When was the last time all inner planets aligned in our solar system?

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The discussion centers on the rarity of alignment among the inner planets of the solar system, particularly focusing on the statistical likelihood of such an event. The participants highlight that achieving a precise radial alignment of all eight inner planets is highly improbable, with suggestions that it may never occur within a narrow angular range. The conversation also touches on the importance of orbital periods in calculating alignment frequency, noting that recent alignments have occurred but with broader angular dispersions. The complexity of the problem is acknowledged, emphasizing that time constraints and orbital mechanics play significant roles in determining alignment occurrences. Overall, the alignment of all inner planets within a tight angle remains an elusive phenomenon in the context of solar system dynamics.
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Within the uncertainty of solar system models and their computation, what and when was the closest occurrence (in terms of solid angle) of the inner eight planets forming a radial alignment outward from the Sun?
 
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You'll need an accuracy to get a time. Ie, if you want all 8 within a degree or two then the answer is somewhere on the order of never.
 
russ,

I am thinking this to be more a statistical problem than one of astronomy in particular. For instance, if one required all these planets "align" in the same semicircle bisecting the orbits of the solar system, the probability of that occurring would be 2-7.

Would time constraints, such as orbital periods, be of secondary (if any at all) concern to the fundamental problem? If the time considered were on the order of 5 billion years, what would the minimum angular dispersion from alignment be?
 
Well, all 9 (former) planets were on the same side of the sun just a few years ago. That's an angle of <180 degrees. Probably you're looking for something a little more narrow...
 
It is a matter of time - you need orbital period to calculate alignment frequency. My geometry isn't good enough without putting some effort into it to calculate the frequency from the orbital periods, but for example, Mars has an orbital period of 1.9 years and an opposition frequency of 2.6 years. That means that once every 2.6 years, for 1.3 years, the Earth and Mars are in the same half of the solar system. And once every 2.6 years, for 2.6 days, they are within the same degree.
 
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