Just reading around and stumble upon the decent espresso machine being built. Sounds like it ticks all the boxes. Anyone heard any more about it??
Here you can see the price difference between v1.1 and v1.3: https://decentespresso.com/model@decent_espresso Is there anywhere on the website that shows the prices of the previous generation of machines and the various options on those (cosmetic seconds, used machines etc)
A good month May?Obviously I'm only wasting my own time, but I look at the queue from time to time and my order has moved down the queue twice. Hopefully all it means is I'll get it, say, 17th May rather than 16th May!
Coronavirus is messing things up, apologies for that. UPS suspended shipments for 10 days, now they're asking us to use another courier to get things to their warehouse. Things are not normal at the moment.Obviously I'm only wasting my own time, but I look at the queue from time to time and my order has moved down the queue twice. Hopefully all it means is I'll get it, say, 17th May rather than 16th May!
No apologies needed, John. I was just making a remark for the sake of making a remark - no criticism intended. I did receive my v2 tamper today, though. Hefty!Coronavirus is messing things up, apologies for that. UPS suspended shipments for 10 days, now they're asking us to use another courier to get things to their warehouse. Things are not normal at the moment.
I'm just about to leave New York City, which apparently is about to go into "lockdown" with everyone confined to their home, like in San Francisco, where I'm flying to.
-john
I'm not sure Kv would be a useful scale, as a square meter of water is a LOT more than espresso would likely ever use. We're in the range of 2 ml/s, which is 7200 ml/hour, or 7.2 liters per hour.John, your calculation is correct. If you use m3/hr for the flow and bars for the pressure then you are actually calculating the Kv value of the puck
Do you mean, Kv without any coffee in them? I do make the drawings and hole sizes available, for each basket we make, if you're curious.Concerning your precision baskets, have you considered measuring the Kv values of these in comparison to standard baskets. It has to be this which is the real differentiator between them, rather than improvements in precision.
Is there measurement name for that? "milliKv" ?You are absolutely right that to display it as a true Kv would not be useful - what you are displaying is Kv *1000, which is better.
Ah, I get it, that would be useful. We're currently measuring light passing through as a quality control test, using software John Weiss wrote for us. Similar idea.I did mean the Kv of the baskets without any coffee. If you have the right rig it would be simple enough to measure but I do not think it can be modelled with any accuracy. I just think it might be interesting to know the significance of the basket resistance to that of the puck.
Ah gotcha, reverse direction of the line, but perhaps easier to read in this context.I have never heard of milli Kv, but why not.
Actually, I misled you a little, it is a late Friday night here. The correct definition of Kv is the other way round to what you are doing, i.e. Kv = flow/ sqrt(dP). Your calculation is also indicative of resistance but the indication is in opposite direction to Kv, i.e. at constant P, Kv increases with increasing flow, your indicator decreases.
Based on Gagné's advice, I had gone back to resistance=pressure/flow, but this did not give us lines that remain flat when a "puck simulator" basket was used. That's a blind basket with a hole punched in it. If the Resistance calculation were correct, it would stay constant despite changing flow or pressure.I have never heard of milli Kv, but why not.
Actually, I misled you a little, it is a late Friday night here. The correct definition of Kv is the other way round to what you are doing, i.e. Kv = flow/ sqrt(dP). Your calculation is also indicative of resistance but the indication is in opposite direction to Kv, i.e. at constant P, Kv increases with increasing flow, your indicator decreases.
The resistance expression is derived from the affinity laws so good to see that practice follows theory.Based on Gagné's advice, I had gone back to resistance=pressure/flow, but this did not give us lines that remain flat when a "puck simulator" basket was used. That's a blind basket with a hole punched in it. If the Resistance calculation were correct, it would stay constant despite changing flow or pressure.
Damian, author of the DSV skin https://www.diy.brakel.com.au/dsx/ has run with this problem, and his final formula is currently:
It is basically R = P/F^2, with some offset, scaling and alignment to fit the screen
It looks like this
y = Resistance
$a = Pressure
$c = Flow rate
set y [expr {(((($a+0.00001) / ((($c+0.0001)*($c+0.0001))+($a*0.9))) - 2)*5)+11}]
I think the .00001 stuff is him worrying too much about floating point math, but otherwise, his resuls is impressive, with constant resistance across lots of flow/pressure changes:
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