{"id":486,"date":"2013-11-27T17:17:02","date_gmt":"2013-11-27T17:17:02","guid":{"rendered":"http:\/\/rolandorre.se\/?p=486"},"modified":"2019-10-26T23:10:47","modified_gmt":"2019-10-26T23:10:47","slug":"42-relations-911-time-schedule-in-a-new-light","status":"publish","type":"post","link":"https:\/\/rolandorre.se\/?p=486","title":{"rendered":"42 relations: 911 time schedule in a new light"},"content":{"rendered":"

I had 42 (7*7-7) relations<\/strong>, this is likely the smallest data set I’ve ever analyzed. I will not present anything new here, only previously known facts<\/strong>, but analyzed according the time relations, which seems not to have been done before.<\/p>\n

Just recently I had visually observed a few regularities regarding timing<\/a><\/strong> of the tragic 911-event which seems to be somewhat outstanding. I feel that\u00a0 it is my responsibility to write down a few notes about this, as there seems as nobody else have noticed these regularities.<\/p>\n

First one may ask, why did I check this data set?<\/strong> The reason is simple, some time ago I had noticed some symmetries in the timing of the 911 events<\/a>, visually, but I hadn’t bothered more about it, as these timestamps have been available for the world quite long time, 4462 days, from 2001-09-11 to today 2013-11-29.\u00a0 I had continue to not bother about it, if I just recently also hadn’t read the following paragraph claimed to be written within one week after the 911-event, by someone I first thought was a governmental representative, as it was a .gov<\/em> site, which inspired me to write down these my observations and make a simple analysis. The statement I read, was contained in this text<\/a>, and it was particularly this paragraph which made me thoughtful:<\/p>\n

This was a remarkably simple attack. It required virtually no infrastructure in the United States. It required very little in the way of timing and logistics. The terrorists did not have to obtain explosives. There were not large numbers of people to coordinate. All they had to do was get their people to the airports on time. There was almost no way that it could fail. The attack was characterized by its simplicity and its understanding of the vulnerability of the United States.<\/em><\/a><\/p>\n

I was completely astonished to read such a statement<\/strong> as I consider the whole 911-scenario to be the most well planned attack ever in history<\/strong>. One thing which was written in that analysis was that the terrorists may not intentionally have made the buildings to fall which at first sight may be considered a plausible statement, but as I for some time have been aware about some rather delicate regularities for the whole scenario I consider that such timing, if being deliberate, can not be ignored.<\/p>\n

I will not form any new hypothesis or theory<\/strong>, I will just present these well known timestamps with some simple analysis of relations between these timestamps, which from my view, as having long experience of statistical data analysis, can hardly be considered fully coincidental.<\/p>\n

This timing is from this governmental site, <\/a>apart from the fall of the Pentagon wall, which I found here<\/a>. I have tried to find the time stamps with higher resolution than minute, but not succeeded.<\/p>\n

The timestamp in hh:mm have simply been converted to minute of the day by hh*60+mm. These are the events and how I label them:<\/p>\n\n\n\n\n\n\n\n\n\n\n\n
Event<\/td>\nTimestamp<\/td>\nMinute<\/td>\nExplanation<\/td>\nLabel in analysis<\/td>\n<\/tr>\n
1h<\/td>\n08:46<\/td>\n526<\/td>\nWTC1 hit<\/td>\n1h<\/strong><\/td>\n<\/tr>\n
2h<\/td>\n09:03<\/td>\n543<\/td>\nWTC2 hit<\/td>\n2h<\/strong><\/td>\n<\/tr>\n
3h<\/td>\n09:37<\/td>\n577<\/td>\n3rd building, Pentagon, hit<\/td>\n5h<\/strong><\/td>\n<\/tr>\n
2f<\/td>\n09:59<\/td>\n599<\/td>\nWTC2 fall<\/td>\n2f<\/strong><\/td>\n<\/tr>\n
3f<\/td>\n10:10<\/td>\n610<\/td>\n3rd build fall, Pentagon (the wall)<\/td>\n5f<\/strong><\/td>\n<\/tr>\n
1f<\/td>\n10:28<\/td>\n628<\/td>\nWTC1 fall<\/td>\n1f<\/strong><\/td>\n<\/tr>\n
7h<\/td>\n10:28<\/td>\n628<\/td>\nWTC7 hit (garbage from WTC1 fall)<\/td>\n1f<\/td>\n<\/tr>\n
7f<\/td>\n17:20<\/td>\n1040<\/td>\n4th building, WTC7 fall<\/td>\n7f<\/strong><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n

The relations:<\/strong> we have 7 different timestamps, which generate 7*7-7=42<\/strong> different time relations (the minus was by subtracting the recurrent relation of the event towards itself) but due to time symmetry, as the only difference here between “1f-7f” and “7f-1f” would be time reversal, thus we end up with half of these relations (21<\/strong>) by only taking those with a positive time, which also makes the table easier to read . <\/em>The numbers marked green below<\/strong> is the timing for WTC1 hit towards Pentagon hit (1h-5h, 51 minutes) and Pentagon hit to to WTC1 fall (5h-1f, 51 minutes).
\n<\/em><\/p>\n\n\n\n\n
_<\/td>\n2f-5f<\/td>\n1h-2h<\/td>\n5f-1f<\/td>\n5h-2f<\/td>\n2f-1f<\/td>\n5h-5f<\/td>\n2h-5h<\/td>\n1h-5h<\/td>\n5h-1f<\/td>\n2h-2f<\/td>\n2h-5f<\/td>\n1h-2f<\/td>\n1h-5f<\/td>\n2h-1f<\/td>\n1h-1f<\/td>\n1f-7f<\/td>\n5f-7f<\/td>\n2f-7f<\/td>\n5h-7f<\/td>\n2h-7f<\/td>\n1h-7f<\/td>\n<\/tr>\n
time<\/td>\n11<\/td>\n17<\/td>\n18<\/td>\n22<\/td>\n29<\/td>\n33<\/td>\n34<\/td>\n51<\/td>\n51<\/td>\n56<\/td>\n67<\/td>\n73<\/td>\n84<\/td>\n85<\/td>\n102<\/td>\n412<\/td>\n430<\/td>\n441<\/td>\n463<\/td>\n497<\/td>\n514<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n

Then we can make a matrix of the relations.<\/strong> The matrix in this case is constructed by dividing the time of the relation in the column head with the one in the row head. The numbers in this matrix are exact rational numbers. Those being marked with green are those which are simple exact integer relations, or an exact fraction between small integers. Apart from the 9\/11 11\/9 relations which have been marked with dark orange below, as they stand for the date according US’ and European notation. The diagonal is marked grey as it will always be 1.<\/p>\n

 <\/p>\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n
_<\/td>\n2f-5f<\/td>\n1h-2h<\/td>\n5f-1f<\/td>\n5h-2f<\/td>\n2f-1f<\/td>\n5h-5f<\/td>\n2h-5h<\/td>\n1h-5h<\/td>\n5h-1f<\/td>\n2h-2f<\/td>\n2h-5f<\/td>\n1h-2f<\/td>\n1h-5f<\/td>\n2h-1f<\/td>\n1h-1f<\/td>\n1f-7f<\/td>\n5f-7f<\/td>\n2f-7f<\/td>\n5h-7f<\/td>\n2h-7f<\/td>\n1h-7f<\/td>\n<\/tr>\n
2f-5f<\/td>\n1<\/td>\n17\/11<\/td>\n18\/11<\/td>\n2<\/td>\n29\/11<\/td>\n3<\/td>\n34\/11<\/td>\n51\/11<\/td>\n51\/11<\/td>\n56\/11<\/td>\n67\/11<\/td>\n73\/11<\/td>\n84\/11<\/td>\n85\/11<\/td>\n102\/11<\/td>\n412\/11<\/td>\n430\/11<\/td>\n441\/11<\/td>\n463\/11<\/td>\n497\/11<\/td>\n514\/11<\/td>\n<\/tr>\n
1h-2h<\/td>\n11\/17<\/td>\n1<\/td>\n18\/17<\/td>\n22\/17<\/td>\n29\/17<\/td>\n33\/17<\/td>\n2<\/td>\n3<\/td>\n3<\/td>\n56\/17<\/td>\n67\/17<\/td>\n73\/17<\/td>\n84\/17<\/td>\n5<\/td>\n6<\/td>\n412\/17<\/td>\n430\/17<\/td>\n441\/17<\/td>\n463\/17<\/td>\n497\/17<\/td>\n514\/17<\/td>\n<\/tr>\n
5f-1f<\/td>\n11\/18<\/td>\n17\/18<\/td>\n1<\/td>\n11\/9<\/td>\n29\/18<\/td>\n11\/6<\/td>\n17\/9<\/td>\n17\/6<\/td>\n17\/6<\/td>\n28\/9<\/td>\n67\/18<\/td>\n73\/18<\/td>\n14\/3<\/td>\n85\/18<\/td>\n17\/3<\/td>\n206\/9<\/td>\n215\/9<\/td>\n49\/2<\/td>\n463\/18<\/td>\n497\/18<\/td>\n257\/9<\/td>\n<\/tr>\n
5h-2f<\/td>\n1\/2<\/td>\n17\/22<\/td>\n9\/11<\/td>\n1<\/td>\n29\/22<\/td>\n3\/2<\/td>\n17\/11<\/td>\n51\/22<\/td>\n51\/22<\/td>\n28\/11<\/td>\n67\/22<\/td>\n73\/22<\/td>\n42\/11<\/td>\n85\/22<\/td>\n51\/11<\/td>\n206\/11<\/td>\n215\/11<\/td>\n441\/22<\/td>\n463\/22<\/td>\n497\/22<\/td>\n257\/11<\/td>\n<\/tr>\n
2f-1f<\/td>\n11\/29<\/td>\n17\/29<\/td>\n18\/29<\/td>\n22\/29<\/td>\n1<\/td>\n33\/29<\/td>\n34\/29<\/td>\n51\/29<\/td>\n51\/29<\/td>\n56\/29<\/td>\n67\/29<\/td>\n73\/29<\/td>\n84\/29<\/td>\n85\/29<\/td>\n102\/29<\/td>\n412\/29<\/td>\n430\/29<\/td>\n441\/29<\/td>\n463\/29<\/td>\n497\/29<\/td>\n514\/29<\/td>\n<\/tr>\n
5h-5f<\/td>\n1\/3<\/td>\n17\/33<\/td>\n6\/11<\/td>\n2\/3<\/td>\n29\/33<\/td>\n1<\/td>\n34\/33<\/td>\n17\/11<\/td>\n17\/11<\/td>\n56\/33<\/td>\n67\/33<\/td>\n73\/33<\/td>\n28\/11<\/td>\n85\/33<\/td>\n34\/11<\/td>\n412\/33<\/td>\n430\/33<\/td>\n147\/11<\/td>\n463\/33<\/td>\n497\/33<\/td>\n514\/33<\/td>\n<\/tr>\n
2h-5h<\/td>\n11\/34<\/td>\n1\/2<\/td>\n9\/17<\/td>\n11\/17<\/td>\n29\/34<\/td>\n33\/34<\/td>\n1<\/td>\n3\/2<\/td>\n3\/2<\/td>\n28\/17<\/td>\n67\/34<\/td>\n73\/34<\/td>\n42\/17<\/td>\n5\/2<\/td>\n3<\/td>\n206\/17<\/td>\n215\/17<\/td>\n441\/34<\/td>\n463\/34<\/td>\n497\/34<\/td>\n257\/17<\/td>\n<\/tr>\n
1h-5h<\/td>\n11\/51<\/td>\n1\/3<\/td>\n6\/17<\/td>\n22\/51<\/td>\n29\/51<\/td>\n11\/17<\/td>\n2\/3<\/td>\n1<\/td>\n1<\/td>\n56\/51<\/td>\n67\/51<\/td>\n73\/51<\/td>\n28\/17<\/td>\n5\/3<\/td>\n2<\/td>\n412\/51<\/td>\n430\/51<\/td>\n147\/17<\/td>\n463\/51<\/td>\n497\/51<\/td>\n514\/51<\/td>\n<\/tr>\n
5h-1f<\/td>\n11\/51<\/td>\n1\/3<\/td>\n6\/17<\/td>\n22\/51<\/td>\n29\/51<\/td>\n11\/17<\/td>\n2\/3<\/td>\n1<\/td>\n1<\/td>\n56\/51<\/td>\n67\/51<\/td>\n73\/51<\/td>\n28\/17<\/td>\n5\/3<\/td>\n2<\/td>\n412\/51<\/td>\n430\/51<\/td>\n147\/17<\/td>\n463\/51<\/td>\n497\/51<\/td>\n514\/51<\/td>\n<\/tr>\n
2h-2f<\/td>\n11\/56<\/td>\n17\/56<\/td>\n9\/28<\/td>\n11\/28<\/td>\n29\/56<\/td>\n33\/56<\/td>\n17\/28<\/td>\n51\/56<\/td>\n51\/56<\/td>\n1<\/td>\n67\/56<\/td>\n73\/56<\/td>\n3\/2<\/td>\n85\/56<\/td>\n51\/28<\/td>\n103\/14<\/td>\n215\/28<\/td>\n63\/8<\/td>\n463\/56<\/td>\n71\/8<\/td>\n257\/28<\/td>\n<\/tr>\n
2h-5f<\/td>\n11\/67<\/td>\n17\/67<\/td>\n18\/67<\/td>\n22\/67<\/td>\n29\/67<\/td>\n33\/67<\/td>\n34\/67<\/td>\n51\/67<\/td>\n51\/67<\/td>\n56\/67<\/td>\n1<\/td>\n73\/67<\/td>\n84\/67<\/td>\n85\/67<\/td>\n102\/67<\/td>\n412\/67<\/td>\n430\/67<\/td>\n441\/67<\/td>\n463\/67<\/td>\n497\/67<\/td>\n514\/67<\/td>\n<\/tr>\n
1h-2f<\/td>\n11\/73<\/td>\n17\/73<\/td>\n18\/73<\/td>\n22\/73<\/td>\n29\/73<\/td>\n33\/73<\/td>\n34\/73<\/td>\n51\/73<\/td>\n51\/73<\/td>\n56\/73<\/td>\n67\/73<\/td>\n1<\/td>\n84\/73<\/td>\n85\/73<\/td>\n102\/73<\/td>\n412\/73<\/td>\n430\/73<\/td>\n441\/73<\/td>\n463\/73<\/td>\n497\/73<\/td>\n514\/73<\/td>\n<\/tr>\n
1h-5f<\/td>\n11\/84<\/td>\n17\/84<\/td>\n3\/14<\/td>\n11\/42<\/td>\n29\/84<\/td>\n11\/28<\/td>\n17\/42<\/td>\n17\/28<\/td>\n17\/28<\/td>\n2\/3<\/td>\n67\/84<\/td>\n73\/84<\/td>\n1<\/td>\n85\/84<\/td>\n17\/14<\/td>\n103\/21<\/td>\n215\/42<\/td>\n21\/4<\/td>\n463\/84<\/td>\n71\/12<\/td>\n257\/42<\/td>\n<\/tr>\n
2h-1f<\/td>\n11\/85<\/td>\n1\/5<\/td>\n18\/85<\/td>\n22\/85<\/td>\n29\/85<\/td>\n33\/85<\/td>\n2\/5<\/td>\n3\/5<\/td>\n3\/5<\/td>\n56\/85<\/td>\n67\/85<\/td>\n73\/85<\/td>\n84\/85<\/td>\n1<\/td>\n6\/5<\/td>\n412\/85<\/td>\n86\/17<\/td>\n441\/85<\/td>\n463\/85<\/td>\n497\/85<\/td>\n514\/85<\/td>\n<\/tr>\n
1h-1f<\/td>\n11\/102<\/td>\n1\/6<\/td>\n3\/17<\/td>\n11\/51<\/td>\n29\/102<\/td>\n11\/34<\/td>\n1\/3<\/td>\n1\/2<\/td>\n1\/2<\/td>\n28\/51<\/td>\n67\/102<\/td>\n73\/102<\/td>\n14\/17<\/td>\n5\/6<\/td>\n1<\/td>\n206\/51<\/td>\n215\/51<\/td>\n147\/34<\/td>\n463\/102<\/td>\n497\/102<\/td>\n257\/51<\/td>\n<\/tr>\n
1f-7f<\/td>\n11\/412<\/td>\n17\/412<\/td>\n9\/206<\/td>\n11\/206<\/td>\n29\/412<\/td>\n33\/412<\/td>\n17\/206<\/td>\n51\/412<\/td>\n51\/412<\/td>\n14\/103<\/td>\n67\/412<\/td>\n73\/412<\/td>\n21\/103<\/td>\n85\/412<\/td>\n51\/206<\/td>\n1<\/td>\n215\/206<\/td>\n441\/412<\/td>\n463\/412<\/td>\n497\/412<\/td>\n257\/206<\/td>\n<\/tr>\n
5f-7f<\/td>\n11\/430<\/td>\n17\/430<\/td>\n9\/215<\/td>\n11\/215<\/td>\n29\/430<\/td>\n33\/430<\/td>\n17\/215<\/td>\n51\/430<\/td>\n51\/430<\/td>\n28\/215<\/td>\n67\/430<\/td>\n73\/430<\/td>\n42\/215<\/td>\n17\/86<\/td>\n51\/215<\/td>\n206\/215<\/td>\n1<\/td>\n441\/430<\/td>\n463\/430<\/td>\n497\/430<\/td>\n257\/215<\/td>\n<\/tr>\n
2f-7f<\/td>\n11\/441<\/td>\n17\/441<\/td>\n2\/49<\/td>\n22\/441<\/td>\n29\/441<\/td>\n11\/147<\/td>\n34\/441<\/td>\n17\/147<\/td>\n17\/147<\/td>\n8\/63<\/td>\n67\/441<\/td>\n73\/441<\/td>\n4\/21<\/td>\n85\/441<\/td>\n34\/147<\/td>\n412\/441<\/td>\n430\/441<\/td>\n1<\/td>\n463\/441<\/td>\n71\/63<\/td>\n514\/441<\/td>\n<\/tr>\n
5h-7f<\/td>\n11\/463<\/td>\n17\/463<\/td>\n18\/463<\/td>\n22\/463<\/td>\n29\/463<\/td>\n33\/463<\/td>\n34\/463<\/td>\n51\/463<\/td>\n51\/463<\/td>\n56\/463<\/td>\n67\/463<\/td>\n73\/463<\/td>\n84\/463<\/td>\n85\/463<\/td>\n102\/463<\/td>\n412\/463<\/td>\n430\/463<\/td>\n441\/463<\/td>\n1<\/td>\n497\/463<\/td>\n514\/463<\/td>\n<\/tr>\n
2h-7f<\/td>\n11\/497<\/td>\n17\/497<\/td>\n18\/497<\/td>\n22\/497<\/td>\n29\/497<\/td>\n33\/497<\/td>\n34\/497<\/td>\n51\/497<\/td>\n51\/497<\/td>\n8\/71<\/td>\n67\/497<\/td>\n73\/497<\/td>\n12\/71<\/td>\n85\/497<\/td>\n102\/497<\/td>\n412\/497<\/td>\n430\/497<\/td>\n63\/71<\/td>\n463\/497<\/td>\n1<\/td>\n514\/497<\/td>\n<\/tr>\n
1h-7f<\/td>\n11\/514<\/td>\n17\/514<\/td>\n9\/257<\/td>\n11\/257<\/td>\n29\/514<\/td>\n33\/514<\/td>\n17\/257<\/td>\n51\/514<\/td>\n51\/514<\/td>\n28\/257<\/td>\n67\/514<\/td>\n73\/514<\/td>\n42\/257<\/td>\n85\/514<\/td>\n51\/257<\/td>\n206\/257<\/td>\n215\/257<\/td>\n441\/514<\/td>\n463\/514<\/td>\n497\/514<\/td>\n1<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n

Then we take the same relations but convert into inexact numbers (float) those relations which are not integer or a simple relation between small integers. There are most only two further relations among these, here marked with magenta, which I consider standing out.<\/p>\n

The hit-fall time for WTC7<\/strong> (412 min) the fourth building falling<\/strong> (if including the Pentagon wall) is almost exactly 4 times<\/strong> longer than the hit-fall time for WTC1 (102 min) which is exactly 206\/51<\/strong> or approximately 4.039215686…<\/p>\n

The hit-fall time for the whole scenario<\/strong> WTC1 hit to WTC7 fall (514 min) is almost exactly 5 times<\/strong> the hit-fall time for WTC1 (102 min) which is exactly 257\/51<\/strong> or approximately 5.039215686.<\/p>\n

The summary of the time analysis is:<\/p>\n\n\n\n\n\n\n\n\n\n\n\n\n
Event 1<\/td>\nEvent 2<\/td>\nTime 1 to 2<\/td>\n<\/tr>\n
✈ 1. \u258c<\/td>\n✈ 2. \u258c<\/td>\n17\u00b71 minutes<\/td>\n<\/tr>\n
✈ 2. \u258c<\/td>\n✈ 5. \u2b20<\/td>\n17\u00b72 minutes<\/td>\n<\/tr>\n
✈ 1. \u258c<\/td>\n✈ 5. \u2b20<\/td>\n17\u00b73 minutes = 51 minutes<\/td>\n<\/tr>\n
✈ 5. \u2b20<\/td>\n1. \u2584 \u2193<\/td>\n17\u00b73 minutes = 51 minutes<\/td>\n<\/tr>\n
✈1. \u258c<\/td>\n1. \u2584 \u2193<\/td>\n17\u00b76 = 2\u00b751 = 102 minutes<\/td>\n<\/tr>\n
✈ 5. \u2b20<\/td>\n5. \u2b1f\u2193<\/td>\n11\u00b73 minutes<\/td>\n<\/tr>\n
✈ 5. \u2b20<\/td>\n2. \u2584\u2193<\/td>\n11\u00b72 minutes<\/td>\n<\/tr>\n
2. \u2584\u2193<\/td>\n5. \u2b1f\u2193<\/td>\n11\u00b71 minutes<\/td>\n<\/tr>\n
✈1. \u258c<\/td>\n7. \u2584 \u2193<\/td>\n514 minutes<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n

Where the outstanding relation 102\/514=51\/257 gives vibes of a numerical enigma enthusiast being behind the time schedule. Especially as the time bases are 3,17,257 which are three of the only known Fermat primes, i.e. 3,5,17,257,65537<\/a><\/p>\n

A further peculiarity, if you remove the number of involved buildings, i.e. 4, you get exact relations as (514-4)\/102=5 and (412-4)\/102=4.<\/p>\n

Both of these have been marked with magenta below.<\/p>\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n
_<\/td>\n2f-5f<\/td>\n1h-2h<\/td>\n5f-1f<\/td>\n5h-2f<\/td>\n2f-1f<\/td>\n5h-5f<\/td>\n2h-5h<\/td>\n1h-5h<\/td>\n5h-1f<\/td>\n2h-2f<\/td>\n2h-5f<\/td>\n1h-2f<\/td>\n1h-5f<\/td>\n2h-1f<\/td>\n1h-1f<\/td>\n1f-7f<\/td>\n5f-7f<\/td>\n2f-7f<\/td>\n5h-7f<\/td>\n2h-7f<\/td>\n1h-7f<\/td>\n<\/tr>\n
2f-5f<\/td>\n1<\/td>\n1.54545<\/td>\n1.63636<\/td>\n2<\/td>\n2.63636<\/td>\n3<\/td>\n3.09091<\/td>\n4.6364<\/td>\n4.6364<\/td>\n5.0909<\/td>\n6.0909<\/td>\n6.6364<\/td>\n7.6364<\/td>\n7.7273<\/td>\n9.2727<\/td>\n37.455<\/td>\n39.091<\/td>\n40.091<\/td>\n42.091<\/td>\n45.182<\/td>\n46.727<\/td>\n<\/tr>\n
1h-2h<\/td>\n0.64706<\/td>\n1<\/td>\n1.05882<\/td>\n1.29412<\/td>\n1.70588<\/td>\n1.94118<\/td>\n2<\/td>\n3<\/td>\n3<\/td>\n3.2941<\/td>\n3.9412<\/td>\n4.2941<\/td>\n4.9412<\/td>\n5<\/td>\n6<\/td>\n24.2353<\/td>\n25.2941<\/td>\n25.9412<\/td>\n27.2353<\/td>\n29.2353<\/td>\n30.2353<\/td>\n<\/tr>\n
5f-1f<\/td>\n0.61111<\/td>\n0.94444<\/td>\n1<\/td>\n1.22222<\/td>\n1.61111<\/td>\n1.83333<\/td>\n1.88889<\/td>\n2.83333<\/td>\n2.83333<\/td>\n3.11111<\/td>\n3.7222<\/td>\n4.0556<\/td>\n4.6667<\/td>\n4.7222<\/td>\n5.6667<\/td>\n22.8889<\/td>\n23.8889<\/td>\n24.5<\/td>\n25.7222<\/td>\n27.6111<\/td>\n28.5556<\/td>\n<\/tr>\n
5h-2f<\/td>\n1\/2<\/td>\n0.77273<\/td>\n0.81818<\/td>\n1<\/td>\n1.31818<\/td>\n3\/2<\/td>\n1.54545<\/td>\n2.31818<\/td>\n2.31818<\/td>\n2.54545<\/td>\n3.04545<\/td>\n3.3182<\/td>\n3.8182<\/td>\n3.8636<\/td>\n4.6364<\/td>\n18.7273<\/td>\n19.5455<\/td>\n20.0455<\/td>\n21.0455<\/td>\n22.5909<\/td>\n23.3636<\/td>\n<\/tr>\n
2f-1f<\/td>\n0.37931<\/td>\n0.58621<\/td>\n0.62069<\/td>\n0.75862<\/td>\n1<\/td>\n1.13793<\/td>\n1.17241<\/td>\n1.75862<\/td>\n1.75862<\/td>\n1.93103<\/td>\n2.31034<\/td>\n2.51724<\/td>\n2.89655<\/td>\n2.93103<\/td>\n3.5172<\/td>\n14.2069<\/td>\n14.8276<\/td>\n15.2069<\/td>\n15.9655<\/td>\n17.1379<\/td>\n17.7241<\/td>\n<\/tr>\n
5h-5f<\/td>\n1\/3<\/td>\n0.51515<\/td>\n0.54545<\/td>\n2\/3<\/td>\n0.87879<\/td>\n1<\/td>\n1.0303<\/td>\n1.54545<\/td>\n1.54545<\/td>\n1.69697<\/td>\n2.0303<\/td>\n2.21212<\/td>\n2.54545<\/td>\n2.57576<\/td>\n3.09091<\/td>\n12.4848<\/td>\n13.0303<\/td>\n13.3636<\/td>\n14.0303<\/td>\n15.0606<\/td>\n15.5758<\/td>\n<\/tr>\n
2h-5h<\/td>\n0.32353<\/td>\n1\/2<\/td>\n0.52941<\/td>\n0.64706<\/td>\n0.85294<\/td>\n0.97059<\/td>\n1<\/td>\n3\/2<\/td>\n3\/2<\/td>\n1.64706<\/td>\n1.97059<\/td>\n2.14706<\/td>\n2.47059<\/td>\n5\/2<\/td>\n3<\/td>\n12.1176<\/td>\n12.6471<\/td>\n12.9706<\/td>\n13.6176<\/td>\n14.6176<\/td>\n15.1176<\/td>\n<\/tr>\n
1h-5h<\/td>\n0.215686<\/td>\n1\/3<\/td>\n0.35294<\/td>\n0.43137<\/td>\n0.56863<\/td>\n0.64706<\/td>\n2\/3<\/td>\n1<\/td>\n1<\/td>\n1.09804<\/td>\n1.31373<\/td>\n1.43137<\/td>\n1.64706<\/td>\n1.66667<\/td>\n2<\/td>\n8.0784<\/td>\n8.4314<\/td>\n8.6471<\/td>\n9.0784<\/td>\n9.7451<\/td>\n10.0784<\/td>\n<\/tr>\n
5h-1f<\/td>\n0.215686<\/td>\n1\/3<\/td>\n0.35294<\/td>\n0.43137<\/td>\n0.56863<\/td>\n0.64706<\/td>\n2\/3<\/td>\n1<\/td>\n1<\/td>\n1.09804<\/td>\n1.31373<\/td>\n1.43137<\/td>\n1.64706<\/td>\n1.66667<\/td>\n2<\/td>\n8.0784<\/td>\n8.4314<\/td>\n8.6471<\/td>\n9.0784<\/td>\n9.7451<\/td>\n10.0784<\/td>\n<\/tr>\n
2h-2f<\/td>\n0.196429<\/td>\n0.303571<\/td>\n0.32143<\/td>\n0.39286<\/td>\n0.51786<\/td>\n0.58929<\/td>\n0.60714<\/td>\n0.91071<\/td>\n0.91071<\/td>\n1<\/td>\n1.19643<\/td>\n1.30357<\/td>\n3\/2<\/td>\n1.51786<\/td>\n1.82143<\/td>\n7.3571<\/td>\n7.6786<\/td>\n7.875<\/td>\n8.2679<\/td>\n8.875<\/td>\n9.1786<\/td>\n<\/tr>\n
2h-5f<\/td>\n0.164179<\/td>\n0.253731<\/td>\n0.268657<\/td>\n0.32836<\/td>\n0.43284<\/td>\n0.49254<\/td>\n0.50746<\/td>\n0.76119<\/td>\n0.76119<\/td>\n0.83582<\/td>\n1<\/td>\n1.08955<\/td>\n1.25373<\/td>\n1.26866<\/td>\n1.52239<\/td>\n6.1493<\/td>\n6.4179<\/td>\n6.5821<\/td>\n6.9104<\/td>\n7.4179<\/td>\n7.6716<\/td>\n<\/tr>\n
1h-2f<\/td>\n0.150685<\/td>\n0.232877<\/td>\n0.246575<\/td>\n0.30137<\/td>\n0.39726<\/td>\n0.45205<\/td>\n0.46575<\/td>\n0.69863<\/td>\n0.69863<\/td>\n0.76712<\/td>\n0.91781<\/td>\n1<\/td>\n1.15068<\/td>\n1.16438<\/td>\n1.39726<\/td>\n5.6438<\/td>\n5.8904<\/td>\n6.0411<\/td>\n6.3425<\/td>\n6.8082<\/td>\n7.0411<\/td>\n<\/tr>\n
1h-5f<\/td>\n0.130952<\/td>\n0.202381<\/td>\n0.214286<\/td>\n0.261905<\/td>\n0.34524<\/td>\n0.39286<\/td>\n0.40476<\/td>\n0.60714<\/td>\n0.60714<\/td>\n2\/3<\/td>\n0.79762<\/td>\n0.86905<\/td>\n1<\/td>\n1.0119<\/td>\n1.21429<\/td>\n4.9048<\/td>\n5.119<\/td>\n5.25<\/td>\n5.5119<\/td>\n5.9167<\/td>\n6.119<\/td>\n<\/tr>\n
2h-1f<\/td>\n0.129412<\/td>\n1\/5<\/td>\n0.211765<\/td>\n0.258824<\/td>\n0.34118<\/td>\n0.38824<\/td>\n2\/5<\/td>\n0.6<\/td>\n0.6<\/td>\n0.65882<\/td>\n0.78824<\/td>\n0.85882<\/td>\n0.98824<\/td>\n1<\/td>\n1.2<\/td>\n4.8471<\/td>\n5.0588<\/td>\n5.1882<\/td>\n5.4471<\/td>\n5.8471<\/td>\n6.0471<\/td>\n<\/tr>\n
1h-1f<\/td>\n0.107843<\/td>\n1\/6<\/td>\n0.176471<\/td>\n0.215686<\/td>\n0.284314<\/td>\n0.32353<\/td>\n1\/3<\/td>\n1\/2<\/td>\n1\/2<\/td>\n0.54902<\/td>\n0.65686<\/td>\n0.71569<\/td>\n0.82353<\/td>\n0.83333<\/td>\n1<\/td>\n4.0392<\/td>\n4.2157<\/td>\n4.3235<\/td>\n4.5392<\/td>\n4.8725<\/td>\n5.0392<\/td>\n<\/tr>\n
1f-7f<\/td>\n0.026699<\/td>\n0.041262<\/td>\n0.043689<\/td>\n0.053398<\/td>\n0.070388<\/td>\n0.080097<\/td>\n0.082524<\/td>\n0.123786<\/td>\n0.123786<\/td>\n0.135922<\/td>\n0.162621<\/td>\n0.177184<\/td>\n0.203883<\/td>\n0.206311<\/td>\n0.247573<\/td>\n1<\/td>\n1.04369<\/td>\n1.07039<\/td>\n1.12379<\/td>\n1.20631<\/td>\n1.24757<\/td>\n<\/tr>\n
5f-7f<\/td>\n0.0255814<\/td>\n0.039535<\/td>\n0.04186<\/td>\n0.051163<\/td>\n0.067442<\/td>\n0.076744<\/td>\n0.07907<\/td>\n0.118605<\/td>\n0.118605<\/td>\n0.130233<\/td>\n0.155814<\/td>\n0.169767<\/td>\n0.195349<\/td>\n0.197674<\/td>\n0.237209<\/td>\n0.95814<\/td>\n1<\/td>\n1.02558<\/td>\n1.07674<\/td>\n1.15581<\/td>\n1.19535<\/td>\n<\/tr>\n
2f-7f<\/td>\n0.0249433<\/td>\n0.038549<\/td>\n0.040816<\/td>\n0.049887<\/td>\n0.06576<\/td>\n0.07483<\/td>\n0.077098<\/td>\n0.115646<\/td>\n0.115646<\/td>\n0.126984<\/td>\n0.151927<\/td>\n0.165533<\/td>\n0.190476<\/td>\n0.192744<\/td>\n0.231293<\/td>\n0.93424<\/td>\n0.97506<\/td>\n1<\/td>\n1.04989<\/td>\n1.12698<\/td>\n1.16553<\/td>\n<\/tr>\n
5h-7f<\/td>\n0.0237581<\/td>\n0.036717<\/td>\n0.038877<\/td>\n0.047516<\/td>\n0.062635<\/td>\n0.071274<\/td>\n0.073434<\/td>\n0.110151<\/td>\n0.110151<\/td>\n0.12095<\/td>\n0.144708<\/td>\n0.157667<\/td>\n0.181425<\/td>\n0.183585<\/td>\n0.220302<\/td>\n0.88985<\/td>\n0.92873<\/td>\n0.95248<\/td>\n1<\/td>\n1.07343<\/td>\n1.11015<\/td>\n<\/tr>\n
2h-7f<\/td>\n0.0221328<\/td>\n0.034205<\/td>\n0.036217<\/td>\n0.044266<\/td>\n0.05835<\/td>\n0.066398<\/td>\n0.06841<\/td>\n0.102616<\/td>\n0.102616<\/td>\n0.112676<\/td>\n0.134809<\/td>\n0.146881<\/td>\n0.169014<\/td>\n0.171026<\/td>\n0.205231<\/td>\n0.82897<\/td>\n0.86519<\/td>\n0.88732<\/td>\n0.93159<\/td>\n1<\/td>\n1.03421<\/td>\n<\/tr>\n
1h-7f<\/td>\n0.0214008<\/td>\n0.033074<\/td>\n0.035019<\/td>\n0.042802<\/td>\n0.05642<\/td>\n0.064202<\/td>\n0.066148<\/td>\n0.099222<\/td>\n0.099222<\/td>\n0.108949<\/td>\n0.13035<\/td>\n0.142023<\/td>\n0.163424<\/td>\n0.16537<\/td>\n0.198444<\/td>\n0.80156<\/td>\n0.83658<\/td>\n0.85798<\/td>\n0.90078<\/td>\n0.96693<\/td>\n1<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n

I hope other people will check and validate these relations on their own. Also, it is of uttermost importance that the data is accurate. If someone has seen other time stamps for any of these events with higher resolution from reliable sources I am grateful to get to know about this.<\/p>\n

Yours truly\/Roland Orre<\/p>\n","protected":false},"excerpt":{"rendered":"

I had 42 (7*7-7) relations, this is likely the smallest data set I’ve ever analyzed. I will not present anything new here, only previously known facts, but analyzed according the time relations, which seems not to have been done before. … Continue reading →<\/span><\/a><\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[1],"tags":[],"class_list":["post-486","post","type-post","status-publish","format-standard","hentry","category-okategoriserade"],"_links":{"self":[{"href":"https:\/\/rolandorre.se\/index.php?rest_route=\/wp\/v2\/posts\/486","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/rolandorre.se\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/rolandorre.se\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/rolandorre.se\/index.php?rest_route=\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/rolandorre.se\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=486"}],"version-history":[{"count":60,"href":"https:\/\/rolandorre.se\/index.php?rest_route=\/wp\/v2\/posts\/486\/revisions"}],"predecessor-version":[{"id":812,"href":"https:\/\/rolandorre.se\/index.php?rest_route=\/wp\/v2\/posts\/486\/revisions\/812"}],"wp:attachment":[{"href":"https:\/\/rolandorre.se\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=486"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/rolandorre.se\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=486"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/rolandorre.se\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=486"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}