tallyˈtæl i
tally (v)
- present
- tallies
- past
- tallied
- past participle
- tallied
- present participle
- tallying
tally (n)
English Definitions:
run, tally (noun)
a score in baseball made by a runner touching all four bases safely
"the Yankees scored 3 runs in the bottom of the 9th"; "their first tally came in the 3rd inning"
reckoning, tally (noun)
a bill for an amount due
count, counting, numeration, enumeration, reckoning, tally (verb)
the act of counting; reciting numbers in ascending order
"the counting continued for several hours"
match, fit, correspond, check, jibe, gibe, tally, agree (verb)
be compatible, similar or consistent; coincide in their characteristics
"The two stories don't agree in many details"; "The handwriting checks with the signature on the check"; "The suspect's fingerprints don't match those on the gun"
score, hit, tally, rack up (verb)
gain points in a game
"The home team scored many times"; "He hit a home run"; "He hit .300 in the past season"
tally, chalk up (verb)
keep score, as in games
total, tot, tot up, sum, sum up, summate, tote up, add, add together, tally, add up (verb)
determine the sum of
"Add all the people in this town to those of the neighboring town"
tally (Noun)
Originally, a piece of wood on which notches or scores were cut, as the marks of number;
tally (Noun)
Later, one of two books, sheets of paper, etc., on which corresponding accounts were kept.
tally
Hence, any account or score kept by notches or marks, whether on wood or paper, or in a book, especially one kept in duplicate.
tally
One thing made to suit another; a match; a mate.
tally
A notch, mark, or score made on or in a tally; as, to make or earn a score or tally in a game.
tally
A tally shop.
tally (Verb)
To count something
tally (Verb)
To record something by making marks
tally
To make things correspond or agree with each other
tally
To keep score
tally
To correspond or agree
tally (Adjective)
Used as a mild intensifier: very (almost exclusively used by the upper classes).
Tally
A tally is an unofficial private observation of an election count carried out under Proportional Representation using the Single Transferable Vote. Tallymen, predominantly a feature of the Irish electoral process, are appointed by political candidates and parties. They observe the opening of ballot boxes and watch as the individual ballot papers are counted. Individual tallymen may be placed to observe the opening of each box and watch as separate bundles of ballot papers are sorted, stacked and counted. They record their estimation of counts by marking votes for each candidate on their 'tally sheet' as a tick which are then assembled together to produce a full prediction of what the likely outcome of the result will be. Many political parties, having been rival during elections, co-operate in producing a tally. Tally results are then released to the media before a formal account may even have begun, allowing predictions as to how some, or in most cases all, the seats in multi-member constituencies, may go hours in advance of the official count, by noting how many number 1s a candidate may get, who gets their number 2s, whether voters vote for one party or spread their first, second, third, fourth etc. preferences randomly, by party, by alphabet, by local area, or by some other criteria. In the Republic of Ireland, a national prediction of an election outcome may be made on RTÉ by lunchtime on count day, before a single seat has officially been filled.
Tally
In computational complexity theory, a unary language or tally language is a formal language (a set of strings) where all strings have the form 1k, where "1" can be any fixed symbol. For example, the language {1, 111, 1111} is unary, as is the language {1k | k is prime}. The complexity class of all such languages is sometimes called TALLY. The name "unary" comes from the fact that a unary language is the encoding of a set of natural numbers in the unary numeral system. Since the universe of strings over any finite alphabet is a countable set, every language can be mapped to a unique set A of natural numbers; thus, every language has a unary version {1k | k in A}. Conversely, every unary language has a more compact binary version, the set of binary encodings of natural numbers k such that 1k is in the language. Since complexity is usually measured in terms of the length of the input string, the unary version of a language can be "easier" than the original language. For example, if a language can be recognized in O(2n) time, its unary version can be recognized in O(n) time, because n has become exponentially larger. More generally, if a language can be recognized in O(f(n)) time and O(g(n)) space, its unary version can be recognized in O(n + f(log n)) time and O(g(log n)) space (we require O(n) time just to read the input string). However, if membership in a language is undecidable, then membership in its unary version is also undecidable.
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