What moral or legal duties do we owe to future generations?

This fascinating question takes center stage in Tyler Cowen’s beautiful new book Stubborn Attachments (pictured below). Professor Cowen, a polymath who teaches economics at George Mason University, combines a branch of moral philosophy called “population ethics” (pioneered by the late Derek Parfit) with a branch of social science called “welfare economics.” In summary, economists engaged in welfare economics attempt to measure the aggregate well-being of populations, while philosophers engaged in population ethics attempt to answer the question posed in the title of this post. Cowen’s contribution is to explore this question from an economic perspective. Furthermore, according to Cowen (spoiler alert!), the welfare of future generations should matter just as much as our own welfare. Or stated in the formal jargon of academic economics, we should apply a low “discount rate” (possibly even as low as zero; see Cowen, p. 127) to the future. (As Cowen notes on page 65 of his book, “A discount rate tells us how to compare future benefits to current benefits (or costs) when we make decisions.”) Although a zero-discount rate may look like a morally attractive principle at first glance, there are numerous practical and theoretical problems with this view. (See this overview, for example, or see this lecture by Jens Saugstad.) We will explore some of these difficulties in our next few posts.

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A modest proposal (college football playoff edition)

Via @MarcEdelman: how about selecting Alabama, Clemson, Notre Dame, and Central Florida (#UCF) — the only four undefeated Division I teams this late into the 2018 college football season — to play in the college football championship?

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Thread of threads

Hat tip: The Amazing Tyler Cowen.
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Dice game for children

Hat tip: Cliff Pickover (@pickover)

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Migrant caravans for me but not for thee

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Anniversary of the JFK assassination

Although most North Americans are celebrating Thanksgiving today, we must never forget that on this day 55 years ago (22 Nov. 1963) President John F. Kennedy was assassinated in Dallas, Texas. What if the presidential motorcade had continued down Main Street (further away from the book depository building where the assassin Lee Harvey Oswald was lying in wait) instead of going down Elm Street?

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Credit: Donald Roberdeau

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Tunnel vision

During a brief visit to my alma mater UCSB earlier this week (go Gauchos!), my wife Sydjia photographed this bike-path tunnel, which connects the main campus with the seaside college town of Isla Vista. In place of ordinary fluorescent tubes, the tunnel is now lit up by a geometrical pattern of lights.

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A critique of Krugman’s theory of interstellar trade

Imagine interstellar trade occurring at the speed of light (or close to light-speed) across galaxies, such as the various constellations pictured below. The economist Paul Krugman imagines just such a science-fiction scenario in a beautiful paper titled “[A] theory of interstellar trade,” which was published in the journal Economic Inquiry in 2010. (An ungated version of his formal paper is available here.) In the paper, Professor Krugman develops a theory of interstellar trade in goods between planets in the same inertial frame and ends up making a remarkable claim: interstellar competition will equalize interest rates across constellations.

There is just one small problem with Krugman’s theoretical analysis: he neglects the crucial role that interstellar contracts and interstellar law must play before any trade could occur across the universe in the first place. Alas, this type of omission is common among economists, even first-rate ones like Krugman. Many economists like to take the existence of a well-ordered legal system and the enforcement of contracts for granted. But trade cannot occur in a (legal) vacuum. Trade and markets require some set of rules and the enforcement of those rules, and it is precisely these essential things that are lacking at the interstellar level!

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Can self-driving cars alleviate traffic jams?

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The life cycle of math skills

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