cink | CFDG interpreter in Javascript | Interpreter library
kandi X-RAY | cink Summary
kandi X-RAY | cink Summary
CInk is an interpreter for the CFDG language, an accronym for Context Free Design Grammar. To be precise, CInk implements CFDG2, since it supports a lot of things which the original language doesn't have. CInk is not the first interpreter of this language though. The other named, ContextFree (Yeah! its name is a terse version of the language's name), is a standalone product developed in C language. CInk, on the other hand, is written purely in Javascript, and thus, allows you to compile and run CFDG programs in the browser itself. In addition it is also modular.
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QUESTION
Please forgive me if the answer to this is obvious, I am very new to R.
I am trying to aggregate this set of data but one of the columns keeps returning NA.
...ANSWER
Answered 2020-Aug-01 at 13:14Try this solution:
QUESTION
I have a list of materials with values and an equation R=(wt/material)
. I'm not to sure how to have an input of a material example copper and it takes the value copper from the list and applies it to the equation
ANSWER
Answered 2020-Jul-18 at 19:42You have to use the float()
function and then between brackets the input()
function. It will try to convert the given input to the float
type. If the input value could not be converted to float
it will throw a ValueError
QUESTION
I'm kind of new to Dafny. What I'm trying to is to give an executable specification of the big-step semantics for CinK in Dafny .
So here is my code
...ANSWER
Answered 2020-Jan-13 at 19:39The Dafny verifier is willing to expand function definitions when doing a proof, but within some limits. If it did not, then it could not give you quick turnaround when you ask it to prove something that doesn't hold. It may be helpful to think of the verifier as expanding each occurrence of a function that you write once. It actually does more. For example, when the arguments to a function are literals, then the verifier may expand a function beyond the normal limits. (See Amin, Leino, and Rompf, TAP 2014, if you're interested in the details of this "dual-rail encoding".)
To prove your assertion, you'll have to help the verifier along. Add the following proof calculation before the assertion and your program will verify:
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