The topology of this intersection is very similar to the Multi-Cross authored by Tallinu. The only difference i see is that your version has more optimised optimised signalling, parallel buffers and is very bendy. Great work overall and you are the one to make intersections that are better than i thought possible. 10/10. (Yes, i did remove the image from the qoute and replaced it with a url)Avona wrote: ↑Mon Dec 27, 2021 10:31 amAfter more adjustments, I present Hurricane 1.1.
6 car trains, 150x150, 2 lane, 6 tile spacing
Score 108
RHD
S1: 107, 107, 108
S2: 106, 106, 106
S3: 111, 111, 111
LHD
S1: 109
S2: 105
S3: 110
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3 and 4 way intersections
Smart setups of railway stations, intelligent routing, solutions to complex train-routing problems.
Please provide - only if it makes sense of course - a blueprint of your creation.
Please provide - only if it makes sense of course - a blueprint of your creation.
Re: Hurricane Intersection
The topology of this intersection is very similar to the Multi-Cross authored by Tallinu. The only difference i see is that your version has more optimised optimised signalling, parallel buffers and is very bendy. Great work overall and you are the one to make intersections that are better than i thought possible. 10/10. (Yes, i did remove the image from the qoute and replaced it with a url)Avona wrote: ↑Mon Dec 27, 2021 10:31 amAfter more adjustments, I present Hurricane 1.1.
6 car trains, 150x150, 2 lane, 6 tile spacing
Score 108
RHD
S1: 107, 107, 108
S2: 106, 106, 106
S3: 111, 111, 111
LHD
S1: 109
S2: 105
S3: 110
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Re: 3 and 4 way intersections
Post by FuryoftheStars »
My only thing is that a lot of these latest intersections are huge. I don't think I would use them because of the extreme space they need. Anywhere that I've got that kind of space to spare wouldn't have the volume of traffic needed....
My Mods: Classic Factorio Basic Oil Processing | Sulfur Production from Oils | Wood to Oil Processing | Infinite Resources - Normal Yield | Tree Saplings (Redux) | Alien Biomes Tweaked | Restrictions on Artificial Tiles | New Gear Girl & HR Graphics
Re: 3 and 4 way intersections
Which is honestly a fair point, some of these intersections are huge, and for some you need to push your factory quite far to really make use of them.
Of course you can always just pick a smaller intersection if it suits your throughput needs.
Another point can be made that, while I think that the curly compacted designs are amazing and really good for their size, they also don't generalise as easily to different train sizes as some of the straighter designs. Where with those you can just extend the tracks for longer trains, with the curly ones you are more locked into the size they were designed for.
Of course you can always just pick a smaller intersection if it suits your throughput needs.
Another point can be made that, while I think that the curly compacted designs are amazing and really good for their size, they also don't generalise as easily to different train sizes as some of the straighter designs. Where with those you can just extend the tracks for longer trains, with the curly ones you are more locked into the size they were designed for.
Starfish 4 Tile 100x100
I couldn't get LHD to work because of the center grid. No matter what I did, the blueprint would have to be larger than 100x100 so I settled on just RHD.
Starfish 4 Tile 100x100
Score 75
S1: 82
S2: 60
S3: 84
6 car trains, 100x100, 2 lane, 4 tile spacing
Starfish 4 Tile 100x100
Score 75
S1: 82
S2: 60
S3: 84
6 car trains, 100x100, 2 lane, 4 tile spacing
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
Last edited by Avona on Tue Jan 18, 2022 1:30 am, edited 2 times in total.
Re: 3 and 4 way intersections
Hmm, I feel quite the same way. That's why I'm trying to reduce their size. I figure that 150 is a lot better than 300, etc. And I've just made one that is 100x100, which is about as small as it gets, and scores 61% more throughput than the highest compact intersection. But as Hovedgade, mentions, they are very bendy.FuryoftheStars wrote: ↑Sat Jan 01, 2022 8:59 pmMy only thing is that a lot of these latest intersections are huge. I don't think I would use them because of the extreme space they need.
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Re: 3 and 4 way intersections
Post by FuryoftheStars »
And uses about 765% more space.
My Mods: Classic Factorio Basic Oil Processing | Sulfur Production from Oils | Wood to Oil Processing | Infinite Resources - Normal Yield | Tree Saplings (Redux) | Alien Biomes Tweaked | Restrictions on Artificial Tiles | New Gear Girl & HR Graphics
Re: 3 and 4 way intersections
Adding my 5 leaf clover RHD-LHD 4 way - just because I do not think I have seen this listed anywhere.
Also here is my RHD-LHD Woven 4-Lane
- 5-LeafClover.png (659.82 KiB) Viewed 11036 times
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/519etVe/7M///erHyw9/7q9f/ePnn17/8vNPt791+9On79uEmepYedR1e6i8u5f3P7d16AE=
Also here is my RHD-LHD Woven 4-Lane
- 4-LaneWeave.png (717.45 KiB) Viewed 11034 times
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Re: 3 and 4 way intersections
I have another rounabout i feel like sharing. (I only do rounabouts )
I hope this design isn't too bendy so you all can adjust it for the train length you prefer. Adjusting the spacings should be possible too if you know how the intersection works.
Massive roundabout
Score: 60
Blueprint: https://factoriobin.com/post/v26GP7mS, Size: 442x442, Spacing: 6 tiles, Train length: 6 cars, 8 lanes
RHD: Set1: 299, Set2: 258, Set3: 167
Author: Hovedgade
I hope this design isn't too bendy so you all can adjust it for the train length you prefer. Adjusting the spacings should be possible too if you know how the intersection works.
Massive roundabout
Score: 60
Blueprint: https://factoriobin.com/post/v26GP7mS, Size: 442x442, Spacing: 6 tiles, Train length: 6 cars, 8 lanes
RHD: Set1: 299, Set2: 258, Set3: 167
Author: Hovedgade
Picture
Last edited by Hovedgade on Wed Jan 05, 2022 10:52 am, edited 1 time in total.
Re: 3 and 4 way intersections
I tried making a 6 width version of "Hash" by Kano96, but I got a way lower score on testbench. Not sure if I screwed up the BP or if I screwed up the testing. Anyone else want to try?
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
- hansjoachim
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Re: 3 and 4 way intersections
Post by hansjoachim »
Thanks for the submittions=)Hovedgade wrote: ↑Sat Dec 18, 2021 6:55 pmI'm back once again with a new roundabout.
This one is smaller than hansjoachim's Parallel split medium but has the same score and the same spacing. Without the circuitry the throughput of the intersection will fall drasticly. I tested it with unsafe outputs/exits because this intersections has those bufferzones included. I garentee that this intersection will not deadlock.
Flower roundabout
Score: 100
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
Size: 230x230, Spacing: 6 tiles, Train Length: 6
RHD: Set1: 103, Set2: 103, Set3: 95
Author: Hovedgade
Edit: By accident i wrote the wrong dimensions last time. It should be fixed now
I know that extra signals can slightly increase throughput but I think you have overdone it especially on right turns.
If you remove the circuitry and most of the extra signals, I'll add it to the main list. If you only remove the signals and keep the circuitry I can add it to "others".
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Re: 3 and 4 way intersections
Post by hansjoachim »
Thanks for the submission, you got a nice intersection there=)SaiMoen wrote: ↑Fri Dec 17, 2021 7:01 pmFinally managed to match the score of the number 1 on the 2-lane 4-way unbuffered section
It took some tweaking, I tried to force it to be spaced by 2 tiles, but I could only make it work with spacing 4 (on RHD at least). I call it Snowball
1:50, 2:39, 3:51, s:47
Probably got lucky though, I feel like something is not quite right with a default parameter because I've seen an error of ± 2 tpm which seems a bit ridiculous.
Snowball.png
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
The intersection got
46 37 51 with a score of 45 with safe outputs.
Added to the list
- hansjoachim
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Re: 3 and 4 way intersections
Post by hansjoachim »
Nice, added itdinglebarry wrote: ↑Sat Dec 18, 2021 12:33 amCompact Celtic Knot with Narrow Tracks
Score: 46
Blueprint: LHD RHD Size: 38 x 38 Spacing: 2 tiles
LHD: Set 1: 50, Set 2: 38, Set 3: 49, Score: 46, RHD: Set 1: 50, Set 2: 39, Set 3: 49, Score: 46,
Author: dinglebarry
LHD pic.jpg
Inspiration taken from gyro2death's Super Compact Celtic Knot (#3 in 4-way unbuffered). I like the look and performance of the Celtic Knot intersection, but I also like having narrow tracks. So I started by using gyro2death's design, but narrowed the tracks and adjusted their positions to make space for signals. Then got rid of the unnecessary signals reducing the number from 36 to 24. It scores the same overall as gyro2death's intersection but mine performs slightly better on Set 1, while his performs slightly better on Set 3. Mine also has the advantage of being able to work just as well with RHD, while with his, he would need to have slightly less optimal signaling for RHD.
Re: 3 and 4 way intersections
Another roundabout!
So this time i did cut down on the amount of rail signals. Now it's "only" 268 rail signals when compared to 280 rail signals. This means a reduction of rail signals by a mindblowing 4%! Circuits are (somewhat) still included because of throughput reasons. I also found that merging the trains i do in this intersection is slightly faster. Enjoy the slightly better score!
Flower Roundabout 1.1
Score: 104
Blueprint: RHD, Size: 230x230, Spacing: 6 tiles, Train Length: 6 cars
RHD: Set1: 109, Set2: 104, Set3: 100
Author: Hovedgade
So this time i did cut down on the amount of rail signals. Now it's "only" 268 rail signals when compared to 280 rail signals. This means a reduction of rail signals by a mindblowing 4%! Circuits are (somewhat) still included because of throughput reasons. I also found that merging the trains i do in this intersection is slightly faster. Enjoy the slightly better score!
Flower Roundabout 1.1
Score: 104
Blueprint: RHD, Size: 230x230, Spacing: 6 tiles, Train Length: 6 cars
RHD: Set1: 109, Set2: 104, Set3: 100
Author: Hovedgade
Picture
Demon Mask
I made a new high throughput 3 way. I call it demon mask. For some reason LHD scores lower and I wasn't able to equalize them.
Now also with a 12 length train version!
Demon Mask
RHD
Score 86 (5 Tests)
S1: 83 (82-84)
S2: 89 (89-90)
LHD
Score 83 (3 Tests)
S1: 82 (81-83)
S2: 84 (83-84)
6 car trains, 150x100, 2 lane, 6 tile spacing
Demon Mask 12c
RHD
Score 62
S1: 61
S2: 62
LHD
Score 58
S1: 58
S2: 57
12 car trains, 250x100, 2 lane, 6 tile spacing
Now also with a 12 length train version!
Demon Mask
RHD
Score 86 (5 Tests)
S1: 83 (82-84)
S2: 89 (89-90)
LHD
Score 83 (3 Tests)
S1: 82 (81-83)
S2: 84 (83-84)
6 car trains, 150x100, 2 lane, 6 tile spacing
Demon Mask 12c
RHD
Score 62
S1: 61
S2: 62
LHD
Score 58
S1: 58
S2: 57
12 car trains, 250x100, 2 lane, 6 tile spacing
Last edited by Avona on Sat Jan 29, 2022 8:30 am, edited 1 time in total.
Re: 3 and 4 way intersections
I like this design and i hope you do too.
The design is compact when compared to other 3 way buffered design and still gets a decent score.
3 way roundabout
Score: 61
Blueprint: RHD, Size: 92x68, Spacing: 4 tiles, Train length: 6
RHD: Set1: 71, Set2: 51
Author: Hovedgade
The design is compact when compared to other 3 way buffered design and still gets a decent score.
3 way roundabout
Score: 61
Blueprint: RHD, Size: 92x68, Spacing: 4 tiles, Train length: 6
RHD: Set1: 71, Set2: 51
Author: Hovedgade
picture
Re: 3 and 4 way intersections
LHD 4-tile-gap 32x32 roundabout with diagonally symmetric interior. Scores 43 (47/36/47)
Can't be built in RHD. Better score than anything in the top post with this spacing and footprint.
Can't be built in RHD. Better score than anything in the top post with this spacing and footprint.
- Screenshot_2022-01-08_22-19-01.png (435.92 KiB) Viewed 10748 times
0eNqlmslu4zAMht9FZzcQRa15jLkOikEWo2MgdYosxRRF3n2cpkgdl45J9hgj/kT/5ir53Sw3x/pl17QHM383zWrb7s3897vZN0/tYnO+dnh7qc3cNIf62VSmXTyff+0WzcacKtO06/qfmcPpsTJ1e2gOTX25/+PH25/2+Lysd90frneujrvXev3wAajMy3bf3bNtzwudOR5yZd7M/AEgu46/bnb16vKHcKq+Yd0Vuz90xKe/h3FwuYLDiUDhzbM9fD4/AXJ2Fr5Qs3BrpSfQ/ha9+rto2nsL4GABAhm4ero4pidlaeTr6cJ9PZPq1SCFyuyH9VeQnXaeovDJATYSWLCqJwfqyQEU73lgI1JcSeBcX3RKt+REkVFFLgybvUbXjkyxgjAkYdazdRjzpBfEH6yQhysAtYIgwlwZU5oKDMgqcmLYzI85e+X6W66j6oBlc90Yl7LXgcDncEwJypudIALPVnySw3QEOmTnjFGNqdrgpGWsVydT4tRJF1SacNSWRmO6ZzupeuKqjn0PpEiC6MNRFchuiR196Mc8g3p2tDJ1wffU/dZBUZYjCFfovz/PyaaoaiUTMtRBFTlMezUKKqJNYzZT+RQFkWiLiCxoMQFE5KTK1RyyICLhS2dg+IaiB01u2jO8VVmMDDIo8pyb7pe8IP5Q5MseZbnDxl7uAE6v5728+4iZYbmwSwUUWx5/kLmBk1d9Us0DwPDErOkWYmHYXARkHLOZqmPByue5oadQeSQI66Prv0c7Y9Sa4DQzwVBt0nZhfCIMbKeYnrubg0kaMyFw2f1MEr/NdFTEh6jIJHG6sw5JGOeuZ3nh9O4hC1co91Yg/aTIt4E6bahdLkF1dNdaExm7HxFUZMbuR3TCCC/3fI/KTRHllX3oeyRXODeilUZNFNbJfswzV4iaTnvoMSQ5yXdEhqqT/pI1W7mREYexqMiMKT1Z+Xw61ILK2Ak0EzXn7SVJ14oismBqxCAie02nzSIHzQQWcbojS1HTkUXGdJ6SiszomJKwIrp+t8DaFUnlBzWBtSuSrSpyGLpn0MwFQzKlSnbymTpahsWqk40IDJWFFRL6nuI43XsO8j3hoSak5VF/tPlhOcVMihnJTmenrDrViIxdnFxUZMZuS7FyXw6ZUrVIJ8T+BGA5PVJxP1gBOPmuoNwzQp724uJVHQ15YluChhXIU8qiOo4PiWSpzuMDGaEl60+CgudMk6Wwv8bAAZs8kbcqITvYY3X58GXe+06mMpvFst50135tj+16sdwezxdf693+EhwZfCou+RJ8Cng6/QcCGkyV
Hurricane 12c
Hurricane 12 car
RHD
Score 78 (4 tests)
S1: 78 (77-79)
S2: 77 (75-78)
S3: 78 (75-80)
LHD
Score 76 (4 Tests)
S1: 75 (75-76)
S2: 74 (73-75)
S3: 78
12 car trains, 250x150, 2 lane, 6 tile spacing
RHD version:
RHD
Score 78 (4 tests)
S1: 78 (77-79)
S2: 77 (75-78)
S3: 78 (75-80)
LHD
Score 76 (4 Tests)
S1: 75 (75-76)
S2: 74 (73-75)
S3: 78
12 car trains, 250x150, 2 lane, 6 tile spacing
RHD version:
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Hurricane 12 Car
Hurricane 12 Car
LHD version:
LHD version:
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
Re: 3 and 4 way intersections
It seems like the testbench can't handle these mixed lhd rhd designs, so we can't properly test them for now. Also we're unsure about including these in the standard categories since they're incompatible with pretty much every other design. So until the testbench is fixed and we decided on a solution, these are on hold.sollus wrote: ↑Mon Jan 03, 2022 4:14 pmAdding my 5 leaf clover RHD-LHD 4 way - just because I do not think I have seen this listed anywhere.
5-LeafClover.png
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/519etVe/7M///erHyw9/7q9f/ePnn17/8vNPt791+9On79uEmepYedR1e6i8u5f3P7d16AE=
Also here is my RHD-LHD Woven 4-Lane
4-LaneWeave.png
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In addition, I'm happy to announce Avona as a new maintainer, helping us with testing and keeping this thread up to date! Hurray
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