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What would be enough for britton to deal with a spanish class cavalry, mostly their paladins.
30 - (spanish) paladins vs britton foot units of same cost =
Cavalry 60 food / 75 gold = 1800 food/ gold 2250
Champs 60 food / 20 gold = 1800 food/ 600 gold (-1650) more then 3 times the cost in gold. 1650 / 30 = 55 gold (or maybe 27 food, gold fifty fifty any res)
Long bow in this cost 1650 = 35-40 x 22 long bow (1650 ressources) 770 + 880
So vs 30 paladins you should basically have 30 champions and 22 long bow men
But 30 paladins still deny 30 champs and 22 long bow men.
How about:
halbs 35 food 25 wood in the same cost (27 halbs) (1620 ress)
30 britton champs + 27 halbs deny paladins if palas are not in patrol mode. In both patrol mode palas tends to win.
All halbs. How many will take to deny 30 paladins and how much cost effective
60 halbs (3600 combined cost) vs 30 paladins 4050 combined
67 halbs (about 4020 combined) vs 30 paladins
In this battle. About 30 halbs are denied and 40 survive (depends on variables i guess)
So you'd need teoretically only about 40 halbs (2400 combined) to deny 30 paladins (180 hp - spanish) that is 1650 extra ressources to spend plus. The thing is though. 40 halbs are denied by 30 paladins. even 40 halbs + 5 champs.
The equilibrium seems to be in spending the resources and having the edge by the units survived on that particular battle. Few battles won over all, give an edge.
40 halbs + 22 longbow men: You can guess who'll win this battle by a long shot.
A bigger question arise. Are the halbs and skirms the special units in this scheme? Lets see what happens and how many long bow or champs are needed to deny 30 paladins
54 long bow men (4050) 1890 - 2160 gold
50 champs (4000) 3000 food - 1000 gold
Longbow = 54 easly denied
Champs = 50 easly denied (even in patrol vs not patrol)
Conclusion. Paladin cavalry are "sccissors" to those foot units except halbeldiers
I myself didn't know until now that 50 champs die to 30 paladins for example. For me is good read.