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Difference between revisions of "Air Reconnaissance"
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*The minimum "<math>R</math>" to achieve success is '''12''' for {{MapRoute|G|green}} and '''16''' for {{MapRoute|H|green}}. | *The minimum "<math>R</math>" to achieve success is '''12''' for {{MapRoute|G|green}} and '''16''' for {{MapRoute|H|green}}. | ||
− | *For Great Success, the requirement is | + | *For Great Success, the requirement is <math>R_\text{GS} = R \times (1.6 + rand(0 ; 0.6))</math>. |
− | *This means that the minimum and maximum requirement for Great Success for {{MapRoute|H|green}} is '''25.6''' and '''35.2'''. | + | **This means that the minimum and maximum requirement for Great Success for {{MapRoute|H|green}} is '''25.6''' and '''35.2'''. |
{| class="wikitable" | {| class="wikitable" |
Revision as of 07:31, 22 June 2022
Air Reconnaissance is a mechanic seen on 6-3 that enables a chance at increased resources from specific nodes with the use of Seaplanes.
Details
On Nodes G and H, Seaplanes will be flown towards the "green X" (the recon route is shown on the map as green arrows).
- Successful reconnaissance will reward additional resources upon getting a B+ rank on the boss.
- Neither G or H have combat.
- Animation will be shown for the Air Reconnaissance; if both Flying boats
and other Seaplanes (SPR and SPB) are brought, Flying Boat animation takes priority. - Success rate of the air reconnaissance depends on the LoS and Seaplanes count.
- All reconnaissance rewards are forfeit if the boss node is not reached or losed.
The formula for Air Reconnaissance is [math]\displaystyle{ R = \sum_{\text{SPR ; SPB}} \text{LoS} \times \sqrt{\sqrt{\text{Plane}_\text{Count}}} + \sum_{\text{Flying Boats}} \text{LoS} \times \sqrt{\text{Plane}_\text{Count}} }[/math]
To sum up, the more LoS and Seaplanes used, the better, with Flying Boats counting for more than other seaplanes.
- The minimum "[math]\displaystyle{ R }[/math]" to achieve success is 12 for G and 16 for H.
- For Great Success, the requirement is [math]\displaystyle{ R_\text{GS} = R \times (1.6 + rand(0 ; 0.6)) }[/math].
- This means that the minimum and maximum requirement for Great Success for H is 25.6 and 35.2.
See Also
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