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propositional logic syntax(written for PEG.js); try it on http://pegjs.org/online
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EXPR | |
= | |
lhs:TERM remains:(_ BINARY _ TERM)* | |
{ | |
var result = lhs; | |
for (var x of remains) | |
result = x[1](result, x[3]); | |
return result; | |
} | |
/ | |
t:TERM | |
{ | |
return t; | |
} | |
TERM | |
= | |
"(" _ e:EXPR _ ")" | |
{ | |
return e; | |
} | |
/ | |
n:UNARY _ t:TERM | |
{ | |
return [n, t]; | |
} | |
/ | |
a:ATOM | |
{ | |
return a; | |
} | |
ATOM "atom" | |
= ["PQRSTU"] | |
/ c:CONST | |
{ | |
return c; | |
} | |
BINARY | |
= op:AND | |
{ return function(l,r){ return l && r; }; } | |
/ | |
op:OR | |
{ return function(l,r){ return l || r; }; } | |
UNARY = NOT | |
NOT | |
= "¬" / "not" | |
AND | |
= "∧" / "and" | |
OR | |
= "∨" / "or" | |
CONST | |
= "true" | |
{ return true; } | |
/ "false" | |
{ return false; } | |
_ "whitespace" | |
= [ \t\n\r]* |
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