'Where are the funny writers on Indian television and OTT platforms?''Where are the sitcoms?' asks Vanita Kohli Khandekar.

Euripides, the Greek playwright, got it right centuries ago: one loyal friend, he said, is worth ten thousand relatives

Lewis Library - ML172.D47 2018

Ben Igbakpa, a member of the House of Representatives, representing Ethiope East and Ethiope West Federal Constituency of Delta State, in this interview, speaks on the intendment of the controversial Infectious Disease Control Bill, saying sponsors mean well for Nigeria.

The post Disease Control Bill: Some people are working on voodoo theory — Rep Igbakpa appeared first on Vanguard News.

Tennis star Novak Djokovic has come under fire for spruiking the idea people can change the chemical make-up of food and water with their thoughts and emotions.

The current Volkswagen diesel emissions scandal highlights the difficult reality of making the transition to a low-carbon economy. It also highlights the growing need for governments to make smart policies, based on actual costs.

The global challenges of poverty eradication, environmental sustainability, climate change, and sustainable and secure energy are all intimately linked to cities, which are simultaneously places where these global problems emerge and solutions can be found. Blog by Ricardo Herranz, Nommon Solutions and Technologies, Madrid.

This theory element is now made up of 50 multiple choice questions and 14 short video clips in which people have to click on the screen when they see a potential hazard.

Archives, Room Use Only - TK5261.P747 1871

Archives, Room Use Only - TK5621.M35 1917

Archives, Room Use Only - TK145.F57 1884

Archives, Room Use Only - TK5741.T74 1902

Archives, Room Use Only - TK151.B43 1901

Archives, Room Use Only - QC670.C43 1855

Archives, Room Use Only - TK5275.S39 1874

The discovery of starch granules in the calculus on Neandertal teeth provides direct evidence that they made sophisticated, thoughtful food choices and ate more nutrient-rich plants, for example date palms, legumes and grains such as barley.

The post Starch grains found on Neandertal teeth debunks theory that dietary deficiencies caused their extinction appeared first on Smithsonian Insider.

A Landau theory for the wurtzite-based heterovalent ternary semiconductor ZnSnN2 is developed and a first-order reconstructive phase transition is proposed as the cause of observed crystal structure disorder. The model infers that the phase transition is paraelectric to antiferroelectric.

'Game theory' is a mathematical framework that aims to predict the performance of individuals or groups by considering the interaction between them. New research has applied game theory to three different cases of biodiversity conservation to predict conflict and offer broad suggestions for overcoming disagreements.

A new, highly speculative conjecture about the extinction of ancient humans is sure to raise critics' brows.

New film, based on the best-selling book by Dan Brown, warns of humanity's demise from unchecked population growth.

SAVVI Financial LLC co-founder, Dr. Dimitris Bertsimas, is awarded the INFORMS President's Award and the Prestigious John von Neumann Theory Prize.

Adam Waytz and Malia Mason, authors of the HBR article "Your Brain at Work."

Clayton Christensen, professor at Harvard Business School, builds upon the theory of disruptive innovation for which he is well-known. He speaks about his new book examining how successful companies know how to grow.

The importance to society of environmental services, provided by forest ecosystems, has significantly increased during the last few decades. A growing global concern with the deterioration of forests, beginning perhaps most noticeably in the 1980s, has led to an increasing public awareness of the environmental, cultural, economic, and social values that forests provide. Around the world, ideas of sustainable, close-to-nature, and multi-functional forestry have progressively replaced the older perception of forests as only a source for timber. The international impetus to protect and sustainably manage forests has come from global initiatives at management, conservation, and sustainable development related to all types of forests and forestry. A few of the more notable initiatives include: the 1992 Earth Summit in Rio de Janeiro, Brazil (United Nations Conference on Environment and Development, UNCED); regional follow-ups to the Earth Summit such as the Montreal Process and Helsinki Accords; the forest elements of the Convention on Biological Diversity (CBD); and the Framework Convention on Climate Change (FCCC).

But some experts say author Shinichi Mochizuki failed to fix a fatal flaw in the solution of a major arithmetic problem

-- Read more on ScientificAmerican.com

We examine Chern-Simons theory as a deformation of a 3-dimensional BF theory that is partially holomorphic and partially topological. In particular, we introduce a novel gauge that leads naturally to a one-loop exact quantization of this BF theory and Chern-Simons theory. This approach illuminates several important features of Chern-Simons theory, notably the bulk-boundary correspondence of Chern-Simons theory with chiral WZW theory. In addition to rigorously constructing the theory, we also explain how it applies to a large class of closely related 3-dimensional theories and some of the consequences for factorization algebras of observables.

Let $Gamma subset operatorname{PU}(1,n)$ be a lattice, and $S_Gamma$ the associated ball quotient. We prove that, if $S_Gamma$ contains infinitely many maximal totally geodesic subvarieties, then $Gamma$ is arithmetic. We also prove an Ax-Schanuel Conjecture for $S_Gamma$, similar to the one recently proven by Mok, Pila and Tsimerman. One of the main ingredients in the proofs is to realise $S_Gamma$ inside a period domain for polarised integral variations of Hodge structures and interpret totally geodesic subvarieties as unlikely intersections.

We construct a smooth moduli stack of tuples consisting of genus two nodal curves, line bundles, and twisted fields. It leads to a desingularization of the moduli of genus two stable maps to projective spaces. The construction of this new moduli is based on systematical application of the theory of stacks with twisted fields (STF), which has its prototype appeared in arXiv:1906.10527 and arXiv:1201.2427 and is fully developed in this article. The results of this article are the second step of a series of works toward the resolutions of the moduli of stable maps of higher genera.

We study SLE$_{kappa}$ theory with elements of Quasi-Sure Stochastic Analysis through Aggregation. Specifically, we show how the latter can be used to construct the SLE$_{kappa}$ traces quasi-surely (i.e. simultaneously for a family of probability measures with certain properties) for $kappa in mathcal{K}cap mathbb{R}_+ setminus ([0, epsilon) cup {8})$, for any $epsilon>0$ with $mathcal{K} subset mathbb{R}_{+}$ a nontrivial compact interval, i.e. for all $kappa$ that are not in a neighborhood of zero and are different from $8$. As a by-product of the analysis, we show in this language a version of the continuity in $kappa$ of the SLE$_{kappa}$ traces for all $kappa$ in compact intervals as above.

We present the correspondence between Lax integrable systems with spectral parameter on a Riemann surface, and Conformal Field Theories, in quite general set-up suggested earlier by the author. This correspondence turns out to give a prequantization of the integrable systems in question.

We show that the traveling salesman problem (TSP) and its many variants may be modeled as functional optimization problems over a graph. In this formulation, all vertices and arcs of the graph are functionals; i.e., a mapping from a space of measurable functions to the field of real numbers. Many variants of the TSP, such as those with neighborhoods, with forbidden neighborhoods, with time-windows and with profits, can all be framed under this construct. In sharp contrast to their discrete-optimization counterparts, the modeling constructs presented in this paper represent a fundamentally new domain of analysis and computation for TSPs and their variants. Beyond its apparent mathematical unification of a class of problems in graph theory, the main advantage of the new approach is that it facilitates the modeling of certain application-specific problems in their home space of measurable functions. Consequently, certain elements of economic system theory such as dynamical models and continuous-time cost/profit functionals can be directly incorporated in the new optimization problem formulation. Furthermore, subtour elimination constraints, prevalent in discrete optimization formulations, are naturally enforced through continuity requirements. The price for the new modeling framework is nonsmooth functionals. Although a number of theoretical issues remain open in the proposed mathematical framework, we demonstrate the computational viability of the new modeling constructs over a sample set of problems to illustrate the rapid production of end-to-end TSP solutions to extensively-constrained practical problems.

Multitalented musician Michael Emenau examines some of the benefits and pitfalls of using musical scales and offers some creative practices for using them.

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The post Music Theory Tutorial: Working with Scales appeared first on Dubspot Blog.

You win some you lose some, right? It turns out that when it comes to the psychology of winning and losing there is a lot more at play. In part two of our series on the psychology of awards, Two Guys on Your Head, Dr. Art Markman, and Dr. Bob Duke talk about Norm Theory.

How do you fancy a theory describing everything in the world and the whole universe? Physicists have been trying to find a universal theory for centuries. Progress has been made: BBC’s Jim Al-Khalili describes the three pillars of modern physics: quantum theory, relativity, and thermodynamics. But is physics any closer to finding the ONE theory that explains it all?

After more than four decades of dominance, free-market capitalism is facing a challenge. Its rival, the rather blandly named Modern Monetary Theory, promises to return economic planning to a less ideological footing. It’s also keen to strike a blow against the “surplus fetish” that many economists now blame for declining public services and growing inequality.

RT @VanityFair: Trumpworld's campaign to blame China for creating the coronavirus is ramping up—even as the U.S. intelligence community and WHO insist otherwise

Kirk Franklin performs "Love Theory" with guests.

Kirk Franklin performs "Love Theory" with guests.

Where did COVID-19 come from? And is the Wuhan Institute of Virology to blame?

This set of notes focuses on the restriction problem in Fourier analysis. Introduced by Elias Stein in the 1970s, the restriction problem is a key model problem for understanding more general oscillatory integral operators, and which has turned out to be connected to many questions in geometric measure theory, harmonic analysis, combinatorics, number theory, and […]

The square root cancellation heuristic, briefly mentioned in the preceding set of notes, predicts that if a collection of complex numbers have phases that are sufficiently “independent” of each other, then similarly, if are a collection of functions in a Lebesgue space that oscillate “independently” of each other, then we expect We have already seen […]

Seven Sketches in Compositionality: An Invitation to Applied Category Theory

2018 by Brendan Fong and David I. Spivak

Category theory is becoming a central hub for all of pure mathematics. It is unmatched in its ability to organize and layer abstractions, to find commonalities between structures of all sorts, and to facilitate communication between different mathematical communities. But it has also been branching out into science, informatics, and industry. We believe that it has the potential to be a major cohesive force in the world, building rigorous bridges between disparate worlds, both theoretical and practical. The motto at MIT is mens et manus, Latin for mind and hand. We believe that category theory—and pure math in general—has stayed in the realm of mind for too long; it is ripe to be brought to hand.

An enjoyable 25-minute introductory talk: YOW! Lambda Jam 2019 - Ken Scambler - Applied Category Theory (slides)

What do programming, quantum physics, chemistry, neuroscience, systems biology, natural language parsing, causality, network theory, game theory, dynamical systems and database theory have in common?

As functional programmers, we know how useful category theory can be for our work - or perhaps how abstruse and distant it can seem. What is less well known is that applying category theory to the real world is an exciting field of study that has really taken off in just the last few years. It turns out that we share something big with other fields and industries - we want to make big things out of little things without everything going to hell! The key is compositionality, the central idea of category theory.

Previously: Seven Sketches in Compositionality: An Invitation to Applied Category Theory.

(via Brian McKenna)

Let's talk about Blockchain. Goal is to use this forum topic to highlight its usefulness to programming language theory and practice. If you're familiar with existing research efforts, please share them here. In addition, feel free to generate ideas for how Blockchain could improve languages and developer productivity.

As one tasty example: Blockchain helps to formalize thinking about mutual knowledge and common knowledge, and potentially think about sharing intergalactic computing power through vast distributed computing fabrics. If we can design contracts in such a way that maximizes the usage of mutual knowledge while minimizing common knowledge to situations where you have to "prove your collateral", third-party transactions could eliminate a lot of back office burden. But, there might be benefits in other areas of computer science from such research, as well.

Some language researchers, like Mark S. Miller, have always dreamed of Agoric and the Decades-Long Quest for Secure Smart Contracts.

Some may also be aware that verification of smart contracts is an important research area, because of the notorious theft of purse via logic bug in an Ethereum smart contract.

While Trump Memes have been online for a while by now, the internet has come up with a brand new meme in light of footage of Donald Trump craning his neck over the voting booths to check his wife Melania's ballot. Possibly because everyone has a lot of time on their hands while they wait in insanely long voting lines.

I am going to explain what, in my opinion, is the correct social marketing theory. Not just that, I am also going to explain 2 ways to make good use of it in your business.