The use of indexing heads / plates (or are they called dividing heads?) has always been a bit of a mystery to me, until I started playing with some numbers in Excel on the computer.
Anyway, one way led to another, and now I've written a couple of small online programs (no download necessary) to calculate how many revs / holes have to be skipped for a given number of divisions for a given set of plates.
Link to the programs is here: http://bilar.co.uk/engineering
The first link lets you calculate either one specific division, or generates a list of possible combinations from 1 - 128 holes.
The second link is a bit more interesting, for me, at least. Basically, my own rotary table doesn't have any indexing plates with it, and my solution to this is to make some myself. To that avail, I've written a piece of software that will generate an *image* of a plate, which can be printed out and basically glued to something solid, and then drilled in the relevant places.
Obviously, a printed plate will not be exact, but I reckon it will be pretty close, given that the accuracy basically increases by the ratio of the table (i.e. an error of 1 degree on the plate, gives a 1/ratio error on the final division).
Anyway, hope someone finds it useful
Anyway, one way led to another, and now I've written a couple of small online programs (no download necessary) to calculate how many revs / holes have to be skipped for a given number of divisions for a given set of plates.
Link to the programs is here: http://bilar.co.uk/engineering
The first link lets you calculate either one specific division, or generates a list of possible combinations from 1 - 128 holes.
The second link is a bit more interesting, for me, at least. Basically, my own rotary table doesn't have any indexing plates with it, and my solution to this is to make some myself. To that avail, I've written a piece of software that will generate an *image* of a plate, which can be printed out and basically glued to something solid, and then drilled in the relevant places.
Obviously, a printed plate will not be exact, but I reckon it will be pretty close, given that the accuracy basically increases by the ratio of the table (i.e. an error of 1 degree on the plate, gives a 1/ratio error on the final division).
Anyway, hope someone finds it useful
