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Time Travel, Teleportation & Science


Time travel is the concept of moving between different points in time in a manner analogous to moving between different points in space, generally using a theoretical invention, namely a time machine. It has a commonly recognized place in philosophy and fiction, but has a very limited application in real world physics, such as in quantum mechanics or wormholes.

Although the 1895 novel The Time Machine by H. G. Wells was instrumental in moving the concept of time travel to the forefront of the public imagination, The Clock That Went Backward by Edward Page Mitchell was published in 1881 and involves a clock that allowed three men to travel backwards in time.[1][2] Non-technological forms of time travel had appeared in a number of earlier stories such as Charles Dickens' A Christmas Carol. Historically, the concept dates back to the early mythologies of Hinduism (such as the Mahabharata), Buddhism, and Islam through ancient folk tales. More recently, with advancing technology and a greater scientific understanding of the universe, the plausibility of time travel has been explored in greater detail by science fiction writers, philosophers, and physicists.

Teleportation, or Teletransportation, is the theoretical transfer of matter or energy from one point to another without traversing the physical space between them. It has a commonly recognized place in science fiction literature, film, and television, but as yet has a very limited application in real world physics, such as quantum teleportation or the study of wormholes.

Science (from Latin scientia, meaning "knowledge") is a systematic enterprise that builds and organizes knowledge in the form of testable explanations and predictions about the universe. In an older and closely related meaning, "science" also refers to a body of knowledge itself, of the type that can be rationally explained and reliably applied. A practitioner of science is known as a scientist.

In modern usage, "science" most often refers to a way of pursuing knowledge, not only the knowledge itself. It is also often restricted to those branches of study that seek to explain the phenomena of the material universe. 

Source : Wikipedia

  • 11:09 Your Daily Equation | Episode 05: 1=.9999...

    Your Daily Equation | Episode 05: 1=.9999...

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    Today Brian gives a bite-sized daily equation--a simple formula that makes you think twice.Monday - Friday at 3pm EDT, Brian will offer brief and breezy discussions of pivotal equations. Even if your math is a bit rusty, tune in for accessible and excitin

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    Your Daily Equation | Episode 06: Relativistic Mass

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    Episode 06 #YourDailyEquation: Why is the speed of light the fastest possible speed? In this episode, Brian tells a simple story--involving medieval jousters--to motivate the relativistic mass equation, and then uses that equation to explain the speed lim

  • 13:57 Your Daily Equation | Episode 07: Relativistic Velocity Combination

    Your Daily Equation | Episode 07: Relativistic Velocity Combination

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  • 11:30 Your Daily Equation | Episode 08: Photoelectric Effect

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  • 21:29 Your Daily Equation | Episode 09: De Broglie Wavelength

    Your Daily Equation | Episode 09: De Broglie Wavelength

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  • 19:03 Your Daily Equation | Episode 10: Quantum Physics and Probability

    Your Daily Equation | Episode 10: Quantum Physics and Probability

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  • 26:20 Your Daily Equation | Episode 11: Euler Identity or The Most Beautiful of all Equations

    Your Daily Equation | Episode 11: Euler Identity or The Most Beautiful of all Equations

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    Your Daily Equation | Episode 12: The Schrödinger Equation--the Core of Quantum Mechanics

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  • 18:52 Your Daily Equation | Episode 13: Generalized Schrödinger Equation

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  • 24:32 Your Daily Equation | Episode 14: Quantum Entanglement or Einstein's Spooky Action

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  • 27:18 Your Daily Equation | Episode 15: The Planck Length - Why String Theory is Hard to Test

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  • 36:33 Your Daily Equation | Episode 18: Heisenberg's Uncertainty Principle

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  • 36:06 Your Daily Equation | Episode 19: Euler-Lagrange Equations: The Least Action Principle

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