Field of NoThingness - spl BiNal

Given, Potential $V = 300\;V$ Capacitor $C_1 = 3\mu F$ Capacitor $C_2 = 6\mu F$ Energy stored in each capacitor $E = ?$ When the capacitors are connected in parallel, then the equivalent capacitance $C = C_1 + C_2 = (3 + 6)\;\mu F = 9 \; \mu F$ We have, Energy stored in a capacitor ($C_1$); $E_1 = \frac{1}{2}C\;V^2 = \frac{1}{2} * 3 * 10^{-6} * 300^2 = 0.135\;J$ Energy stored in a capacitor ($C_2$); $E_2 = \frac{1}{2}C\;V^2 = \frac{1}{2} * 6 * 10^{-6} * 300^2 = 0.27\;J$ Energy stored in the equivalence capacitance ($C$); $E = \frac{1}{2}C\;V^2 = \frac{1}{2} * 9 * 10^{-6} * 300^2 = 0.405\;J$ Return to Main Menu

Quantum Computer | How does it Work?

By Michael Tabb , Andrea Gawrylewski , Jeffery DelViscio Adapted from Scientific America , July 7, 2021 If you understand how these systems operate, then you understand why they could change everything. If someone asked you to picture a quantum computer, what would you see in your mind? Maybe you see a normal computer-- just bigger, with some mysterious physics magic going on inside? Forget laptops or desktops. Forget computer server farms. A quantum computer is fundamentally different in both the way it looks, and ,more importantly, in the way it processes information. There are currently several ways to build a quantum computer. But let’s start by describing one of the leading designs to help explain how it works. Imagine a lightbulb filament, hanging upside down, but it’s the most complicated light you’ve ever seen. Instead of one slender twist of wire, it has organized silvery swarms of them, neatly braided around a core. They ar...

Ruling from NoThingness | Maharishi Mahesh Yogi

The nothingness in the hollowness of the banyan seed expresses itself in the sprouting and the growth of all the leaves, branches, flowers and fruits of the whole tree. This unmanifest field of nothingness rules. (Dr. Hagelin:) Thank you very much, Maharishi. 1. There are a couple of questions on the deep principles of Maharishi's administration through Natural Law. I think these two questions are almost the same, and I think I'll read them both as one. The first question is called "Ruling from Nothingness": During a recent World Peace Parliament, Maharishi described the Constitution of the Universe as an unmanifest field of nothingness that is beyond the boundaries space and time, and yet, he said, it rules the infinite, ever-expanding manifest universe. What is the link that allows a field that is beyond space and time to govern a world that is bound by space and time? What is the bridge between the unmanifest ruler and the unmanifest ruled? I think the same quest...

What force is required to stretch a steel wire of cross-sectional area $1\;cm^2$ to double its length?

Given, Area of the cross-section $(A) = 1\;cm^2 = 1 * 10^{-4}\,m$ Young's modulus of steel $(Y) = 2 * 10^{11}\,N/m^2$ Let, length of the wire $(l) = x\;cm$ After extension its length $(L)$ becomes double i.e $2x$ So extension $(e) = \Delta l = L - l = 2x - x = x\;cm$ Force $(F) = ?$ Now we have, $Y = \frac{F/A}{e/l} = \frac{F/A}{x/x} = \frac{F}{A}$ ⇒ $F = Y\,*\,A = 2 * 10^{11} \; * \; 1 \; * \; 10^{-4} = 2 * 10^{7}\;N$ Return to Main Menu

Big Bounce Simulations Challenge the Big Bang

In a cyclic universe, periods of expansion alternate with periods of contraction. The universe has no beginning and no end. Source The standard story of the birth of the cosmos goes something like this: Nearly 14 billion years ago, a tremendous amount of energy materialized as if from nowhere. In a brief moment of rapid expansion, that burst of energy inflated the cosmos like a balloon. The expansion straightened out any large-scale curvature, leading to a geometry that we now describe as flat . Matter also thoroughly mixed together, so that now the cosmos appears largely (though not perfectly) featureless. Here and there, clumps of particles have created galaxies and stars, but these are just minuscule specks on an otherwise unblemished cosmic canvas. That theory, which textbooks call inflation, matches all observations to date and is preferred by most cosmologists. But it has conceptual implications that some find disturbing . In most regions of space-time, the rapid expan...

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