Cavenagh Bridge, Singapore: Difference between revisions
Created page with "Cavenagh Bridge is the only suspension bridge in Singapore. Originally known as the Edinburgh Bridge, its name was changed to Cavenagh Bridge in honour of Major General Orfeu..." |
No edit summary |
||
(One intermediate revision by the same user not shown) | |||
Line 3: | Line 3: | ||
See [https://en.wikipedia.org/wiki/Cavenagh_Bridge Wikipedia entry]. | See [https://en.wikipedia.org/wiki/Cavenagh_Bridge Wikipedia entry]. | ||
Designed by Col. G. Collyer R.E. and [[Rowland | Designed by Col. G. Collyer R.E. and [[Rowland Mason Ordish]], and constructed by [[P. and W. MacLellan]] of Glasgow in 1868.<ref>[https://www.gracesguide.co.uk/Special:MemberUsers?file=3/3d/Eg18680710.pdf] Engineering, 10 July 1868</ref> | ||
'The bridge is suspended by a system of straight chains, and an auxilary catenary passing over the saddles in the towers to the moorings in the abutments. This latter only does duty in supporting the four sets of main links, so that they are always kept in absolute straight lines and thus rendered rigid.'<ref>[https://books.google.co.uk/books?id=tF0xAQAAMAAJ&pg=PA32-IA7&source=gbs_toc_r&cad=2#v=onepage&q&f=false] Modern Examples of Road and Railway Bridges by | |||
By William Henry Maw and James Dredge, 1872, p.34</ref> | |||
== See Also == | == See Also == |
Latest revision as of 11:10, 19 October 2023
Cavenagh Bridge is the only suspension bridge in Singapore. Originally known as the Edinburgh Bridge, its name was changed to Cavenagh Bridge in honour of Major General Orfeur Cavenagh, the last India-appointed Governor of the Straits Settlements.
See Wikipedia entry.
Designed by Col. G. Collyer R.E. and Rowland Mason Ordish, and constructed by P. and W. MacLellan of Glasgow in 1868.[1]
'The bridge is suspended by a system of straight chains, and an auxilary catenary passing over the saddles in the towers to the moorings in the abutments. This latter only does duty in supporting the four sets of main links, so that they are always kept in absolute straight lines and thus rendered rigid.'[2]