Binomial number (no ontology)

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A '''binomial number''' is a number whose digits can be expressed as a binomial, i.e. it is a [[polynomial number]] of order [[2]]. As such, all numbers with two or less digits are linear numbers.
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{{domain|[[July 28]], [[2009]]|Math}}
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A '''binomial number''' is a number whose digits can be expressed as a [[binomial]], i.e. it is a [[polynomial number]] of order [[2]]. As such, all numbers with two or less digits are binomial numbers.
== Three-digit binomial numbers ==
== Three-digit binomial numbers ==
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[[Category:Polynomial numbers|2]]

Latest revision as of 07:41, 28 July 2009

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Part or all of this page is not relevant to Kawachan.

After the transition to Kawachan2, it will ultimately be moved to another domain{{#if|Math|" (Math)"}} where it is more relevant.
tagged since July 28 , 2009


A binomial number is a number whose digits can be expressed as a binomial, i.e. it is a polynomial number of order 2. As such, all numbers with two or less digits are binomial numbers.

Three-digit binomial numbers

m\c123456789
1 123234345456567678789890901
2 135246357468579680791802913
3 147258369470581692703814925
4 159260371482593604715826937
5 161272383494505616727838949
6 173284395406517628739840951
7 185296307418529630741852963
8 197208319420531642753864975
9 109210321432543654765876987

Four-digit binomial numbers

m\c123456789
1 1,2342,3453,4564,5675,6786,7897,8908,9109,012
2 1,3572,4683,5794,6805,7916,8027,9138,0249,135
3 1,4702,5813,6924,7035,8146,9257,0368,1479,258
4 1,5932,6043,7154,8265,9376,0487,1598,2609,371
5 1,6162,7273,8384,9495,0506,1617,2728,3839,494
6 1,7392,8403,9514,0625,1736,2847,3958,4069,517
7 1,8522,9633,0744,1855,2966,3077,4188,5299,630
8 1,9752,0863,1974,2085,3196,4207,5318,6429,753
9 1,0982,1093,2104,3215,4326,5437,6548,7659,876