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jockey back and forth - traducción al ruso
A METHOD FOR SHOWING ISOMORPHISM BETWEEN COUNTABLY INFINITE STRUCTURES SATISFYING SPECIFIED CONDITIONS
Back and forth method; Cantor's back and forth method; Back-and-forth property; Cantor back-and-forth method; Cantor's back-and-forth method; Back-and-forth argument
jockey back and forth
переходить из одной очереди в другую
jockey back and forth
ТМО переходить из одной очереди в другую
Forth Bridge
![A German photograph allegedly taken during the raid](https://commons.wikimedia.org/wiki/Special:FilePath/Are these "just a few splashes", Mr. Churchill?.jpg?width=200 "A German photograph allegedly taken during the raid")
![[[D'Arcy Thompson]] used a figure of a [[bison]] skeleton when comparing it to the structural form of the Forth Bridge.<ref name="D'ArcyThompson"/>](https://commons.wikimedia.org/wiki/Special:FilePath/Bison Skeleton.svg?width=200 "[[D'Arcy Thompson]] used a figure of a [[bison]] skeleton when comparing it to the structural form of the Forth Bridge.<ref name=\"D'ArcyThompson\"/>")
![Close up on the base of one of the three double-[[cantilever]]s of the bridge](https://commons.wikimedia.org/wiki/Special:FilePath/Close up on the Forth Bridge, Scotland arp.jpg?width=200 "Close up on the base of one of the three double-[[cantilever]]s of the bridge")
![Original [[rivet]] from the Forth Bridge](https://commons.wikimedia.org/wiki/Special:FilePath/ForthRivet.JPG?width=200 "Original [[rivet]] from the Forth Bridge")
 Fig. 4, Page 5.png?width=200 "The original (above) and final (below) designs of the Forth Bridge")
 Fig. 46, Page 26.png?width=200 "The tilted caisson")
 Fig. 51, Page 28.png?width=200 "The mode of sinking the South Queensferry caissons")
 Fig. 53, Page 30.png?width=200 "A completed caisson on Inchgarvie with the granite pier")
 Figs. 2 and 3, Page 4.png?width=200 "Bouch's proposed bridge (top) along with other proposals on the same principle")
![A view from [[South Queensferry]] of the bridge's cantilever towers being built in 1887.](https://commons.wikimedia.org/wiki/Special:FilePath/Forth Bridge - General view from back of Newhalls Inn, South Queensferry.jpg?width=200 "A view from [[South Queensferry]] of the bridge's cantilever towers being built in 1887.")
![A 1913 [[Railway Clearing House]] Junction Diagram showing the Forth Bridge Railway (red) and neighbouring lines of the [[North British Railway]] (blue)](https://commons.wikimedia.org/wiki/Special:FilePath/Forth Bridge RJD 129.jpg?width=200 "A 1913 [[Railway Clearing House]] Junction Diagram showing the Forth Bridge Railway (red) and neighbouring lines of the [[North British Railway]] (blue)")
![The southern approach to the Forth Bridge, designed by [[James Carswell]]](https://commons.wikimedia.org/wiki/Special:FilePath/Forth bridges 2005-06-17 06.jpg?width=200 "The southern approach to the Forth Bridge, designed by [[James Carswell]]")
![Class 158]]](https://commons.wikimedia.org/wiki/Special:FilePath/InsideTheForthRailBridge 19990822P0001.jpg?width=200 "Class 158]]")
![The approach to the bridge from [[Dalmeny Station]]](https://commons.wikimedia.org/wiki/Special:FilePath/The Forth Bridge seen from Dalmeny Station.JPG?width=200 "The approach to the bridge from [[Dalmeny Station]]")
CANTILEVER RAILWAY BRIDGE OVER THE FIRTH OF FORTH IN THE EAST OF SCOTLAND
Forth rail bridge; Forth bridge; Forth Bridge (rail); Forth Bridge (railway); Firth of Forth bridge; Forth Bridges; The Forth Railway Bridge; Forth Railway Bridge; Painting the Forth Bridge; Forth Bridge Railway; Forth Rail Bridge
[,fɔ:θ'brɪdʒ]
общая лексика
мост через залив Ферт-оф-Форт (железнодорожный; в восточной Шотландии; построен в 1890; длина 521 м)
Wikipedia
Back-and-forth method
In mathematical logic, especially set theory and model theory, the back-and-forth method is a method for showing isomorphism between countably infinite structures satisfying specified conditions. In particular it can be used to prove that
- any two countably infinite densely ordered sets (i.e., linearly ordered in such a way that between any two members there is another) without endpoints are isomorphic. An isomorphism between linear orders is simply a strictly increasing bijection. This result implies, for example, that there exists a strictly increasing bijection between the set of all rational numbers and the set of all real algebraic numbers.
- any two countably infinite atomless Boolean algebras are isomorphic to each other.
- any two equivalent countable atomic models of a theory are isomorphic.
- the Erdős–Rényi model of random graphs, when applied to countably infinite graphs, almost surely produces a unique graph, the Rado graph.
- any two many-complete recursively enumerable sets are recursively isomorphic.
