We will destroy the whole world of violence. Meaning, origin, examples of the use of phraseological units

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WINGED WORDS, PHRASEOLOGICAL UNITS
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Winged words, phraseological units. Meaning, history of origin, examples of use

Winged words, phraseological units

Directory / Winged words, phraseological units

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The whole world of violence we will destroy

Eugene Potier

Phraseologism: We will destroy the whole world of violence.

Meaning: A phrase-symbol of the idea of a revolutionary reorganization of the world, popular in Russia at the beginning of the XNUMXth century.

Origin: From the first line of the international proletarian anthem "The Internationale", written in verse (1871) by the French poet Eugene Pottier, translated into Russian (1902) by Arkady Yakovlevich Kots (1872-1943): "We will destroy the whole world of violence // To the foundation, and then // We are ours, we will build a new world, // Whoever was nobody will become everything."

Random phraseology:

And grandmothers repeat in chorus: "How our years fly!"

Meaning:

About someone's frequent, tiring for others, lamentations about the transience of time, life.

Origin:

From the novel in verse "Eugene Onegin" (1823-1831) by A. S. Pushkin (1799-1837) (7, stanza 44): "How Tanya grew up! How long ago // I think I baptized you? // And I she took it in her arms! // And I fought by the ears like that! // And I fed me with gingerbread!" // And the grandmothers repeat in unison: // "How our years fly by!"

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New state of the world 29.05.2016

Light, in addition to propagating in a certain direction, is also able to rotate around it, which is characterized by a parameter called the total angular momentum. Like other quantum characteristics, angular momentum is discrete and takes only certain admissible values. Until now, it was believed that its value, in accordance with quantum theory, should be a multiple of Planck's constant h - a fundamental physical constant that determines the scale of quantum effects. Recall that, for example, the energy of a photon is equal to the product of this constant and the frequency. Accordingly, the minimum possible change in the angular momentum is proportional to h.

Physicists from Trinity College (Dublin, Ireland) experimentally found that with two-dimensional propagation of light in a specially designed installation, its total angular momentum can be a multiple of h / 2, that is, half the value. This discovery is important both for understanding the nature and behavior of light, and for its practical use. After all, the multiplicity of the angular momentum to the value h makes the behavior of photons similar to the behavior of particles with integer spin (bosons), and the proportionality h/2 imparts "fermion" properties to photons (recall that fermions have half-integer spin). The results of the study were published in the online journal Science Advances.

To understand the essence of the phenomenon, we can draw an analogy with a body rotating around its axis. Previous views were consistent with the fact that the speed of rotation of the body could change in portions with a value proportional to h, and Irish physicists found that the change step could be half as much.

What is called the "rotation of light" around the direction of propagation is a more complex process than the rotation of a body around an axis. There are two components here. The first is the rotation of the electric field vector of a light wave as it propagates in space, called the circular polarization of light and determining the spin of a photon. The second is the twisting of the light wave front, characterized by the orbital angular momentum. The total angular momentum of a photon is the sum of the spin and orbital contributions.

In the usual three-dimensional case, all these quantities will be proportional to h, or, in other words, the corresponding quantum numbers will be integers. If we create a two-dimensional system for the propagation of light, then the quantum number for the angular momentum can become a half-integer, which the researchers observed in this experiment.

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