I managed to get a friend to help me with B3/S23 1x256X2+1, but both our computers are having a little trouble with Calcyman's raised minimum soups per haul. We have only managed to get one haul in. Anyone up for the challenge, and we will not give up. We are going to crack the bottom of the Liszt!
wwei23 wrote:I managed to get a friend to help me with B3/S23 1x256X2+1, but both our computers are having a little trouble with Calcyman's raised minimum soups per haul. We have only managed to get one haul in. Anyone up for the challenge, and we will not give up. We are going to crack the bottom of the Liszt!
Just search D4_+1 for christ's sake! Those soups actually generate correctly and I'm pretty sure calcyman's getting extremely tired of this.
Also, B3-k4j/S23-c hit a breeder ~2k soups in so I'm too scared to search it
wwei23 wrote:I managed to get a friend to help me with B3/S23 1x256X2+1, but both our computers are having a little trouble with Calcyman's raised minimum soups per haul. We have only managed to get one haul in. Anyone up for the challenge, and we will not give up. We are going to crack the bottom of the Liszt!
Just search D4_+1 for christ's sake! Those soups actually generate correctly and I'm pretty sure calcyman's getting extremely tired of this.
Also, B3-k4j/S23-c hit a breeder ~2k soups in so I'm too scared to search it
xp15_vtvz757zza9azaiaz06 has ONLY appeared in 1x256X2+1.
Frogs, which is 12/34/3, or g3b34s12. I just want to see something of interest in it.
The torch of 5S has been passed on again, and is now managed by speedydelete. It can be found here. Also check out my program EPE, a tool for searching for patterns in various rulespaces.
If Calcyman's raised the minimum for ONLY this pseudo-symmetry, then maybe he's trying to tell you something -- and maybe you should listen. (Keep in mind that running Catagolue isn't free, either.)
If you speak, your speech must be better than your silence would have been. — Arabian proverb
muzik wrote:Can we get more people searching b026s1 on 1x256? I have a gut feeling that the 2c/8 and 2c/16 might be capable of appearing from soup naturally.
Nitpick -- 1x256 soups are necessarily D2-symmetric, so their ash is semi-natural at best.
If you speak, your speech must be better than your silence would have been. — Arabian proverb
Can't think of a better place to put this, so here we go:
B3/S23/C1 produces about 21.58633504523394 objects per soup, while B3/S23/1x256X2+1 produces around 50.85317228226996 per soup. Two reasons why, 1-This is a big soup symmetry, and 2-A higher perimeter to area ratio.
wwei23 wrote:Can't think of a better place to put this, so here we go:
I favour Alexey's suggestion of a 'better place to put this':
Alexey Nigin wrote:After all, one can just post it to /dev/null with the same effect, except for conserved bandwidth.
Also, that quantity of decimal places is misleading. There have been 10^13 soups, thereabouts, in b3s23/C1, so you can only realistically include 7 accurate decimal places (cf. Monte Carlo approximation) even in the idealised scenario where that person didn't ruin the statistics by claiming 2 trillion objects in a single day. The best statistics you can get are probably from this backup:
which gives 21.8442616 objects per soup, with uncertainty in the last digit. I'll post a correction haul shortly to rectify the 'soups searched' count.
What do you do with ill crystallographers? Take them to the mono-clinic!
I'm currently searching:
-r2b4t4s3t3: 6 different spaceships!! Goals: Find more ships and maybe a yl!
-r5b32t50s39t58: The rule of "Circlish c4.rle" and "Arachnobug.rle" in my collection. Has spider-like xq1 diagonals. Goals: Find more orth ships
-r5b33t49s37t59: "Suicidal Bugs" or the rule of "Hairy Bug.rle", strangely-shaped ships, including possible the smallest and fastest "Solid" ship (Such as Golly's SlowShip.rle)(c/4 diag). Goals: Find ships with interesting shapes