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Soma Rasa Plant - Part I

Let us understand the meaning of the soma rasa plant and it's nature as been described by Sachidananda Padhy and Santosh Kumar Dash; Let us see what they have to say in this regards.


In Rig Veda (R.V.), ‘Soma’ is projected as an ambiguous entity, being attributed to multifarious forms such as : Soma as light; Soma as dawn; Soma causes the sun to shine; Soma as a constellation and luminous species; Soma as bird; Soma as child; Soma as support of the sky and Soma as the King, which ultimately characterized as if a mythological form. Above all, the Vedic literature supports that Soma was a sacred plant, the juice of which (Soma-Rasa) was considered as the divine drink offered to Gods, contemplated with medicinal efficacy, used as natural restorative for health that makes the consumer awakened and alert. In Law Books, Soma is regarded as a purified drink and is characterised to an extent that a Braahmana (yogic elite) by drinking Soma, was supposed to acquire the powers, which could kill others merely throwing a glance. Moreover, the alternative name of the Moon God ‘Chandra’ is Soma, who is the controller to generate medicinal properties in plants and the authority of Amruta (i.e. Nectar), the so-called elixir of immortality, for which the man wonders.

Description of Soma Rasa Plant:

The description of the Soma plant can be traced out in Rig Veda, especially in the ninth Mandala and few more hymns in other Mandalas. However, the difficulty in interpretation of Sanskrit literature and clear-cut non-specifications of the morphological features of the plant has created problems for the scholars for ascertaining its exact botanical identity. The details of the Vedic description on it, is being depicted in our recent review (Padhy et al, 2001). However, for the benefit of readers, the description of Soma plant given by Haug, 1875 (c.f. Hillebrandt, 1891), is mentioned here to give a brief idea on it. The Soma plant is not mere a plant; but a creeping, somewhat twisting, semi-shrub with a series of leafless shoots, which contain an acidulous milky juice. On the other hand, there are evidences for the search of alternatives to Soma plant in the Vedic age itself, which indicate the scarce availability or extinction of the plant proper, in course of time.

Aayurveda, known as the fifth Veda in which, two Samhitaas (Charaka and Sussruta) are highly significant. The amount of research carried out on Soma drinking in Aayurveda tops the list among all the efforts made by Aryans to explore the benefits of the plant. Sussruta Samhitaa (S.S.) has mentioned 24 varieties of Soma based on the differences in their habitat, name, shape and specific potencies. As a general characteristic, all the Soma varieties were furnished with 15 leaves, the character contradicting to the Vedic description that the plant was leafless. However, all the varieties had possessed a bulb, a creeper like morphology and secreted milky juice. Interestingly, the emergence of 15 leaves in all these 24 varieties, one by one daily keeping pace with the Tithis (lunar days) of bright fortnight (Ssukla Paksha)and becoming well furnished with 15 leaves on full-moon day (Poornami). Subsequently, they lose the leaves one by one in the same order of Tithies of dark fortnights (Krishna Paksha) and finally on no-moon day (Amaavaasyaa) remained in the form of a leafless stump (SS. IXXX. 20, 21 and 22).

Further, the Chapter XXX of Sussruta Samhitaa, has focused on 18 more plants with their brief morphological descriptions, their availability and allied therapeutic action like Soma.All these plants, have a lot of morphological and ecological variations with a common feature of possessing a latex containing bulb. However, the multifarious brief descriptions of all these 24+18 = 42 plants could not ascertain, so far, to pinpoint on the Soma plant. The nonavailability of the detailed phytography of these plants, is due to the general practice in the ancient days to learn the identification of the plants from the Guru and mostly, the phytographic know-how of identifying characters were limited only to the expert (i.e. the Guru concerned). The same practice of non-revealing the drugs is still continuing with the quacks and tribal physicians with the claim (a falsehood) that the therapeutic potency of the plant be lost if revealed out. On the contrary, the non-declaration of the drug bears a positive implication of long-term sustainability of it ecologically; while it suffered negatively, by dwindling / deterioration / extinction of the knowledge.

As per the habitat perspectives of the plants, Vedic description has mentioned that it used to grow in mountains, which indicates the plant as xerophytic. On the contrary, Sussruta Samhitaa has mentioned that some varieties of Soma used to grow in the hillocks and mountains of ancient India, like Himalayas, Arbuda, Sahya, Mahendra, Malya, Sree Parvata, Devagiri, Devasaha, Paariyaatra and Vindhya, while few other varieties are reported to grow in aquatic habitats restricted to Devasunda lake, Sindhu river and the little Maanas lake in Kashmir. All these above narrations create impediments to concentrate on the ecological niche of the plant either as xerophytic or hydrophytic.

Present day research has focused on 20 different plants as Soma, alphabetically mentioned as:

Amanita muscaria, Asclepias acida, Basella cordifolia, Cannabis sativa, Ceropegia decaisneana, Ceropegia elegans, Eleusine coracana, Ephedra sp., Ichinocarpus frutescens, Periploca aphylla, Ruta graveolens, Saccharum sp., Sarcostemma acidum, Sarcostemma brevistigma, Sacrostemma brunonianum, Sarcostemma intermedium, Sarcostemma viminale, Sorghum sp., Vitis vinifera (Afgan grape/vine) and Humulus lupulus (Hops).

The above list is the outcome of the perception from different schools of thoughts based on the interpretation of Vedic view, from their own angle and still fails to pin point on a plant as Soma. Sarcostemma – a succulent angiosperm, supported much by the old school of thought (Fig. 1); while Ephedra – a gymnosperm, enriched with the active drug principle ephedrin, is not a natural habitat of India, where the Soma culture existed. The mushroom Amanita muscaria, the latest identified plant as Soma, has gained much consensus for its intoxicating and hallucinogenic properties. But, it suffers from objections as the prime vedic age human ethical compendium Manusmruti claims that, mushrooms are prohibited food for human beings; then how can they be offered to Gods?; and be a divine plant of Vedic age;



This legendary plant which occupied a significant place in Aryan cult for thousands of years; yet remains without any established identification of its integrated original characteristics; ecological niche and still continued to be a botanical enigma.
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Vedas And Maths - Concentric Circles - Part II

It is natural to the human beings to ask for such evidences; it appears our ancestors were also aware of this and left the evidence in Central Australia for our ready reference.

A ceremonial wooden plaque found at central Australia now kept in the National Museum of Victoria. Thanks to Erich Von Daniken- “ Path way to Heaven”.

Now the master key is found in Tamil Nadu, India : Where they talk about or prove to an ancient symbol evidence to - the principle of doubling the area or related to Pythagorean theorem “The Square of the hypotenuse is equal to the sum of the squares of the other two sides of a right-angled triangle”

An ancient geometrical diagram (master key) was found by the author, T.L.Subash Chandira Bose on the floor of a cave temple in Tamil Nadu. India. According to Srirangam Sridaran-The Registration officer, the department of Archeology-Government of Tamil Nadu. The construction of this Cave temple is of Mutharaiyar style temple architecture and it was built during (600-700 A.D.) the period of Pallava Kings.

The vertical lines at the extreme right side are the sides of a square. In which the damura (one of the Symbols in Lord Siva’s hands) is marked in the middle and triangles with circles are marked at the ends. The diagonal of the square is the line in 45 degree with two arrow marks. The side of the square (horizontally) further extended with two arrow marks followed by a vertical line up the center of diagram (Key). The total horizontal length of the line measured nearly 39.5 inches. (N.B. The diagram (Key) at left side is slightly oblong in shape).

The Key symbols found in Tamil Nadu, India

The vertical line (the side of the square) is measured to be 7 inches and let us apply the Pythagorean theorem.

The 39.59797975 inches, which is very close to 39.5 inches as measured by the author.

“The Vedic Samhitas are followed by Brahmanas and the Aranyakas. As we have said elsewhere that if we accept 3000 B.C. as a convenient date for the Rig Vedic culture, the Aitareya Brahmana will have to be assigned a date 2500-2000 B.C.; The Satapatha Brahmana 1500 B.C., the Taittiriya samhita 1600 B.C. and this period is then followed by the period of the Srautra Sutras.

Pythagorean theorem: “The Square of the hypotenuse is equal to the sum of the squares of the other two sides of a right-angled triangle”. (Pythagoras born around 580 B.C.)

If the side of the square is 1,

The diagonal = Ö 1x1 +1x1 =1.414213562 --- Savisesa, Bodhayanya (Bsl.1.61-62)

“Increase the measures by its third part and this third by its own fourth less the thirty- fourth;(the name of this increased measure) is savisesa”

We get the following expression = 1 + 1/3 + 1/(3x4) – 1/(3x4x34)

= 1 + .3333333 +0.0833333 – 0.00245098 = 1.4166666 – 0.00245098 = 1.41421562

The difference is = 1.41421562 - 1.414213562 = 0.000002058

“It should be emphasized that the Geometry did not developed in this country (India) on the lines of Euclid; Bodhayana discovered his theorem independently prior to Pythagoras in context of the fire alters. The Yajnasatas were the open-air observatories and laboratories of our ancients and in their contexts the developed geometry, mensuration, astronomy, and structural geometry including bricks of different sizes. In context the Satapatha Brahmana and Taitiriya Samhita discovered rational rectangles and property of circles”. “Geometry in Ancient India” Page-12: Shree Satya Prakash Sarasvati.
Read More on "Vedas And Maths - Concentric Circles - Part II"

Vedas And Maths - Concentric Circles - Part I

The below article is more on the discussion of releaving the mystery of concentric circles which was proposed by T.L. Subash Chandira Bose, Gary A. David, and Jack Andrews; Let us know try to connect this with the vedas and the see god my the method of science;


The three concentric circles were observed in holy temple. At Stonehenge the stones were laid in one, three, five and seven circles. The most commonly found at Stonehenge is with only one circle of stones. These concentric circles were also found on the rock surface (rock art).

What is the common phenomenon between concentric circles found at Stonehenge and in Sacred temples? Why the number of circuits selected 1, 3, 5 and 7? How many circles are in the concentric circles as a maximum? Where did the knowledge come from? Is it an ancient geometry, if so what is that? Are these concentric circles related to spirituality? What was the information our ancestors left to us to understand?

The circles are the part of geometry, to draw a circle there must be a radius or diameter with linear measurement. The circles can be drawn with any arbitrary dimensions but it will not form uniform circles one above the other. There must be a specific method in selection of dimension of radius or diameter to form the uniform circles one above the other. What is the specific method to select the dimensions of radius or diameter? Let us refer to the ancient system of linear measurement.

Ancient system of measurement: In India there are many ancient manuscripts related ancient geometry dating back to 3000-2000 B.C. Among those manuscripts here we are referring to the System of Measurement, Mayamata- Chapter-6 translated by Bruno Dagens.

5.1 All habitations are defined by their dimensions. I am going to present as well, methodically though in few words, the system of measurements.

5.2 The Manangula is known to be a multiple of an atom, defined as that which can be perceived by the vision of those who have mastered their senses.

5.3-6a Eight atoms are equal to a speck of dust, in multiplying each eight time by eight, we go from a speck of dust to the tip of a hair, then to a nit, to a louse and finally to a grain of barley. Eight barley grains make a digit (angula), which is called matra. Twelve digits makes a span (vitrasi) twice which is cubit (hasta), called by the learned, as well, kisku; twenty five digits make a prajapatya, twenty six a dhanurmusti and twenty seven a dhanurgraha

5.6a-11a For vehicle and seats the cubit (is used), for buildings the dhanurmusti and for the villages and so on the dhanurgraha; the ordinary cubit however may serve for any building; it is called ratni, aratni, bhuja, bahu and kara. Four cubits makes a pole, also called yasti; eight poles (danda) makes a rope (rajju), villages are to be measured in poles asare pattana, (towns), nigama, kheta, palaces. etc.; but houses are to be in cubits. The sage should employ the span for vehicle and seat, the digit for small (objects) and the barley grain for very small ones. Such is the system of measurements.

5.11b-12 The matrangula is equal to the middle phalanx of the middle finger of the officiating priest; it is (to be used for measurements relating to) sacrificesetc.; that which has just been mentioned is also called digit taken from the body (dehalabdhangula).

5.13a Knowing all this the architect must measure rigorously.

5.3-6a Eight atoms are equal to a speck of dust, in multiplying each eight time by eight, we go from a speck of dust to the tip of a hair, then to a nit, to a louse and finally to a grain of barley. Eight barley grains make a digit (angula), which is called matra.

The authors have tabulated the data in the following way;



One angula is equal to 8 x 8 x 8 x 8 x 8 x 8 (Atom, Speck of dust, tip of hair, nit, louse and grain of barley) 2,62,144 atoms (one atom - 0.000003814 angula in length).

Let us draw a square with the measurement of a side as One Atom, and also apply the so called - Pythagorean theorem “The Square of the hypotenuse is equal to the sum of the squares of the other two sides of a right-angled triangle”.

The lowest 0.000003814 angula (the size of atom) as a measurement of a side, a square is drawn. The area of the sides is added and the square root of the product is the hypotenuse. Then the size of hypotenuse, taken as the measurement for the sides in the next square. By continuing 66 times, we shall arrive at the square with a side of one angula. With the same principle, from 1 angula to 262,144 angula can be arrived in 36 times. We shall find every alternative number with the size (side of the square) of 1, 2,4, 8,16,32,64, 128, 256, 512, 1024 …………and 262,144.





Leaving the first dimension one (1) we shall observe from 1 to 32 (ten times 10), 32 to 512 (eight times 8) and 512 to 262144 (eighteen times 18). In total 36 times. (36 times!) 36 square and if the squares changed to circles there are 36 circles one above the other.

Let us unfold the secret and sacred code by referring to the Holy Bible, Old Testament and the Book of Ezekiel- Vision of temple. The size of the womb chamber of the most Holy of Holies is 20 long cubits long and 20 long cubits wide. The wall thickness of the womb chamber is six long cubits, so the total area 32x32 = 1024 square long cubits. We must note the final and largest diagram (in Mayamata, Chapter- 7 diagrams) is the square divided in to 1024 equal squares, which is Indrakanta. The secret of the ten stages (Ten) from I to 32 indirectly is shown in the size of Holy of Holies.

Let us further double its area: 1024, 2048, 4096, 8192,16384, 32768, 65536, 131072 and 262144 square long cubits. In the eighth stage (Eight) of doubling the area we find 262144, which is the area of a square having sides of 512 long cubits long and 512 long cubits wide (512 x 512 = 262144). The size of the outer court of Ezekiel’s temple is 500 long cubits long and 500 long cubits wide, having a wall thickness of 6 long cubits. Which means the size of the outer court including the wall thickness shall be 512 long cubits long and 512 long cubits wide.


Read the second part of : Vedas and Maths - Concentric Circles - Part II
Read More on "Vedas And Maths - Concentric Circles - Part I"