1st Burma Infantry Brigade
The 1st Burma Infantry Brigade was an Infantry formation of the British Burma Army during World War II. It was formed in July 1941, when it was converted from the Maymyo Infantry Brigade Area and assigned to the 1st Burma Infantry Division. In June 1942, it was redesignated 106th Indian Infantry Brigade and became part of the British Indian Army.[1]
| 1st Burma Infantry Brigade | |
|---|---|
| Active | 1939–1945 |
| Country | British Burma |
| Allegiance | British Crown |
| Branch | British Burma Army |
| Size | Brigade |
| Engagements | Burma Campaign |
| Commanders | |
| Notable commanders | Brigadier GAL Farwell |
Formation
These units served with the brigade.
- 1st Battalion, Burma Rifles
- 5th Battalion, Burma Rifles
- 2nd Battalion, King's Own Yorkshire Light Infantry
- 2nd Battalion, Burma Rifles
- 2nd Battalion, 7th Rajput Regiment
- 1st Battalion, Cameronians (Scottish Rifles)
- 7th Battalion, Burma Rifles
- 12th Battalion, Burma Rifles
- 5th Battalion, 1st Punjab Regiment
- 1st Battalion, 4th Gurkha Rifles [2]
gollark: Like how in theory on arbitrarily big numbers the fastest way to do multiplication is with some insane thing involving lots of Fourier transforms, but on averagely sized numbers it isn't very helpful.
gollark: It's entirely possible that the P = NP thing could be entirely irrelevant to breaking encryption, actually, as it might not provide a faster/more computationally efficient algorithm for key sizes which are in use.
gollark: Well, that would be inconvenient.
gollark: Increasing the key sizes a lot isn't very helpful if it doesn't increase the difficulty of breaking it by a similarly large factor.
gollark: I'm not sure what P = NP would mean for that. Apparently doing that is non-polynomial time, and a constructive P = NP proof would presumably let you construct a polynomial-time algorithm.
References
- "1 Burma Brigade". Order of Battle. Retrieved 23 October 2009.
- "1 Burma Brigade Units". Order of Battle. Retrieved 23 October 2009.
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