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  2. Samsung Gravity (original) - Wikipedia

    en.wikipedia.org/wiki/Samsung_Gravity_(original)

    The Samsung Gravity (SGH-T459) is a slider feature phone with a full QWERTY keypad. [1] It was first released for T-Mobile USA . The Samsung SGH-T349 is a mobile phone available through T-Mobile and announced on May 20, 2009 that has many similarities to the original Gravity.

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  4. Shop the best deals at Walmart this weekend in their secret ...

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    Samsung 65" Class S90C Oled 4K Smart TV $1,449 $3,299 Save $1,850 We couldn't believe it either at first, but it's true — Walmart has slashed over $1,700 off this Samsung 65-inch smart TV.

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  6. Samsung Gravity series - Wikipedia

    en.wikipedia.org/wiki/Samsung_Gravity_series

    The Samsung Gravity series of mobile phones includes: Samsung Gravity, released November 7, 2008; Samsung Gravity 2, released in August 2009; Samsung Gravity 3, released in June 2010; Samsung SGH-T669 (known as the "Gravity T" or "Gravity Touch"), a feature phone also released in June 2010; Samsung Gravity Smart, an Android smartphone released ...

  7. Smartphone - Wikipedia

    en.wikipedia.org/wiki/Smartphone

    In Q2 2016, Samsung had a 22.3% share and Apple had 12.9%. [292] In Q1 2017, IDC reported that Samsung was first placed, with 80 million units, followed by Apple with 50.8 million, Huawei with 34.6 million, Oppo with 25.5 million and Vivo with 22.7 million. [293] Samsung's mobile business is half the size of Apple's, by revenue.

  8. Samsung Intensity II - Wikipedia

    en.wikipedia.org/wiki/Samsung_Intensity_II

    The Samsung Intensity II is a 2G mobile phone released for the Verizon Wireless network on July 29, 2010. Successor to the Samsung Intensity, ...

  9. Reissner–Nordström metric - Wikipedia

    en.wikipedia.org/wiki/Reissner–Nordström_metric

    In physics and astronomy, the Reissner–Nordström metric is a static solution to the Einstein–Maxwell field equations, which corresponds to the gravitational field of a charged, non-rotating, spherically symmetric body of mass M. The analogous solution for a charged, rotating body is given by the Kerr–Newman metric.