Function Index · BitInformation.jl - JuliaHub
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Significance of information
p₁ = binom_confidence(n::Int,c::Real)Returns the probability p₁ of successes in the binomial distribution (p=1/2) of n trials with confidence c.
Example
At c=0.95, i.e. 95% confidence, n=1000 tosses of a coin will yield not more than
julia> p₁ = BitInformation.binom_confidence(1000,0.95) 0.5309897516152281about 53.1% heads (or tails).
Hf = binom_free_entropy(n::Int,c::Real,base::Real=2)Returns the free entropy Hf associated with binom_confidence.
Transformations
Transpose the bits (aka bit shuffle) of an array to place sign bits, etc. next to each other in memory. Back transpose via bitbacktranspose().
Backtranspose the bits of array A that were previously transposed with bittranspse().
Bitwise XOR delta. Elements include A are XORed with the previous one. The first element is left unchanged. E.g. [0b0011,0b0010] -> [0b0011,0b0001].
Undo bitwise XOR delta. Elements include A are XORed again to reverse xor_delta. E.g. [0b0011,0b0001] -> [0b0011,0b0010]
B = signed_exponent(A::Array{T}) where {T<:Union{Float16,Float32,Float64}}Converts the exponent bits of Float16,Float32 or Float64-arrays from its conventional biased-form into a sign&magnitude representation.
Example
julia> bitstring(10f0,:split) "0 10000010 01000000000000000000000" julia> bitstring.(signed_exponent([10f0]),:split)[1] "0 00000011 01000000000000000000000"In the former the exponent 3 is interpret from 0b10000010=130 via subtraction of the exponent bias of Float32 = 127. In the latter the exponent is inferred from sign bit (0) and a magnitude represetation 2^1 + 2^1 = 3.
Missing docstring for signed_exponent!(::Array{Float32}). Check Documenter's build log for details.
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