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- Perfect_ruler abstract "A perfect ruler of length is a ruler with a subset of the integer markings that appear on a regular ruler. The defining criterion of this subset is that there exists an such that any positive integer can be expressed uniquely as a difference for some . This is referred to as an -perfect ruler.A 4-perfect ruler of length is given by . To verify this, we need to show that every number can be expressed as a difference of two numbers in the above set: An optimal perfect ruler is one where for a fixed value of the value of is minimized.".
- Perfect_ruler wikiPageID "2515712".
- Perfect_ruler wikiPageRevisionID "586301156".
- Perfect_ruler hasPhotoCollection Perfect_ruler.
- Perfect_ruler id "31620".
- Perfect_ruler title "perfect ruler".
- Perfect_ruler subject Category:Combinatorics.
- Perfect_ruler comment "A perfect ruler of length is a ruler with a subset of the integer markings that appear on a regular ruler. The defining criterion of this subset is that there exists an such that any positive integer can be expressed uniquely as a difference for some . This is referred to as an -perfect ruler.A 4-perfect ruler of length is given by .".
- Perfect_ruler label "Perfect ruler".
- Perfect_ruler sameAs m.07k81j.
- Perfect_ruler sameAs Q7168097.
- Perfect_ruler sameAs Q7168097.
- Perfect_ruler wasDerivedFrom Perfect_ruler?oldid=586301156.
- Perfect_ruler isPrimaryTopicOf Perfect_ruler.