Stars and bars (combinatorics): Revision history


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  • Undo
  • curprev 16:0416:04, 26 December 2024 2600:1002:b139:9ef3:9444:bdff:fee4:e90d talk 27,897 bytes +4,631 Theorem one proof: ==Proofs via the method of stars and bars== ===Theorem one proof=== The problem of enumerating ''k''-tuples whose sum is ''n'' is equivalent to the problem of counting configurations of the following kind: let there be ''n'' objects to be placed into ''k'' bins, so that all bins contain at least one object. The bins are distinguished (say they are numbered 1 to ''k'') but the ''n'' objects are not (so configurations are only distinguished by the ''number of objects'' p... undo Tags: Reverted Mobile edit Mobile web edit
  • curprev 15:5915:59, 26 December 2024 2600:1002:b139:9ef3:9444:bdff:fee4:e90d talk 23,266 bytes +4,645 Proofs via the method of stars and bars: ==Proofs via the method of stars and bars== ===Theorem one proof=== The problem of enumerating ''k''-tuples whose sum is ''n'' is equivalent to the problem of counting configurations of the following kind: let there be ''n'' objects to be placed into ''k'' bins, so that all bins contain at least one object. The bins are distinguished (say they are numbered 1 to ''k'') but the ''n'' objects are not (so configurations are only distinguished by the '... undo Tags: Reverted Mobile edit Mobile web edit

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  • curprev 15:1715:17, 16 May 2024 Will Orrick talk contribs 13,624 bytes +900 Example 5: include earlier proceedings ref for Ehrenfest and Kamerlingh Onnes paper; elaboration and slight correction on "complexions" with added ref; correction of graphical representation: Ehrenfest and Kamerlingh Onnes did not use a bar undo

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