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  2. Printify - Wikipedia

    en.wikipedia.org/wiki/Printify

    Printify was founded in 2015 in Riga, Latvia by Artis Kehris, Gatis Dukurs, and James Berdigans. Later, it established its headquarters in San Francisco, California. It is headed by Janis Berdigans. In May 2018, Printify received an investment of $1 million to expand its services to the United States.

  3. Digital coupon - Wikipedia

    en.wikipedia.org/wiki/Digital_coupon

    Digital coupons (also known as e-coupons, e-clips or clipped deals) are the digital analogue of paper coupons which are used to provide customers with discounts or gifts in order to attract the purchase of some products. Mostly, grocery and drug stores offer e-coupon services in loyalty program events. Even though there are still traditional ...

  4. Coupon collector's problem - Wikipedia

    en.wikipedia.org/wiki/Coupon_collector's_problem

    Let denote the event that the -th coupon was not picked in the first trials. Then Then P [ Z i r ] = ( 1 − 1 n ) r ≤ e − r / n . {\displaystyle {\begin{aligned}P\left[{Z}_{i}^{r}\right]=\left(1-{\frac {1}{n}}\right)^{r}\leq e^{-r/n}.\end{aligned}}}

  5. First Order (Star Wars) - Wikipedia

    en.wikipedia.org/wiki/First_Order_(Star_Wars)

    Jedi Order. The First Order is a fictional military movement and rump state [1] in the Star Wars franchise, introduced in the 2015 film The Force Awakens. It is formed following the fall of the Galactic Empire after the events of Return of the Jedi (1983). Secretly guided by the resurrected Emperor Palpatine, the First Order aims to destroy the ...

  6. Recurrence relation - Wikipedia

    en.wikipedia.org/wiki/Recurrence_relation

    This defines recurrence relation of first order. A recurrence relation of order k has the form u n = φ ( n , u n − 1 , u n − 2 , … , u n − k ) for n ≥ k , {\displaystyle u_{n}=\varphi (n,u_{n-1},u_{n-2},\ldots ,u_{n-k})\quad {\text{for}}\quad n\geq k,}

  7. Gödel's completeness theorem - Wikipedia

    en.wikipedia.org/wiki/Gödel's_completeness_theorem

    Gödel's completeness theorem is a fundamental theorem in mathematical logic that establishes a correspondence between semantic truth and syntactic provability in first-order logic . The completeness theorem applies to any first-order theory: If T is such a theory, and φ is a sentence (in the same language) and every model of T is a model of ...

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