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A property stating that if L == L' then ssim L == ssim L' would be useful (L and L' are relations on labels).
In 5537188 I introduced an admitted instance gfp_weq, I don't think this is provable without delving into the definitions of gfp/t from coq-coinduction.
Not sure but the theorem may also be true with <= instead of ==.
The text was updated successfully, but these errors were encountered:
A property stating that if
L == L'
thenssim L == ssim L'
would be useful (L and L' are relations on labels).In 5537188 I introduced an admitted instance
gfp_weq
, I don't think this is provable without delving into the definitions of gfp/t from coq-coinduction.Not sure but the theorem may also be true with
<=
instead of==
.The text was updated successfully, but these errors were encountered: