## How do you interpret confluence areas formed by multiple W.D. Gann Arcs?

How do you interpret confluence areas formed by multiple W.D. Gann Arcs? I’ve been slowly working toward the understanding that he was using water confluence areas to display the paths that they passed through and my intuition is that this means that he was visualizing a giant 3D wireframe map of these confluence areas that stretched over many thousands of miles and mapped the Gann’s arcs. But I don’t know how he could interpret them in that fashion since they do not sit within the same level as the Gann arcs that they pass through. Why would he use multiple W.D. Gann Arcs to form a confluence area? Because he was visualizing a three dimensional map of them a confluence of multiple Gann arcs? Should it be possible to visualize a 3 dimensional map of the Gann arcs or confluence area of W.D. Gann Arcs? I’m confused and have not been able to find any answers. If you are talking about graphical representations of the Gann’s arcs or W.D. Gann’s Confluence area in 3D, there were at least two 3D topographical maps that showed that.You can find one of these below.

## Mathematical Constants

(Not my work- it is by a user called Big Bird). The other one was called “Gann’s Grand Canyon” and I remember seeing it on line somewhere, it may have been on there as part of a much bigger picture or possibly as a single frame being shown through Google Images. Yes – and no. Since they go perpendicular to the plane of the W.D.Gann’s circular map, they are necessarily going to be viewed as two separate graphs on the map. It is also the case that the arcs contain, to the best of my knowledge, the only references to the exact positions of Gann’s circles and arcs. This map seems to be intended for a map of Gann’s circular orbit. The other map has the arc drawn in black with the circularHow do you interpret confluence areas formed by multiple W.D. Gann Arcs? 2 Answers 2 Confluence Areas: Areas where multiple w.d. gann arcs intersect within a distance of a certain amount of units from the center of an argo-transition.

## Numerology

Where less than three arcs meet there will be multiple polygons, where more than three there will be just one. In a closed room, normally five, six or seven arcs will come together and in non closed this number should be adjusted to higher or lower to obtain the best result. Transitions: The points where transitions from an arc to the next arc are located. Can be determined either from the centroid of any of the arcs involved, or by the two transition points of the first (or the last one) with others. Transition Points: The points where the transition from one arc to the next arc is started (or ends). Generally between 3 and 5 points, but on very large rooms (like mine) six. Transition Points: are given by the centroids of transition paths. Once the proper number of arcs is established, choose a transition path with the fewest or no transition arcs (the first, or the last) and mark the centroid of the transition point. If no (or too little) transition points are available, just draw the transition point for every arc. It is recommended to mark the points with several pins to avoid errors when the graph will eventually be drawn. Some rules to follow: It is very important to form the center of the room before setting up the arcs, as this is not a very visual task. I, more than once, have put the transition point at the wrong side of the room, when actually needing it to be in the middle, and usually there is not enough room to move the transitionHow do you interpret confluence areas formed by multiple W.D.

## Forecasting Methods

Gann Arcs? Hello everyone, I’m new here and I’ve been researching this for a long time now but still there’s things I’ve been miss understanding or things I don’t understand. Please forgive if any of you wish to explain it to me really, at this point of the game I only have a sketchy idea of what the things in question are.Thanks in advance. Answer: When a W.D. Gann’s Arc forms a confluence area, it forms a weak spot on the arc that, as it will be discussed later, can pose a great danger to your raid. I don’t have a lot of time right now, but I’ll do my best to explain what I know. I’ll also explain the possibilities, which will be more apparent when I’m done. I’ll also get into other nuggets of knowledge that I discovered on my own. Enjoy and with that being said, here it goes. EDIT: As request, to avoid misunderstanding the situation, I have to mention that I’m using the term “Confluence” for the same thing that you do. For the sake of clarity here’s a picture explanation of the term that I came to for this discussion. Answer: The different types of W.

## Retrograde Motion

D. Gann’s Arcs are confluent by the following parameters: Minimum distance at the source points Minimum distance at the meeting point Strength of the confluence 1) Minimum distance at the source points All w.d. gann arcs have the same strength in terms of power and height (in kilometers). This means that their power and height have been “equalized” and the most powerful areas will have the least horizontal width or the most vertical length. Of course, a gann has a maximum height possible; however, this maximum height is at a point (which we call its “location”), on the very left of its arc. A lot of times the “location point” is inside of its arc because the radius grows with height not the arc, however if the point is not inside a gann, the “location point” will be lower than the arc itself. All W.D. Gann Arcs will have an “additional” point that, instead of giving it’s power directly on its arc, will instead give 5% of the arc’s strength. This arc is called the “location arc” and is located close to the arc itself. When it is possible he has a good point find a place where the three points of an arc from a Gann are all within the arc’s radius (this happens more often near the end of an arc), the distance of each of the three points have to be equal, so there will be no overlapping (1-1 meters). This is a weak point that can harm a raid.

## Harmonic Convergence

In the case that the 3 points of the