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Old 2022-11-04, 13:53   #1024
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648^57 terminates in p=23 so two to go for this base.
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Old 2022-11-04, 18:19   #1025
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Excellent! Thanks. I'll update post 1 a little later.
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Old 2022-11-15, 10:57   #1026
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1727636^26 terminates

For new bases 1305184 and 1727636, I'm working on:
1305184^24, 1305184^26, and 1727636^24

No other work on the new bases.
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Old 2022-11-15, 15:49   #1027
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Did you terminate all the base 828 sequences? I missed it, but I know were working all the bases above 400.
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Old 2022-11-16, 06:17   #1028
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Quote:
Originally Posted by EdH View Post
Did you terminate all the base 828 sequences? I missed it, but I know were working all the bases above 400.
No. I have only been working the opposite-parity sequences to 120 digits for bases > 400. (More recently bases 350 to 400.) All same-parity exponents < 53 for base 828 were terminated a long time ago by either Jean-Luc or me and were previously shown as such on the page. They can be removed from the first post here.

There appears to be a problem with the page for base 828 for exponents >= 19 with the most recent update. See the other thread. Maybe that is why your scripts picked up the same-parity exponents > 19 as recently terminated.
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Old 2022-11-16, 13:25   #1029
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Thanks!
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Old 2022-11-16, 22:44   #1030
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1305184^24 and 1727636^24 terminate

Releasing 1305184^26.

2 remain on base 1727636.

This maintains the termination of all same-parity sequences with starting size < 154.

Note that with the most recent update, my two recent terminations on base 1727636 are now shown on the page even though I hadn't reported 1727636^24 yet. So only 1308184^24 needs to be shown in the first post at this time.
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Old 2022-11-22, 00:16   #1031
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For new bases 401 and 409, I'm working on all same-parity exponents > 50.
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Old 2022-11-22, 12:50   #1032
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401^51, 53, 57, 59, & 61 terminate
409^51, 53, 55, 59, & 61 terminate

I'm still working on the rest of them.
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Old 2022-11-23, 02:26   #1033
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401^55, 401^63, 409^57, and 409^63 terminate

I'm done with the same-parities on bases 401 and 409.

Only 1 remains on both of the bases; exponent 65.

These were most excellent bases!

Last fiddled with by gd_barnes on 2022-11-23 at 02:27
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Old 2022-11-24, 08:55   #1034
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47616^32 and 47616^34 terminate

I'm done with this new base.
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