Gann gave much attention to grain markets, and in particular Wheat, Corn and Soybeans. Gann had a Wheat chart back to 65 BC, which Baumring took back to 1200 BC.
Long historical data made Wheat a premier market to study long term cycles, and grain markets depend on weather, a secondary phenomenon which Gann also studied and analyzed.
Law of Vibration
Research works or market systems based upon Gannís theory of the Law of Vibration. Includes many scientific and esoteric work getting into harmonics, cycles, and cosmology as it relates to causative systems of order behind the markets. Primary reference and research section for those studying deep Gann analysis.
Long Term Investing
The time window is a main consideration when investing.
Position trading methods will be of importance to the long term investor because he will want to know when to expect his greatest returns, and when to exit or hedge his position.
Much of Gannís work focuses on long term market movements, as he always tried to see the BIG picture.
There are a many important historical figures in the field of science and cosmology, like Pythagoras, Plato, Hermes, Bruno, or the misrepresented Isaac Newton.
The work of these outstanding men contributed a great deal to our extended fields of knowledge.
We specialise in books exploring the work of past masters who contributed so much.
Cosmology provides the primary basis for our theoretical system of market order and scientific analysis. Moving beyond modern ideas, our approach to Cosmology involves Pythagorean, Esoteric, Eastern, and Ancient metaphysical theories of cosmology.
Our ICE collection focuses on ancient concepts as well as modern alternative theories of the universe.
Esoteric and Pythagorean sciences love to play with the value and meaning of numbers, from the complex mathematical theories of the Platonists, via Fibonacciís ideas, to number progressions, ratios, proportions, sequences, and chaos theory.
We specialize in the overlap of numerical and esoteric systems positing a more integrated cosmology.
Space and time can be seen as the primary elements which define the container of existence in which we all function. In the financial markets we could say that Price and Time are the two primary elements which define market movement and structure.
Price is Space in the financial market cosmos, and Gann himself even referred to Space in market charts.
W.D. Gann Works
We stock the complete collection of the works of W.D. Gann.
His private courses represent the most important of his writings, going into much greater detail than the public book series. Our 6 Volume set of Gann’s Collected Writings includes supplementary rare source materials, and is the most reliable compliation of Gann’s unadulterated vital work.
Dr. Jerome Baumring
The work of Dr. Baumring is the core inspiration upon which this entire website is based. Baumring is the only known modern person to have cracked the code behind WD Gannís system of trading and market order.
Baumring found and elaborated the system of scientific cosmology at the root of Gannís Law of Vibration.
There is no other Gann teaching that gets close to the depth of Baumringís work.
Hans Kayser's Textbook of Harmonics - Excerpts §27. Parabola, Hyperbola, Ellipse
By Hans Kayser
Kayser’s harmonic research provides profound insights into W. D. Gann’s Law of Vibration and the function of parabolic and hyperbolic growth in space as described by Dr. Jerome Baumring.
Hans Kayser’s work presents a masterful elaboration of the system of harmonics and vibration, looking at it from the standpoint of a universal system on order which applies from mathematics to geometry to astronomy and even to subjects such as the financial markets. Our clientele is deeply involved in the theory of the Law of Vibration developed by W. D. Gann, and this section will demonstrate to traders the valuable applications to Gann theory and analysis which Kayser’s work brings. Subjects like the parabolic and hyperbolic and elliptical growth in the markets and the use of ellipses and harmonic relationships between impulse waves and reactions through key lines, like the angles on Gann’s geometrical market charts can be seen in the Gann like diagrams below.
Let us imagine two tone-generating points surrounded by circles of equidistant waves. At some point, depending on the distance between the points, these circles of waves will intersect. In reality, of course, they will always be spheres, but projection on a plane is sufficient to discover the laws by which these intersection points occur. One must then simply imagine the relevant figures transposed into the spatial realm, turning an ellipse into an ellipsoid, a parabola into a paraboloid, and a hyperbola into a hyperboloid.
If we connect the intersection points of the two groups of concentric circles, we will trace out ellipses or hyperbolas (Fig. 167), depending in which direction we proceed. Since Fig. 167 is very easy to draw, the reader can derive the formula of the ellipse (Fig. 167a) and the hyperbola (Fig. 167b) by counting off the radii that generate the respective intersection points. This shows that the ellipse traces all the points for which the sum of their distance from A and their distance from B is equal, while the hyperbola traces all the points for which the distance from A minus the distance from B is equal.
We have thus achieved the derivation of the ellipse and the hyperbola through the intersection of two fundamental phenomena of general vibration theory: the two wave-spheres.
We can read off the parabola directly from our diagram (Fig. 168). Its ratios are:
Here is the proof that they are parabolas: the familiar parabola equation x2 = 2px changes into y2 = x for a parabola whose parameter is 1/2, i.e. the y-coordinates (perpendicular lines) are equal to the square roots of the corresponding x-coordinates (parallel lines). For the parabola 0/65/58/49/38/25/10/0 in Fig. 168, 5/1 is the perpendicular line 2 units away from the point 5/3 on the x-axis, and the length of the x-line 9/3-5/3 contains 4 units. The y-value 2, then, is the square root of the x-value 4. The x-value 0/3-9/3 has 9 units as its axis, the corresponding y-value 9/0-9/3 = 3 units. √9 = 3, etc. The apexes of these parabolas generate further parabolas. We obtain a beautiful image of these parabolas (Fig. 170) from their fourfold combination, anticipating what will be further discussed in §32.
The hyperbola also has a simple and interesting harmonic derivation. If we draw the partial-tone-values of its string-length measures perpendicularly (Fig. 171) and turn them sideways, always using unity as a measure, then we get perfect rectangles, identical in area to the unit-square. Connecting the corners then produces a hyperbola, whose equation is a2 = xy, as is generally known. In our case, this means that
1/1 · 1/1
1/2 · 2/1
1/3 · 3/1
As we saw above, the hyperbola is the geometric location for all points for which the difference between the x- and y-coordinates is the same. Thus we can also explain their “harmonics,” as in Fig. 172.
The hyperbola, drawn in points, continuing endlessly in both the x- and y-directions, indicates that from any point placed on it, a rectangle of consistently equal area can be introduced between the curve and the axes A B C. If d – B = 1, then we have:
therefore, the quadrilateral’s area:
1/4 · 4/1 = 1
1/2 · 2/1 = 1
3/4 · 4/3 = 1
1 · 1 = 1
4/3 · 3/4 = 1
2/1 · 1/2 = 1
4/1 · 1/4 = 1
The law of hyperbola construction therefore shows us an increasing arithmetic series (1/n2/n3/n4/n ...) and a decreasing geometric series (harmonic n/1n/2n/3 ...)—a precise analogy to the intersecting major-minor series of our diagram.
And if we consider, moreover, that the ellipse is the geometric location for all points for which the sum of two distances has an unchanging value, then it is easy enough to construct the ellipse harmonically with reciprocal partial-tone logarithms, since their sum is always 1—for example, 585 g (3/2) + 415 f (2/3) = 1000. In Fig. 174, this tone-pair is drawn with a thick line and marked for clarification. We mark two focal points 8 cm apart (Fig. 174) for the construction of the ellipse, draw one circle around one focal point at radius 5.9 cm (585 g) and one around the other at radius 4.1 cm (415 f), then trace the intersection points of each pair of rays, up to the point where the two shorter f-rays intersect with the circumference of a small circle drawn around the center of the ellipse, and the two longer g-rays intersect with the circumference of a larger circle drawn around the center of the ellipse. These two outer circles, whose radii are of arbitrarily length, serve simply to intercept the vectors (directions) of the single tone-values and to distinguish them clearly from one another. All other points of the ellipse are constructed in the same way. The tone-logarithms here were simply chosen in order for the construction of the ellipse points to be as uniform as possible. If the reader has a good set of drawing instruments, then he can use all of index 16 for point-construction—a beautiful and extremely interesting project. In this case it would be best to use focal points 16 cm apart, and to double the logarithmic numbers.
Even if this construction of an ellipse from the equal sums of focal-point rays is nothing new and can be found in every elementary textbook, its construction from the reciprocal P-logarithms still gives us an important new realization. As one can see from the opposing direction of rays in the ratio progression of the outer and inner circles, the tones are arranged here in each pair of octave-reduced semicircles, and thus the directions of the ratios of the two circles are opposite to each other. From the viewpoint of akróasis, then, there are two polar directions of values concealed in the ellipse: a result that might alone justify harmonic analysis as a new addition to a deeper grasp of the nature of the ellipse.
Parabola, hyperbola, ellipse, and circle (in §33 we will discuss the harmonics of circular arrangements of the P) are of course conic sections, i.e. all these figures can be produced from certain sections of a cone, or of two cones tangent at their apexes. The above harmonic analyses, of which many more could be given, show that these conic sections are closely linked to the laws of tone-development, which supports the significance of the cone as a morphological prototype for our point of view. In pure mathematics, this significance has been known since Apollonius, renewed by Pascal, and discussed in De la Hire’s famous work Sectiones Conicae, 1585 (the reader should definitely seek out a copy of this beautiful volume at a library), right up to modern analytical and projective geometry. For those interested in geometric things and viewpoints, hardly anything is more wonderful than seeing the figures of these conic sections emerge from an almost arbitrary projection of points and lines, aided only by a ruler. For a practical introduction see also L. Locher-Ernst’s work, cited in §24c.
Mathematically speaking, ellipses, parabolas, and hyperbolas can be defined as the geometric location of all points for which the distance from a fixed point (the focal point) is in a constant relationship to the distance from a fixed straight line (the directrix). On this rest the projective qualities of conic sections and the possibility of constructing them by means of simple straight lines (the ruler).
In detail, as remarked above, these “curves of two straight lines” have many more specific harmonic attributes—for example, the octave relationship (1 : 2) of the areas of a rectangle divided by a parabola, the graphic representation of harmonic divisions in the form of hyperbolas, etc. One obtains the “natural logarithm” when one applies the surface-content enclosed by the hyperbola between the two coordinates (F. Klein: Elementarmathematik vom höheren Standpunkt aus, 1924, p. 161); thus, a close relationship also exists between the conic sections and the nature of the logarithm. The applications of the laws of the conic section are many, especially in the exact natural sciences. I will mention only the Boyle-Marriott Law, which connects the respective number-values of pressure and volume, and in which the hyperbola emerges as a graphic expression (and thus the pressure : volume ratio of the reciprocal partial-tone values 4 : 1/4, 2 : 1/2, 1 : 1, 1/2 : 2, etc. are expressed most beautifully). I am also reminded of the “parabolic” casting curves in mechanics, the properties of focal points, parabolas in optics, the countless “asymptotic” relationships, etc. Admittedly, these applications are mostly obscured by differential and integral calculus, though doubtless simplified mathematically—in other words, the morphological content of conic sections is outwardly diminished in favor of a practical calculation method, but remains the same in content.
Because of this, it is not astonishing when a figure such as a cone, from which all these laws flow as from the source of an almost inexhaustible spring of forms, is applied emblematically even in the most recent deliberations of natural philosophy, as a direct prototype for the “layers of the world” and for our “causal structure.” In Figures 175a and b I reproduce the diagrams from H. Weyl: Philosophie der Mathematik und Naturwissenschaft, 1927, pp. 65 and 71, which speak for themselves.
Thimus: Harmonikale Symbolik des Alterthums, 4th part. H. Kayser: Hörende Mensch, 65, 66, 126, and familiar geometry textbooks.
Not everyone has the skill, experience or desire to make forecasts of market phenomena, so they turn to experts who provide information to help anticipate market trends.
Our top analysts provide forecasts or reports for different markets to help traders understand market action and get educational guidance with trading or investments.
The stock and commodity markets have a history stretching over millennia, from the Bible to the present day, furnishing data on sun spots, planetary changes, weather cycles, volcanoes, earthquakes, solar variances, and other influences on financial markets.
Gann charted Wheat back to 65 BC and Baumring took this back to 1200 BC.
Books on the psychological element of the markets and trading. These works cover both how markets are influenced by the psychology of the individuals behind them, as well as the actual psychology behind trading for the trader.
In Gannís day the two primary focuses for trading were stocks or commodities, but most principles taught for stock equally applied to commodities.
Without ignoring Gannís commodity work we provide works focusing on equity markets and individual stocks, or discussing the stock market, revealing valuable techniques with a scientific or esoteric perspective.
In ancinet times architecture often incorporated esoteric knowledge almost lost today, but encoded secretly into many existing ancient monuments.
Geometric principles of divine proportion govern the complex forces underlying financial markets as well as architecture.
We have one of the largest collections of books on these subjects in the world.
In Ancient times, art was more than a form of entertainment or decoration, being a means of preserving various forms and levels of knowledge, including scientific principles.
A core element is called "The Canon", whereby through ratio, proportion, shape and symbolism, an entire system of universal knowledge can be encoded and preserved.
In the 1700-1800ís Natural Philosophers studied a wide range of scientific subjects, while not overly specializing in narrow and limited fields as scientists do today.
WD Gann espoused this more holistic system of science, where the different branches were more easily integrated and the grand vision of the scientific system was more interlinked.
Trading Selene’s Chariot
Sean Erikson, a professional trader and fund manager, presents a set of highly refined tools for advanced swing trading based upon principles of celestial mechanics and ancient geometry. Developed and refined over 3 decades of research, trading and professional management, his astro-trading tools represent the culmination of a lifetime quest.