More Thoughts on Shield Chart Company

Last time, I posted my collected thoughts on the rule of company in interpreting geomantic charts.  The rule, as taught nowadays, seems to have originated with the French geomancer Christopher Cattan, but after a bit of discussion with a student, seems to have pointed more towards something like the rule of triads like what Robert Fludd used in his interpretation of the Shield Chart rather than an extra way to get more significators out of the House Chart in case the significators themselves don’t perfect, like what John Michael Greer proposes in his Art and Practice of Geomancy.  I offered my thoughts there on how we might apply those same rules of company (company simple, company demi-simple, company compound, and company capitular) to the parents in a given triad, but I think we could offer more variations based on what we know of the figures, as well.

First, let’s talk about company capitular.  This rule has bugged me in the past, where we say that two figures are in company if they share the same Fire line (so Albus and Populus would be in company, but not Albus and Puer).  Why don’t we care about the other lines?  When it comes to company capitular, much like the case with the Via Puncti being limited in the literature to just the Fire line, we can also expand this rule a bit to focus on the similarity of the figures based on which of their lines are in agreement.  Using the above framework, I would normally say that c.  However, if we were to go to a more elemental way of looking at the figures, we can then rename and refine “company capitular” into “elemental company” and offer a new set of analytical rules:

• Elemental company can be made multiple ways at once, and can be seen as a separate system beyond the methods of company simple, demi-simple, and compound.
• A shared active line indicates an overwhelming desire or power in the method indicated by the elemental line.
• A shared passive line indicates a complete apathy or powerlessness in the method indicated by the elemental line.
• Company by Fire (same Fire line) shows that both parents want the same thing out of the situation.
• Company by Air (same Air line) shows that both parents are thinking and saying the same things about the situation.
• Company by Water (same Water line) shows that both parents feel the same way about the situation.
• Company by Earth (same Earth line) shows that both parents have the same material means and physical basis to attain the outcome.

So, let’s say we have a First Triad (describing the nature and condition of the querent) where we have Coniunctio and Rubeus as the parents; the resulting child is Albus.  Thus, we can see that the parents of this triad are in passive company by Fire and Earth, in active company by Air, and not in company by Water.  While we know that the overall condition of the querent is placid and calm and not very active (Albus), we can also say that this is because they’re only constantly thinking about something intently (active company by Air) without having much to act (passive company by Fire) nor having much to act upon (passive company by Earth).  Through the querent’s reflection and mulling things over, they lose their intense and active feelings on the matter and let it go (not in company by Water).

That said, I suppose that this particular example isn’t particularly helpful, as it’s more a description of how the figures are interacting based on their elemental composition rather than an interaction between people or whether there’s support involved for the querent or other people involved in a given matter.  We know that we have passive company by Fire and Earth and active company by Air, so if we were interpreting this as a normal rule of company, we could say that there’s lots of concerted talk with others and lots of talking to people, but not much else going on, and that talk isn’t helpful when it comes to communicating feelings or helping sympathize or empathize with others, leading to solitude and loneliness on the parts of individual people.

Maybe elemental company isn’t the best approach.  However, there’s another way we could expand on the rule of company when implemented in the triads, and that’s based on the rule of company compound, where two figures are in company if they’re reverses of each other (e.g. Albus and Rubeus, or Caput Draconis and Cauda Draconis).  With company compound, the parent and their allies are approaching the same matter from different directions and have different results in mind, looking for their own ends, but find a common thing to strive for and will help each other out where they themselves lack the power they get from the other.  The thing is, however, that the reversion of a figure is essentially a mathematical transformation of a figure, not elemental or otherwise occult, and there are other mathematical transformations we could use instead to obtain other forms of company.

Although I haven’t discussed it explicitly on my blog much, I have briefly gone over the mathematical transformations of the figures in an earlier post, and I’ve also explicitly stated what the given transformation is of each figure in the relevant posts in my De Geomanteia series.  For our purposes here, there are three types of mathematical transformations of the figures:

• Inversion: replacing all the single dots with double dots and vice versa (e.g. Puer inverted becomes Albus).  Everything a figure is not, but on an external level.
• Reversion: rotating a figure upside down (e.g. Puer reverted becomes Puella).  The same qualities of a figure taken to its opposite, internal extreme.
• Conversion: inversion with reversion (e.g. Puer converted becomes Rubeus).  The same qualities of a figure expressed in a similar, contraparallel manner.

So, if we were to make separate rules of company for these transformations, we might end up with four types of company, were we to keep company simple around as well.  Company compound would be renamed company reverse, and we’d add in “company inverse” and “company converse” into the mix as well, for a total of four “mathematical company” methods:

• Company simple: both parents are the same figure (e.g. Albus and Albus).  The significator and their allies are completely in line with each other, from approach to energy, and are identical in all regards.  Complete harmony and support.
• Company inverse: the parents are inverses of each other (e.g. Albus and Puer).  The significator and their allies fulfill each other’s deficit of power or means, yet mesh together to form one complete and total force that will conquer and achieve everything that alone they could not.
• Company reverse: the parents are reverses of each other (e.g. Albus and Rubeus).  The significator and their allies are approaching the same matter from different directions and have different results in mind, looking for their own ends, but find a common thing to strive for and will each benefit from the whole.
• Company converse: the parents are converses of each other (e.g. Albus and Puella).  The significator and their allies are similar enough to act along the same lines of power and types of action, but express it in completely different ways from the outside.  Internally, the action and thoughts are the same, but externally, they are distinct.  Think bizarro-world reflections of each other.

Interestingly, because these are mathematical operations performed on the figures, if we know what the operation is, we nearly always already know what the child will be if we know the parents and type of company they’re in.  For instance, we know that when two figures are added to each other, if those figures are inversions, the result will always be Via (e.g. Populus and Via, Albus and Puer, Laetitia and Caput Draconis).  Likewise, if two figures are in company simple, we’re adding the same figure to itself, so the result will always be Populus.  However, the other types of company give us a bit more interesting stuff to chew on:

• Company reverse
• Cannot be formed if parents are both Via, both Populus, both Coniunctio, or both Carcer.  These figures are reversions of themselves, the so-called “axial” figures.  In these cases, we have company simple.
• Cannot be formed if parents are Fortuna Major and Fortuna Minor (or vice versa), or Acquisitio and Amissio.  These figures are inversions of themselves, and so we have company inverse.
• Child will be Carcer if parents are Laetitia and Tristitia, or Caput Draconis or Cauda Draconis.
• Child will be Coniunctio if parents are Albus and Rubeus, or Puer and Puella.
• Company converse
• Cannot be formed if parents are Populus and Via, or Carcer and Coniunctio.  The axial figures have a converse that is their inverse, and so we have company inverse.
• Cannot be formed if parents are both Fortuna Maior, both Fortuna Minor, both Acquisitio, or both Amissio.  These figures are converses of themselves, and so we have company simple.
• Child will be Carcer if parents are Laetitia and Cauda Draconis, or Tristitia and Caput Draconis.
• Child will be Coniunctio if parents are both Albus and Puella, or Rubeus and Puer.

Note that, in all cases where we use these company rules for parents in a triad, we always have a child that will be an axial figure: always Populus if company simple, always Via if company inverse, and either Carcer or Coniunctio if company reverse or company converse.  Thus, if we see any child figure in the Shield Chart as an axial figure, we know immediately that its parents will be in company.  Further, based on this child figure, we could see at a glance whether a triad is referring to a single person developing over time with the help or assistance of others (if Via or Carcer), or whether the triad is referring to multiple people interacting and dealing amongst themselves (if Populus or Coniunctio); additionally, we can see whether there is progress and change involved (if Via or Coniunctio) or whether things stagnate and become fixed (if Populus or Carcer).  However, this is a very naïve way of reading a triad, and may not always hold up depending on the specific triad being interpreted as well as the query and intuition of the diviner.

As an example, let’s consider a First Triad where the First Mother is Albus.  Again, we’re considering what the condition and overall state of the querent is, so let’s see what the four possibilities of company would be and their resulting triads:

• Company simple (Second Mother Albus, First Niece Populus):  Not much to speak of, really.  As in all cases where the child is Populus, what has been is what will be.  However, the querent is likely not alone and has at least one other friend who shares their same state of mind and condition, and are coming together in harmony and unison to help each other out or facilitate their actions together.
• Company inverse (Second Mother Puer, First Niece Via):  On its own, we could say that the state of the querent will be turned completely on its head, with all this passive contemplation turning into daring, heedless action.  If the chart or intuition of the diviner suggests that the querent is with someone else, this is someone who’s constantly playing devil’s advocate and goading the querent onto radical change, and together they complete and fulfill each other in many ways.
• Company reverse (Second Mother Rubeus, First Niece Coniunctio):  Fun times, except ew.  This is a weird combination of people, and I’d hardly call them “allies” in any sense; they’re both arguing with each other to the point of talking past each other, yet in their harsh and loud words, they eventually come to a concordance and progress together.  Strange bedfellows, indeed.
• Company converse (Second Mother Puella, First Niece Carcer): This is probably the most pleasing of all companies possible, as it provides the querent with someone sufficiently different yet operating on the same principles to reinforce the condition and state of the querent.  In this case, this would be good to solidify the nature of the querent and give them some stability, but with the risk of codependency and a potential for getting locked into their current state without trying to actively change things.

All these rules of company so far discussed are based on something structural about the figures, either the elemental structure in the first set (originally based on an expansion of company capitular) or the mathematical structure in the second set (expanding off company compound).  What about company demi-simple?  In that rule, both figures in company are ruled by the same planet, and indicates that the significator and their allies are different, but share enough characteristics for them to complement each other and understand each other enough to accomplish the same thing.  If we use a more occult basis for establishing company, I can think of two more ways to find these out, forming a set of four “magical company” rules:

• Company simple: both parents are the same figure (e.g. Albus and Albus).  The significator and their allies are completely in line with each other, from approach to energy, and are identical in all regards.  Complete harmony and support.
• Company zodiacal: both figures are ruled by the same zodiacal sign (e.g. Caput Draconis and Coniunctio).  The significator and their allies are put together by fate and must contend with the same matter together, though not perhaps in the same way.  The zodiacal rulership of the figures can be found in this post.  Not all signs have two figures, so company zodiacal can only be formed when both figures are ruled by the signs Taurus, Gemini, Virgo, and Scorpio, the only signs using Gerard of Cremona’s method that have two figures assigned to them.  Otherwise, using Agrippa’s method, company zodiacal can only be formed when both figures are ruled by the signs Cancer, Leo, and Virgo.
• Company planetary: both figures are ruled by the same planet (e.g. Albus and Coniunctio).  This would have been company demi-simple in the original rules of company given by Cattan, but here, we can say that the inner drive of the significator and their allies are the same, though their external expression is different but aimed at the same overall goal.
• Company elementary:  both figures are ruled by the same element (e.g. Albus and Populus).  The outer expression and actions of the figures are similar and get along well enough for the time being, although their inner drives and ultimate goals differ.  The elemental rulership of the figures can be found in this post.

These methods of company do not rely on anything structural in the figures (with the exception of company simple), but rely on the higher meanings of element, planet, and sign attributed to the figures to see how close the figures are to each other and whether they can form enough of a relationship to work together.  Additionally, unlike the other sets of company rules, I think it’s best that two figures can be in company multiple ways at the same time (like Carcer and Tristitia, which would be in company both planetary and elemental) rather than having one form of company “overwrite” the others.  Still, if an overwriting rule were put in place, I think it would go company simple (sameness), then company zodiacal (fated), company planetary (inner drive the same), and company elementary (outer expression the same).  It is a little frustrating that so few figures can enter into company zodiacal with each other, however, but I think that might also be for the best.

So, to recap, we have four sets of rules of company:

1. Canonical company (given by Cattan): company simple, company demi-simple, company compound, company capitular
2. Elemental company (based on the elemental structure of the figures): company by Fire, company by Air, company by Water, company by Earth
3. Mathematical company (based on the mathematical relationships of the figures): company simple, company inverse, company reverse, company converse
4. Magical company (based on the occult associations of the figures): company simple, company zodiacal, company planetary, company elementary

Of these, I think elemental company can be thrown out as a viable technique, as it doesn’t really tell us anything we didn’t already know, but instead is another way to look at the simple addition of figures, which isn’t a great way of telling whether someone has allies or external support, and strongly differs from the other methods entirely.  Mathematical company and magical company, however, bear much more possibility because they explore actual relationships among the figures, one by means of their structure and one by means of their correspondences.  When applied to the parents in a triad, I think we can definitely use these in addition to or instead of Cattan’s canonical company rules to understand whether a person in a reading has allies and, if so, of what type and means.

All this hasn’t really touched on the role of the child in a triad, however, when it comes to rules of company.  That said, these rules are all about pairs of figures, and with the exception of the Sentence, all figures are parents and can enter into company with at least one other figure.  I think it might be best to leave it at Cattan’s barely-explained way of seeing which parent the child agrees with most, whether it be by ruling planet or element or whatever, and judge a triad much as we might judge the Court with the added clarity of seeing who helps who attain what in a given triad.

Thoughts on Geomantic Company

Of all the techniques of Western geomancy, that of company is one I’ve always been kind of iffy about.  It’s something I teach about regardless, as it’s been vetted by greater geomancers than me, but I’ve never really seen the use of it.  Lately, after going over some ideas with a student of mine, I’ve been giving it a bit more thought about where it falls into the repertoire of geomantic techniques and how it might be expanded or elaborated on.  This is more a blog post of brainstorming than exposition, so please bear with me, folks.

I’ve seen geomantic company primarily described in two texts: John Michael Greer’s Art and Practice of Geomancy,  and Christopher Cattan’s The Geomancy.  Let us first review what these texts say about company.  First, Cattan (book III, chapter 7):

When you find a good figure in a good house, it is double good, because the house is good and the figure also, and it signifieth that without any doubt the Querent shall obtain his demand.  By the like reason if ye find an ill figure in an ill house, it is very ill for the Querent, but if ye find a good figure in an ill house, it signifieth good to the Querent, but it will not continue, but taketh away some part of the malice of the house: in like case if ye find an ill figure in a good house, it taketh away the malice of the figure, for she would do harm, but she cannot, keeping always that the good come not to the Querent: and for as much as in this Chapter I have promised to speak of the company of figures, I will that you do understand that this company is of three manners, whereof the one is simple, the other demi-simple, and the third compounded.

The company simple is of two like figures, as by example, if that you find Aquisitio in the first house, and likewise in the second, and so likewise of all other figures which in two houses next together be found both of one sort, as if Conjunctio be found in the third, and likewise in the fourth.

When in two houses next together, there be found two figures a like, and that they be good, ye shall say incontinent that they signify great goodness, and if they be ill, they do signifieth much ill: as by way of example, if ye find in the fifth and ninth Rubeus, ye shall say that it signifieth much ill to the Querent, for the question demanded, and to declare unto you more easily, you must know that the second house is always companion of the first, the third of the of the fourth, the fifth of the sixth, and so consequently of the others.  If therefore they be both of one element, of one Planet, and of one Sign, they signify much good or much ill, according to their goodness or malice.  If they be good they signify that the hap and goodness of the Querent shall be as well good present as in time to come: as much shall ye judge of the contrary part if they be evil, and yea because that the first house signifieth the time present, and the second time to come, and likewise of the other companies.

The company demi-simple is, when tow figure be not both of one sort, nature or condition, although they be both of one Element, and of one Planet, so as the one party do agree, and the other not, as by example, if it happenth that the first be Aquisitio and the second Leticia, although they be both of the Element, of the Air, and of the Planet ♃, yet they be diverse significations, for that the one of them is of ♃ direct, and the exaltation of ☉, and the other of ♃ retrograde and the exaltation of ☾ the one of the figures of ♈, and the other of the Sign ♉.

The company compound is that which is of diverse figures made one contrary to another, as if Aquisitio be in the first house, and Amissio in the second, of which the two cometh and is engendered the figure Via, which is a figure of the Element of Water, signifying a conjunction of ☉ and ☾, which is a triple and compound company, evil and of great discord, by reason that Aquisitio is a figure of the Element of the Air, and of the Planet ♃ in the figure of ♈ Amissio a figure of the Element of the Fire, and of the Planet ♀ in the Sign of ♏.  Which maketh and engendered the difference of them, and the diversity and discord which they have together, out of the which two, as I have said before, is engendered this figure Via, which is a figure of the Element of the Water, and of the Planet ☾ in the sign of ♌, and is thus contrary to both the others.  Now see how the company is ill, and that is the cause that when it cometh it cannot be judged.  And thus all of the others according to the importance of their signification, be it good or be it evil.

There is moreover another company of figures which be taken by points on high of the said figures, as by example if Aquisitio be in the first house, and Albus in the second, the which because they be both good figures, and be equal of points in the upper part, and that out of them is taken another which is Caput draconis likewise equal in the upper part, it is thereby signified that both they be of great force in things good and hot, and that by the occasion that the fire is the first next unto the Planets, and principal Elements of all the other, unto whom the first points of the figure be attributed.  And for that cause I have set in the first book the Chapters as well of the Fire, and of the other Elements, to the end you may know their virtues and properties.  As much and for the same reason, I have made a Chapter, in the which I have showed the form and manner to set the figures by lines, attributing the first to the Fire, as to the first and superior and principle Element of all the other, the second to the Air, the third to the Water, the fourth to the Earth.

Cattan, following this explanation, gives an example of the use of company in a chart with the Mothers Acquisitio, Puella, Albus, and Fortuna Maior for the question of “the Lord of Garembert of Permeran being desirous of a Lady to be his friend, desired me on a time to enact him a figure to know whether he should have this purpose pretended”.  For this Cattan…really kinda goes all over the place using what appears to be a rather free-form method of interpretation (my notes included in brackets where useful):

In the which, because that Aquisitio is in the first house, and hath two points on the head, and that his companion [Puella] hath but one, & by that cause do not very well agree together: but because they be both good figures in case of love, I judged that he should obtain his purpose, but not without great pain and travail, because the company agreeth not very well.  And because that the figure which cometh out of them [ninth house, First Niece as child of First and Second Mothers], which is Cauda draconis, resembleth the second in the superior points, which points be attributed unto the Fire, by that is signified that the party Querent shall enjoy his desire.  And because Aquisitio is in the house of the demand [first house?], because he hath two points in the upper part, it is a figure which doth much participate of the Fire, rather alone then the two together as touching the company [meaning that two points in a line is doubly active instead of the usual passive].  Because also that it is a figure of ♃ in the sign of ♈, and the exaltation of ☉, it showeth that the love shall be opened, whereby the mother and kinsfolk will be very ill contended: and because Rubeus is in the fifth house I judged that the son of the woman by indignation, and in anger would go about to kill the said Gentleman: and because the company of the fifth [sixth house] called Leticia, which is the sixth, is good: I say that the said Gentleman should dispend much money in the suit of this woman: and because the eleventh is a figure of ☉ [Fortuna Minor] and a company of an ill figure [Amissio in the twelfth house], I judged that his friends should promise to help and succor unto him, but they would not do it until it were too late, so that finally he should lose all his hope of tarrying for the attainment of his hearts desire.  But for that the seventh is a good figure, and attributed unto ♃ as the first is, I said that it should be a sign that the woman should love him well, and by that means should in the end marry with him in spite of her children and kindred.  Which thing afterward came even so to pass, so that I riding post with my Lord of Thays, going to Rome, was advertised thereof and found my figure true, and that the Gentleman had married the said Lady: which figure shall serve upon for an example to now how to judge the company of figures.

So much for Cattan’s explanation of company.  Perhaps surprisingly, I couldn’t find any plagiarized rules in John Heydon’s Theomagia as I usually do from Cattan.  While his philosophical pseudopoetic ramblings never fail to give me a headache (pace Dr Cummins), Heydon appears to reference company throughout the text without actually defining how it’s to be used.  Unless I’m just that blind or my mind has started to actively block out Heydon’s text from mine eyes, it might be that Heydon simply uses “company” to refer to any figure that’s next to a particular one that we care about, a drastic simplification from Cattan’s rules, for sure.

JMG gives a description of company in Art and Practice of Geomancy (pp. 121–122), and I’ll refrain from copying the text here, but generally, he gives the same rules for forming company between the pairs of houses (albeit in a somewhat simplified method from Cattan), and he limits this use to forming secondary significators, or “cosignificators”, to the primary significators in a chart.  He says that wherever company exists, other people are necessarily involved in the situation, and we can use the usual rules of perfection with the cosignificator.  Thus, a chart perfected through cosignificators indicates that the friends or associates of the party indicated by the significator are in a position to help the party; the figure of company itself can help the geomancer determine the personality and physical characteristics of the person indicated by the figure according to the usual rules.

Given that we don’t see the rule of company listed in Robert Fludd (though I though I had crossed it once or twice), and that we don’t see this technique developed any further back than in Cattan’s work, it’s a safe bet that the rule of company was developed by Cattan or in his direct and immediate lineage of geomantic teachers.  Let us review the rules of company, as I understand them, in a condensed way:

1. Company can only take place between odd-even pairs of houses in the House Chart: 1-2, 3-4, 5-6, etc., never 2-3, 4-5, 6-7, etc.
2. Company can be formed from one of four methods: simple, demi-simple, compound, and capitular.
3. Company simple is formed when both houses have the same figure.
4. Company demi-simple is formed when both houses have different figures ruled by the same planet (e.g. Albus and Coniunctio, both ruled by Mercury).
5. Company compound is formed when both houses have different figures ruled by different planets yet are reverses of each other (e.g. Albus and Rubeus).
6. Company capitular is formed when both houses have different figures ruled by different planets and are not reverses of each other, but share the same Fire line (e.g. Albus and Caput Draconis).

It is possible that, if a significator is in company with another figure, that second figure becomes a cosignificator and can act or stand in place of the significator wherever the cosignificator is.  For instance, say that we have a question about whether John Doe will marry Jane Smith, and we find Albus in house I, Coniunctio in houses II and IX, and Puella in houses VII and X.  Given this, we see that there is no perfection between houses I and VII, so we would normally say that the chart denies perfection.  However, note that houses I and II are in company demi-simple (both Albus and Coniunctio are ruled by the planet Mercury), so wherever we see Coniunctio, we can treat it as acting on behalf of John Doe.  In this case, now that we have Coniunctio as a cosignificator of the querent, we see that the chart does, indeed, perfect by mutation in houses IX and X, with Puella and Coniunctio beside each other.

From an old post on the Geomantic Campus forum on Yahoo! Groups dated December 14, 2008, JMG replied to a question I had about the overall importance of this approach to company:

In my experience, it’s useful, but not overwhelmingly important in most cases. I’ve had some readings in which it’s been central — for example, one where the querent’s own significator failed to perfect, but the figure in company was all over the chart and perfected in two modes plus positive aspects! It was pretty clear in that reading that the querent wasn’t going to get anywhere in the present, but if he waited and changed his approach he’d achieve his goals so easily it would make his head spin. Worked out, too.

In my experience, however, I’ve had to take a different approach for several reasons, which has led me to a different understanding of company.  Primarily, I’ve never had a chart where, if the significator didn’t perfect and the cosignificator did, the actual outcome of the situation agreed with the perfection of the cosignificator.  In other words, regardless whether the significator perfected, it didn’t really matter what the cosignificator did; it was the perfection or denial thereof from the significator itself that was most in line with the actual outcome of the situation.  This could be how geomancy works for me, especially given different results from different geomancers, but I’ve had to tweak my approach to company based on this.  Additionally, the process of using cosignificators greatly increased the complexity of a reading, especially if both the significator of the querent and of the quesited had their own figures in company and passed around in the chart on their own.  This could easily double or triple the work I’d need to put into a chart, and given that it didn’t yield me any useful information, I find the notion of using these figures as cosignificators rather pointless.

However, the notion of company does make sense to me in a limited way: if a figure is in company with another, then those figures have each other’s backs and support each other.  When a significator is in company, this means that the party represented by the significator has support, allies, and friends to assist them and work with them at their side.  We can break down the exact nature of this support based on the type of company we find:

• Company simple: the significator and their allies are completely in line with each other, from approach to energy, and are identical in all regards.  Complete harmony and support.
• Company demi-simple: the significator and their allies are different, but share enough characteristics for them to complement each other and understand each other enough to accomplish the same thing.
• Company compound: the significator and their allies are approaching the same matter from different directions and have different results in mind, looking for their own ends, but find a common thing to strive for and will help each other out so that they can each benefit from the whole.
• Company capitular: the significator and their allies share the same goal, but nothing else in common; they just want the same thing.

We can see that, implicit in this order, we have a measure of how strong a given company is, with company simple being the strongest form of company (much like how perfection by occupation is the strongest form of perfection), and with company capitular being the weakest.

When it came to the houses involved in company, I heard a theory that the even-numbered house (always the second house in a company pair) represents the future of the figure in company, and that the odd-numbered house always the first) represents the past.  I have an issue with this, however: what if the significator you’re inspecting is already in an even-numbered house?  Does company, then, only give you information about the past?  Not all even-numbered significators have valuable information there, so it seems like this is a gross imbalance of information and, thus, not a useful rule.  I haven’t really found much worth in this rule, so I left it by the wayside.  For me, if a figure is in company, then the figure matters, not whether it comes before or after the other.

So…that’s the general information about company I have on hand.  Do I use it?  Nope!  Besides noting whether or not the querent can call on friends for help, I don’t pay attention to company to determine the fortune or infortune of a person or event, and I certainly don’t use it when determining perfection of the chart.  For me, company is a rule that I’ll pull out if I’m really, really trying to squeeze out every last drop of information and every last possibility of perfection from a chart, and if I’m trying to do that, then I know I really haven’t been reading the chart right for some time, or it’s just not the right time to read the chart in a way that makes sense.

Besides, the whole rule where a company pair can only be made in an odd-even pair of houses has always bothered me; I know of no such rule in astrology where we focus on odd-even pairs of houses to the exclusion of even-odd ones, so I can’t think of a logical reason why we can’t find company there.  Recently, however, a student in geomancy of mine pointed out something I had missed all this time: the odd-even rule comes from the Shield Chart, not the House Chart!  Odd-even pairs of houses comes from the placement of the figures in the houses of the Shield Chart, where we have the First Mother (house I) and Second Mother (house II) belonging to the First Triad, the Third Mother (house III) and Fourth Mother (house IV) belonging to the Second Triad, and so forth.  That’s why we stick to odd-even pairs, because even-odd pairs would cross those binary divisions in the Shield Chart.  This is well, especially since, if we tie in the idea of company into the rule of the triads, we can see why Cattan bothers talking about the figure in house IX (First Niece) when he’s supposedly focused on the company between houses I and II (First Mother and Second Mother).  As Cattan doesn’t mention the rule of triads at all, while Robert Fludd does yet neglecting to mention company, it might be that Cattan and Fludd are both describing a similar way to group the four sets of three figures in the Shield Chart that we call the four triads.  This would then put the rule of company as a Shield Chart rule more than a House Chart rule.

So, if we were to reconsider the rule of company in terms of triads and the Shield Chart instead of houses in the House Chart, we might come up with a slightly different way to interpret the rule of company that might yield more interesting results.  Just to throw out an idea of how we might use company in terms of the triads (note that these techniques have not been verified or tested):

1. Two parents in a given triad of the Shield Chart may or may not be in company based on the qualities of the parent figures themselves.
2. If two parents are in company, then the matter will have multiple people involved who agree with, help, or defend each other in the matter represented by the child.
3. If two parents are not in company, then the matter will have only one person involved, or there is disagreement or a lack of assistance when the figures refer to multiple people.
4. The child figure in a triad represents the overall outcome of a situation or the theme of interaction between multiple parties, while the type of company or lack thereof between the parents demonstrates the support given to an outcome or means of interaction between multiple parties.
5. Company simple between the parents indicates that the matter will have the concerted, combined, and harmonious action of multiple people, or the uninhibited action of one person supported by all others.
6. Company demi-simple between the parents indicates that the matter will have support and interaction from many sides in many ways, yet not too different as to cause conflict.
7. Company compound between the parents indicates that the different people represented by the parents fulfill each other’s abilities in a complementary fashion.
8. Company capitular between the parents indicates that they share the same goal in mind but may have different means or desires in the process of attaining it that could put them at odds with each other

So, those are my thoughts when it comes to company, and how it might be expanded or tweaked to fit in with a more coherent system that uses the Shield Chart more than the House Chart.  Before, the rule of company was more than a little confusing in its importance and use, but now I can see a bit more use and interesting qualities in it when put into the context of the Shield Chart.  As before, I think it’s a good way to keep Shield Chart techniques and House Chart techniques separated, even though they ultimately rely on the same figures generated by the same process; I think the use of company when applied to the houses makes less sense than the use of company when applied to the triads.