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Re: [0.18.8] Side load with 2 saturated half belts produces gaps

Posted: Tue Mar 03, 2020 1:52 am
by Gizan
netmand wrote:
Fri Feb 28, 2020 3:17 pm
darklich14 wrote:
Fri Feb 28, 2020 2:52 pm
How are we supposed to build designs based on the premise of saturated belts if we cannot saturate belts?
every system has its limitations. Have you tried side-loading more than once? inserters to fill the gaps?
the point is to use as few entities as possible, especially splitters/inserters.
The whole 2.7k build only has 1 splitter and that was because that 1 splitter was better than using a whole train for .4 belts of coal.

Re: [0.18.8] Side load with 2 saturated half belts produces gaps

Posted: Fri Mar 06, 2020 2:32 am
by darklich14
@Rseding91 HALP
Peek 2020-03-05 21-30.gif
Peek 2020-03-05 21-30.gif (3.91 MiB) Viewed 2218 times
The gaps appear out of thin air!!!!!!!!!!!

Re: [0.18.8] Side load with 2 saturated half belts produces gaps

Posted: Fri Mar 06, 2020 2:35 am
by Gizan
This belt, is saturated by miners, and merged into another belt with a splitter at the end.

Re: [0.18.8] Side load with 2 saturated half belts produces gaps

Posted: Sun Jan 24, 2021 11:37 pm
by Trific
Out of curiosity, did this get fixed in any of the releases since 0.18.8?

Re: [0.18.8] Side load with 2 saturated half belts produces gaps

Posted: Sun Jun 06, 2021 10:16 am
by Sircus
I'm pretty sure this didn't get fixed - and I guess its home in "Minor issues" means they've decided it won't be. Nevertheless, I've investigated a bit, so here are my results.

I've created some simple test cases in 1.1.34 that demonstrate the effect. In my specific case, I have four stack inserters unloading a train carriage. They can fully compress a blue belt if that belt never stalls. As soon as it stalls, though, gaps appear. Inserting two "pass-through" splitters prevents this behaviour. The blueprint (and attached save game) contain five test cases, listed below. Each test case uses the unloader and has two combinators, checking that the belt always contains 8 items and counting ticks where it didn't. (The belt then passes back round the carriage and is re-inserted there, but this reloading isn't relevant to the behaviour.)

1. (Top left): No delay, no splitters, works. After a few initial ticks with an uncompressed belt as things get going, the belt is compressed and stays that way: the counter on the arithmetic combinator never climbs again.
2. (Bottom left): Delay, no splitters, broken. The right-hand combinator is a clock counting to 3. The belt is paused on tick 0, so every 4 ticks. Gaps will continually appear. Changing the counter to count to higher numbers produces the same effect, but obviously less often.
3. (Bottom right): Delay, splitters, works. Same as case 2, but adding the two splitters fixes the behaviour. With less-frequent delays, one splitter will do it.
4. (Middle right): "Box" delay, no splitters, broken. Same as case 2, but this time the delay is achieved by having the belt unloaded by some inserters that aren't quite quick enough to completely empty the belt, causing occasional stalls - and with them, the gaps.
5. (Top right): "Box" delay, splitters, works. Same as case 4, but with the splitter "fix" from case 3.

To activate any of the examples, dump 1000 iron plates in the train carriage (or, if using the save game, the curved belt above the carriage is pre-loaded with plates, just add the missing belt to dump it into the carriage).

Blueprint:

Code: Select all

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

Re: [0.18.8] Side load with 2 saturated half belts produces gaps

Posted: Sat Jun 19, 2021 9:17 am
by Sircus
Given the transport gap changes in 1.1.35, I retested: unchanged.