But lately it's been receiving more attention and respect from performers who have moved it from a supplementary part of their act to the main event.
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A fashionable idea is for Westerners to eat more insects, which contain up to three times as much protein as beef and already form an integral or supplementary part of up to 2bn people's diets, according to the FAO.
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The update focuses primarily on the radar component of the Autopilot sensor system, turning it from a supplementary part of the overall tech, designed to complement the cameras, into a primary control sensor that, according to Elon Musk himself, should prevent accidents like the one that resulted in Josh Brown's death.
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A CAD/CAM module that allows multiple parts to be simultaneously machined on the same machine. No programming is required and no supplementary part origin data need to be defined. The software ensures collision-free paths as it moves across the job. MPM automatically determines a safe retract height.
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In an essay published on his website, he writes that the separate mention of evisceration is a relatively modern device, and that while it certainly took place on many occasions, the presumption that drawing means to disembowel is spurious. Instead, drawing (as a method of transportation) may be mentioned after hanging because it was a supplementary part of the execution.
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The Fifteen Whispered Prayers also known as The Fifteen Munajat, is a collection of fifteen prayers attributed to Zayn al-Abidin, which some researchers regard as a supplementary part of the latter collection. These prayers enable a person to recite the prayer that is most in accordance with his present mood. The prayers start with repentance, which is the first step towards a genuine communion with God.
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The Fifteen Whispered Prayers (Arabic: مُناجاتُ خَمْسَ عَشَرَةَ), also known as The Fifteen Munajat, is a collection of fifteen prayers attributed to Ali ibn Husayn Zayn al-Abidin (Imam Sajjad), the fourth Imam of Shia Muslims. Imam Sajjad is also the author of Al-Sahifa al-Sajjadiyya, another collection of prayers, and some researchers regard the whispered prayers as a supplementary part of the latter collection.
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He devoted himself especially to Jewish history and antiquities, beginning with the publication of a Compendium Historiæ Judaieæ (1700). His greatest work was his Jüdische Merkwürdigkeiten, of which three parts appeared in 1714, and a supplementary part in 1717. Up to that time he had been on friendly terms with the Jews of Frankfurt, writing a preface to Grünhut's edition of David Ḳimḥi's Commentary on the Psalms, 1712, while in 1716 he published the Purim play of the Frankfurt and Prague Jews with a High German translation. He had, however, previously published Judæus Christicida, attempting to prove that Jews deserved corporal as well as spiritual punishment for the crucifixion.
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Ríkisútvarpið (RÚV) (pronounced or ) () is Iceland's national public-service broadcasting organization. Operating from studios in the country's capital, Reykjavík, as well as regional centres around the country, the service broadcasts an assortment of general programming to a wide national audience via three radio channels: Rás 1 and Rás 2, available internationally; Rondó (only on the Internet and Digital Radio); and one full-time television channel. There is also a supplementary, part-time TV channel, RÚV 2, which transmits live coverage of major cultural and sporting events, both domestic and foreign, as required. RÚV began radio broadcasting in 1930 and its first television transmissions were made in 1966.
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Brahmagupta's interpolation formula is a second-order polynomial interpolation formula developed by the Indian mathematician and astronomer Brahmagupta (598–668 CE) in the early 7th century CE. The Sanskrit couplet describing the formula can be found in the supplementary part of Khandakadyaka a work of Brahmagupta completed in 665 CE. The same couplet appears in Brahmagupta's earlier Dhyana-graha-adhikara, which was probably written "near the beginning of the second quarter of the 7th century CE, if not earlier." Brahmagupta was the one of the first to describe and use an interpolation formula using second-order differences. (p.111) Brahmagupa's interpolation formula is equivalent to modern-day second-order Newton–Stirling interpolation formula.
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