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(In the end, talk about a reminder text is not trivia.) Tag: sourceedit |
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*This card is named after [http://en.wikipedia.org/wiki/Alexander's_band Alexander's dark band], an optical phenomenon associated with rainbows which was named after Alexander of Aphrodisias who first described it in 200 AD. |
*This card is named after [http://en.wikipedia.org/wiki/Alexander's_band Alexander's dark band], an optical phenomenon associated with rainbows which was named after Alexander of Aphrodisias who first described it in 200 AD. |
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⚫ | *This card could also be named after the dark band formed in [http://en.wikipedia.org/wiki/Double-slit_experiment Double-slit experiment], originated from [http://en.wikipedia.org/wiki/Young's_interference_experiment Young's interference experiment] made by Thomas Young |
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**The experiment demonstrates that light and matter can display characteristics of both classically defined waves and particles; moreover, it displays the fundamentally probabilistic nature of quantum mechanical phenomena. |
**The experiment demonstrates that light and matter can display characteristics of both classically defined waves and particles; moreover, it displays the fundamentally probabilistic nature of quantum mechanical phenomena. |
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− | *This card is the only card that excludes the reminder text for lock. |
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− | **Funnily enough, the English version which comes out a few months after the original version, does not have the text as well. |
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[[Category:Trivia]] |
[[Category:Trivia]] |
Latest revision as of 03:26, 18 January 2016
- This card is named after Alexander's dark band, an optical phenomenon associated with rainbows which was named after Alexander of Aphrodisias who first described it in 200 AD.
- This card could also be named after the dark band formed in Double-slit experiment, originated from Young's interference experiment made by Thomas Young, an English polymath.
- The experiment demonstrates that light and matter can display characteristics of both classically defined waves and particles; moreover, it displays the fundamentally probabilistic nature of quantum mechanical phenomena.