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// 失敗版 | |
sig Coin {} | |
abstract sig State { | |
candidates : set Coin, | |
} | |
sig Branch extends State { | |
left, right : set Coin, | |
eq, lt, gt : State | |
} | |
fact { | |
all b : Branch { | |
not b in b.^(eq+lt+gt) | |
no b.left & b.right | |
#b.left = #b.right | |
b.eq.candidates = b.candidates - (b.left + b.right) | |
b.lt.candidates = b.candidates & b.left | |
b.gt.candidates = b.candidates & b.right | |
} | |
} | |
sig Leaf extends State { } | |
{ lone candidates } | |
pred solve { | |
one root : State { | |
root.candidates = Coin | |
State in root.*(eq+lt+gt) | |
} | |
} | |
run solve for 5 int, 4 Branch, 9 Leaf, exactly 8 Coin |
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sig Coin {} | |
pred test[s, left, right, eq, lt, gt : set Coin] { | |
no left & right | |
#left = #right | |
eq = s - (left + right) | |
lt = s & left | |
gt = s & right | |
} | |
pred final[s : set Coin] { lone s } | |
pred solve { | |
some l, r, eq, lt, gt, | |
eq_l, eq_r, eq_eq, eq_lt, eq_gt, | |
lt_l, lt_r, lt_eq, lt_lt, lt_gt, | |
gt_l, gt_r, gt_eq, gt_lt, gt_gt | |
: set Coin { | |
test[Coin, l, r, eq, lt, gt] | |
test[eq, eq_l, eq_r, eq_eq, eq_lt, eq_gt] | |
test[lt, lt_l, lt_r, lt_eq, lt_lt, lt_gt] | |
test[gt, gt_l, gt_r, gt_eq, gt_lt, gt_gt] | |
final[eq_eq] | |
final[eq_lt] | |
final[eq_gt] | |
final[lt_eq] | |
final[lt_lt] | |
final[lt_gt] | |
final[gt_eq] | |
final[gt_lt] | |
final[gt_gt] | |
} | |
} | |
run solve for 5 int, exactly 8 Coin |
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sig Coin {} | |
sig State { | |
disj left, right : set Coin, | |
eq, lt, gt : lone State, | |
candidates : set Coin, | |
} { | |
not this in this.^(@eq+@lt+@gt) | |
not lone candidates => { | |
#left = #right | |
eq.@candidates = candidates - left - right | |
lt.@candidates = candidates & left | |
gt.@candidates = candidates & right | |
-- optimization | |
one eq | |
one lt | |
one gt | |
some left | |
left in candidates or right in candidates | |
} | |
} | |
pred solve { | |
one root : State { | |
root.candidates = Coin | |
no root.(eq+lt+gt).(eq+lt+gt).(eq+lt+gt) -- optimization | |
} | |
} | |
run solve for 1 int, 13 State, exactly 9 Coin |
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