Sentence examples for whose extensions from inspiring English sources

Exact(7)

Mark Kirk, a Republican House member from Illinois, said a compromise could be struck in conference committee to subject tax cuts to pay-as-you-go rules but exempt those whose extensions are called for in this year's budget resolution.

As Nicholas J. Cotsonika writes on Yahoo.com, it now throws the whole lot of those supersilly contracts back into question, although as The Toronto Globe and Mail reports, it will probably only affect those whose extensions have not kicked in yet (i.e., Chris Pronger, Marc Savard, Roberto Luongo) and not those who have already played a season under the terms of their deal (Marian Hossa).

Hence classical logic prohibits primitive function symbols whose extensions are partial functions functions whose value is for some arguments undefined.

Such a theorist may also wish to use the term 'reference' only for expressions whose extensions are individuals.

The simple one-name-one-thing view has no room for referential ambiguity or for terms of different scope, some of whose extensions fall within others.

Finally, a special axiom asserts that any set one of whose extensions is included in a regular set is itself regular.

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Similar(52)

Flat dwellers whose extension lead won't stretch a storey or two will have to get to work early for that parking space beside a plug point.

The highlands in the west run from northeast to southwest, forming the eastward edge of the Guizhou Plateau, whose extension, the Xuefeng Mountains, lies in the heart of the province.

The club is part of a wave that has opened up on New Boulevard, that oceanside pedestrian thoroughfare whose extension was marked in July with a concert by the French D.J. Maia K that drew 40,000.

In the farm bill – whose extension expired at the end of last month – the US Senate is trying to include provisions that would penalise farmers who convert native prairie or wetlands to cropland, or who farm on highly erodible land without a conservation plan.

A term is said to be distributed in a given proposition if that proposition implies all other propositions that differ from it only in having, in place of the original term, any other term whose extension is a part of that of the original term i.e., if, and only if, the term as it is used in that occurrence covers all the members of the class that it denotes.

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