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  2. Alexei Popyrin - Wikipedia

    en.wikipedia.org/wiki/Alexei_Popyrin

    Alexei Popyrin OLY (Russian: Алексей Попырин; born 5 August 1999) is an Australian professional tennis player.l He has a career-high ATP singles ranking of world No. 23 achieved on 12 August 2024.

  3. Imelda Marcos - Wikipedia

    en.wikipedia.org/wiki/Imelda_Marcos

    A portion of her famous shoe collection [200] [201] [202] is now kept in the National Museum of the Philippines, while another is displayed in a shoe museum in Marikina. [ 203 ] [ 204 ] [ 205 ] Typhoon Haiyan (Yolanda) damaged her ancestral home in Tacloban, which also serves as a museum, [ 206 ] although she still retains homes in Ilocos Norte ...

  4. Lithium-ion battery - Wikipedia

    en.wikipedia.org/wiki/Lithium-ion_battery

    A lithium-ion or Li-ion battery is a type of rechargeable battery that uses the reversible intercalation of Li + ions into electronically conducting solids to store energy. In comparison with other commercial rechargeable batteries, Li-ion batteries are characterized by higher specific energy, higher energy density, higher energy efficiency, a longer cycle life, and a longer calendar life.

  5. Pike Place Market - Wikipedia

    en.wikipedia.org/wiki/Pike_Place_Market

    The market was created in 1907 when city councilman Thomas P. Revelle took advantage of the precedent of an 1896 Seattle city ordinance that allowed the city to designate tracts of land as public markets [12] and designated a portion of the area of Western Avenue above the Elliott Bay tideflats off Pike Street and First Avenue. [13]

  6. 2023 Zimbabwean general election - Wikipedia

    en.wikipedia.org/wiki/2023_Zimbabwean_general...

    [28] [29] [30] Voting in the Gutu West constituency was postponed to 11 November after one of the candidates died shortly before the elections. [31] Following the parliamentary election in Gutu West, 65.24% of the constituency seats went to ZANU-PF and 34.76% of the constituency seats went to the CCC.

  7. Coupon collector's problem - Wikipedia

    en.wikipedia.org/wiki/Coupon_collector's_problem

    An alternative statement is: given n coupons, how many coupons do you expect you need to draw with replacement before having drawn each coupon at least once? The mathematical analysis of the problem reveals that the expected number of trials needed grows as Θ ( n log ⁡ ( n ) ) {\displaystyle \Theta (n\log(n))} .

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