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  2. Tally marks - Wikipedia

    en.wikipedia.org/wiki/Tally_marks

    In the dot and line (or dot-dash) tally, dots represent counts from 1 to 4, lines 5 to 8, and diagonal lines 9 and 10. This method is commonly used in forestry and related fields. [ 6 ]

  3. One, Two, Buckle My Shoe - Wikipedia

    en.wikipedia.org/wiki/One,_Two,_Buckle_My_Shoe

    In his The Counting-Out Rhymes of Children (1888), the American collector of folklore, Henry Carrington Bolton (1843–1903), quoted an old lady who remembered a longer version of this rhyme as being used in Wrentham, Massachusetts as early as 1780. Beyond the first four lines, it proceeded: Nine, ten, kill a fat hen; Eleven, twelve, bake it well;

  4. Yan tan tethera - Wikipedia

    en.wikipedia.org/wiki/Yan_tan_tethera

    Yan Tan Tethera or yan-tan-tethera is a sheep-counting system traditionally used by shepherds in Northern England and some other parts of Britain. [1] The words are numbers taken from Brythonic Celtic languages such as Cumbric which had died out in most of Northern England by the sixth century, but they were commonly used for sheep counting and counting stitches in knitting until the ...

  5. Counting - Wikipedia

    en.wikipedia.org/wiki/Counting

    Older finger counting methods used the four fingers and the three bones in each finger to count to twelve. [3] Other hand-gesture systems are also in use, for example the Chinese system by which one can count to 10 using only gestures of one hand. With finger binary it is possible to keep a finger count up to 1023 = 2 10 − 1.

  6. Look-and-say sequence - Wikipedia

    en.wikipedia.org/wiki/Look-and-say_sequence

    In this case, the term following 21 would be 1112 ("one 1, one 2") and the term following 3112 would be 211213 ("two 1s, one 2 and one 3"). This variation ultimately ends up repeating the number 21322314 ("two 1s, three 2s, two 3s and one 4"). These sequences differ in several notable ways from the look-and-say sequence.

  7. Finger binary - Wikipedia

    en.wikipedia.org/wiki/Finger_binary

    This allows counting from zero to 31 using the fingers of one hand, or 1023 using both: that is, up to 2 5 −1 or 2 10 −1 respectively. Modern computers typically store values as some whole number of 8- bit bytes , making the fingers of both hands together equivalent to 1¼ bytes of storage—in contrast to less than half a byte when using ...