These tables are what the computer thinks every square is worth, for a red
piece. They are printed by roc-apps/fasttrack/distance_table.roc straight
from Agent.routes, the same code the computer plays on. Nothing here is
worked out by hand, so a wrong number here is a wrong number in the player.
How to read a row. steps is the steps left to red's deepest base
square, B4. formula counts the edges on the shortest way there, by kind.
route is that way, square by square.
r red (the mover), b blue (the
next zone), g green, p purple (the zone before red's). The ids are the
Elm code's:HP1–HP4: the holding pen (all four are worth the same; the table
shows HP1).L0–L4: the side a piece leaves the pen onto. L0 is the square a
piece lands on when it comes out of the pen.FT: the zone's fast-track square, at the end of that side.R4–R0: the other side, walked from R4 down to R0.BR, DS, HH: the three squares across the bottom. DS is the door:
a piece of the zone's own color turns from DS into its base, and every
other piece walks on to HH and L0.B1–B4: the base. B4 is the deepest square, and "home" in this
table.-> a walk: 1 step.=> a fast-track hop, or entering the bullseye: hop steps. Both need
the move to end exactly on a fast-track square.~> leaving the pen: 1 + pen steps, the wait for an A, 6 or joker.
Leaving the bullseye is also ~>: 1 + 6 steps, the wait for a J, Q
or K.<- a 4 played backwards: back4 steps. It only counts when it lands
the piece in its own home stretch, R4 to DS.The rows run in the order a lap visits them: red's pen, red's L0 to FT, then blue's, green's and purple's zones from R4 round to FT, then red's home stretch and base, and last the bullseye.
bR4:
26 = 24 + 2·hop, which is 13 to blue's FT, then 13 home. Landing on the
fast track instead is bFT: 13 = 11 + 2·hop.bR4's 26, so a piece in the pen scored better than one out and stuck.rL0 12, rL1 11, rL2 10 --
the three squares worth parking on -- and the pen 17. Then the cliff:
rL3 is 16, because from there a 4 back no longer reaches red's home
stretch.Each line is 200 games (100 deals, each played abab and baba), the change
against the computer without it. The full log is roc-apps/fasttrack/TUNING.md.
| change | won |
|---|---|
| pen wait 7, 11, 15, 23 (was 4), no 4 back | 50.0%, 48.0%, 43.0%, 39.0% |
| 4 back costing 1, 3 | 47.5%, 48.5% |
| 4 back costing 6, 9, 12 | 56.5%, 54.5%, 55.5% |
| 4 back costing 6, on fresh deals | 51.5% |
| pen 8, 12 on top of 4 back 6 | 48.5%, 49.5% |
Priced at one step, the 4 back makes the computer park too eagerly. Priced for the wait for a 4, it helps a little: 216 wins in 400 games at cost 6. So the computer now plays with it at cost 6. A bigger pen wait never helped.
hop 1, pen 4, back4 off
| square | steps | formula | route |
|---|---|---|---|
| rHP1 | 24 | 16 + 3·hop + (1 + pen) | rHP1 ~> rL0 -> rL1 -> rL2 -> rL3 -> rL4 -> rFT => bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rL0 | 19 | 16 + 3·hop | rL0 -> rL1 -> rL2 -> rL3 -> rL4 -> rFT => bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rL1 | 18 | 15 + 3·hop | rL1 -> rL2 -> rL3 -> rL4 -> rFT => bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rL2 | 17 | 14 + 3·hop | rL2 -> rL3 -> rL4 -> rFT => bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rL3 | 16 | 13 + 3·hop | rL3 -> rL4 -> rFT => bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rL4 | 15 | 12 + 3·hop | rL4 -> rFT => bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rFT | 14 | 11 + 3·hop | rFT => bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bR4 | 26 | 24 + 2·hop | bR4 -> bR3 -> bR2 -> bR1 -> bR0 -> bBR -> bDS -> bHH -> bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bR3 | 25 | 23 + 2·hop | bR3 -> bR2 -> bR1 -> bR0 -> bBR -> bDS -> bHH -> bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bR2 | 24 | 22 + 2·hop | bR2 -> bR1 -> bR0 -> bBR -> bDS -> bHH -> bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bR1 | 23 | 21 + 2·hop | bR1 -> bR0 -> bBR -> bDS -> bHH -> bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bR0 | 22 | 20 + 2·hop | bR0 -> bBR -> bDS -> bHH -> bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bBR | 21 | 19 + 2·hop | bBR -> bDS -> bHH -> bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bDS | 20 | 18 + 2·hop | bDS -> bHH -> bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bHH | 19 | 17 + 2·hop | bHH -> bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bL0 | 18 | 16 + 2·hop | bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bL1 | 17 | 15 + 2·hop | bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bL2 | 16 | 14 + 2·hop | bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bL3 | 15 | 13 + 2·hop | bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bL4 | 14 | 12 + 2·hop | bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bFT | 13 | 11 + 2·hop | bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gR4 | 25 | 24 + 1·hop | gR4 -> gR3 -> gR2 -> gR1 -> gR0 -> gBR -> gDS -> gHH -> gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gR3 | 24 | 23 + 1·hop | gR3 -> gR2 -> gR1 -> gR0 -> gBR -> gDS -> gHH -> gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gR2 | 23 | 22 + 1·hop | gR2 -> gR1 -> gR0 -> gBR -> gDS -> gHH -> gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gR1 | 22 | 21 + 1·hop | gR1 -> gR0 -> gBR -> gDS -> gHH -> gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gR0 | 21 | 20 + 1·hop | gR0 -> gBR -> gDS -> gHH -> gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gBR | 20 | 19 + 1·hop | gBR -> gDS -> gHH -> gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gDS | 19 | 18 + 1·hop | gDS -> gHH -> gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gHH | 18 | 17 + 1·hop | gHH -> gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gL0 | 17 | 16 + 1·hop | gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gL1 | 16 | 15 + 1·hop | gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gL2 | 15 | 14 + 1·hop | gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gL3 | 14 | 13 + 1·hop | gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gL4 | 13 | 12 + 1·hop | gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gFT | 12 | 11 + 1·hop | gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pR4 | 24 | 24 | pR4 -> pR3 -> pR2 -> pR1 -> pR0 -> pBR -> pDS -> pHH -> pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pR3 | 23 | 23 | pR3 -> pR2 -> pR1 -> pR0 -> pBR -> pDS -> pHH -> pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pR2 | 22 | 22 | pR2 -> pR1 -> pR0 -> pBR -> pDS -> pHH -> pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pR1 | 21 | 21 | pR1 -> pR0 -> pBR -> pDS -> pHH -> pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pR0 | 20 | 20 | pR0 -> pBR -> pDS -> pHH -> pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pBR | 19 | 19 | pBR -> pDS -> pHH -> pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pDS | 18 | 18 | pDS -> pHH -> pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pHH | 17 | 17 | pHH -> pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pL0 | 16 | 16 | pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pL1 | 15 | 15 | pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pL2 | 14 | 14 | pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pL3 | 13 | 13 | pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pL4 | 12 | 12 | pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pFT | 11 | 11 | pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rR4 | 10 | 10 | rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rR3 | 9 | 9 | rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rR2 | 8 | 8 | rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rR1 | 7 | 7 | rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rR0 | 6 | 6 | rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rBR | 5 | 5 | rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rDS | 4 | 4 | rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rB1 | 3 | 3 | rB1 -> rB2 -> rB3 -> rB4 |
| rB2 | 2 | 2 | rB2 -> rB3 -> rB4 |
| rB3 | 1 | 1 | rB3 -> rB4 |
| rB4 | 0 | 0 | rB4 |
| bullseye | 18 | 11 + (1 + 6) | bullseye ~> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
hop 1, pen 4, back4 6
| square | steps | formula | route |
|---|---|---|---|
| rHP1 | 17 | 6 + (1 + pen) + 1·back4 | rHP1 ~> rL0 <- rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rL0 | 12 | 6 + 1·back4 | rL0 <- rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rL1 | 11 | 5 + 1·back4 | rL1 <- rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rL2 | 10 | 4 + 1·back4 | rL2 <- rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rL3 | 16 | 13 + 3·hop | rL3 -> rL4 -> rFT => bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rL4 | 15 | 12 + 3·hop | rL4 -> rFT => bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rFT | 14 | 11 + 3·hop | rFT => bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bR4 | 26 | 24 + 2·hop | bR4 -> bR3 -> bR2 -> bR1 -> bR0 -> bBR -> bDS -> bHH -> bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bR3 | 25 | 23 + 2·hop | bR3 -> bR2 -> bR1 -> bR0 -> bBR -> bDS -> bHH -> bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bR2 | 24 | 22 + 2·hop | bR2 -> bR1 -> bR0 -> bBR -> bDS -> bHH -> bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bR1 | 23 | 21 + 2·hop | bR1 -> bR0 -> bBR -> bDS -> bHH -> bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bR0 | 22 | 20 + 2·hop | bR0 -> bBR -> bDS -> bHH -> bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bBR | 21 | 19 + 2·hop | bBR -> bDS -> bHH -> bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bDS | 20 | 18 + 2·hop | bDS -> bHH -> bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bHH | 19 | 17 + 2·hop | bHH -> bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bL0 | 18 | 16 + 2·hop | bL0 -> bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bL1 | 17 | 15 + 2·hop | bL1 -> bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bL2 | 16 | 14 + 2·hop | bL2 -> bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bL3 | 15 | 13 + 2·hop | bL3 -> bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bL4 | 14 | 12 + 2·hop | bL4 -> bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| bFT | 13 | 11 + 2·hop | bFT => gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gR4 | 25 | 24 + 1·hop | gR4 -> gR3 -> gR2 -> gR1 -> gR0 -> gBR -> gDS -> gHH -> gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gR3 | 24 | 23 + 1·hop | gR3 -> gR2 -> gR1 -> gR0 -> gBR -> gDS -> gHH -> gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gR2 | 23 | 22 + 1·hop | gR2 -> gR1 -> gR0 -> gBR -> gDS -> gHH -> gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gR1 | 22 | 21 + 1·hop | gR1 -> gR0 -> gBR -> gDS -> gHH -> gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gR0 | 21 | 20 + 1·hop | gR0 -> gBR -> gDS -> gHH -> gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gBR | 20 | 19 + 1·hop | gBR -> gDS -> gHH -> gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gDS | 19 | 18 + 1·hop | gDS -> gHH -> gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gHH | 18 | 17 + 1·hop | gHH -> gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gL0 | 17 | 16 + 1·hop | gL0 -> gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gL1 | 16 | 15 + 1·hop | gL1 -> gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gL2 | 15 | 14 + 1·hop | gL2 -> gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gL3 | 14 | 13 + 1·hop | gL3 -> gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gL4 | 13 | 12 + 1·hop | gL4 -> gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| gFT | 12 | 11 + 1·hop | gFT => pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pR4 | 24 | 24 | pR4 -> pR3 -> pR2 -> pR1 -> pR0 -> pBR -> pDS -> pHH -> pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pR3 | 23 | 23 | pR3 -> pR2 -> pR1 -> pR0 -> pBR -> pDS -> pHH -> pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pR2 | 22 | 22 | pR2 -> pR1 -> pR0 -> pBR -> pDS -> pHH -> pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pR1 | 21 | 21 | pR1 -> pR0 -> pBR -> pDS -> pHH -> pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pR0 | 20 | 20 | pR0 -> pBR -> pDS -> pHH -> pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pBR | 19 | 19 | pBR -> pDS -> pHH -> pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pDS | 18 | 18 | pDS -> pHH -> pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pHH | 17 | 17 | pHH -> pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pL0 | 16 | 16 | pL0 -> pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pL1 | 15 | 15 | pL1 -> pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pL2 | 14 | 14 | pL2 -> pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pL3 | 13 | 13 | pL3 -> pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pL4 | 12 | 12 | pL4 -> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| pFT | 11 | 11 | pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rR4 | 10 | 10 | rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rR3 | 9 | 9 | rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rR2 | 8 | 8 | rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rR1 | 7 | 7 | rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rR0 | 6 | 6 | rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rBR | 5 | 5 | rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rDS | 4 | 4 | rDS -> rB1 -> rB2 -> rB3 -> rB4 |
| rB1 | 3 | 3 | rB1 -> rB2 -> rB3 -> rB4 |
| rB2 | 2 | 2 | rB2 -> rB3 -> rB4 |
| rB3 | 1 | 1 | rB3 -> rB4 |
| rB4 | 0 | 0 | rB4 |
| bullseye | 18 | 11 + (1 + 6) | bullseye ~> pFT -> rR4 -> rR3 -> rR2 -> rR1 -> rR0 -> rBR -> rDS -> rB1 -> rB2 -> rB3 -> rB4 |