Not really, all you have to for guys like that is ask them a simple question, and 5 years later they'll still be trying to explain their answersYou really went all out on this! I bet it sure rattles some peoples cages!
Great Post!
TFT



Not really, all you have to for guys like that is ask them a simple question, and 5 years later they'll still be trying to explain their answersYou really went all out on this! I bet it sure rattles some peoples cages!
Great Post!
TFT
Unless you're giving directions to build a frame for a 3C table, you havent accounted for the drop pockets interference with your frame design! Thats the problem when you simply draw something up, you're not accounting for everything that goes into building a pocket pool table, like the slate shelfs and drop pocketsAnd that brings me to today's installment...beams. Beams are very important. If you really understand how beams work, then you can understand pool table frames a lot better.
A beam is any long member that carries a load over an empty space beneath it. In our case, it will be carrying the weight of the slate, the rails, anything that sits on top of it. But beams are everywhere around us, from flooring joists in our houses, to the floor pan of our automobiles, to the bookshelf in our study. I can't give you a comprehensive method to analyze any beam, that would take a college course and probably a lot more math than most of you want to be involved with. But I can give you some tools and ideas that will help you think about this more clearly, and maybe help you decide between different options.
Most beam analysis looks at three properties:
1. How much load can the beam carry in shear?
2. What bending moment can the beam safely carry?
3. How much will the beam deflect under load?
For the most part, I'm going to skip over the first two items, shear and bending moment. That's because I doubt that they'll apply much to pool tables, unless you get a wild idea to build one out of 1/4" by 1/4" furring strips. They are of tremendous importance to an engineer designing a skyscraper or a ship, for example. If a beam doesn't satisfy the first two criteria, it will simply collapse. But how many times have you heard of a pool table breaking in half and dumping the bed slates on the floor, vs. one that simply sagged so much that the balls rolled crooked? As we saw from the leg example, it only took a slim 3/4" stick to (barely) carry the load without breaking but ensuring that deflection was kept within bound required something at least as substantial as a 2x4. So it will be with the horizontal members as well.
Analyzing a beam for shear is usually simple and something that could probably be taught to most high school seniors. For something called a "statically determinate" beam, bending moment isn't much harder, and anyone familiar with algebra could do that. But deflection and analysis of "statically indeterminate" beams requires calculus and is typically taught in about the second year of engineering school. I'm not interested in solving a new calculus problem for every example I want to show you, and unless you want to learn a bunch of math, you're probably not interested in seeing that. Fortunately, we have the magic of the internet to do the heavy (mental) lifting for us.
I'll be using this calculator here (https://clearcalcs.com/freetools/beam-analysis/us) to do the calculations. Go ahead and take a quick look at it, you might find it more convenient to put it in a new tab (right click and select new tab in most browsers).
When you first go to that page, it has a default example. That's a 10' steel beam (I can tell by the Young's Modulus, 29,000,000) sitting on two supports, carrying an evenly distributed load that starts at 100 lbs/foot at the left end and ramps up to 1000 lbs/ft at the right end. I can also tell by looking up in a table that it's a steel I-beam that is 14" tall and weighs 68 lb/ft (680 lbs overall)...far stouter, stronger, and more expensive than anyone in their right mind would use to build a pool table out of, but just the ticket for building a floor in an office building.
As for how it behaves, I can also tell from looking at the right hand side of the page that it carries the most shear load right at the right support, the most bending moment about 5.6' from the left support, and sags 0.00592", just shy of six thousandths, at a point 5.12' from the left support.
All told, a very useful calculator. Now, let me conclude today with a more practical example that illustrates something about what we call "end conditions", or how a beam is attached to something.
First, let me change the beam to a 10x10 carrying an even 1000 lbs/ft, let's say 5 tons of sandbags evenly distributed along its length. Young's modulus will become 1,300,000, I'm going to ignore Area because it doesn't affect the result, "Second moment of inertia" becomes 610. The top part of the left hand side should look like this:
View attachment 632506
And the bottom left side should look like this:
View attachment 632507
On the right hand side, we're interested in this graph:
View attachment 632508
If you mouse over that graph (on the beam calculator page, not on this post), you'll see that maximum deflection is 0.284" at the midpoint of the span, 5' from the left support. So, 5 tons of sandbags would make even a mighty 10x10 sag over 1/4".
An engineer would call this a "simply supported beam", as if it was just lying on two (very strong) sawhorses, spaced 10' apart. Let's look at what happens if I remove one of the sawhorses, and clamp one end of the beam so that it doesn't just fall over.
Change the left support to "fixed", and delete the right support (just click on the trash can symbol to delete it).
View attachment 632509
Now, look at the deflection curve.
View attachment 632510
If you mouse over this graph on the beam calculator page, you'll see that the maximum sag is 2.72"...nearly 10x as much!
In fact, if you shorten the beam to 5':
View attachment 632511
And redistribute the same 5 ton load over 5' instead of 10' (2000 pounds per foot instead of 1000 pounds per foot):
View attachment 632512
You'll see that the deflection is still worse at 5' than at the midpoint of the simply supported span, 0.34" vs 0.284".
View attachment 632513
And that's today's installment. When we dangle something off the edge like that, we call it a cantilever. Cantilevers are all around you as well, from those nifty tables that wheel in over your hospital bed when you're not feeling so well, to this particular house:
View attachment 632515
Now, while it is certainly possible to design a pool table that is completely cantilevered from one end (sounds like a fashion statement!) that plays rock solid, I hope you can appreciate how it is much easier and cheaper to do so with one that is simply supported...you know, with legs at each end.
In the next installment, I hope to show how this might be made even easier with a combination of cantilevers and simple spans.
You can call me if you want, 702-927-5689Thanks, I want it to be unique ... this is to be a one in a lifetime built.
And I'm planning to post all the steps in designing and building in this thread
Regarding the slate screws: do you mean Diamonds don't have the slate screwed down? Only the rail bolts holding it in place?
thx for the offer, but not the cheapest call from Belgium.You can call me if you want, 702-927-5689
Keep in mind, those slates don't mount to the frame, they're free floating.thx for the offer, but not the cheapest call from Belgium.
This weekend and next week I'm stopping by at my home club, where 10 new Rasson Magnum II Snooker tables are being assembled. Last week I had a look at the first frame being built with the heating elements. This week they completed the first table, and by now they are up at number 4 or 5. Next, I will be laying on my back under the table to figure out the way they work.
View attachment 632612View attachment 632613View attachment 632614
I will be learning a lot from this.
Just play pool ...
No need to apologize, I'm having a blast ...First, I do want to apologize for the length of my last post. It's just that there were some preliminaries to get out of the way, and I wanted MamboFats to understand how to use a tool in case he had some new idea that he wanted to explore. My examples will get less theoretical and more practical as I go
Contemplation on shims
One the most intriguing things on a regular pooltable are the shims for leveling the slate.
Thinking about it, tells me that a big, heavy slate is only directly supported by a couple of dozens of small wood pieces, totalling maybe 20 square inches of contact between the slate and the frame. This is a lot weight for such a small surface to handle. Although this technique has been used for decades on millions of tables, I find this disturbing.
When looking at the leveling system on a Diamond table: that's a whole other story. Diamond uses 22 wedges, about 10inches long (as I estimate from pictures), where each wedge has a contact surface with the frame of probably 15 square inches or more ... EACH. So the slate is supported by hundreds of square inches ... this, to me, is very reassuring and comforting.
In the final design of my table I will be installing some Diamond inspired leveling system. But, that's not for this post.
Thinking of the shims ... I tried to work out an enhanced version, inspired by Diamond.
Using regulars shims, you squeeze a triangular wedge between two flat parallel surfaces. Obvious, at best, only one surface of the wedge touches one of the other surfaces (bottom of slate or top of frame). The squeezing probably enlarges the contact surface, but never will it fully contact the two sides of the wedge.
I had this idea, maybe it has been before, maybe not, ... but I didn't find anything similar online. I'll share it with you.
These pictures shoud make clear what I'm thinking of:
View attachment 603052
View attachment 603053
View attachment 603054
and here is the side view:
View attachment 603055
View attachment 603056
View attachment 603057
In my design the frame has a cutout, the width and form of the wedge. So, when the wedges makes full contact with the bottom of the slate, the top of the frame makes full contact with the bottom of the wedge. Maximum contact in any case, the weight is distributed over a big surface.
I've covered the wooden wedge with a metal U-casing, for tapping with a hammer, not only on the outside, but also on the inside of the frame. When tapped too far (too high), you can tap it back from the other side to lower the wedge/slate, always in full contact with all surfaces.
I just come to think of making the outside edge of this metal casing a little longer, so it can also function as a stop when contacting the frame.
The angle of the wedge and it's length make for the maximum height adjustment. When playing with angle and dimensions you can alter the maximum height that can be achieved.
When applying shims, I've noticed a lot of mechanics placing two shims close together, left and right from a slate screw (makes sense to me). So I slotted my wooden/metal wedge so it can be placed right under the hole for the slate screw, with the slate screw going through the wedge - not obstructing - into the frame (of course, longer screws needed).
Since I use the name Desain Design for my blog and website, I'm calling this DSLS - Desain Slate Leveling System.
If anyone ever wants to use this design commecially, contact me ...
I'm dreaming, right ...
I am looking for maximum weight support all along the complete design of my table, from top to bottom.
A lot of pool tables have adjustable feet, which is only a threaded rod (3/4" of so). This is IMO the next weak point in the weight distribution. But that's is for another post.
I love to hear from you ... thoughts, ideas, I'm open to your criticism.
Call collectthx for the offer, but not the cheapest call from Belgium.
This weekend and next week I'm stopping by at my home club, where 10 new Rasson Magnum II Snooker tables are being assembled. Last week I had a look at the first frame being built with the heating elements. This week they completed the first table, and by now they are up at number 4 or 5. Next, I will be laying on my back under the table to figure out the way they work.
View attachment 632612View attachment 632613View attachment 632614
I will be learning a lot from this.
Just play pool ...
Careful... Based on all the theory your thread has collected. You may not want to go down the hole of what and how to make something that actually "perfectly flat"...lolI will use an old scratched door thats perfectly flat, for the base of a routing jig.
I only really pay attention to two things when setting up for cuts of any kind.Question for the experienced wood workers.
I'll use my circular saw with a diy track saw guide for cutting the taper.
I can choose cutting the 45°angle, cut-off is on the 135° side of the blade
or cutting the 135°, with the cut-off on the 45° side of the blade
Any suggestions?
I think cutting 135° is favorable, but love to hear any comments or other suggestions.
thx
Everything you just mentioned is nothing but word salad!
Explain why the 6 leg 1912 Regina 10' billiards table i set up in Billings, MT had almost NO weight on the center legs!
Slates were 1 1/2" thick.
This could be my final design.
Since I'm on a real quest, searching for the best (???), I have it in my head that a 4-legged table can be topped by a 6-legged table.
6 legged tables are just cool period.
I think a 2 inch slate would weigh about 400 pounds
A 400 pound slate sounds fun! Especially on stairs.