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MilesCranmer
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Parent(s):
fa28749
Add a python interface
Browse files- .gitignore +2 -0
- README.md +11 -16
- dataset.jl +0 -7
- eureqa.jl +2 -2
- eureqa.py +84 -0
- hyperparams.jl +0 -33
- operators.jl +3 -0
.gitignore
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.dataset.jl
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.hyperparams.jl
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README.md
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#
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```bash
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```
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The first argument to `fullRun` is the number of migration periods to run,
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with `ncyclesperiteration` determining how many generations
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per migration period. `npop` is the number of population members.
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`annealing` determines whether to stay in exploration mode,
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or tune it down with each cycle. `fractionReplaced` is
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how much of the population is replaced by migrated equations each
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step. `topn` is the number of top members of each population
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to migrate.
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Run it with threading turned on using:
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`julia --threads auto -O3 myfile.jl`
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## Modification
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# Eureqa.jl
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Symbolic regression built on Eureqa, and interfaced by Python.
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Uses regularized evolution and simulated annealing.
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## Running:
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You can execute the program from the command line with, for example:
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```bash
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python eureqa.py --threads 8 --binary-operators plus mult
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```
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You can see all hyperparameters in the function `eureqa` inside `eureqa.py`.
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This function generates Julia code which is then executed
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by `eureqa.jl` and `paralleleureqa.jl`.
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## Modification
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dataset.jl
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# Here is the function we want to learn (x2^2 + cos(x3) + 5)
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##########################
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# # Dataset to learn
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const X = convert(Array{Float32, 2}, randn(100, 5)*2)
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const y = convert(Array{Float32, 1}, ((cx,)->cx^2).(X[:, 2]) + cos.(X[:, 3]) .- 5)
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##########################
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eureqa.jl
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include("hyperparams.jl")
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include("dataset.jl")
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import Optim
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const maxdegree = 2
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include(".hyperparams.jl")
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include(".dataset.jl")
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import Optim
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const maxdegree = 2
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eureqa.py
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import os
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from argparse import ArgumentParser
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from collections import namedtuple
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def eureqa(threads=4, parsimony=1e-3, alpha=10,
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maxsize=20, migration=True,
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hofMigration=True, fractionReplacedHof=0.1,
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shouldOptimizeConstants=True,
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binary_operators=["plus", "mult"],
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unary_operators=["cos", "exp", "sin"],
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niterations=20, npop=100, annealing=True,
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ncyclesperiteration=5000, fractionReplaced=0.1,
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topn=10
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):
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def_hyperparams = f"""
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include("operators.jl")
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##########################
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# # Allowed operators
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# (Apparently using const for globals helps speed)
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const binops = {'[' + ', '.join(binary_operators) + ']'}
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const unaops = {'[' + ', '.join(unary_operators) + ']'}
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##########################
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# How many equations to search when replacing
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const ns=10;
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##################
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# Hyperparameters
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# How much to punish complexity
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const parsimony = {parsimony:f}f0
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# How much to scale temperature by (T between 0 and 1)
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const alpha = {alpha:f}f0
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# Max size of an equation (too large will slow program down)
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const maxsize = {maxsize:d}
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# Whether to migrate between threads (you should)
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const migration = {'true' if migration else 'false'}
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# Whether to re-introduce best examples seen (helps a lot)
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const hofMigration = {'true' if hofMigration else 'false'}
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# Fraction of population to replace with hall of fame
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const fractionReplacedHof = {fractionReplacedHof}f0
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# Optimize constants
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const shouldOptimizeConstants = {'true' if shouldOptimizeConstants else 'false'}
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##################
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"""
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def_datasets = """
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# Here is the function we want to learn (x2^2 + cos(x3) + 5)
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##########################
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# # Dataset to learn
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const X = convert(Array{Float32, 2}, randn(100, 5)*2)
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const y = convert(Array{Float32, 1}, ((cx,)->cx^2).(X[:, 2]) + cos.(X[:, 3]) .- 5)
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##########################
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"""
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with open('.hyperparams.jl', 'w') as f:
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print(def_hyperparams, file=f)
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with open('.dataset.jl', 'w') as f:
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print(def_datasets, file=f)
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command = ' '.join([
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'julia -O3',
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f'--threads {threads}',
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'-e',
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f'\'include("paralleleureqa.jl"); fullRun({niterations:d}, npop={npop:d}, annealing={"true" if annealing else "false"}, ncyclesperiteration={ncyclesperiteration:d}, fractionReplaced={fractionReplaced:f}f0, verbosity=round(Int32, 1e9), topn={topn:d})\''
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])
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import os
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os.system(command)
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if __name__ == "__main__":
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parser = ArgumentParser()
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parser.add_argument("--threads", type=int, default=4, help="number of threads")
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parser.add_argument("--parsimony", type=float, default=4, help="number of threads")
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parser.add_argument(
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"--binary-operators", type=str, nargs="+", default=["plus", "mul"],
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help="Binary operators. Make sure they are defined in operators.jl")
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parser.add_argument(
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"--unary-operators", type=str, default=["exp", "sin", "cos"],
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help="Unary operators. Make sure they are defined in operators.jl")
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args = vars(parser.parse_args()) #dict
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run(**args)
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hyperparams.jl
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# Define allowed operators
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plus(x::Float32, y::Float32)::Float32 = x+y
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mult(x::Float32, y::Float32)::Float32 = x*y;
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##########################
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# # Allowed operators
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# (Apparently using const for globals helps speed)
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const binops = [plus, mult]
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const unaops = [sin, cos, exp]
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##########################
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# How many equations to search when replacing
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const ns=10;
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##################
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# Hyperparameters
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# How much to punish complexity
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const parsimony = 1f-3
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# How much to scale temperature by (T between 0 and 1)
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const alpha = 10.0f0
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# Max size of an equation (too large will slow program down)
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const maxsize = 20
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# Whether to migrate between threads (you should)
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const migration = true
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# Whether to re-introduce best examples seen (helps a lot)
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const hofMigration = true
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# Fraction of population to replace with hall of fame
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const fractionReplacedHof = 0.1f0
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# Optimize constants
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const shouldOptimizeConstants = true
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##################
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operators.jl
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# Define allowed operators
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plus(x::Float32, y::Float32)::Float32 = x+y
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mult(x::Float32, y::Float32)::Float32 = x*y;
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