User talk:JakubSTR

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Radionadajnik

File:JakubSTR.png

JakubSTR

Edit

Recipe
15 + 20 + 10 + 20 + 10 → File:JakubSTR.png 1
Total raw
232.5 + 135 + 60 + 40 + 10
Map color
Health	200 260 320 380 500
Stack size	20
Efficiency	1.5 1.7 1.9 2.1 2.5
Dimensions	3×3
Energy consumption	480 kW 400 kW 320 kW 240 kW 80 kW (electric)
Mining time	0.2
Supply area	9x9 tiles
Module slots	2 slots
Prototype type	beacon
Internal name	beacon
Required technologies
Produced by
Overall effect stacks with multiple beacons covering the same machine.

Radionadajnik jest urządzeniem przesyłającym efekty działania modułów na pobliskie maszyny, w obszarze 9x9 kratek. Radionadajnik wysyła tylko połowę możliwości modułu, jednakże może on obejmować więcej niż jedną maszynę. Można też stosować wiele radionadajników co wspomagania jednej maszyny. Ponad to, radionadajnik zwiększa możliwości maszyny ponad możliwości zastosowania modułów w maszynie.

Wykorzystanie w praktyce

Radionadajniki są najlepsze w przypadkach:

• Jest wiele maszyn w dużej gęstości

Pozwala na użycie jednego radionadajnika do wielu maszyn

• Jest jedna maszyna, która musi mieć bardzo dużą szybkość produkowania

Dobrym przykładem jest elektryczna wiertnica górnicza położona ma małym, ale bogatym złożu. Zastosowanie w tym przypadku wielu wiertnic byłoby niemożliwe, natomiast postawienie obok wiertnicy kilku radionadajników (z modułami w środku) pozwoli na zaspokojenie popytu na rudę.

---

Radionadajniki nie sprawują się dobrze w przypadkach:

• Maszyny działają z przerwami.

Powoduje to marnotrawstwo energii elektrycznej, gdyż radionadajniki ciągle zużywają energię. Można ten efekt naprawić, poprzez planowanie produkcji i używanie przełączników zasilania

• Próba poprawy działania maszyny, która nie posiada miejsca na moduły

Radionadajnik będzie działał tylko na maszyny, które mogą mieć zwiększoną wydajność przez moduły

Limitations

• Only buildings with module slots can benefit from beacon effects (i.e. laser turret doesn't benefit). The only exceptions to this rule are burner mining drills (which don't accept modules but are affected by beacons), and beacons themselves which don't benefit from the modules inserted in themselves (or other beacons), so their energy cost can't be reduced.

• Currently, only speed and efficiency modules can be used in beacons, and productivity modules cannot.

• A beacon's effect transmitted is only half of the effect of the modules within. So, two of the same module = one module's worth transmitted. This limitation can be overcome with more beacons with overlapping areas.

Maximum number per building

The maximum number of beacons that can be built in range of a building depend on that building's footprint:

• Buildings from 2×2 to 4×4 size: 12 beacons.

Note that this configuration may not be practically possible without using robots to supply the building, as there may not be enough room for belts and inserters.

• 5×5 buildings: 16 beacons.

The only building of this size that can benefit from beacons is the oil refinery. These cannot be supplied by robot, but all their inputs and outputs are piped fluids (except with coal liquefaction), meaning inserters are not needed and also offering the more versatile 9-tile (without transitions) maximum length of the underground pipe.

The maximum number of beacons that can be built in range of a row of buildings:

• Row of 3×3 buidings: 8 beacons.

Every building in the row can be in range of 8 beacons (end-of-row buildings possibly more) if a double row of beacons (no spaces between) is built in parallel (may be up to 2 tiles distant). However, the center row of buildings to be boosted must be offset relative to the beacon row; i.e., the center tile of no building on the center row may lie on a line connecting the center tiles of any pair of facing beacons on the two beacon rows.

• Row of 5×5 buidings: 10 beacons.

The same rules apply as before, with the exception that now the center row must not be offset; i.e., centers of boosted buildings must align with the centers of some beacon pair. This requires leaving a gap of 1 tile between buildings on the center row (assuming the beacon rows are gapless). As the only beacon-eligible 5×5 buildings are oil refineries, the free tile is actually useful to make the row player-traversable (a gapless row of refineries is not).

Beacon arrays

Beacons can boost the overall capabilities of a factory quite significantly. However, they consume a considerable amount of power (480 kW apiece), take up nontrivial space, complicate logistics, and also are relatively expensive to craft. Therefore, when building an entire production line with a high beacon boost, it is significantly more economical to build a row of production buildings surrounded by row(s) of beacons, rather than single buildings surrounded by the maximum number of beacons theoretically possible. This also simplifies logistics and makes the design more tiling-friendly.

The maximum possible benefits are reduced somewhat in row-array configuration (for 3×3 buildings, 8 beacons per building are possible instead of 12; for 5×5 buildings, 10 instead of 16), but the number of beacons required to achieve this boost level is considerably lower. For example, for a single row of 3×3 buildings surrounded by a double row of beacons so that each production building is in range of 8 beacons, the total number of beacons required is 2n + 6, where n is the number of production buildings.

The average number of beacons per building is then 2 + (6 ÷ n), which tends toward 2 (i.e., a 75% reduction in the number of beacons needed compared to isolated buildings with 8 distinct beacons each) when n goes to infinity. For e.g. n = 10 the formula evaluates to 2.6, which is still a reduction of 67.5% in beacons needed.

Multi-row arrays

For large numbers of buildings to be boosted, efficiency can be further improved by separating production buildings into multiple rows. In this case, the beacons in all but the edge rows of the array can be shared by the two rows of production buildings on either side. (Note that it does not matter if these are producing different recipes and / or are different buildings altogether.) The total number of beacons required, assuming 3×3 sized production buildings and rows of equal length, is B(r,c) = (r + 1)(c + 3) = rc + 3r + c + 3, where r is the number of rows of production buildings and c is the number of production buildings in a single row.

The number of beacons per boosted building is then (3 ÷ rc) + (1 ÷ r) + (3 ÷ c) + 1, which tends to 1 as both r and c go to infinity. For finite arrays, the optimum number of rows is given by r = -0.5 + sqrt[(n ÷ 3) + 0.25], where n is the total number of buildings to be boosted.

The formula above does not generally return integer results. If the r thus found is non-integer, iterate around it, i.e., calculate the number of beacons needed with floor(r) (the next lower integer) and ceiling(r) (the next higher integer) rows and compare the results. For each such integer r, calculate c as floor(n ÷ r), then calculate the number of beacons as B(r,c) + mod(n,r) + 1, where B(r,c) is given above and mod(n,r) is n modulo r, i.e., the remainder of (n ÷ r), equal to n - (r × c).

There will in either case be mod(n,r) buildings "left over"; these should be appended one per row to the ends of a contiguous block of neighboring rows for the total beacon count calculation above to be valid. Other configurations for the leftovers (e.g. all appended to the end of a single row, one each at the end of every second row, etc.) require a higher number of beacons to cover.

Optimal arrays

For 3×3 structures, arrays satisfying c = 3r are optimal, in the sense that they minimize the number of beacons required to cover the total number of structures (rc), therefore allowing the most use out of an individual beacon. Since structures may only be built in integer amounts, there are, below a reasonable cutoff on total array size, only a finite number of integer structure counts rc with which an optimal array such that c = 3r and c and r are integer may be built. The first few counts, along with associated array sizes and beacons-to-structures ratios, are summarized in the table below.

Structures	Rows	Columns	Beacons	Beacons per structure	Dimensions (tiles)*
3	1	3	12	4.00	18×11
12	2	6	27	2.25	27×19
27	3	9	48	1.78	36×27
48	4	12	75	1.56	45×35
75	5	15	108	1.44	54×43
108	6	18	147	1.36	63×51
147	7	21	192	1.31	72×59
...	...	...	...	...	...
3r^2	r	3r	(r + 1) (3r + 3)	1 + 2/r + 1/r^2	(9r + 9) × (8r + 3)

Notes to table:

• Array dimension in tiles (last table column) assumes 2 tiles' space (e.g. inserter + chest) is left either above or below each row of structures, while no extra space is left anywhere else.
• The 5-row array (75 structures) is the largest that can be covered by a logistic network generated from roboports located outside its footprint. For larger arrays, at least a minimal number of roboports would need to be strategically placed in the interior to provide coverage, thereby worsening the beacons-to-structures proportion somewhat.

History

• 0.13.0:
  • Renamed from Basic beacon to Beacon.

• 0.12.17:
  • Update icon

• 0.12.0:
  • Inserters can now extract from Beacons.

• 0.10.1:
  • New beacon graphics.

• 0.9.0:
  • Area of effect can now be seen on hover.

• 0.7.5:
  • Deactivated beacons will not give bonuses.

• 0.7.3:
  • Restricted use of productivity modules in beacons.

• 0.6.0:
  • Introduced

See also

• Crafting
• Electric system
• Modules