🏀 NBA Final · Apr 17, 2026
Phoenix Suns 111 def. Golden State Warriors 96
〇 No Prime Scores — neither score is prime.
Overall no-prime rate: 62% (36,722 of 59,233)
PHX has finished with the score 111 125 times previously.
GSW has finished with the score 96 78 times previously.
A final score of 111-96 has occurred 49 times previously.
A000959: Lucky numbers
A000959 ➡️ https://oeis.org/A000959
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🏀 NBA Final · Apr 17, 2026
Orlando Magic 121 def. Charlotte Hornets 90
〇 No Prime Scores — neither score is prime.
Overall no-prime rate: 62% (36,721 of 59,232)
ORL has finished with the score 121 33 times previously.
CHA has finished with the score 90 63 times previously.
A final score of 121-90 has occurred 7 times previously.
My data have not been verified but my work is highly reproducible.
- Downloads (csv, img, dump) ➡️ https://decompwlj.com/
- Algorithms ➡️ https://oeis.org/wiki/Decomposition_into_weight_*_level_%2B_jump#Algorithms
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A000928: Irregular primes: primes p such that at least one of the numerators of the Bernoulli numbers B_2, B_4, ..., B_{p-3} (A000367) is divisible by p
A000928 ➡️ https://oeis.org/A000928
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A000788: Total number of 1's in binary expansions of 0, ..., n
A000788 ➡️ https://oeis.org/A000788
3D graph, threejs - webGL ➡️ https://decompwlj.com/3Dgraph/A000788.html
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In the decomposition into weight × level + jump, the Twin Prime Conjecture becomes: "The number of prime numbers with a weight of 3 is infinite"
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A000469: 1 together with products of 2 or more distinct primes
A000469 ➡️ https://oeis.org/A000469
3D graph, threejs - webGL ➡️ https://decompwlj.com/3Dgraph/A000469.html
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A000452: The greedy sequence of integers which avoids 3-term geometric progressions
A000452 ➡️ https://oeis.org/A000452
3D graph, threejs - webGL ➡️ https://decompwlj.com/3Dgraph/A000452.html
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We see the fundamental theorem of arithmetic and the sieve of Eratosthenes in the decomposition into weight × level + jump of natural numbers. Applied to prime numbers this decomposition leads to a new classification of primes.
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NBAPrimes
Rémi Eismann