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Whats Special About 277777788888899 Numberphile

юааwhatтащsюаб So юааspecialюаб юааabout 277777788888899юаб Ib Maths Resources From
юааwhatтащsюаб So юааspecialюаб юааabout 277777788888899юаб Ib Maths Resources From

юааwhatтащsюаб So юааspecialюаб юааabout 277777788888899юаб Ib Maths Resources From Matt parker discusses multiplicative persistence.check out brilliant (get 20% off their premium service): brilliant.org numberphile (sponsor)extra fo. And still, only two numbers produce 11 steps, and no more: 277777788888899 and 27777789999999999. in fact there's only one other number that produces 10 steps (that isn't the 10th step of the previous numbers), namely 3888888888889. and interestingly all of the above numbers share the last nine steps in common, which makes me think that it's.

numberphile what S special About 196 Funmath
numberphile what S special About 196 Funmath

Numberphile What S Special About 196 Funmath It is likely bad netiquette to resurrect this thread from 4 months ago. but this video caught my mind at the time it was new, so i learned python and explored this idea extensively and have been having my computer calculate values for a long time now. This is numberphile. we mainly post videos about mathematics and just numbers in general. mar 21. mar 21 277777788888899. brady haran. matt parker. additional. Featuring sophie maclean and superfactorials. try the halfsies challenge at brilliant.org challenge numberphile (and tell us your score!) or go to br. What’s so special about 277777788888899? numberphile have just done a nice video which combines mathematics and computer programing. the challenge is to choose any number (say 347) then we do 3x4x7 = 84. next we do 8×4 = 32. next we do 3×2 = 6. and when we get to a single digit number then we have finished. it took 3 steps to get from 347.

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