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country built on the water side

With all its changing hues, emerald green in the canals, ports in gray, brown in the bogs, a blue unexpected depths in the lake, water gripped the country dips its tentacles. Hard-won to the tune of dams (dam), dams and drainage, the need to stand against the onslaught of the sea has shaped the minds of its inhabitants. I remember those warm evenings past few decades ago at the old Flushing island of Zealand or in Valcheren Helder in the north end of the country ... Take time to rediscover the many faces of Holland and to gradually penetrate the secrets ...

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North Sea


Now is the time to prepare before we conduct this trip next month to Rotterdam, Delft, Leiden, Amsterdam, Volendam, Marken ...
destination of choice if it is especially for our two bikes tied to the back of our Adriatik.

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How to Draw a decagon? A quote from Dieudonne

Here's a way to construct a decagon with ruler and compass. Recall that a decagon is a regular polygon with 10 sides.

1. Draw a circle (c1) O center; chart diameter [IA] of this circle and the circle (c2) with center I and radius RN.
2. Build a radius [IB] perpendicular to [IA]. Draw the right (RB). It cuts the small circle (c1) J and K with BJ <>
3. Building the circle (c3) of center B through J. This circle meets the great circle (c2) in B1 and B9. Reporter distance BB1 on this great circle: there is this point B2. Build even B3, B4 etc..

Contrary to popular belief, all regular polygons are constructible with ruler and compass. For example, it is impossible to construct with ruler and compass a heptagon (7 sides regular polygon).

The constructability or not a regular polygon with n sides is possible if the number n can be written as the product of a power (possibly zero) of 2 with one or more of Fermat numbers.

What do we Fermat numbers? It is simply a number that can be written as 2 ^ (2 ^ q) +1 (with q a natural number). For example, 5 is a Fermat number for 5 = 2 ^ (2 ^ 1) + 1. Returning to our

decagon. Why is he building it? Note that 10 = 2 x 5. It is the product of a power of 2 a Fermat number (5).

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"The Calculus, [...], is learning
handling inequality much more than equalities, and
could be summed up in three words: Major,
MINOR APPROACH . "

Jean Dieudonne, Infinitesimal Calculus, (1968).

majors, "Minor", "close". Three terms which could add "cut" and "mentor".