Difference between revisions of "Convergence at Khon Kaen"
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==Plot summary== | ==Plot summary== | ||
{{sectionstub}} | {{sectionstub}} | ||
| + | |||
| + | ==Featured characters== | ||
| + | * [[Ariel Peregrine]] | ||
| + | * Davis | ||
| + | * [[Daryl Silverlake]] | ||
| + | * [[Jake]] | ||
| + | * [[Marcus Green]] | ||
| + | * [[Marva Talbot]] | ||
| + | * [[Reema Chowla]] | ||
==Featured places== | ==Featured places== | ||
* [[Khon Kaen]] | * [[Khon Kaen]] | ||
* [[Madiun]] (incorrectly spelt Maduin) | * [[Madiun]] (incorrectly spelt Maduin) | ||
| + | |||
| + | ==Featured BattleTechnology== | ||
| + | ==='Mechs=== | ||
| + | * [[Griffin]] | ||
| + | * [[Phoenix Hawk|4L Phoenix Hawk]] | ||
| + | * [[Raijin]] | ||
| + | * [[Spector]] | ||
| + | * [[Thanatos]] | ||
[[Category:BattleCorps publications]] | [[Category:BattleCorps publications]] | ||
[[Category:Short Stories]] | [[Category:Short Stories]] | ||
[[Category:Works by Kevin Killiany]] | [[Category:Works by Kevin Killiany]] | ||
Revision as of 05:48, 30 August 2020
| Convergence at Khon Kaen | |
|---|---|
| Product information | |
| Type | Short story |
| Author | Kevin Killiany |
| Pages | 41 |
| Publication information | |
| Publisher | BattleCorps |
| First published | 28 December 2007 |
| Content | |
| Era | Jihad era |
| Timeline | 16 January—12 February 3068 |
| Series | Chaos Irregulars stories |
| Preceded by | Endgame at Engadine |
| Followed by | Crucible at Campoleone |
Convergence at Khon Kaen is a story by Kevin Killiany that was published online on BattleCorps on 28 December 2007 as the ninth parts (and seventh story) of the Chaos Irregulars series.
Contents
| “ | That's right back again, with the fires of the Jihad lapping at their heels, the Chaos Irregulars have a simple mission, stop the pirate raiders. But when has it ever been simple for the Irregulars? | ” |
Plot summary
 | This Section looks to be a Stub This section is a stub (i.e., in need of additional material). You can help us by expanding it. Please remove this tag when that effort is complete. |