faux-pas | simplifies error handling for Functional Programming | Functional Programming library
kandi X-RAY | faux-pas Summary
kandi X-RAY | faux-pas Summary
Faux pas noun, /fəʊ pɑː/: blunder; misstep, false step. Faux Pas is a library that simplifies error handling for Functional Programming in Java. It fixes the issue that none of the functional interfaces in the Java Runtime by default is allowed to throw checked exceptions.
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Top functions reviewed by kandi - BETA
- Start the Downloader
- Downloads a file from the given URL
- Shortcut to create a BiConsumer with the given type
- Unpack throwable
- Exceptions are exceptionally
- Handle a CompletableFuture
- Invokes the accept method
- Calls the apply method and returns the result
- Perform test
- Overrides default accept method
- Performs test
- Runs the test
- Gets a value
faux-pas Key Features
faux-pas Examples and Code Snippets
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Trending Discussions on faux-pas
QUESTION
First question here, so apologises for any faux-pas. I have a dataframe in R of 657 observations with 4 variables. Each observation is a speech or interview by the Australian Prime Minister. So the variables are:
- date
- title
- URL
- txt (full text of the speech/interview).
I'm trying to turn that into a corpus in Quanteda
I first tried corp <- corpus(all_content)
but that gave me an error message
ANSWER
Answered 2021-Apr-08 at 17:23It's hard to address this problem exactly, because there is no reproducible example of your data.frame object, but if the structure contains the variables you list, then this should do it:
QUESTION
Suppose I have an (M x N) binary matrix where both M and N can be large. I want to find exactly k columns (k is relatively small, say less than 10) such that the sum of those k columns is the 1-vector (all elements are 1). One solution is adequate. Is there a fast algorithm for this?
For example, an algorithm working on the matrix
...ANSWER
Answered 2020-Jun-20 at 17:30My first attempt would be integer-programming using one of the available high-performance solvers (e.g. Cbc).
Assuming some sparsity in your incidence-matrix, those will be very efficient and are quite general (side-constraints / adaptations). They are also complete and might be able to prove infeasibility.
A simple formulation would look like:
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