Studnet t-distribution is more accurate small samples
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10
infocalc.py
10
infocalc.py
@@ -11,7 +11,8 @@ from pathlib import PurePath##https://docs.python.org/3/library/pathlib.html#mod
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import numpy as np
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import numpy as np
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import matplotlib
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import matplotlib
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import matplotlib.pyplot as plt
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import matplotlib.pyplot as plt
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from scipy.stats import norm
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from scipy.stats import norm,t
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import scipy.stats
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import pandas as pd
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import pandas as pd
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#Main program loop
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#Main program loop
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@@ -101,17 +102,18 @@ elif args.mode == "SIM":
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mean = args.mean
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mean = args.mean
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stddev = args.stddev
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stddev = args.stddev
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samplesize = args.samplesize
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samplesize = args.samplesize
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df = samplesize - 1
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# time to deal with the bounds
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# time to deal with the bounds
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# Delta Degrees of Freedom: ddof=0 for population, ddof=1 for sample std dev
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# Delta Degrees of Freedom: ddof=0 for population, ddof=1 for sample std dev
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prob = 0
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prob = 0
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if args.upperbound and args.lowerbound:
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if args.upperbound and args.lowerbound:
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prob = norm.cdf(args.upperbound, mean, stddev) - norm.cdf(args.lowerbound, mean, stddev)
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prob = t.cdf(df,args.upperbound, mean, stddev) - t.cdf(df,args.lowerbound, mean, stddev)
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elif args.upperbound:
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elif args.upperbound:
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prob = norm.cdf(args.upperbound, mean, stddev)
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prob = t.cdf(df,args.upperbound, mean, stddev)
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elif args.lowerbound:
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elif args.lowerbound:
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prob = 1 - norm.cdf(args.lowerbound, mean, stddev)
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prob = 1 - t.cdf(df,args.lowerbound, mean, stddev)
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else:
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else:
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prob = 1# no bounds set!
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prob = 1# no bounds set!
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##TODO!!!!
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##TODO!!!!
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