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// learn more at https://aka.ms/genaiscript | ||
script({ | ||
title: "TLAi-linter", | ||
description: | ||
"Check if the prose comments and their TLA+ declarations and definitions are syntactically and semantically consistent", | ||
}); | ||
|
||
// use def to emit LLM variables | ||
def( | ||
"TLA+", | ||
env.files.filter((f) => f.filename.endsWith(".tla")), | ||
{ lineNumbers: true }, | ||
); | ||
|
||
// use $ to output formatted text to the prompt | ||
$`You are an expert at TLA+/TLAPLUS. Your task is to check if the prose comments and their TLA+ declarations and definitions are syntactically and semantically consistent!!! | ||
Explain any consistencies and inconsistencies you may find. Report inconsistent and consistent pairs in a single ANNOTATION section. | ||
## TLA+ Syntax Hints | ||
- A formula [A]_v is called a temporal formula, and is shorthand for the formula A \/ v' = v. In other words, the formula is true if A is true or if the value of v remains unchanged. Usually, v is a tuple of the spec's variables. | ||
- The symbol \`#\` is alternative syntax used for inequality in TLA+; the other symbol is \`/=\". | ||
## TLA+ Semantics Hints | ||
- Do NOT add any invariants or properties to the behavior specification Spec or any of its subformulas. This would change THEOREM Spec => Inv into THEOREM Spec /\ Inv => Inv, which is vacuously true. | ||
- TLA+ specs are always stuttering insensitive, i.e., the next-state relation is always [A]_v. In other words, one cannot write a stuttering sensitive specification. | ||
## TLA+ Convention Hints | ||
- The type correctness invariant is typically called TypeOK. | ||
- Users can employ TLA labels as a means to conceptually associate a comment with a sub-formula like a specific disjunct or conjunct of a TLA formula. Even though these labels have no other function, they facilitate referencing particular parts of the formula from a comment. | ||
## Formal and informal math Hints | ||
- Take into account that humans may write informal math that is syntactically different from the formal math, yet semantically equivalent. For example, humans may write \`N > 3T\` instead of \`N > 3 * T\`. | ||
`; |