Monogamy An Evolutionary Puzzle !

By Carl Zimmer in NYT

“Monogamy is a problem,” said Dieter Lukas of the University of Cambridge in a telephone news conference last week. As Dr. Lukas explained to reporters, he and other biologists consider monogamy an evolutionary puzzle.

In 9 percent of all mammal species, males and females will share a common territory for more than one breeding season, and in some cases bond for life. This is a problem — a scientific one — because male mammals could theoretically have more offspring by giving up on monogamy and mating with lots of females.

In a new study, Dr. Lukas and his colleague Tim Clutton-Brock suggest that monogamy evolves when females spread out, making it hard for a male to travel around and fend off competing males.

On the same day, Kit Opie of University College London and his colleagues published a similar study on primates, which are especially monogamous — males and females bond in over a quarter of primate species. The London scientists came to a different conclusion: that the threat of infanticide leads males to stick with only one female, protecting her from other males.

Even with the scientific problem far from resolved, research like this inevitably turns us into narcissists. It’s all well and good to understand why the gray-handed night monkey became monogamous. But we want to know: What does this say about men and women?

As with all things concerning the human heart, it’s complicated.

“The human mating system is extremely flexible,” Bernard Chapais of the University of Montreal wrote in a recent review in Evolutionary Anthropology. Only 17 percent of human cultures are strictly monogamous. The vast majority of human societies embrace a mix of marriage types, with some people practicing monogamy and others polygamy. (Most people in these cultures are in monogamous marriages, though.)

There are even some societies where a woman may marry several men. And some men and women have secret relationships that last for years while they’re married to other people, a kind of dual monogamy. Same-sex marriages acknowledge commitments that in many cases existed long before they won legal recognition. Click link for full article;

http://www.nytimes.com/2013/08/02/science/monogamys-boost-to-human-evolution.html?ref=science&_r=0

Posted By F. Sheikh

philosophy from the preposterous universe

Sean Carroll interviewed by Richard Marshal in 3 A.M. Magazine.

A worth reading discussion about Philosophy and Physics.

“Science has data in addition to reason, which is the best cure for sloppy thinking. So in principle it might be possible for a very rigorous metaphysician to be so careful that everything they say is both true and useful; in practice, we human beings are not so smart, and a wise philosopher will always be willing to learn things from the discoveries of science.”

“Sean Carroll is the uber-chillin’ philosophical physicist who investigates how the preposterous universe works at a deep level, who thinks spats between physics and philosophy are silly, who thinks a wise philosopher will always be willing to learn from discoveries of science, who asks how we are to live if there is no God, who is comfortable with naturalism and physicalism, who thinks emergentism central, that freewill is a crucial part of our best higher-level vocabulary, that there aren’t multiple levels of reality, which is quantum based not relativity based, is a cheerful realist, disagrees with Tim Maudlin about wave functions and Craig Callender about multiverses, worries about pseudo-scientific ideas and that the notion of ‘domains of applicability’ is lamentably under-appreciated. Stellar!”

“There’s an important point here worth emphasizing. Science has an enormous advantage over other disciplines when it comes to making progress: namely, the direct confrontation with data forces scientists to be more imaginative (and flexible) than they might otherwise bother to be. As a result, scientists often end up with theories that are extremely surprising from the point of view of everyday intuition. A philosopher might come up with a seemingly valid a priori argument for some conclusion, only to have that conclusion overthrown by later scientific advances. In retrospect, we will see that there was something wrong about the original argument. But the point is that seeing such wrongness can be really hard if all we have to lean on is our ability to reason. Science has data in addition to reason, which is the best cure for sloppy thinking. So in principle it might be possible for a very rigorous metaphysician to be so careful that everything they say is both true and useful; in practice, we human beings are not so smart, and a wise philosopher will always be willing to learn things from the discoveries of science.”

3:AM: I was interested to see ‘mad dog naturalist’ Alex Rosenberg’s position being regarded as provocative by most of the assembled where perhaps I might have expected his austere brand of naturalism to have been acceptable. Were you surprised by this?

SC: Not at all surprised. Alex is a fantastic person to have a meeting like that, because he is absolutely committed to an unflinching acceptance of the consequences of his worldview, which in this case means tossing out all sorts of common-sense everyday phenomena as “illusions.” That gets right to the heart of the challenge to the modern naturalist: given that the world really is just a quantum state evolving in Hilbert space (or whatever physics ends up telling us that it is), what is the status of tables and chairs, baseball and democracy, beauty and moral responsibility? Everyone in the room agreed that the fundamental-physics picture gives a correct way of talking about the world; but is it the only way, and if not, what are the relationships between the different ways of talking?”

3:AM: Finally, are there any new ideas or facts coming out of physics now that will leave us all here at 3ammagazine in a state of mind boggled shock that will require us to revolutionize previously held views?

SC: Taking seriously this idea of “domains of applicability” of scientific theories, I think it is dramatically under-appreciated that we already have a theory (the Standard Model of particle physics plus general relativity) whose domain of applicability includes all of everyday experience. We will not be discovering any new fundamental forces or particles that are relevant to ordinary human life; we have the basic rules of that realm figured out. (Which isn’t to say we’re anywhere close to understanding how those basic rules are manifested in complicated real-world situations.)

But reality is much larger than the realm of our everyday experience, and we’re very far from having the whole world figured out. Obviously we don’t understand dark matter, dark energy, the Big Bang, quantum gravity, etc. We don’t even have a consensus on what really happens during the process of a quantum measurement. My own guess is that the most dramatic potential for new ideas lies at the intersection of quantum theory and cosmology. I previously confessed to having fondness for the multiverse, but we honestly don’t have a compelling model of it as yet. It’s absolutely conceivable that the whole multiverse idea is dramatically on the wrong track, and the truth is going to look completely different once we understand how space and time emerge from quantum mechanics. Even better and more exciting would be if we find that our current view of quantum mechanics is completely wrong and has to be replaced by something deeply different – I should only be so lucky. Click below for full interview;

http://www.3ammagazine.com/3am/the-philosopher-physicist/

Posted By F. Sheikh

‘Definining Science-Where To Draw The Line Between Science and Non-Science?’ By Sean Carroll

“Defining the concept of “science” is a notoriously tricky business. In particular, there is long-running debate over the demarcation problem, which asks where we should draw the line between science and non-science. I won’t be providing final any final answers to this question here. But I do believe that we can parcel out the difficulties into certain distinct classes, based on a simple scheme for describing how science works. Essentially, science consists of the following three-part process:

  1. Think of every possible way the world could be. Label each way an “hypothesis.”
  2. Look at how the world actually is. Call what you see “data” (or “evidence”).
  3. Where possible, choose the hypothesis that provides the best fit to the data.

The steps are not necessarily in chronological order; sometimes the data come first, sometimes it’s the hypotheses. This is basically what’s known as the hypothetico-deductive method, although I’m intentionally being more vague because I certainly don’t think this provides a final-answer definition of “science.”

The reason why it’s hard to provide a cut-and-dried definition of “science” is that every one of these three steps is highly problematic in its own way. Number 3 is probably the trickiest; any finite amount of data will generally underdetermine a choice of hypothesis, and we need to rely on imprecise criteria for deciding between theories. (Thomas Kuhnsuggested five values that are invoked in making such choices: accuracy, simplicity, consistency, scope, and fruitfulness. A good list, but far short of an objective algorithm.) But even numbers 1 and 2 would require a great deal more thought before they rose to the level of perfect clarity. It’s not easy to describe how we actually formulate hypotheses, nor how we decide which data to collect. (Problems that are vividly narrated in Zen and the Art of Motorcycle Maintenance, among other places.)

But I think it’s a good basic outline. What you very often find, however, are folks who try to be a bit more specific and programmatic in their definition of science, and end up falling into the trap of our poor lexicographic enthusiasts: they mistake the definition for the thing being defined.

Along these lines, you will sometimes hear claims such as these:

  • “Science assumes naturalism, and therefore cannot speak about the supernatural.”
  • “Scientific theories must make realistically falsifiable predictions.”
  • “Science must be based on experiments that are reproducible.”

In each case, you can kind of see why one might like such a claim to be true — they would make our lives simpler in various ways. But each one of these is straightforwardly false.” Click link to read full article;

http://www.preposterousuniverse.com/blog/2013/07/03/what-is-science/

Posted By F. Sheikh

TODAY’S MEETING & ’17 EQUATIONS THAT CHANGED THE COURSE OF HUMANITY’ By Max Nisen

Today’s presentation by eight year old Mr. Raumaan Ahmad Kidwai at Thinkers Forum meeting was amazing. He spoke about fundamentals of force, Newtons’ theory of Gravity, Einstein’s theory of Relativity, Quantum physics, Black Hole and string theory. It was not memorizing the formulas and just recite them, but this gifted child has the full concept of these difficult topics and answered questions about the significance and applications of these concepts.

The above article is partially related to what we discussed in the Forum meeting today.Today’s participant at the meeting may enjoy it reading and may be easier to understand it after listening to Mr. Rauman. May be in another meeting we ask Raumann to shed light on these 17 formulas who changed the course of humanity.   ( F. Sheikh)

DNU

 

Mathematician Ian Stewart’s recent book “In Pursuit of the Unknown: 17 Equations That Changed the World” takes a close look at some of the most important equations of all time.

A great example of the human impact of math is the financial crisis. Black Scholes, number 17 on this list, is a derivative pricing equation that played a role.

“It’s actually a fairly simple equation, mathematically speaking,” Professor Stewart told Business Insider. “What caused trouble was the complexity of the system the mathematics was intended to model.”

Numbers have power. In this case, people depended on a theoretical equation too seriously and overreached its assumptions.

Without the equations on this list, we wouldn’t have GPS, computers, passenger jets, or countless inventions in between.

The Pythagorean Theorem

The Pythagorean Theorem

What does it mean: The square of the hypotenuse of a right triangle is equal to the SUM of the squares of its legs.

History: Attributed to Pythagoras, it isn’t certain that he first proved it. The first clear proof came from Euclid, and it is possible the concept was known 1000 years before Pythoragas by the Babylonians.

Importance: The equation is at the core of geometry, links it with algebra, and is the foundation of trigonometry. Without it, accurate surveying, mapmaking, and navigation would be impossible.

Modern use: Triangulation is used to this day to pinpoint relative location for GPS navigation.

Source: In Pursuit of the Unknown: 17 Equations That Changed the World

The logarithm and its identities

The logarithm and its identities

What does it mean: You can multiply numbers by adding related numbers.

History: The initial concept was discovered by the Scottish Laird John Napier of Merchiston in an effort to make the multiplication of large numbers, then incredibly tedious and time consuming, easier and faster. It was later refined by Henry Briggs to make reference tables easier to calculate and more useful.

Importance: Logarithms were revolutionary, making calculation faster and more accurate for engineers and astronomers. That’s less important with the advent of computers, but they’re still an essential to scientists.

Modern use: Logarithms still inform our understanding of radioactive decay.

Source: In Pursuit of the Unknown: 17 Equations That Changed the World

The fundamental theorem of calculus

The fundamental theorem of calculus

What does it mean?: Allows the calculation of an instantaneous rate of change.

History: Calculus as we currently know it was described around the same in the late 17th century by Isaac Newton and Gottfried Leibniz. There was a lengthy debate over plagiarism and priority which may never be resolved. We use the leaps of logic and parts of the notation of both men today.

Importance: According to Stewart, “More than any other mathematical technique, it has created the modern world.” Calculus is essential in our understanding of how to measure solids, curves, and areas. It is the foundation of many natural laws, and the source of differential equations.

Modern use: Any mathematical problem where an optimal solution is required. Essential to medicine, economics, and computer science.

Source: In Pursuit of the Unknown: 17 Equations That Changed the World

Newton’s universal law of gravitation

Newton's universal law of gravitation

What does it mean?: Calculates the force of gravity between two objects.

History: Isaac Newton derived his laws with help from earlier work by Johannes Kepler. He also used, and possibly plagiarized the work of Robert Hooke.

Importance: Used techniques of calculus to describe how the world works. Even though it was later supplanted by Einstein’s theory of relativity, it is still essential for practical description of how objects interact with each other. We use it to this day to design orbits for satellites and probes.

Value: When we launch space missions, the equation is used to find optimal gravitational “tubes” or pathways so they can be as energy efficient as possible. Also makes satellite TV possible.

Source: In Pursuit of the Unknown: 17 Equations That Changed the World

The origin of complex numbers

The origin of complex numbers

What does it mean?: The square of an imaginary number is negative.   

History: Imaginary numbers were originally posited by famed gambler/mathematician Girolamo Cardano, then expanded by Rafael Bombelli and John Wallis. They still existed as a peculiar, but essential problem in math until William Hamilton described this definition.

Importance: According to Stewart “…. most modern technology, from electric lighting to digital cameras could not have been invented without them.” Imaginary numbers allow for complex analysis, which allows engineers to solve practical problems working in the plane.

Modern use: Used broadly in electrical engineering and complex mathematic theory.

Source: In Pursuit of the Unknown: 17 Equations That Changed the World

Euler’s formula for polyhedra

Euler's formula for polyhedra

What does it mean?: Describes a space’s shape or structure regardless of alignment.

History: The relationship was first described by Descartes, then refined, proved, and published by Leonhard Euler in 1750.

Importance: Fundamental  to the development of topography, which extends geometry to any continuous surface. An essential tool for engineers and biologists.

Modern use: Topography is used to understand the behavior and function of DNA.

Source: In Pursuit of the Unknown: 17 Equations That Changed the World

Read more: http://www.businessinsider.com/17-equations-that-changed-the-world-2013-1?op=1#ixzz2XkMz0kmx

Posted By F. Sheikh