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yules
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The answer YULES has 40 possible clue(s) in existing crosswords.
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The word YULES is VALID in some board games. Check YULES in word games in Scrabble, Words With Friends, see scores, anagrams etc.
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Definitions of yules in various dictionaries:
noun - period extending from Dec. 24 to Jan. 6
noun - Christmas time
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Keep reading for additional results and analysis below.
| Possible Crossword Clues |
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| Present times? |
| End-of-year celebrations |
| Wassailers' times |
| Seasons to be merry |
| Holiday times |
| Christmases |
| Xmas seasons |
| Seasons for carolers |
| Christmas seasons |
| December holidays |
| Yules might refer to |
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In probability and statistics, the Yule–Simon distribution is a discrete probability distribution named after Udny Yule and Herbert A. Simon. Simon originally called it the Yule distribution.The probability mass function (pmf) of the Yule–Simon (ρ) distribution is* * * * f * ( * k * ; * ρ * ) * = * ρ * B * * ( * k * , * ρ * + * 1 * ) * , * * * {\displaystyle f(k;\rho )=\rho \operatorname {B} (k,\rho +1),} * for integer * * * * k * ≥ * 1 * * * {\displaystyle k\geq 1} * and real * * * * ρ * > * 0 * * * {\displaystyle \rho >0} * , where * * * * B * * * {\displaystyle \operatorname {B} } * is the beta function. Equivalently the pmf can be written in terms of the falling factorial as * * * * * f * ( * k * ; * ρ * ) * = * * * * ρ * Γ * ( * ρ * + * 1 * ) * * * ( * k * + * ρ * * ) * * * * ρ * + * 1 * * _ * * * * * * * , * * * {\displaystyle f(k;\rho )={\frac {\rho \Gamma (\rho +1)}{(k+\rho )^{\underline {\rho +1}}}},} * where * * * * Γ * * * {\displaystyle \Gamma } * is the gamma function. Thus, if * * * * ρ * * * {\displaystyle \rho } * is an integer, * * * * * f * ( * k * ; * ρ * ) * = * * * * ρ * * ρ * ! * * ( * k * − * 1 * ) * ! * * * ( * k * + * ρ * ) * ! * * * * . * * * {\displaystyle f(k;\rho )={\frac {\rho \,\rho !\,(k-1)!}{(k+\rho )!}}.} * The parameter * * * * ρ * * * {\displaystyle \rho } * can be estimated using a fixed point algorithm.The probability mass function f has the property that for sufficiently large k we have * * * * * f * ( * k * ; * ρ * ) * ≈ * * * * ρ * Γ * ( * ρ * + * 1 * ) * * * k * * ρ * + * 1 * ... |