Do you remember that discussion we had weeks ago when you were defending Moore's non-naturalism? I described a naturalistic position for goodness that compared it with the concept of sexiness. It relied on the claim that *being is good*. The metaphysical claim is that good things promote *stability of being*, which supported the naturalistic moral claim that what is good in nature is what promotes the endurance and survival of a thing. I am wondering if there is a way to do this *a priori*. We have to be able to say that being is good, by definition. It must be better to be than not to be, all else being equal. Perhaps it is sufficient to get us there simply to cite Leibniz's rhetorical question, "Why is there something rather than nothing?" If we take the metaphysical possibility seriously that nothing is equally as (or even more) probable as *something*, then to be something is better than nothing. (After all, if there is nothing, then there is no possibility to know true facts and knowing is better than not knowing). If being is good by definition, then from here we might be able to get to the Form of The Good aprioristically. I say: if being is good, then that which sustains being is *necessarily* good. Once being *is*, the only possibility to *not be*, is via *change*. Therefore, the first subordinate good to essential Goodness is to not change, or to be eternal. >Every good gift and every perfect gift is from above, coming down from the Father of lights with whom there is no variation or shadow due to change. [James 1:17] To not change is just what it is to never be surprised (and by extension, to never *not know*). >Even before a word is on my tongue, behold, O Lord, you know it altogether. [Psalm 139:4] *Definition*: The absence of surprise is the presence of perfect information. In terms of information, the highest probability is equivalent to the outcome with least surprise, being either zero or one. Moreover, since we have established already the One (by the goodness of being qua being), then it can be said that all deviation from this is equivalent to change, and therefore to surprise. The elimination of surprise in any system is synonymous with *symmetry*, and by the definition above, perfect symmetry becomes equivalent to perfect information. In a string of fair coin flips numbering six tosses, the most symmetrical outcome, which also features the least surprise, is 000000 or 111111. Any outcome deviating from this indicates surprise. In the case of a shape, for example, we could think of information as the equation which describes the path of the shape, such that any point on the path is known with the least amount of surprise and the least amount of change by one equation. The only closed shape that can be described by one equation is the circle. In geometry, the path which features the least surprise is equivalent to the most symmetrical for any kind of motion within phase space. A line has a beginning and an end point. This is a signal of *change*. The only possible path which neither begins, nor ends (and therefore does not change) is the circle, which also coincides with the path of least surprise. The symmetry of any subsequent shape that is possible in the universe derives, first, from the symmetry of the circle. A shape is not symmetrical which cannot be inscribed on a circular path. We deviate for a moment to address the triangle, given that it featured in your original question. Given what has so far been said, a line contains more surprise than an enclosed plane. A plane is where space begins. We may say that a line has extension, but only in *time*, where it connotes a duration. Space begins with enclosure and boundary. Thus a circle is perfect space (incidentally which, taken in three dimensions - forming a sphere - is the object which maximizes the amount of possible spacial enclosure while minimizing surface area: minimizing the necessary *limiting information* and maximizing *potential space*). The first subordinate shape which can enclose space within the circle is a triangle. The most symmetrical triangle which can be inscribed within a circle is that in which the height (taken from any vertex to the opposite side) is equal from every vertex. This just is the equilateral triangle. Being the most symmetrical of all possible triangles, we reason that it contains the least surprise, and by analogy (and given the a priori symbolic realism which is afforded to geometry) is the triangle which is the least subject to change. To highlight something important related to Oneness, we can also show that for an equilateral triangle having angles ABC, the ratio of A:B:C is 1. The ratio of the lengths of the three sides is also 1. The same is true for the perfect square, the ratio of whose sides and internal angles is exactly 1. Finally, for any circle there is just 1 perfect triangle and square possible. But it must be argued that this symmetry connects to stability. Here we encounter some difficulty due to the fact that it is simple to show that symmetry is surprise-minimizing *a priori*, but it can only be tethered to actual stability with an *a posteriori* example. (1) A Priori: The most enduring 3 dimensional shape featuring *only triangularity* which can be circumscribed at *all its vertices* by a sphere, is the octrahedron, which is composed of equilateral triangles. (2) A Posteriori: Half of an octrahedron is an equilateral pyramid, which was the geometry of the great pyramids at Egypt, and which in defense of its *Ideal Form*, is the shape approached by all ancient megalithic pyramidal structures. There *is a way* to build an enduring pyramid, and that way is the most symmetrical One. --- For our analysis of triangles, we say that every triangle does indeed have *a form*, but insofar as each *particular* form approximates the most perfectly symmetrical and enduring form of the One Triangle (that which is most eternal and least likely to change), we come by our judgment to view *each and every instance* according to its approximation of The One...and by the same token: its *goodness*. For we are *beings*, and because we partake of the most basic goodness, in our degrees we approach beauty to the extent that we love what is symmetrical, and therefore enduring. That which is most symmetrical must be God, for whom there can be no surprise, and therefore no change. Hence, God is eternal, unchanging and all-knowing, and since He *is*, He must also be the highest Good, and by way of the foregoing: all-powerful and the source of all other being, which is necessarily contingent. Concluding, then, I argue that a priori the *Form of the Good* is perfect symmetry. All other aspects of goodness which can be experienced follow from this fact. In the physical creation, the first instance of said symmetry and perfection is the circle, which is precisely the reason why it has been taken to be - by diverse and disconnected cultures throughout history - as the most primitive and basic symbol for God which is possible to represent. As it concerns the way this Form of the Good relates to goodness, as such, I argue that it is possible (in the terms of pure information) to show that goodness arises from symmetry in the direct perception/experience of the mind which is perceiving goodness. Thus it confers to the phenomenon the positive judgment. Likewise, the *breaking of symmetry* can account, and despite the necessary degrees of context-leaping, for all of those things which we say are bad in life. And on top of this, we can build both a metaphysical, and even a *natural*, theory of moral interpretation. How's that? @PS @KingOfWhiteAmerica (This might be the best argument I have made to the three of you, ever, and in my opinion.)