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  2. Phi - Wikipedia

    en.wikipedia.org/wiki/Phi

    Archaic form of Phi. Phi (/ f aɪ /; [1] uppercase Φ, lowercase φ or ϕ; Ancient Greek: ϕεῖ pheî; Modern Greek: φι fi) is the twenty-first letter of the Greek alphabet.. In Archaic and Classical Greek (c. 9th to 4th century BC), it represented an aspirated voiceless bilabial plosive ([pʰ]), which was the origin of its usual romanization as ph .

  3. Golden ratio - Wikipedia

    en.wikipedia.org/wiki/Golden_ratio

    where the Greek letter phi (⁠ ⁠ or ⁠ ⁠) denotes the golden ratio. [ a ] The constant ⁠ φ {\displaystyle \varphi } ⁠ satisfies the quadratic equation ⁠ φ 2 = φ + 1 {\displaystyle \textstyle \varphi ^{2}=\varphi +1} ⁠ and is an irrational number with a value of [ 1 ]

  4. Protected health information - Wikipedia

    en.wikipedia.org/wiki/Protected_health_information

    Researchers remove individually identifiable PHI from a dataset to preserve privacy for research participants. There are many forms of PHI, with the most common being physical storage in the form of paper-based personal health records (PHR). Other types of PHI include electronic health records, wearable technology, and mobile applications.

  5. Phi (disambiguation) - Wikipedia

    en.wikipedia.org/wiki/PHI_(disambiguation)

    Phi (Truckfighters album) (2007) Sailor Phi, a villain in the Sailor Moon manga; Phi, a character in the visual novels Zero Escape: Virtue's Last Reward and Zero Escape: Zero Time Dilemma. Phi: A Voyage from the Brain to the Soul, a book by Giulio Tononi (2012) Phi, a character from Beyblade Burst Turbo, a TV show written by Hiro Morita

  6. Golden ratio base - Wikipedia

    en.wikipedia.org/wiki/Golden_ratio_base

    For subtraction, subtract each pair of digits without borrow (borrow is a negative amount of carry), and then convert the numeral to standard form. For multiplication, multiply in the typical base-10 manner, without carry, then convert the numeral to standard form. For example, 2 + 3 = 10.01 + 100.01 = 110.02 = 110.1001 = 1000.1001

  7. Euler's totient function - Wikipedia

    en.wikipedia.org/wiki/Euler's_totient_function

    Thus, it is often called Euler's phi function or simply the phi function. In 1879, J. J. Sylvester coined the term totient for this function, [14] [15] so it is also referred to as Euler's totient function, the Euler totient, or Euler's totient. Jordan's totient is a generalization of Euler's. The cototient of n is defined as n − φ(n).