Wisdom of the World - Media For a Meaningful Life Welcome to WisdomFilms™, a new genre in contemplative, life-enhancing media. These films can offer a refreshing way to reduce stress and restore balance to your mind, heart, and soul. By featuring spoken wisdom from today’s most acclaimed voices in self-help and spirituality, these film sanctuaries provide experiences of profound beauty and a connection to what matters most. Each WisdomFilm™ starts with inspiring messages provided by beloved personalities such as bestselling author Deepak Chopra, success coach Bob Proctor, Buddhist teacher Thich Nhat Hanh and spiritual teacher Ram Dass, along with other noted Wisdom Keepers of our time. Scored by Emmy award-winning composer Gary Malkin, the musical messages are then set to the breathtaking imagery of award-winning cinematographer, David Fortney, providing a “media alchemy” that you'll want to experience again and again.
Gliese 581 Gliese 581 has been the subject of a "huge amount of attention" in the quest to discover the first habitable extrasolar planet; first for c, and then d and g. The star first gained attention after Gliese 581 c, the first low-mass extrasolar planet found near a habitable zone, was discovered in April 2007. It has since been shown that under known terrestrial planet climate models, Gliese 581 c is likely to have a runaway greenhouse effect, and hence is probably too hot to be habitable, analogous to Venus. Gliese 581 e was announced in April 2009; this was at the time the least-massive planet found around a normal star. Excitement spiked again in September 2010 with the claimed discovery of Gliese 581 g, orbiting between c and d, believed to be the planet with the greatest likelihood of having conditions suitable for liquid water at its surface found to date because it is within the middle of the habitable zone. Its existence remains in dispute.  Notes
The Old Reader Rick DiClemente's Intuitive Astrology Page. Torus A torus In geometry, a torus (pl. tori) is a surface of revolution generated by revolving a circle in three-dimensional space about an axis coplanar with the circle. If the axis of revolution does not touch the circle, the surface has a ring shape and is called a ring torus or simply torus if the ring shape is implicit. In topology, a ring torus is homeomorphic to the Cartesian product of two circles: S1 × S1, and the latter is taken to be the definition in that context. The word torus comes from the Latin word meaning cushion. Geometry A torus is the product of two circles, in this case the red circle is swept around axis defining the pink circle. Ring torus Horn torus Spindle torus Bottom-halves and cross-sections of the three classes A diagram depicting the poloidal (θ) direction, represented by the red arrow, and the toroidal (ζ or φ) direction, represented by the blue arrow. A torus can be defined parametrically by: where r is the radius of the tube. Topology Flat torus
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How does EFT Work? It helps to relate EFT to something you may already be familiar with such as: EFT is related to acupuncture only we target specific emotions and using finger tapping rather than needles.EFT is like talk therapy with an additional physical component which allows us to get to the issues faster and resolve them more thoroughly.EFT is like hypnotherapy in that we’re dealing with mind and in addition working with the body’s subtle energies for more complete resolution of issues.EFT is like counselling with extra physical actions that more quickly give you true emotional freedom. The Discovery Statement of EFT is that: “The cause of all negative emotions is a disruption in the body’s energy system.” – Gary Craig, EFT Founder By tuning into your negative emotion (the disruption) and tapping on acupressure points, we clear this disruption and hence the negative emotion. A good analogy for EFT is to think of a TV that is not tuned in properly.
Genus-2 surface A genus-2 surface. In mathematics, a genus-2 surface (also known as a double torus or two-holed torus) is a surface formed by the connected sum of two tori. That is to say, from each of two tori the interior of a disk is removed, and the boundaries of the two disks are identified (glued together), forming a double torus. Double torus knots are studied in knot theory. Example See also Triple torus References James R. External links Weisstein, Eric W., "Double Torus", MathWorld.