An analysis of the concept of virtual reality

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An analysis of the concept of virtual reality

Fractals[ edit ] The structure of a fractal object is reiterated in its magnifications. Fractals can be magnified indefinitely without losing their structure and becoming "smooth"; they have infinite perimeters—some with infinite, and others with finite surface areas.

One such fractal curve with an infinite perimeter and finite surface area is the Koch snowflake.

Hyperreality. The model of the code does not represent a prior social reality. It creates a new social reality, which Baudrillard terms yunusemremert.comeality is a special kind of social reality in which a reality is created or simulated from models, or defined by reference to models – a reality . Infinity (symbol: ∞) is a concept describing something without any bound or larger than any natural yunusemremert.comophers have speculated about the nature of the infinite, for example Zeno of Elea, who proposed many paradoxes involving infinity, and Eudoxus of Cnidus, who used the idea of infinitely small quantities in his method of yunusemremert.com mathematics uses the general concept of. Virtual reality (VR) offers tourism many useful applications that deserve greater attention from tourism researchers and professionals. As VR technology continues to evolve, the number and significance of such applications undoubtedly will increase.

This skepticism was developed in the philosophy of mathematics called finitisman extreme form of mathematical philosophy in the general philosophical and mathematical schools of constructivism and intuitionism. It is therefore assumed by physicists that no measurable quantity could have an infinite value,[ citation needed ] for instance by taking an infinite value in an extended real number system, or by requiring the counting of an infinite number of events.

It is, for example, presumed impossible for any type of body to have infinite mass or infinite energy. Concepts of infinite things such as an infinite plane wave exist, but there are no experimental means to generate them. One of the needs of any physical and scientific theory is to give usable formulas that correspond to or at least approximate reality.

As an example, if any object of infinite gravitational mass were to exist, any usage of the formula to calculate the gravitational force would lead to an infinite result, which would be of no benefit since the result would be always the same regardless of the position and the mass of the other object.

The formula would be useful neither to compute the force between two objects of finite mass nor to compute their motions. If an infinite mass object were to exist, any object of finite mass would be attracted with infinite force and hence acceleration by the infinite mass object, which is not what we can observe in reality.

Sometimes infinite result of a physical quantity may mean that the theory being used to compute the result may be approaching the point where it fails. This may help to indicate the limitations of a theory. For convenience's sake, calculations, equations, theories and approximations often use infinite seriesunbounded functionsetc.

Physicists however require that the end result be physically meaningful. In quantum field theory infinities arise which need to be interpreted in such a way as to lead to a physically meaningful result, a process called renormalization.

One example is the singularity in the description of black holes. Some solutions of the equations of the general theory of relativity allow for finite mass distributions of zero size, and thus infinite density.

This is an example of what is called a mathematical singularityor a point where a physical theory breaks down. This does not necessarily mean that physical infinities exist; it may mean simply that the theory is incapable of describing the situation properly.

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Two other examples occur in inverse-square force laws of the gravitational force equation of Newtonian gravity and Coulomb's law of electrostatics. Living beings inhabit these worlds. Are there an infinite number of stars? Does the universe have infinite volume? Does space "go on forever"?

This is an open question of cosmology. The question of being infinite is logically separate from the question of having boundaries.

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The two-dimensional surface of the Earth, for example, is finite, yet has no edge. By travelling in a straight line with respect to the Earth's curvature one will eventually return to the exact spot one started from.

An analysis of the concept of virtual reality

The universe, at least in principle, might have a similar topology. If so, one might eventually return to one's starting point after travelling in a straight line through the universe for long enough.

As to date, analysis of the radiation patterns recorded by the WMAP spacecraft hints that the universe has a flat topology. This would be consistent with an infinite physical universe. An easy way to understand this is to consider two-dimensional examples, such as video games where items that leave one edge of the screen reappear on the other.

The topology of such games is toroidal and the geometry is flat. Many possible bounded, flat possibilities also exist for three-dimensional space. These are defined as the result of arithmetic overflowdivision by zeroand other exceptional operations. These can be used as greatest and least elementsas they compare respectively greater than or less than all other values.

They have uses as sentinel values in algorithms involving sortingsearchingor windowing. In languages that do not provide explicit access to such values from the initial state of the program, but do implement the floating-point data typethe infinity values may still be accessible and usable as the result of certain operations.

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Virtual reality - Wikipedia