely many possible non-Euclidean geometries and provided the logical foundation for elliptic geometry, which states that through a given point not on a given line, no parallel lines exist. Visually, we can interpret this as lines curving toward each other. We cannot call Riemann, however, the sole inventor of elliptic geometry since his theory extends to all geometries, including the default Euclidean n-space. The ideas for elliptic and, mainly, hyperbolic geometry continued to develop by mathematicians of the later half of the century, such as Eugenio Beltrami, Felix Klein, and Henri Poincare. Such geometries have proven useful to the development of topology in the 20th century and to physics, notably in Albert Einstein's theory of general relativity.
Though interesting, much of non-Euclidean geometry is far too advanced to be taught in high school (or even at the undergraduate level in college!) along with basic Euclidean geometry. In order to grasp it fully and do original work in it, one must have a good working knowledge of multivariable calculus, linear and abstract algebra, real and complex analysis, and topology.
Many logically equivalent statements include, but are not limited to:
1. Through a given point not on a given line, only one parallel can be drawn to the given line. (Playfair's Axiom)
2. A line that intersects one of two parallel lines intersects the other also.
3. There exists lines that are everywhere equidistant from one another.
4. The sum of the angles of a triangle is equal to two right angles.
5. For any triangle, there exists a similar noncongruent triangle.
6. Any two parallel lines have a common perpendicular.
7. There exists a circle passing through any three noncollinear points.
8. Two lines parallel to the same line are parallel to each other.
For two thousand years, geometers attempted to prove the parallel postulate, but every proof failed due to an assumption made similar to the ones above or just faulty thinking. Probably the most interesting of these are the proofs of the 17th-18th century Italian geometer Girolamo Saccheri. He tried to prove it using a reductio ad absurdum argument. By proving that the sum of the angles of a triangle cannot be greater than or less than 180 degrees, he would have achieved his goal. He successfully proved that they cannot be greater that 180 degrees, but could not find a contradiction of the latter case. He ended his proof and denied himself the opportunity to be history's first non-Euclidean geometer. This honor would be saved for two later mathematicians, Janos Bolyai and Nicolai Lobachevsky.
Both contemporaries of Carl Gauss, Lobachevsky and Bolyai did pioneering work in hyperbolic geometry, which keeps Euclid's other four postulates in tact, but supposes that through any given point not on a given line, infinitely many lines can be drawn parallel to that given line. As opposed to Euclidean geometry, which asserts that the distance between any two lines is constant, hyperbolic geometry visually means that lines curve toward each other. They discovered this to be logically coherent and a feasible alternative to Euclidean geometry. It is safe to assume that these facts were known to previous mathematicians such as Gauss and Adrien-Marie Legendre, both contributing much to elliptic functions and having conducted experiments that led them to conclude that the sum of the angles of a triangle can be less than 180 degrees. Sadly, Legendre did this in an attempt to prove the parallel postulate (hence disposing of his chance as first non-Euclidean geometer), and Gauss never published his findings in order to avoid controversy (Immanuel Kant, a prominent German philosopher of the late 1700's, in his "Critique of Pure Reason", stated the Euclidean geometry is the true geometry of the universe and to contradict it is to contradict thought itself.) Gauss did, however, discover much of differential geometry and potential theory.
Bernhard Riemann, a student of Gauss, in a famous lecture in 1854, established Riemannian geometry and discussed modern concepts such as curvature, manifolds, and (Riemannian) metrics. By giving a formula for a family of Riemannian metrics on the unit ball in Euclidean space, Riemann constructed infinitely many possible non-Euclidean geometries and provided the logical foundation for elliptic geometry, which states that through a given point not on a given line, no parallel lines exist. Visually, we can interpret this as lines curving toward each other. We cannot call Riemann, however, the sole inventor of elliptic geometry since his theory extends to all geometries, including the default Euclidean n-space. The ideas for elliptic and, mainly, hyperbolic geometry continued to develop by mathematicians of the later half of the century, such as Eugenio Beltrami, Felix Klein, and Henri Poincare. Such geometries have proven useful to the development of topology in the 20th century and to physics, notably in Albert Einstein's theory of general relativity.
Though interesting, much of non-Euclidean geometry is far too advanced to be taught in high school (or even at the undergraduate level in college!) along with basic Euclidean geometry. In order to grasp it fully and do original work in it, one must have a good working knowledge of multivariable calculus, linear and abstract algebra, real and complex analysis, and topology.
Other examples of a non-Euclidean geometry include affine geometry, the modern projective geometries of Girard Desargues, Blaise Pascal, Michel Chasles, Jean-Victor Poncelet, and Jakob Steiner, the line geometry of Julius Plucker, the algebraic geometry of Frederigo Enriques and Francesco Severi, the enumerative geometry of Hermann Schubert, and the taxicab geometry of Hermann Minkowski.
by some punk kid October 18, 2006
Get the Non-Euclidean Geometry mug.A breed of dog developed in Germany by Captain Max Von Stephanitz. The only breed of dog that can do multiple jobs, not just one, which is why they are commonly used by police departments and for search and rescue. Many aspects of the German Shepherds' temperament and conformation are extremely misunderstood even today. They are not overly aggressive, nor do they inflict any more bites per year to other dogs and people than any other large dog breed, and IF they do so it is due to lack of knowledge and skills of people who think they deserve this type of dog as a "pet". Because of it's loyalty and bonding to it's family "pack", it can easily be made aggressive by ignorant people who train it for such and cannot handle its power. The breed needs extra mental and physical exercise. The German Shepherd Dog was developed for work on many levels. The GSD has separate lines, or different types. Working Lines, (such as the DDR), German High lines (German Show) and American Show (the common black and tans seen in such movies as "I AM Legend". Mixing of these lines is not unheard of, but not desired. The German Shepherd Dog does not require an firm hand; it requires a handler who understands it and can positively develop its power and intelligence while correcting with positive reinforcement. Several groups exist today to better the education of this outstanding, intelligent, and exceptionally loyal breed of dog.
German Shepherd Dog Club of America, SV, WDA.
My GSD is 1st cousin to Abby, the dog who played Sam in "I Am Legend". She is of working and show line lineage. We currently do schutzhund, herding, and SAR.
My GSD is 1st cousin to Abby, the dog who played Sam in "I Am Legend". She is of working and show line lineage. We currently do schutzhund, herding, and SAR.
by SchH3 February 5, 2010
Get the German Shepherd mug.when a girl is giving you head and you have her stick her thumbs in her ass...hence she will look like a chicken pecking at something
boy 1- yo did you hear what i made my girl do?
boy 2- naw what?
boy 1- i made her do the german chicken.
boy 2- man that shit is to funny
boy 2- naw what?
boy 1- i made her do the german chicken.
boy 2- man that shit is to funny
by dptp March 26, 2010
Get the German Chicken mug.The dumbest freaking class you'll ever have to take in high school. And trust me, it is highly unlikely that you'll ever need it in life. They teach kids how to find the area of a regular polygon or solve a stupid proof, but not how to balance a budget, or find a job, or how to correctly speak English or anything really useful. That seems like a great idea.
by miadarrigo99 April 16, 2015
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