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  3. 2 Popular Quantum Computing Stocks Could Drop 52% and ... - AOL

    www.aol.com/2-popular-quantum-computing-stocks...

    Among the six analysts that follow D-Wave Quantum, the median 12-month target price is $3 per share. That forecast implies 52% downside from the current share price of $6.25. Here's what investors ...

  4. D-Wave Two - Wikipedia

    en.wikipedia.org/wiki/D-Wave_Two

    D-Wave Two (project code name Vesuvius) is the second commercially available quantum computer, and the successor to the first commercially available quantum computer, D-Wave One. Both computers were developed by Canadian company D-Wave Systems. [1] The computers are not general purpose, but rather are designed for quantum annealing.

  5. TD-2 - Wikipedia

    en.wikipedia.org/wiki/TD-2

    TD-2 was a microwave relay system developed by Bell Labs and used by AT&T to build a cross-country network of repeaters for telephone and television transmission. The same system was also used to build the Canadian Trans-Canada Skyway system by Bell Canada , and later, many other companies in many countries to build similar networks for both ...

  6. Elliott wave principle - Wikipedia

    en.wikipedia.org/wiki/Elliott_wave_principle

    Wave 2: Wave two corrects wave one, but can never extend beyond the starting point of wave one. Typically, the news is still bad. Typically, the news is still bad. As prices retest the prior low, bearish sentiment quickly builds, and "the crowd" haughtily reminds all that the bear market is still deeply ensconced.

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    Get AOL Mail for FREE! Manage your email like never before with travel, photo & document views. Personalize your inbox with themes & tabs. You've Got Mail!

  9. Time-dependent density functional theory - Wikipedia

    en.wikipedia.org/wiki/Time-dependent_density...

    The formal foundation of TDDFT is the Runge–Gross (RG) theorem (1984) [1] – the time-dependent analogue of the Hohenberg–Kohn (HK) theorem (1964). [2] The RG theorem shows that, for a given initial wavefunction, there is a unique mapping between the time-dependent external potential of a system and its time-dependent density.