Supply the Noughts with wax

ID: 252213

Spoiler warning! This page contains details about Fallen London Actions.

From: A War in Spite

The urchin's lead. One can rarely move in Spite some days without being clonked on the head with a flying candle. The marks aren't usually permanent.

Unlocked with Balance of the Urchin War is 1-99999 (World Quality, now available), 250 x Lump of Lamplighter Beeswax

Success

Flying bombard

"It's not tallow is it? I 'ates tallow." the Noughts quartermaster chews the wax thoughtfully […] "'Skives? Another one for the treboo – trebyuh – treyboochey – catapult."

[…] "Look, we've made it into th' shape 'o a cross for you, you 'orrible thieves!", […]

[Find the rest of the story at https://www.fallenlondon.com]

•  The balance of power shifts towards the Noughts... (Lowers Balance of the Urchin War by [see below])

Balance	1–9435	9436–16149	16150–20693	20694–24181	24182–27047	27048–29503	29504–31670	31671–33625	33626–35419	35420–37087	37088–38655	38656–40144	40145–41569	41570–42943	42944–44277	44278–45579	45580–46858	46859–48121	48122–49374	49375–50625	50626–51878	51879–53141	53142–54420	54421–55722	55723–57056	57057–58430	58431–59855	59856–61344	61345–62912	62913–64580	64581–66374	66375–68329	68330–70496	70497–72952	72953–75818	75819–79306	79307–83850	83851–90564	90565–99999
Balance Loss	11	12	13	14	15	16	17	18	19	20	21	22	23	24	25	26	27	28	29	30	31	32	33	34	35	36	37	38	39	40	41	42	43	44	45	46	47	48	49

•  You've gained 1 x Involvement in the Urchin War
•  You've gained 1 x Aeolian Scream
•  You've lost 250 x Lump of Lamplighter Beeswax
•  Supporting the Crosses is dropping… (-1 CP)

Without Supporting the Crosses:

•  Supporting the Noughts is increasing… (+1 CP, up to level 8)

With Balance > 50000:

•  You've gained 8 x Maniac's Prayer

With Involvement ≤ 41:

•  You've gained (F( Persuasive) × G( Involvement)) x Primordial Shriek

With Involvement > 41:

•  You've gained (F( Persuasive)) x Primordial Shriek

Where F is given by: ${\displaystyle F(P)={80 \over {1+e^{-0.05{(P-120)}}}}}$
And G is approximately given by: ${\displaystyle G(I)=1+0.31{sin({\pi \over 40}{(I-1)})}}$