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Modeling a Miracle : MANA and the Battle at Xa Long Tan 18 AUGUST 1966
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Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Jan 01, 2016

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Iris Curtis
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Page 1: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Modeling a Miracle:MANA and the Battle at Xa Long Tan

18 AUGUST 1966

Page 2: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Xa Long Tan:The History

- Battle occurred as a result of Australian involvement in the Phuoc Tuy Province of South Vietnam (1965-1971)

- After receiving mortar fire, the Australian Task Force (ATF) Base sends out Patrols to find the staging site for the attacks

- Patrols continue into the next day and D Company is sent to relieve B Company on patrol

Page 3: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Xa Long Tan:The History- The 108 men of D Company under Major Smith find the Mortar Site and then advance into a rubber plantation near Long Tan to search for the enemy.

- 11 Platoon makes contact, moves quickly ahead to pursue the enemy, but begins to receive fire.

- 10 Platoon moves south to relieve 11 Platoon but is also bogged down.

Page 4: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Xa Long Tan: The History- As first shots are fired, the monsoon breaks and reduces visibility to 50m

- “It’s bigger than I thought it was. They’re going to attack us!” - 2nd LT Sharp CO 11 Platoon

-ATF Base organizes relief force, but D Company is forced to hold out for nearly four hours before it finally arrives.

Page 5: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Xa Long Tan: The Outcome-D Company had engaged a full strength North Vietnamese Main Force Regiment!

- i.e. 108 men vs. 2500 men

-D COY suffers 17 DEAD 19 WOUNDED

-Vietnamese officially suffer 245 DEAD and an estimated 300-500 WOUNDED

? WHY ?

Page 6: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

MANA: A Means to an Answer

- Analyzing history using computer modeling

-Each Agent represents 10 Soldiers (APC= 7)

- Battlefield represents 1 km2 on a 1:2 Scale (1 unit = 2 m)

- 20 Shots required to kill an agent in “shot at” trigger state (2 shots per man)

- 10 Shots to kill an Agent in any other trigger state

- Each agent can engage 10 items per timestep

Page 7: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

MANA: A Means to an Answer

- Base case Sensor Range (SR) at 25 units (50m)

- Effective Weapon Range at 60 units (120 m) and Firepower (Accuracy) generally at 50

- Australian Situational Awareness at 40 (COY HQ at 70)

- Scenario ends upon arrival of APC Squadron

Page 8: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

MANA: A Means to an Answer

- Australians represented by Blue (18 total Agents, 1 APC Agent)

-Australians given high Stealth due to their defensive posture (Stealth ~ 70-82)

-North Vietnamese are represented by Red Agents (85 total Agents)

- Australians are the limiting reagent in this experiment, so the focus of this study revolves around them and limiting the Casualties of the smaller force

Page 9: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

WITHOUT FURTHER ADO

THE BASE CASE SCENARIO:Xa Long Tan as it Happened

LongTanBase1.dat

Page 10: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Experimental History

Now that we have been able to capture history, what do we do with it?

EXPERIMENT!- HOW?

- By changing Parameters and “Farming” Data

Page 11: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

What If ?- What if there was no monsoon on 18AUG1966? (SR 75 = 150m)

- What if it had rained harder? (SR 10 = 20m)

- What if the Australians had been more aware of what was happening? (Satellite Uplink / Net Centric Warfare) (AWR +50%)

- What if all of the radios had been shot out? (AWR -50%)

- What if the Australians had more/less weapon training and or more/less National Servicemen in their units (FP +/- 50%)

Page 12: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

The Answers?- The Data Farming in this experiment was done by taking the aforementioned questions and making them “reality”

- Each scenario of experimental history was run a total of 10 times (time constraint prevented more experimentation) and the number of casualties was recorded for each run

- The variation per seed is based upon the starting position of the Agents on the map

Page 13: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

DISCLAIMER- This Scenario was developed and tested under MANA v. 0.93

-Due to a memory leak in that version, any scenario utilizing a sensor range of 75 units was tested under MANA v. 0.97

-It has been observed that Agents in MANA v. 0.97 behave distinctly different from those in MANA v. 0.93 under identical conditions

-Therefore all Data involving SR 75 should be observed with some caution when compared to v. 0.93

Page 14: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Altering Awareness Against Sensor Range

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 10

SensorRange = 25

SensorRange = 75

Ca

su

alt

ies

Maximum

Mean

Minimum

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 10

SensorRange = 25

SensorRange = 75

Ca

su

alt

ies

Maximum

Mean

Minimum

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 10

SensorRange = 25

SensorRange = 75

Ca

su

alt

ies

Maximum

Mean

Minimum

Awareness –50% Awareness: Base Value Awareness +50%

- Casualties increase steadily as Threat Awareness increases

- Possibly a result of increased engagement as more Agents are visible

Page 15: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Altering Firepower Against Changing Sensor Range/ Base Awareness

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 10

SensorRange = 25

SensorRange = 75

Ca

su

alt

ies

Maximum

Mean

Minimum

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 10

SensorRange = 25

Ca

su

alt

ies

Maximum

Mean

Minimum

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 25

SensorRange = 75

Ca

su

alt

ies

Maximum

Mean

Minimum

Firepower: -50% Firepower: Base Value Firepower: +50%

-Casualties decrease with increasing firepower

-Inverse relationship based upon the notion that the more enemy that are killed, the less of them are there to kill you

Page 16: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Altering Firepower against Changing Sensor Range at –50% Awareness

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 10

SensorRange = 25

SensorRange = 75

Ca

su

alt

ies

Maximum

Mean

Minimum

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 10

SensorRange = 25

Ca

su

alt

ies

Maximum

Mean

Minimum

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 25

SensorRange = 75

Ca

su

alt

ies

Maximum

Mean

Minimum

Firepower: -50% Firepower: Base Value

Firepower: +50%

- Fewest Maximum/Average Casualties occur when the Awareness is lowest and firepower is highest.

Page 17: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Altering Firepower Against Sensor Range at +50% Awareness

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 10

SensorRange = 25

SensorRange = 75

Ca

su

alt

ies

Maximum

Mean

Minimum

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 10

SensorRange = 25

Ca

su

alt

ies

Maximum

Mean

Minimum

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 25

SensorRange = 75

Ca

su

alt

ies

Maximum

Mean

Minimum

Firepower: -50% Firepower: Base Value Firepower: +50%

- Greatest Maximum/ Average casualties occur when firepower is at a minimum and Awareness is greatest

- Is ignorance Bliss? Probably not . . .

Page 18: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 10

SensorRange = 25

SensorRange = 75

Ca

su

alt

ies

Maximum

Mean

Minimum

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 10

SensorRange = 25

SensorRange = 75

Ca

su

alt

ies

Maximum

Mean

Minimum

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 10

SensorRange = 25

SensorRange = 75

Ca

su

alt

ies

Maximum

Mean

Minimum

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 10

SensorRange = 25

Ca

su

alt

ies

Maximum

Mean

Minimum

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 25

SensorRange = 75

Ca

su

alt

ies

Maximum

Mean

Minimum

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 10

SensorRange = 25

Cas

ual

ties

Maximum

Mean

Minimum

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 25

SensorRange = 75

Ca

su

alt

ies

Maximum

Mean

Minimum

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 10

SensorRange = 25

Ca

su

alt

ies

Maximum

Mean

Minimum

0.001.002.003.004.005.006.007.008.009.00

10.0011.0012.0013.0014.00

SensorRange = 25

SensorRange = 75

Ca

su

alt

ies

Maximum

Mean

MinimumFIR

EP

OW

ER

-50%

+50

%B

AS

E

AWARENESS-50% BASE +50%

Page 19: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Impact of Sensor Range- For Maximum casualties SR had little effect

- Average casualties dropped slightly on either side

- Greater vision would allow greater use of weapon range i.e. Fighting in defensive posture over a greater range.

- Poor vision allowed to enemy to get in closer, but left enemy vulnerable to be shot before gaining a defensive posture (higher kill probability)

Page 20: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Tactical Scenarios: More “What If ?”-What if Major Smith had heeded the warning of the dead Vietnamese Regular and proceeded cautiously in a tight “One Up” formation? (One Up)

-What if Major Smith had decided to cover a larger search front with a “two up” formation? (Two Up)

-What if the American tactics of using trails had been accepted by the Australian 1RAR during their time with U.S. Army’s 173rd Brigade? (Trail)

-What if the Australians were quick to recognize the capabilities of APC’s and had used them employed them with D COY? (APC Trail)

- What if Major Smith saw the coming monsoon and decided to keep his formation within visual range? (Tight)

Page 21: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Tactical Formations:From the Australian Soldier’s Handbook Circa 1965

“One Up”

D COY HQ

10 Platoon

11 Platoon 12 Platoon

“Two Up”

D COY HQ

10 Platoon 11 Platoon

12 Platoon

“Column”10 PlatoonD COY HQ11 Platoon12 Platoon

Page 22: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Tactical Demonstrations

- LTBase1UP.dat “One Up”

- LT2UP.dat “Two Up”

- LTBaseTrail.dat “Trail”

- LTBaseTrailAPC.dat “Trail APC”

- LTBaseTight.dat “Tight”

* Nothing else besides the Tactics have been changed from the Base Case Scenario except for “Trail” where Australian stealth is reduced due to reduced cover

Page 23: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Altering Tactics

0

2

4

6

8

10

12

14

16

BASE 1 UP 2 UP Trail APC Trail Tight

Cas

ual

ties

Page 24: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Tactical Summary-“One Up” and “Two Up” scenario averages were close to or slightly less than the Base Case

-Range Variation due to the fact that tighter grouping may result in either greater concentration of Blue firepower or in greater concentration of Red forces

- “Trail” Scenario left the Australians too vulnerable and open to Ambush/ Annihilation

Page 25: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Tactical Summary- Addition of APC allowed for a lower minimum death toll than the “trail” scenario

- Disparity between Minimum and Maximum is because casualties become highly dependent on the behavior and focus of the APC squadron

-Average remains high because of troop vulnerability

- “Tight” scenario provides greater coordination and cooperation in the battle

Page 26: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Observations/ Lessons Learned

- In order to produce the least casualties in battle, Major Smith should have kept his units within visual range.

- Allowing units to act more independently of the knowledge of the HQ unit and training troops more also could have produced fewer casualties.

- Rain may not have been the deciding factor in the battle

Page 27: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

Observations/ Lessons Learned

- Stealth protects the Australians the most

- Was stealth dependant on training, terrain, camouflage, or rain?

- APC’s effective as a rescue force once the Vietnamese were weakened, but if APC’s were ambushed in the initial assault, it is likely they would have been destroyed too

-Tactics were important in casualty levels

Page 28: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

MANA Critique

- MANA v. 0.93 and v. 0.97 are INCOMPATIBLE

- MANA needs individual coordinate interface

- Global trigger state personality change option would be beneficial

- MANA should allow the user to select the desired MAP file instead of producing a MAP for each scenario. This would reduce disk space needed to hold scenarios.

- Possibility of some way to simulate artillery

- More variety of terrain which would automatically reduce movement speed and increase stealth

Page 29: Modeling a Miracle: MANA and the Battle at Xa Long Tan 18 AUGUST 1966.

??QUESTIONS??

“Curiouser and Curiouser”