Decomposition into weight × level + jump - all 2D graphs

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Decomposition of A074822

Primes p such that p + 4 is prime and p == 9 (mod 10) or primes for which the weight is equal to 5.
A074822(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A074822 - 9996 dots.

Decomposition of A074832

Primes whose binary reversal is also prime.
A074832(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A074832 - 9997 dots.

Decomposition of A074940

Numbers having at least one 2 in their ternary representation.
A074940(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A074940 - 9998 dots.

Decomposition of A075584

Primes p such that the number of distinct prime divisors of all composite numbers between p and the next prime is 4.
A075584(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A075584 - 9997 dots.

Decomposition of A075587

Primes p such that the number of distinct prime divisors of all composite numbers between p and the next prime is 7.
A075587(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A075587 - 9998 dots.

Decomposition of A075592

Numbers n such that number of distinct prime divisors of n is a divisor of n.
A075592(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A075592 - 9998 dots.

Decomposition of A076056

Primes which when read backwards are composite numbers.
A076056(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A076056 - 9999 dots.

Decomposition of A076533

Numbers n such that sum of the distinct prime factors of phi(n) = sum of the distinct prime factors of sigma(n).
A076533(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A076533 - 9993 dots.