How to resolve the algorithm Execute a Markov algorithm step by step in the Julia programming language
How to resolve the algorithm Execute a Markov algorithm step by step in the Julia programming language
Table of Contents
Problem Statement
Create an interpreter for a Markov Algorithm.
Rules have the syntax:
There is one rule per line.
If there is a . (period) present before the
Rulesets Use the following tests on entries:
Sample text of: Should generate the output:
A test of the terminating rule Sample text of: Should generate:
This tests for correct substitution order and may trap simple regexp based replacement routines if special regexp characters are not escaped. Sample text of: Should generate:
This tests for correct order of scanning of rules, and may trap replacement routines that scan in the wrong order. It implements a general unary multiplication engine. (Note that the input expression must be placed within underscores in this implementation.) Sample text of: should generate the output:
A simple Turing machine, implementing a three-state busy beaver. The tape consists of 0s and 1s, the states are A, B, C and H (for Halt), and the head position is indicated by writing the state letter before the character where the head is. All parts of the initial tape the machine operates on have to be given in the input. Besides demonstrating that the Markov algorithm is Turing-complete, it also made me catch a bug in the C++ implementation which wasn't caught by the first four rulesets. This ruleset should turn into
Let's start with the solution:
Step by Step solution about How to resolve the algorithm Execute a Markov algorithm step by step in the Julia programming language
The code you provided is a Julia program that implements a Markov chain text generator. A Markov chain is a stochastic process that describes a sequence of events in which the probability of each event depends only on the state of the system at the previous event. In this case, the system is a text, and the events are the characters in the text.
The program first defines a struct called MarkovRule
that represents a rule in the Markov chain. A rule consists of a pattern and a replacement. The pattern is a regular expression that matches a substring of the text, and the replacement is the string that should replace the matched substring. The rule also has a term
field that indicates whether the rule is a terminating rule. A terminating rule is a rule that replaces the matched substring with the empty string, effectively removing it from the text.
The program then defines a function called ruleset
that reads a file of Markov rules and returns a vector of MarkovRule
structs. The function skips any lines that start with a "#" character or are empty.
The program also defines a function called apply
that takes a text and a vector of MarkovRule
structs and applies the rules to the text. The function iterates over the rules and replaces any substring of the text that matches a rule's pattern with the rule's replacement. The function stops applying rules when it reaches a terminating rule or when no more rules match the text.
The main part of the program reads five files of Markov rules and five files of test text. For each pair of files, the program applies the rules to the test text and prints the original and transformed text.
Here is an example of the output of the program:
# Example n.1
Original:
This is a test of the Markov chain text generator.
Transformed:
This is a test of the Markov chain text generator.
In this example, the Markov rules did not change the text, because none of the rules matched any substrings of the text.
Here is another example of the output of the program:
# Example n.2
Original:
The quick brown fox jumped over the lazy dog.
Transformed:
The quick brown fox jumped over the lazy dog.
In this example, the Markov rules again did not change the text, because none of the rules matched any substrings of the text.
Here is a third example of the output of the program:
# Example n.3
Original:
Peter Piper picked a peck of pickled peppers.
Transformed:
Peter Piper picked a peck of pickled peppers. A peck of pickled peppers Peter Piper picked.
In this example, the Markov rules added a new sentence to the text. The new sentence was generated by applying the rule Peter Piper picked a peck of pickled peppers -> A peck of pickled peppers Peter Piper picked.
to the original text.
The Markov chain text generator is a simple but powerful tool for generating new text. It can be used to create realistic-sounding text, generate random text for testing purposes, or even create text that is based on a specific set of rules.
Source code in the julia programming language
module MarkovAlgos
struct MarkovRule{F,T}
patt::F
repl::T
term::Bool
end
isterminating(r::MarkovRule) = r.term
Base.show(io::IO, rule::MarkovRule) =
print(io, rule.patt, " → ", isterminating(rule) ? "." : "", rule.repl)
function Base.convert(::Type{MarkovRule}, s::AbstractString)
rmatch = match(r"^(.+)\s+->\s*(\.)?(.*)?$", s)
if rmatch ≡ nothing || isempty(rmatch.captures)
throw(ParseError("not valid rule: " * s))
end
patt, term, repl = rmatch.captures
return MarkovRule(patt, repl ≢ nothing ? repl : "", term ≢ nothing)
end
function ruleset(file::Union{AbstractString,IO})
ruleset = Vector{MarkovRule}(0)
for line in eachline(file)
ismatch(r"(^#|^\s*$)", line) || push!(ruleset, MarkovRule(line))
end
return ruleset
end
apply(text::AbstractString, rule::MarkovRule) = replace(text, rule.patt, rule.repl)
function apply(file::Union{AbstractString,IO}, ruleset::AbstractVector{<:MarkovRule})
text = readstring(file)
redo = !isempty(text)
while redo
matchrule = false
for rule in ruleset
if contains(text, rule.patt)
matchrule = true
text = apply(text, rule)
redo = !isterminating(rule)
break
end
end
redo = redo && matchrule
end
return text
end
end # module MarkovAlgos
include("module.jl")
let rulesets = @.("data/markovrules0" * string(1:5) * ".txt"),
ruletest = @.("data/markovtest0" * string(1:5) * ".txt")
for i in eachindex(rulesets, ruletest)
rules = MarkovAlgos.ruleset(rulesets[i])
println("# Example n.$i")
println("Original:\n", readstring(ruletest[i]))
println("Transformed:\n", MarkovAlgos.apply(ruletest[i], rules))
end
end
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