26-letter words containing h, y, s, t
- to call something your own — If you have something you can call your own, it belongs only to you, rather than being controlled by or shared with someone else.
- to do sth by the rule book — to do something in the normal, accepted way
- to get off your high horse — if you tell someone to, or suggest that someone should, get off their high horse, you are suggesting they stop behaving in a superior manner
- to get your house in order — If someone gets their house in order, puts their house in order, or sets their house in order, they arrange their affairs and solve their problems.
- to lay oneself open to sth — If you lay yourself open to criticism or attack, or if something lays you open to it, something you do makes it possible or likely that other people will criticize or attack you.
- to look someone in the eye — If you look someone in the eye or look them in the face, you look straight at their eyes in a bold and open way, for example in order to make them realize that you are telling the truth.
- to put your heads together — If two or more people put their heads together, they talk about a problem they have and try to solve it.
- to recharge your batteries — If you recharge your batteries, you take a break from activities which are tiring or difficult in order to relax and feel better when you return to these activities.
- to work your way somewhere — If you work your way somewhere, you move or progress there slowly, and with a lot of effort or work.
- wilcoxon mann-whitney test — a statistical test of the difference between the distributions of data collected in two experimental conditions applied to unmatched groups of subjects but comparing the distributions of the ranks of the scores
- zermelo fränkel set theory — (mathematics) A set theory with the axioms of Zermelo set theory (Extensionality, Union, Pair-set, Foundation, Restriction, Infinity, Power-set) plus the Replacement axiom schema: If F(x,y) is a formula such that for any x, there is a unique y making F true, and X is a set, then {F x : x in X} is a set. In other words, if you do something to each element of a set, the result is a set. An important but controversial axiom which is NOT part of ZF theory is the Axiom of Choice.