Results - Page 2

ATH · 2021-01-02, 16:41

First half of the results:

no factor for k*2^199+1 in k range: 1000000000000000 to 1125899906842623 (249-bit factors) [mmff 0.28 mfaktc_barrett249_F192_223gs]
no factor for k*2^199+1 in k range: 1125899906842624 to 1130000000000000 (250-bit factors) [mmff 0.28 mfaktc_barrett252_F192_223gs]
no factor for k*2^198+1 in k range: 1000000000000000 to 1125899906842623 (248-bit factors) [mmff 0.28 mfaktc_barrett249_F192_223gs]
no factor for k*2^198+1 in k range: 1125899906842624 to 1130000000000000 (249-bit factors) [mmff 0.28 mfaktc_barrett249_F192_223gs]
no factor for k*2^197+1 in k range: 1000000000000000 to 1125899906842623 (247-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs]
no factor for k*2^197+1 in k range: 1125899906842624 to 1130000000000000 (248-bit factors) [mmff 0.28 mfaktc_barrett249_F192_223gs]
no factor for k*2^196+1 in k range: 1000000000000000 to 1125899906842623 (246-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs]
no factor for k*2^196+1 in k range: 1125899906842624 to 1130000000000000 (247-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs]
no factor for k*2^195+1 in k range: 1000000000000000 to 1125899906842623 (245-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs]
no factor for k*2^195+1 in k range: 1125899906842624 to 1130000000000000 (246-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs]

MattcAnderson · 2021-01-03, 04:00

more results

no factor for k*2^36+1 in k range: 825P to 865P (96-bit factors) [mmff 0.28 mfaktc_barrett96_F32_63gs]

Regards,
Matt

MattcAnderson · 2021-01-18, 03:52

more results

no factor for k*2^36+1 in k range: 865P to 890P (96-bit factors) [mmff 0.28 mfaktc_barrett96_F32_63gs]

Regards,
Matt

MattcAnderson · 2021-01-20, 06:49

more results

no factor for k*2^36+1 in k range: 890P to 900P (96-bit factors) [mmff 0.28 mfaktc_barrett96_F32_63gs]

Regards,
Matt

ATH · 2021-01-23, 06:09

Second half of the results:

no factor for k*2^194+1 in k range: 1000000000000000 to 1125899906842623 (244-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs]
no factor for k*2^194+1 in k range: 1125899906842624 to 1130000000000000 (245-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs]
no factor for k*2^193+1 in k range: 1000000000000000 to 1125899906842623 (243-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs]
no factor for k*2^193+1 in k range: 1125899906842624 to 1130000000000000 (244-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs]
no factor for k*2^192+1 in k range: 1000000000000000 to 1125899906842623 (242-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs]
no factor for k*2^192+1 in k range: 1125899906842624 to 1130000000000000 (243-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs]
no factor for k*2^191+1 in k range: 1000000000000000 to 1125899906842623 (241-bit factors) [mmff 0.28 mfaktc_barrett247_F160_191gs]
no factor for k*2^191+1 in k range: 1125899906842624 to 1130000000000000 (242-bit factors) [mmff 0.28 mfaktc_barrett247_F160_191gs]
no factor for k*2^190+1 in k range: 1000000000000000 to 1125899906842623 (240-bit factors) [mmff 0.28 mfaktc_barrett247_F160_191gs]
no factor for k*2^190+1 in k range: 1125899906842624 to 1130000000000000 (241-bit factors) [mmff 0.28 mfaktc_barrett247_F160_191gs]

MattcAnderson · 2021-02-09, 14:49

I found

no factor for k*2^36+1 in k range: 920P to 940P (96-bit factors) [mmff 0.28 mfaktc_barrett96_F32_63gs]

Regards,
Matt

MattcAnderson · 2021-02-21, 07:05

more results

no factor for k*2^36+1 in k range: 940P to 960P (96-bit factors) [mmff 0.28 mfaktc_barrett96_F32_63gs]

Regards,
Matt

ATH · 2021-02-28, 19:14

1st batch of results:
no factor for k*2^170+1 in k range: 1100000000000000 to 1125899906842623 (220-bit factors) [mmff 0.28 mfaktc_barrett220_F160_191gs]
no factor for k*2^170+1 in k range: 1125899906842624 to 1400000000000000 (221-bit factors) [mmff 0.28 mfaktc_barrett224_F160_191gs]
no factor for k*2^171+1 in k range: 1100000000000000 to 1125899906842623 (221-bit factors) [mmff 0.28 mfaktc_barrett224_F160_191gs]
no factor for k*2^171+1 in k range: 1125899906842624 to 1400000000000000 (222-bit factors) [mmff 0.28 mfaktc_barrett224_F160_191gs]
no factor for k*2^172+1 in k range: 1100000000000000 to 1125899906842623 (222-bit factors) [mmff 0.28 mfaktc_barrett224_F160_191gs]
no factor for k*2^172+1 in k range: 1125899906842624 to 1400000000000000 (223-bit factors) [mmff 0.28 mfaktc_barrett224_F160_191gs]
no factor for k*2^173+1 in k range: 1100000000000000 to 1125899906842623 (223-bit factors) [mmff 0.28 mfaktc_barrett224_F160_191gs]
no factor for k*2^173+1 in k range: 1125899906842624 to 1400000000000000 (224-bit factors) [mmff 0.28 mfaktc_barrett224_F160_191gs]
no factor for k*2^174+1 in k range: 1100000000000000 to 1125899906842623 (224-bit factors) [mmff 0.28 mfaktc_barrett224_F160_191gs]
no factor for k*2^174+1 in k range: 1125899906842624 to 1400000000000000 (225-bit factors) [mmff 0.28 mfaktc_barrett236_F160_191gs]

MattcAnderson · 2021-03-18, 23:11

new result

no factor for k*2^35+1 in k range: 500P to 550P (94-bit factors) [mmff 0.28 mfaktc_barrett96_F32_63gs]

matzetoni · 2021-04-11, 09:11

no factor for ranges:

n=330-340 k=50e12-60e12
n=350-359 k=40e12-50e12
n=360-369 k=40e12-50e12

result output attached

matzetoni · 2021-04-14, 10:12

I noticed that

n=340 k=50e12-60e12
is still on the reservation page, but I finished this range already and included it in my previous post, so you can remove it :)

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2021-01-02, 16:41	#12
ATH Einyen Dec 2003 Denmark 3×1,151 Posts	First half of the results: no factor for k2^199+1 in k range: 1000000000000000 to 1125899906842623 (249-bit factors) [mmff 0.28 mfaktc_barrett249_F192_223gs] no factor for k2^199+1 in k range: 1125899906842624 to 1130000000000000 (250-bit factors) [mmff 0.28 mfaktc_barrett252_F192_223gs] no factor for k2^198+1 in k range: 1000000000000000 to 1125899906842623 (248-bit factors) [mmff 0.28 mfaktc_barrett249_F192_223gs] no factor for k2^198+1 in k range: 1125899906842624 to 1130000000000000 (249-bit factors) [mmff 0.28 mfaktc_barrett249_F192_223gs] no factor for k2^197+1 in k range: 1000000000000000 to 1125899906842623 (247-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs] no factor for k2^197+1 in k range: 1125899906842624 to 1130000000000000 (248-bit factors) [mmff 0.28 mfaktc_barrett249_F192_223gs] no factor for k2^196+1 in k range: 1000000000000000 to 1125899906842623 (246-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs] no factor for k2^196+1 in k range: 1125899906842624 to 1130000000000000 (247-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs] no factor for k2^195+1 in k range: 1000000000000000 to 1125899906842623 (245-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs] no factor for k2^195+1 in k range: 1125899906842624 to 1130000000000000 (246-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs]

2021-01-03, 04:00	#13
MattcAnderson "Matthew Anderson" Dec 2010 Oregon, USA 7×173 Posts	more results no factor for k*2^36+1 in k range: 825P to 865P (96-bit factors) [mmff 0.28 mfaktc_barrett96_F32_63gs] Regards, Matt

2021-01-18, 03:52	#14
MattcAnderson "Matthew Anderson" Dec 2010 Oregon, USA 7×173 Posts	more results no factor for k*2^36+1 in k range: 865P to 890P (96-bit factors) [mmff 0.28 mfaktc_barrett96_F32_63gs] Regards, Matt

2021-01-20, 06:49	#15
MattcAnderson "Matthew Anderson" Dec 2010 Oregon, USA 1211₁₀ Posts	more results no factor for k*2^36+1 in k range: 890P to 900P (96-bit factors) [mmff 0.28 mfaktc_barrett96_F32_63gs] Regards, Matt

2021-01-23, 06:09	#16
ATH Einyen Dec 2003 Denmark 3×1,151 Posts	Second half of the results: no factor for k2^194+1 in k range: 1000000000000000 to 1125899906842623 (244-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs] no factor for k2^194+1 in k range: 1125899906842624 to 1130000000000000 (245-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs] no factor for k2^193+1 in k range: 1000000000000000 to 1125899906842623 (243-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs] no factor for k2^193+1 in k range: 1125899906842624 to 1130000000000000 (244-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs] no factor for k2^192+1 in k range: 1000000000000000 to 1125899906842623 (242-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs] no factor for k2^192+1 in k range: 1125899906842624 to 1130000000000000 (243-bit factors) [mmff 0.28 mfaktc_barrett247_F192_223gs] no factor for k2^191+1 in k range: 1000000000000000 to 1125899906842623 (241-bit factors) [mmff 0.28 mfaktc_barrett247_F160_191gs] no factor for k2^191+1 in k range: 1125899906842624 to 1130000000000000 (242-bit factors) [mmff 0.28 mfaktc_barrett247_F160_191gs] no factor for k2^190+1 in k range: 1000000000000000 to 1125899906842623 (240-bit factors) [mmff 0.28 mfaktc_barrett247_F160_191gs] no factor for k2^190+1 in k range: 1125899906842624 to 1130000000000000 (241-bit factors) [mmff 0.28 mfaktc_barrett247_F160_191gs]

2021-02-09, 14:49	#17
MattcAnderson "Matthew Anderson" Dec 2010 Oregon, USA 7×173 Posts	I found no factor for k*2^36+1 in k range: 920P to 940P (96-bit factors) [mmff 0.28 mfaktc_barrett96_F32_63gs] Regards, Matt

2021-02-21, 07:05	#18
MattcAnderson "Matthew Anderson" Dec 2010 Oregon, USA 7·173 Posts	more results no factor for k*2^36+1 in k range: 940P to 960P (96-bit factors) [mmff 0.28 mfaktc_barrett96_F32_63gs] Regards, Matt

2021-02-28, 19:14	#19
ATH Einyen Dec 2003 Denmark 3·1,151 Posts	1st batch of results: no factor for k2^170+1 in k range: 1100000000000000 to 1125899906842623 (220-bit factors) [mmff 0.28 mfaktc_barrett220_F160_191gs] no factor for k2^170+1 in k range: 1125899906842624 to 1400000000000000 (221-bit factors) [mmff 0.28 mfaktc_barrett224_F160_191gs] no factor for k2^171+1 in k range: 1100000000000000 to 1125899906842623 (221-bit factors) [mmff 0.28 mfaktc_barrett224_F160_191gs] no factor for k2^171+1 in k range: 1125899906842624 to 1400000000000000 (222-bit factors) [mmff 0.28 mfaktc_barrett224_F160_191gs] no factor for k2^172+1 in k range: 1100000000000000 to 1125899906842623 (222-bit factors) [mmff 0.28 mfaktc_barrett224_F160_191gs] no factor for k2^172+1 in k range: 1125899906842624 to 1400000000000000 (223-bit factors) [mmff 0.28 mfaktc_barrett224_F160_191gs] no factor for k2^173+1 in k range: 1100000000000000 to 1125899906842623 (223-bit factors) [mmff 0.28 mfaktc_barrett224_F160_191gs] no factor for k2^173+1 in k range: 1125899906842624 to 1400000000000000 (224-bit factors) [mmff 0.28 mfaktc_barrett224_F160_191gs] no factor for k2^174+1 in k range: 1100000000000000 to 1125899906842623 (224-bit factors) [mmff 0.28 mfaktc_barrett224_F160_191gs] no factor for k2^174+1 in k range: 1125899906842624 to 1400000000000000 (225-bit factors) [mmff 0.28 mfaktc_barrett236_F160_191gs]

2021-03-18, 23:11	#20
MattcAnderson "Matthew Anderson" Dec 2010 Oregon, USA 7×173 Posts	new result no factor for k*2^35+1 in k range: 500P to 550P (94-bit factors) [mmff 0.28 mfaktc_barrett96_F32_63gs]

2021-04-14, 10:12	#22
matzetoni Feb 2019 97 Posts	I noticed that n=340 k=50e12-60e12 is still on the reservation page, but I finished this range already and included it in my previous post, so you can remove it :)