MusicMan":cuhhmkgr said:If doing Pythagoras triangles, note that most tape measures are not accurate enough. For 0.5 mm/m you need a EU Class II (printed on the tape near the start) at least, preferably Class I. Most of those in common use are class III or unclassified. Cisco are the only Class I measures easily available: http://www.thetapestore.co.uk/tapes-rul ... e-measures.
Many squares aren't, either. They can be checked by drawing a "square" line to a straight edge (e.g. factory edge of an MDF sheet) then reversing the square and repeating. The lines will usually deviate, and the average of the two is the true right angle.
No such thing as exact; there is always a tolerance (error). "Dead on" just means "I can't see the error". I agree with others that 0.5 mm/m in a table top is entirely within tolerance.
Keith
Woodmonkey":27mkmhjy said:Am I missing something here? Hold a straight edge against your square, mark the edge and cut it. Even if you are a couple of mill out it will not be noticeable on a metre wide table ( this is one reason why your table top will overhang the base by say 10-15mm… a few mm difference in size will not be noticeable)
bugbear":1xu7om0d said:It's all greek to me. :lol: BugBear
A neat device, Steve. However, I feel a need for pedantry: you say measuring the diagonals of a rectangle proves (or disproves) square, which is true. However, I think it's worth pointing out that a regular trapezium should also measure the same across the 'diagonal' corners.Steve Maskery":3mx8366g said:However, you can get somewhere near "I can't see the error" without any measuring device at all.
Steve Maskery":yvgvz52n said:Did I say that? I don't remember. If I did I was mistaken, for exactly the reason you describe. A traditional window-cleaner's ladder has two equal diagonals...
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