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- Dictionaryscuffle/ˈskʌfl/
noun
- 1. a short, confused fight or struggle at close quarters: "there were minor scuffles with police"
- 2. an act or sound of moving in a hurried, confused, or shuffling manner: "he heard the scuffle of feet"
verb
- 1. engage in a short, confused fight or struggle at close quarters: "the teacher noticed two pupils scuffling in the corridor"
- 2. move in a hurried, confused, or awkward way, making a rustling or shuffling sound: "a drenched woman scuffled through the doorway"
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2 days ago · There's one big difference between the question facing the federal Liberal party now and the one that ripped it apart two decades ago, Susan Delacourt writes.
2 days ago · One intense scuffle in the summer of 2002 revolved around a running list in the Hill Times, identifying which MPs were Martin loyalists and which remained true to Chrétien. It got a bit silly at some points, with MPs being lobbied to get their names on and off one column or the other each time the list was updated.
3 days ago · It's now up to a judge to decide whether a physical scuffle over the dinner dishes at an Ottawa fire station nearly two years ago was a consensual, ritualistic contest between two rookie ...
5 days ago · Police were reportedly probing claims of a nightclub scuffle over a stolen Rolex in the hours before Jay vanished. Here is everything we know about the alleged stolen watch, which is now the ...
23 hours ago · In his book “The Demagogue’s Playbook,” law professor Eric Posner defined a demagogue as a “charismatic, amoral person who obtains the support of the people through dishonesty, emotional manipulation, and the exploitation of social divisions.”
1 day ago · The Uruguay-Brazil quarter-final of the Copa America was a highly anticipated clash, and it lived up to its reputation with intense moments right from the start. The match was a true testament to the fierce rivalry between these two South American football powerhouses. From the opening whistle, the game was marked by hard tackles and […]
3 days ago · Define u(n)=y where y uniquely satisfies: there exists an n+1 length sequence v where v(0)=a and all k<n have v(s(k))=g(v(k)) and finally v(n)=y. By induction on n, we can prove there's a unique v satisfying the first two properties, at which point it follows that y is unique and thus u is well defined.
