Posted: Wed Jan 09, 2019 4:40 pm
Now as the debate about how to interpret Manilius's description of the houses is over, I turn back to the titular topic of the thread.
"Rhetorius" describes three approaches to aspects, but my interpretation differs from Paul's, as I take these all three approaches as different definitions of what makes a degree-based aspect:
(1) calculating by exact degrees on the equator using Ptolemy's tables for right ascensions - this is called "portional" or "ascensional";
(2) using the rising times, which is an approximation of right ascensions, in the manner of Antigonus, Phnaës, and others - this is called "temporal";
(3) taking the degrees on the ecliptic as everybody does - this is called "zodiacal" or (rather misleadingly) "platical".
And here comes a sentence, which I re-translate:
"For when the sun was in Leo around the 1st degree, and Jupiter was in Sagittarius around the 5th degree, (the configuration) was often acknowledged to be Jupiter's trine to the sun, but (these planets) were configured as unproductive toward each other, since neither (3) platically were they posited within the 120 degrees, nor (2) temporally did they turn to be within the 120 time units, nor even (1) ascensionally within the 120 degrees."
I don't know what exactly this unproductivity means, but it's clear that for "Rhetorius" sign-based aspects were generally inferior to degree-based aspects; in this respect I agree with Paul.
But following others, I don't think Manilius implies the same: he simply describes how to count sign-based aspects correctly. To paraphrase Richard Bentley, an 18th-century editor of Manilius (via Housman): "What the author explains in so many verses is simply this. He says, you'll make a mistake if you count five full signs for the trine since the trine consists of 120 degrees, but five signs give 150 degrees. The same happens if you count four signs for a square because a square is 90 degrees, but four signs give 120 degrees. So count from the beginning of the first sign to the beginning of the last sign, not from the beginning to the end or from the end to the beginning, because in the latter cases the result will be greater or fewer than the right number."
Of course, it sounds stupid, but the Romans counted inclusively and didn't have a zero, so they really needed drilling. Using Housman's words: it was such a difficulty to teach the Roman nation how much two multiplied by two was.
The passages Paul is referring to here is from an anonymous text titled Explanation and interpretation of the entire astrological craft from Antiochus's Treasuries, translated by Schmidt (PH vol. 2B, pp. 17-19) and James Holden (Rhetorius, pp. 14-16) as chapter 15, also copied into the "Porphyry" manuscripts as chapter 51 (translated by Holden in Porphyry, pp. 44-46). The text was compiled after 505 but before, say, the eleventh century, and scholars attribute it to Rhetorius on the ground that some texts (the so-called Epitome IIb and another short epitome in a Berlin codex), apparently extracted from this Explanation and interpretation, give Rhetorius as their author. It is, however, not impossible that the shorter texts are remnants of Rhetorius's genuine writings, which would then be used as a basis to assemble Explanation and interpretation. In any case, this very chapter is not found in the attributed Rhetorius material, and therefore can be really late.Paul wrote:I made the comment that whole sign aspects were the least important, not the most important, in Hellenistic astrology. Aspects by zodiacal degree were the most important aspect types in Hellenistic astrology, with aspects in mundo next in importance.
A major source who makes this explicit is Antiochus. Both Robert Schmidt and Robert Hand refer to Antiochus as one of the most influential of ancient astrologers(1). Antiochus himself gives a very detailed account of the aspect doctrine and goes to the pain of making sure that the priority of the aspect doctrine is clearly established.
He says (2) of the aspects:
"the first and greater differentia [of all] is that being taken by degrees" (i.e. aspect by zodiacal degree)
"the second is the temporal differentia...[based on] ascensions of the zoidia" (i.e. in mundo)
"The third is the zodiacal or common and universal differentia. in relation to which we all are in doubt" (i.e. by sign)
"Rhetorius" describes three approaches to aspects, but my interpretation differs from Paul's, as I take these all three approaches as different definitions of what makes a degree-based aspect:
(1) calculating by exact degrees on the equator using Ptolemy's tables for right ascensions - this is called "portional" or "ascensional";
(2) using the rising times, which is an approximation of right ascensions, in the manner of Antigonus, Phnaës, and others - this is called "temporal";
(3) taking the degrees on the ecliptic as everybody does - this is called "zodiacal" or (rather misleadingly) "platical".
And here comes a sentence, which I re-translate:
"For when the sun was in Leo around the 1st degree, and Jupiter was in Sagittarius around the 5th degree, (the configuration) was often acknowledged to be Jupiter's trine to the sun, but (these planets) were configured as unproductive toward each other, since neither (3) platically were they posited within the 120 degrees, nor (2) temporally did they turn to be within the 120 time units, nor even (1) ascensionally within the 120 degrees."
I don't know what exactly this unproductivity means, but it's clear that for "Rhetorius" sign-based aspects were generally inferior to degree-based aspects; in this respect I agree with Paul.
But following others, I don't think Manilius implies the same: he simply describes how to count sign-based aspects correctly. To paraphrase Richard Bentley, an 18th-century editor of Manilius (via Housman): "What the author explains in so many verses is simply this. He says, you'll make a mistake if you count five full signs for the trine since the trine consists of 120 degrees, but five signs give 150 degrees. The same happens if you count four signs for a square because a square is 90 degrees, but four signs give 120 degrees. So count from the beginning of the first sign to the beginning of the last sign, not from the beginning to the end or from the end to the beginning, because in the latter cases the result will be greater or fewer than the right number."
Of course, it sounds stupid, but the Romans counted inclusively and didn't have a zero, so they really needed drilling. Using Housman's words: it was such a difficulty to teach the Roman nation how much two multiplied by two was.