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Apple ID is a user account by Apple for their devices and software. Apple IDs contain the user's personal data and settings. When an Apple ID is used to log in to an Apple device, the device will automatically use the data and settings associated with the Apple ID. [1]
The identification number has 8-digit standard format: NNNNNNN (N), where N is a numeric digit 0–9. The first numeric digit N has special meaning, and it can be one of the following digits: '1', '5' or '7'. '1': The first-time date of issuance of ID card to the bearer was 1992 or later.
Films with the most awards: Ben-Hur ( 1959 ), Titanic ( 1997 ), and The Lord of the Rings: The Return of the King ( 2003) each earned 11 Academy Awards. Films with the most nominations: All About Eve ( 1950 ), Titanic ( 1997 ), and La La Land ( 2016) each earned 14 Academy Award nominations. Film with the highest clean sweep: The Lord of the ...
en.wikipedia.org
Usage. This header template has a user talk page variant formatted in a matching style, available at {{ User info talk }}. On a mobile device, the columns are ignored and text is reflowed into sections stacked vertically. To use this template, copy and paste the text below into your user page . The "organization" parameter can also be called as ...
Touch ID is an electronic fingerprint recognition feature designed and released by Apple Inc. that allows users to unlock devices, make purchases in the various Apple digital media stores ( iTunes Store, App Store, and Apple Books Store ), and authenticate Apple Pay online or in apps. It can also be used to lock and unlock password-protected ...
"User of the Scorch Style: Pakura of the Sand!" Transliteration: "Shakuton Tsukai! Sunagakure no Pakura" (Japanese: 灼遁使い! 砂隠れのパクラ) Masaaki Kumagai: Katsuhiko Chiba: October 25, 2012 () March 14, 2015: 286: 11 "Things You Can't Get Back" Transliteration: "Torimodosenai mono" (Japanese: 取り戻せないもの)
Occam's razor. In philosophy, Occam's razor (also spelled Ockham's razor or Ocham's razor; Latin: novacula Occami) is the problem-solving principle that recommends searching for explanations constructed with the smallest possible set of elements. It is also known as the principle of parsimony or the law of parsimony ( Latin: lex parsimoniae ).
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