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A Random Walk in the Park. I try to get a bit more exercise - how well do I succeed? The Rows Three Garden. A collection of line of 3 configurations. The Problem of the Right Wiggly Triangles. F V=E 2 to the rescue? The Problem of the Bouncing Cannon Balls. Use turns to solve a straight line motion. An interactive hypercube as viewed by a 4D eye. Laying wooden railway track so the engine goes everywhere. A few models I've managed to photo. Forget about those 3D specs, use Meccano and some potentiometers.

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<META> DESCRIPTION

A Random Walk in the Park. I try to get a bit more exercise - how well do I succeed? The Rows Three Garden. A collection of line of 3 configurations. The Problem of the Right Wiggly Triangles. F V=E 2 to the rescue? The Problem of the Bouncing Cannon Balls. Use turns to solve a straight line motion. An interactive hypercube as viewed by a 4D eye. Laying wooden railway track so the engine goes everywhere. A few models I've managed to photo. Forget about those 3D specs, use Meccano and some potentiometers.

<META> KEYWORDS

1 tesseract java

2 pancursal track layout

3 meccano

4 3d viewer

5 bracknell reel club

6 offsite

7 other stuff

8 ludgate's analytical machine

9 branch prediction

10 david mcquillan

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tesseract java,pancursal track layout,meccano,3d viewer,bracknell reel club,offsite,other stuff,ludgate's analytical machine,branch prediction,david mcquillan

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Fano Home page | fano.co.uk Reviews

https://fano.co.uk

A Random Walk in the Park. I try to get a bit more exercise - how well do I succeed? The Rows Three Garden. A collection of line of 3 configurations. The Problem of the Right Wiggly Triangles. F V=E 2 to the rescue? The Problem of the Bouncing Cannon Balls. Use turns to solve a straight line motion. An interactive hypercube as viewed by a 4D eye. Laying wooden railway track so the engine goes everywhere. A few models I've managed to photo. Forget about those 3D specs, use Meccano and some potentiometers.

INTERNAL PAGES

fano.co.uk

1

A Random Walk in the Park

http://fano.co.uk/fun/park.html

A Random Walk in the Park. Going straight along the path in the park will take me everywhere before reaching the other gate – a total of 610 meters. However that’s boring and I need more exercise, so instead I’ll try going left or right at random at each crossing till I reach an exit. Now how far do I go on average? This might be a case of too much information! Click here for the answer.

2

Cake Cutting with Full Knowledge

http://fano.co.uk/paper/cake.html

Cake Cutting with Full Knowledge. The rule 'one cuts, the other chooses' is the well known method to divide something, the 'cake', fairly between two people. This work was inspired by the book ref [RW]. I describe here an algorithm which will ensure optimal fair division within any desired accuracy where both people have perfect knowledge of what the other wants. A small extension of the algorithm will ensure fair division in a given ratio of the average of each person's valuation. Consider for simplicit...

3

Pancursal Track Layout

http://fano.co.uk/pancursal/index.html

Making trains use all the track. Wooden railways typically have points that don't switch; you just push the train where you want. So how can a train powered by battery reach everywhere? Designing layouts so that happens is the problem described here. I call layouts where the train goes everywhere pancursal, it’s just a word I made up as I don’t know a better one ;-). This was inspired by an article Laying Track. Only points with two outputs can be used. Inputs of points must be connected to each other.

4

Wiggly Triangles

http://fano.co.uk/fun/wiggly.html

The Problem of the Right Wiggly Triangles. A 'wiggly triangle' is a three sided figure whose sides don't have to be straight. They have angles at their corners and a 'right wiggly triangle' is a wiggly triangle whose three corner angles add up to 180 degrees. A circle split into wiggly triangles. There are 9 faces - 8 triangles plus the outside, 7 vertices and 14 edges. The puzzle is in two parts which you should do in order:. First you have to show using the Euler-Descartes formula.

5

Meccano model

http://fano.co.uk/meccano/models.html

A few of the Meccano models I've made. And managed to photograph. For something more abstruse - a 3D viewer used with a television, potentionmeters and a BBC micro. A tugboat in high seas. The Lensman fights the minions of darkness. Look out Casey Jones there's a cliff ahead! A London bus going round Westminster.

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A Random Walk in the Park. I try to get a bit more exercise - how well do I succeed? The Rows Three Garden. A collection of line of 3 configurations. The Problem of the Right Wiggly Triangles. F V=E 2 to the rescue? The Problem of the Bouncing Cannon Balls. Use turns to solve a straight line motion. An interactive hypercube as viewed by a 4D eye. Laying wooden railway track so the engine goes everywhere. A few models I've managed to photo. Forget about those 3D specs, use Meccano and some potentiometers.

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