#97. Explore a museum or cultural collection at a local college or university

IDEA #97. Explore a museum or cultural collection at a local college or university

Your local college or university may in fact have the superb art gallery you have already explored, but perhaps it has other collections that are more esoteric or more modest. These collections may pique or inspire new interests, and a visit may hold many surprises.

The first order of business is to determine what is there. A search through the college department listings on line may turn up a “museum” or “collection” of whose existence you had been unaware, or perhaps the college library has information. It is possible that the facility you seek has limited hours or limited access; you may even have to throw yourself on the mercy of a librarian, curator, or docent for permission to view and explore.

In the aggregate, America’s university collections of cultural and natural objects dwarf those of the Smithsonian, and locally you may find yourself gazing at birds’ eggs from the Arctic or ethnographic relics from nineteenth-century journeys to the

Yale's Peabody Museum

Yale’s Peabody Museum

South Seas; maybe you’ll even find dinosaur skeletons

. You may come across surprising and delightful troves of material from your own community’s human or geological past, or the papers and possessions of a well-known graduate of the school. Perhaps there is an arboretum or a special garden or greenhouse.

The actual content and size of the collections do not matter in this activity. The object is to explore the ways in which other minds have worked to order knowledge and experience for the use and edification of others and to let oneself be captivated and inspired in the process.

#96. Master a pre-electronic form of mathematical calculation

IDEA #96. Master a pre-electronic form of mathematical calculation: learn how to use an abacus, a slide rule, a quipu, a Curta calculator, or some other calculating device or method. Instructions can be found in libraries or the Internet, and slide rules can be found at yard sales, on Internet auction sites, or even in dusty drawers in old mathematics classrooms. There is even chisanbop, a really efficient form of calculating using just the fingers that can be learned on the Internet; it is Korean in origin, and experienced practitioners can perform chisanbop calculations almost as fast as an electronic calculator.

It is hard to believe that just two generations ago most of the electronic technology that we now use to perform mathematical calculations was unavailable to the general public. Even electric adding machines used power only to assist mechanical processes, and only the most expensive and cumbersome machines were capable of simple multiplication.

Even so, human genius in many cultures had observed certain characteristics of numbers and created hand-operated devices that could perform sophisticated and precise operations. The east Asian abacus, for example, can add, subtract, multiply, and divide in skilled hands almost as quickly as an electronic calculator; although its capacities are limited, it is still sufficient for most commercial needs. The slide rule, images-1based on logarithmic principles, enables rapid calculation in a number of modes, depending on the design of the rule (not, incidentally, a ruler, since a slide rule is not made for measurement); during World War II virtually every complex machine short of the atomic bomb was essentially developed by engineers using only slide rules.

The Curta calculator, a rarity these days and rather expensive when one can be found, is a masterpiece of precisioncurta-1-nolegend2 design and manufacture from Liechtenstein that could do virtually anything a slide rule could. But the Curta is entirely digital, taking input and yielding data in precise numbers. We are partial to the Curta if for no other reason than that its mechanical elegance is almost unsurpassed. If the youngster has access to one of these, simply handling it will be a satisfying experience.

Chisanbop (also chisenbop) made its appearance in the U.S. just as cheap electronic calculators were imagesentering classrooms, and so a promising and capable way of teaching students to perform calculations literally by hand never quite had its day in school. Like the mechanical calculators, chisanbop provides its own education in aspects of number theory.

If the youngster is intrigued by this kind of technology, there are still other, less known systems that have been used for numerical recording and calculating, and there are also groups of enthusiasts who are determined to keep alive the skill of using them. While teachers may decry the apparent de-emphasis of “math facts” in contemporary education, the simple fact is the humans have been engaged in developing ways to make calculating “automatic” for hundreds of years.

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