1,2

Positive integers m sorted by h(m) = A109301(m) and q(m) = A108352(m).

Using "quench" as a shorter substitute for "primal code characteristic", the rote corresponding to the positive integer m has a quench of q(m) = A108352(m). Numbers with primal code characteristic 0 are "unquenchable".

Primal Function | Primal Code = a | h q | s | t

----------------+-----------------+-----+---+---

{ } ` ` ` ` ` ` | ` ` ` ` ` ` ` 1 | 0 1 | 1 | 1

----------------+-----------------+-----+---+---

1:1 ` ` ` ` ` ` | ` ` ` ` ` ` ` 2 | 1 0 | 1 | 1

----------------+-----------------+-----+---+---

1:1 2:1 ` ` ` ` | ` ` ` ` ` ` ` 6 | 2 0 | ` |

2:2 ` ` ` ` ` ` | ` ` ` ` ` ` ` 9 | 2 0 | ` |

1:2 2:1 ` ` ` ` | ` ` ` ` ` ` `12 | 2 0 | ` |

1:1 2:2 ` ` ` ` | ` ` ` ` ` ` `18 | 2 0 | ` |

1:2 2:2 ` ` ` ` | ` ` ` ` ` ` `36 | 2 0 | 5 |

----------------+-----------------+-----+---+---

2:1 ` ` ` ` ` ` | ` ` ` ` ` ` ` 3 | 2 2 | ` |

1:2 ` ` ` ` ` ` | ` ` ` ` ` ` ` 4 | 2 2 | 2 | 7

----------------+-----------------+-----+---+---

a = this sequence

h = rote height in gammas = A109301

q = primal code character = A108352

s = count in (h, q) class = A112871

t = count in height class = A109300

Cf. A061396, A062504, A062537, A062860, A106177, A106178.

Cf. A108352, A108353, A108370 to A108374, A109300, A109301.

Cf. A111791 to A111801, A112846, A112868, A112869, A112871.

Sequence in context: A119720 A000134 A120701 this_sequence A086562 A083789 A003145

Adjacent sequences: A112867 A112868 A112869 this_sequence A112871 A112872 A112873

nonn,tabf

Jon Awbrey (jawbrey(AT)att.net), Oct 14 2005