Last data update: 2014.03.03

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Results 1 - 10 of 12 found.
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rpartitions (Package: rpartitions) : rpartitions

rpartitions
● Data Source: CranContrib
● Keywords:
● Alias: rpartitions, rpartitions-package
● 0 images

last (Package: rpartitions) : Returns the last element of a vector

Returns the last element of a vector
● Data Source: CranContrib
● Keywords:
● Alias: last
● 0 images

P (Package: rpartitions) : Number of partitions of Q with k or less parts.

This function was derived using the following theorem and proposition. The number of partitions of Q with k or less parts equals the number of partitions of Q with k or less as the largest part (see Bona 2006). This is a mathematical symmetry, i.e. congruency. Additionally, the number of partitions of Q with k or less parts equals the number of partitions of Q+k with k as the largest part when k>0, i.e. P(Q + k, k). We do not have a source for this proposition, but it can be shown when enumerating the entire feasible set or using the Sage computing enviornment
● Data Source: CranContrib
● Keywords:
● Alias: P
● 0 images

bottom_up (Package: rpartitions) : Bottom up method of generating uniform random partitions of Q having N parts.

Bottom up method of generating uniform random partitions of Q having N parts.
● Data Source: CranContrib
● Keywords:
● Alias: bottom_up
● 0 images

top_down (Package: rpartitions) : Top down method of generating uniform random partitions of Q having N parts.

Top down method of generating uniform random partitions of Q having N parts.
● Data Source: CranContrib
● Keywords:
● Alias: top_down
● 0 images

multiplicity (Package: rpartitions) : multiplicity method of generating uniform random partitions of Q having N

multiplicity method of generating uniform random partitions of Q having N parts.
● Data Source: CranContrib
● Keywords:
● Alias: multiplicity
● 0 images

get_multiplicity (Package: rpartitions) : Find the number of times a value k occurs in a partition that is being

Find the number of times a value k occurs in a partition that is being generated at random by the multiplicity() function. The resulting multiplicity is then passed back to the multiplicity() function along with an updated value of count and an updated dictionary D
● Data Source: CranContrib
● Keywords:
● Alias: get_multiplicity
● 0 images

divide_and_conquer (Package: rpartitions) : Divide and conquer method of generating uniform random partitions of Q

Divide and conquer method of generating uniform random partitions of Q having N parts.
● Data Source: CranContrib
● Keywords:
● Alias: divide_and_conquer
● 0 images

NrParts (Package: rpartitions) : Find the number of partitions for a given total Q and number of parts N.

This function was recoded and modified from GAP source code: www.gap-system.org. Modifications for speed were based on the proposition that the number of partitions of Q having N parts is equal to the number of partitions of Q having N parts is equal to the number of partitions of Q - N, if N > Q/2 (for odd Q) or if N >= Q/2 (for even Q)
● Data Source: CranContrib
● Keywords:
● Alias: NrParts
● 0 images

get_rand_int (Package: rpartitions) : Generate a random integer between two integers

Generate a random integer between two integers
● Data Source: CranContrib
● Keywords:
● Alias: get_rand_int
● 0 images