Commit 1c002734 authored by wind2009's avatar wind2009 Committed by GitHub

element lords' draft

parent e7bf145e
...@@ -27,7 +27,7 @@ local xyz_adv={[0]={},[1]={}} ...@@ -27,7 +27,7 @@ local xyz_adv={[0]={},[1]={}}
local extra_fixed={62709239,95169481} local extra_fixed={62709239,95169481}
local special_hanoi_force={[0]={44095762,35595518},[1]={44095762,35595518}} local special_element_lords={[0]={44095762,35595518},[1]={44095762,35595518}}
function Auxiliary.SplitData(inputstr) function Auxiliary.SplitData(inputstr)
local t={} local t={}
...@@ -185,15 +185,17 @@ function Auxiliary.StartPick(e) ...@@ -185,15 +185,17 @@ function Auxiliary.StartPick(e)
local ex_list=nil local ex_list=nil
local ex_count=nil local ex_count=nil
if i==1 then if i==1 then
list=main_nonadv list=main_plain
count=2 count=3
ex_list=main_plain ex_list=special_element_lords
ex_count=2 ex_count=1
elseif i<4 then elseif i==2 then
list=main_plain list=main_plain
count=3 count=3
ex_list=main_adv ex_list=main_adv
ex_count=1 ex_count=1
elseif i==3 then
list=main_plain
elseif i==4 then elseif i==4 then
list=main_spell list=main_spell
elseif i==5 then elseif i==5 then
...@@ -203,13 +205,6 @@ function Auxiliary.StartPick(e) ...@@ -203,13 +205,6 @@ function Auxiliary.StartPick(e)
Auxiliary.SinglePick(p,list,count,ex_list,ex_count,true) Auxiliary.SinglePick(p,list,count,ex_list,ex_count,true)
end end
end end
--for p=0,1 do
-- if Duel.IsPlayerNeedToPickDeck(p) then
-- Duel.ResetTimeLimit(p,70)
-- local cg=Duel.GetFieldGroup(p,LOCATION_DECK,0)
-- Duel.ConfirmCards(p,cg)
-- end
--end
for tp,list in pairs(extra_sp) do for tp,list in pairs(extra_sp) do
if tp~=TYPE_FUSION then if tp~=TYPE_FUSION then
for p=0,1 do for p=0,1 do
...@@ -232,10 +227,6 @@ function Auxiliary.StartPick(e) ...@@ -232,10 +227,6 @@ function Auxiliary.StartPick(e)
end end
end end
for p=0,1 do
Auxiliary.SinglePick(p,special_hanoi_force,1,nil,nil,true)
end
Auxiliary.SaveDeck() Auxiliary.SaveDeck()
for p=0,1 do for p=0,1 do
if Duel.IsPlayerNeedToPickDeck(p) then if Duel.IsPlayerNeedToPickDeck(p) then
......
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