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partition from group gr.james (version 0.8)

In mathematical terms, according to the book Naive Set Theory (Halmos), a partition of a set U is a set of nonempty subsets of U such that every element u in U is in exactly one of these subsets

Group: gr.james Artifact: partition
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Artifact partition
Group gr.james
Version 0.8
Last update 09. February 2021
Tags: element halmos such mathematical terms theory every according naive subsets exactly that partition nonempty book these
Organization not specified
URL https://github.com/gstamatelat/partition
License The MIT License
Dependencies amount 0
Dependencies No dependencies
There are maybe transitive dependencies!

partition from group gr.james (version 0.7)

In mathematical terms, according to the book Naive Set Theory (Halmos), a partition of a set U is a set of nonempty subsets of U such that every element u in U is in exactly one of these subsets

Group: gr.james Artifact: partition
Show documentation Show source

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Artifact partition
Group gr.james
Version 0.7
Last update 09. February 2021
Tags: element halmos such mathematical terms theory every according naive subsets exactly that partition nonempty book these
Organization not specified
URL https://github.com/gstamatelat/partition
License The MIT License
Dependencies amount 0
Dependencies No dependencies
There are maybe transitive dependencies!

partition from group gr.james (version 0.6)

In mathematical terms, according to the book Naive Set Theory (Halmos), a partition of a set U is a set of nonempty subsets of U such that every element u in U is in exactly one of these subsets

Group: gr.james Artifact: partition
Show documentation Show source

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Artifact partition
Group gr.james
Version 0.6
Last update 09. February 2021
Tags: element halmos such mathematical terms theory every according naive subsets exactly that partition nonempty book these
Organization not specified
URL https://github.com/gstamatelat/partition
License The MIT License
Dependencies amount 0
Dependencies No dependencies
There are maybe transitive dependencies!

partition from group gr.james (version 0.5)

In mathematical terms, according to the book Naive Set Theory (Halmos), a partition of a set U is a set of nonempty subsets of U such that every element u in U is in exactly one of these subsets

Group: gr.james Artifact: partition
Show documentation Show source

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Artifact partition
Group gr.james
Version 0.5
Last update 09. February 2021
Tags: element halmos such mathematical terms theory every according naive subsets exactly that partition nonempty book these
Organization not specified
URL https://github.com/gstamatelat/partition
License The MIT License
Dependencies amount 0
Dependencies No dependencies
There are maybe transitive dependencies!

partition from group gr.james (version 0.4)

In mathematical terms, according to the book Naive Set Theory (Halmos), a partition of a set U is a set of nonempty subsets of U such that every element u in U is in exactly one of these subsets

Group: gr.james Artifact: partition
Show documentation Show source

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Artifact partition
Group gr.james
Version 0.4
Last update 09. February 2021
Tags: element halmos such mathematical terms theory every according naive subsets exactly that partition nonempty book these
Organization not specified
URL https://github.com/gstamatelat/partition
License The MIT License
Dependencies amount 0
Dependencies No dependencies
There are maybe transitive dependencies!

partition from group gr.james (version 0.3)

In mathematical terms, according to the book Naive Set Theory (Halmos), a partition of a set U is a set of nonempty subsets of U such that every element u in U is in exactly one of these subsets

Group: gr.james Artifact: partition
Show documentation Show source

0 downloads

Artifact partition
Group gr.james
Version 0.3
Last update 09. February 2021
Tags: element halmos such mathematical terms theory every according naive subsets exactly that partition nonempty book these
Organization not specified
URL https://github.com/gstamatelat/partition
License The MIT License
Dependencies amount 0
Dependencies No dependencies
There are maybe transitive dependencies!

partition from group gr.james (version 0.2)

In mathematical terms, according to the book Naive Set Theory (Halmos), a partition of a set U is a set of nonempty subsets of U such that every element u in U is in exactly one of these subsets

Group: gr.james Artifact: partition
Show documentation Show source

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Artifact partition
Group gr.james
Version 0.2
Last update 09. February 2021
Tags: element halmos such mathematical terms theory every according naive subsets exactly that partition nonempty book these
Organization not specified
URL https://github.com/gstamatelat/partition
License The MIT License
Dependencies amount 0
Dependencies No dependencies
There are maybe transitive dependencies!

partition from group gr.james (version 0.1)

In mathematical terms, according to the book Naive Set Theory (Halmos), a partition of a set U is a set of nonempty subsets of U such that every element u in U is in exactly one of these subsets

Group: gr.james Artifact: partition
Show documentation Show source

0 downloads

Artifact partition
Group gr.james
Version 0.1
Last update 09. February 2021
Tags: element halmos such mathematical terms theory every according naive subsets exactly that partition nonempty book these
Organization not specified
URL https://github.com/gstamatelat/partition
License The MIT License
Dependencies amount 0
Dependencies No dependencies
There are maybe transitive dependencies!

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