distribute: Partition a number following a given distribution¶

maelzel.distribute Module¶

distribute¶

This module provides functionality to partition a number in multiple ways, (partitionFib, partitionExpon) or to subdivide it following a given distribution or curve.

Since many functions make use of curves, we rely heavily on the package bpf4, which allows to define and compute break-point-functions

Functions¶

`chooseBestDistribution`(values, possibleValues)	Reconstruct the given sequence with items from possibleValues
`dataclass`([cls, init, repr, eq, order, ...])	Returns the same class as was passed in, with dunder methods added based on the fields defined in the class.
`ditherCurve`(curve, numsamples[, resolution])	Sample curve applying dithering to smooth transitions
`dohndt`(numseats, votesPerParty)	Perform a D'Ohndt distribution
`interleave`(A, B[, weight])	interleave the elements of A and B
`interleaveWithDynamicWeights`(streamSizes, ...)	Interleave items of multiple streams based on dynamic weights
`onepulse`(x, resolution[, entropy])	Represents x as a seq.
`partitionCurvedSpace`(x, numpart, curve[, ...])	Partition a number x into numpart partitions following a curve
`partitionExpon`(n, numpart[, exp])	Partition n into numpart following an exponential curve
`partitionFib`(n, numpart)	Partition n into numpart partitions with fibonacci proportions
`partitionFollowingCurve`(n, curve[, ratio, ...])	Partition n following curve
`partitionWithCurve`(x, numpart, curve[, method])	Partition x in numparts parts following curve
`plotFrames`(xs[, ids, top, bottom, durs, ...])	Plot a seq.
`pulseCurve`(curve, n[, resolution, entropy, ...])	Generates a list of 0s/1s of length n, following the curve
`roundSeqPreservingSum`(seq[, maxdelta, ...])	Round sequence preserving its integer sum