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

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Decomposition of A134027

Nonnegative numbers that are palindromes in balanced ternary representation.
A134027(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A134027 - 9995 dots.

Decomposition of A134333

Numbers n whose number of prime factors (counted with multiplicity) is a prime factor of n.
A134333(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A134333 - 9997 dots.

Decomposition of A134334

Numbers which are not divisible by the number of their prime factors (counted with multiplicity).
A134334(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A134334 - 9998 dots.

Decomposition of A134344

Composite numbers such that the arithmetic mean of their prime factors (counted with multiplicity) is prime .
A134344(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A134344 - 9997 dots.

Decomposition of A134376

Numbers whose sum of prime factors (counted with multiplicity) is not prime.
A134376(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A134376 - 9996 dots.

Decomposition of A134600

Composite numbers such that the square mean of their prime factors is an integer (where the prime factors are taken with multiplicity and the square mean of c and d is sqrt((c^2+d^2)/2)).
A134600(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A134600 - 9995 dots.

Decomposition of A134602

Composite numbers such that the square mean of their prime factors is a nonprime integer (where the prime factors are taken with multiplicity and the square mean of c and d is sqrt((c^2+d^2)/2)).
A134602(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A134602 - 9998 dots.

Decomposition of A134605

Composite numbers such that the square root of the sum of squares of their prime factors is an integer.
A134605(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A134605 - 9995 dots.

Decomposition of A134616

Numbers such that the sum of squares of their prime factors (taken with multiplicity) is a prime.
A134616(n) = A000000(n) * A000000(n) + A000000(n)
Decomposition of A134616 - 9997 dots.