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Last seen on: –L.A. Times Daily Crossword – Dec 5 2022
L.A. Times Daily Crossword – Jul 16 2022
Universal Crossword – Apr 12 2022 s
Jonesin’ – Jan 26 2021
LA Times Crossword 31 Dec 19, Tuesday

Random information on the term “Tally”:

A tally (also see tally sticks) is an unofficial private observation of an election count carried out under Proportional Representation using the Single Transferable Vote. Tallymen, appointed by political candidates and parties, 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 on Wikipedia

Random information on the term “SUM”:

In category theory, the coproduct, or categorical sum, is a construction which includes as examples the disjoint union of sets and of topological spaces, the free product of groups, and the direct sum of modules and vector spaces. The coproduct of a family of objects is essentially the “least specific” object to which each object in the family admits a morphism. It is the category-theoretic dual notion to the categorical product, which means the definition is the same as the product but with all arrows reversed. Despite this seemingly innocuous change in the name and notation, coproducts can be and typically are dramatically different from products.

Let C be a category and let X1 and X2 be objects of C. An object is called the coproduct of X1 and X2, written X1 ∐ X2 or X1 ⊕ X2, or sometimes simply X1 + X2, if there exist morphisms i1 : X1 → X1 ∐ X2 and i2 : X2 → X1 ∐ X2 satisfying the following universal property: for any object Y and any morphisms f1 : X1 → Y and f2 : X2 → Y, there exists a unique morphism f : X1 ∐ X2 → Y such that f1 = f ∘ i1 and f2 = f ∘ i2. That is, the following diagram commutes:

SUM on Wikipedia