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  2. 'Infinity table' created from affordable Ikea product - AOL

    www.aol.com/news/infinity-table-created...

    A DIY craftsman from Fresno, California has created an "infinity table" from a cheap table purchased from Ikea. Footage from November 20, 2019, shows the creative process where mirrors are ...

  3. Coffee table - Wikipedia

    en.wikipedia.org/wiki/Coffee_table

    Later coffee tables were designed as low tables, and this idea may have come from the Ottoman Empire, based on the tables in use in tea gardens. As the Anglo-Japanese style was popular in Britain throughout the 1870s and 1880s, [ 5 ] and low tables were common in Japan , this seems to be an equally likely source for the concept of a long low table.

  4. Noguchi table - Wikipedia

    en.wikipedia.org/wiki/Noguchi_table

    The Noguchi table is a piece of modernist furniture first produced in the mid-20th century. Introduced by Herman Miller in 1947, it was designed in the United States by Japanese American artist and industrial designer Isamu Noguchi. The Noguchi table comprises a wooden base composed of two identical curved wood pieces, and a heavy plate glass ...

  5. “History Cool Kids”: 91 Interesting Pictures From The Past

    www.aol.com/lifestyle/history-cool-kids-91...

    Image credits: historycoolkids The History Cool Kids Instagram account has amassed an impressive 1.5 million followers since its creation in 2016. But the page’s success will come as no surprise ...

  6. Aristotle's wheel paradox - Wikipedia

    en.wikipedia.org/wiki/Aristotle's_wheel_paradox

    Bernard Bolzano discussed Aristotle's wheel in The Paradoxes of the Infinite (1851), a book that influenced Georg Cantor and subsequent thinkers about the mathematics of infinity. Bolzano observes that there is a bijection between the points of any two similar arcs, which can be implemented by drawing a radius, remarking that the history of ...

  7. Galileo's paradox - Wikipedia

    en.wikipedia.org/wiki/Galileo's_paradox

    First, a square is an integer which is the square of an integer. Some numbers are squares, while others are not; therefore, all the numbers, including both squares and non-squares, must be more numerous than just the squares. And yet, for every number there is exactly one square; hence, there cannot be more of one than of the other.