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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🏀 NBA Final · Mar 30, 2026
Oklahoma City Thunder 114 def. Detroit Pistons 110 (OT)

〇 No Prime Scores — neither score is prime.

Overall no-prime rate: 62% (36,654 of 59,124)

OKC has finished with the score 114 104 times previously.
DET has finished with the score 110 94 times previously.
A final score of 114-110 has occurred 91 times previously.

https://www.nbaprimes.com

#NBA #PrimeNumbers #NBAStats

NBA Prime Analytics

🏀 NBA Final · Mar 30, 2026
Los Angeles Lakers 120 def. Washington Wizards 101★

🔢 Single Prime — one score is a prime number!

Overall single-prime rate: 33.9% (20,034 of 59,123)
WAS: 35.1% (1,468 of 4,180) of their games

LAL has finished with the score 120 88 times previously.
WAS has finished with the score 101 144 times previously.
A final score of 120-101 has occurred 46 times previously.

https://www.nbaprimes.com

#NBA #PrimeNumbers #NBAStats

NBA Prime Analytics

🏀 NBA Final · Mar 30, 2026
Cleveland Cavaliers 122 def. Utah Jazz 113★

🔢 Single Prime — one score is a prime number!

Overall single-prime rate: 33.9% (20,033 of 59,122)
UTA: 34.1% (1,473 of 4,318) of their games

UTA has finished with the score 113 79 times previously.
CLE has finished with the score 122 45 times previously.
A final score of 113-122 has occurred 57 times previously.

https://www.nbaprimes.com

#NBA #PrimeNumbers #NBAStats

NBA Prime Analytics

🏀 NBA Final · Mar 30, 2026
Minnesota Timberwolves 124 def. Dallas Mavericks 94

〇 No Prime Scores — neither score is prime.

Overall no-prime rate: 62% (36,653 of 59,121)

DAL has finished with the score 94 80 times previously.
MIN has finished with the score 124 20 times previously.
A final score of 94-124 has occurred 7 times previously.

https://www.nbaprimes.com

#NBA #PrimeNumbers #NBAStats

NBA Prime Analytics

My first, favorite and most important sequence, the weights of prime numbers: A117078
We see prime numbers classified by level and by weight on the graph.

A117078: a(n) is the smallest k such that prime(n+1) = prime(n) + (prime(n) mod k), or 0 if no such k exists ➡️ https://oeis.org/A117078

#decompwlj #math #mathematics #maths #sequence #OEIS #graph #numbers #primes #PrimeNumbers #FundamentalTheoremOfArithmetic #sequences #NumberTheory #classification #integer #decomposition #number #theory #equation #graphs #sieve #fundamental #theorem #arithmetic #research