ImpMeatThermometer is a modified version of the software for the TurkeyProbe.
It uses the exact same hardware and you will find the instructions how to build it in the Imp Chef: Internet Connected BBQ Thermometer instructable. Though I did not have the exactly same probe but rather a Maverick ET-73 replacement probe. So there fore I needed to make some calibration to get mine to work. The calibration process works for any kind of termistor based meat probe.
The differences to the original project is that the new version:
- uses Steinhart-Hart equation for resistance -> temperature conversion. This makes it rather easy to calculate the coefficients if a another probe is used by using the Thermistor project code. Read more about the probe calibration process.
- has alarm temperature support. The user can set an alarm temperature in the web GUI and the agent will call the ALARM_WEBHOOK_URL with a POST request the actual temperature as data in JSON
- has faster response in the web GUI, temperature is updated once every fifth second and the graph every 15th second
- has higher resolution in the graph. The Imp samples the probe once per second instead of once per minute.
- has more efficient communication with Xively. Readings are packed together and sent 10 at a time to not overload Xively.
- Build the hardware by following the instructions on Instructables. Step 1 and step 2.
- Once you reach step 3, use the source code here instead of the one linked to.
- Follow step 4 and configure Xively. And do not forget to put in the feed ID and the API key on line 63 and line 64 in the code.
- Replace the ALARM_WEBHOOK_URL on line 57 in the Agent code with a URL you want to be called once the alarm should go off. See the alarm support section how I used Zapier and Pushover to get a push notfication in my iPhone.
Step 5 in the instructable explains how to use the thermometer and step 6 and step 7 describes how the code works, i.e. the code before I modified it :)
To be really useful in a practical situation and the reason why I wanted to build a WiFi connected meat thermometer is that I want to be able to leave the barbecue and still monitor the temperature but also to receive an alarm when the correct temperature is reached. So that is why I needed to speed up the sampling and as well implement a way to get some kind of notification on the phone.
The agent code can all an arbitrary webhook URL once the temperature limit has been reached. The code that does that are on line 532 and onwards in the agent code. The reason why I go via Zapier is that I initially had the level detection in Xively but could not easily have the web GUI change the level so instead created webhook support in the agent and just set it to call my Zapier webhook. But that could as well be a direct hook to Pushover.
You need to change line 536 to look something like local request =http.post(ALARM_WEBHOOK_URL+"?token=API_TOKEN&user=USER_KEY&message='Meat is done!'); where ALARM_WEBHOOK_URL should be set to https://api.pushover.net/1/messages.json with the parameters to the following values:
token (required) - your application's API token
user (required) - the user/group key (not e-mail address) of your user (or you)
message (required) - your message
Go to Pushover and register a new account if you do not already have one. Login and add you device. Also copy you API key to be used in Zapier.
- Go to Zapier and register a new account if you do not already have one.
- Login and click Make a Zap!.
- Choose a webhook as trigger for your Zap and a catch hook.
- Select Pushover as the action. Now you need you Pushover API key to authenticate Zapier. Do that and then select Push Notification in as the specific action to perform. Click Continue.
- Copy the webhook URL into you agent code, line 57. Click Continue.
- Select correct Pushover account and click Continue.
- No filtering for the webhook so click Continue.
- Enter the message you would like to see in the push notification. The agent sends a
tempfield with the temperature when it triggered if you want to include that in the message. Click Continue once you are done. - Test your Zap!
The reason why I had the Maverick probe is because it was one of the recommended probes for the LinkMeter project and I had it at home already since I had been considering building a WiFi connected meat probe for some time.
After a bit of googling I found this page which explained how to calculate the coefficients for the Steinhart-Hart equation.
To do that you need to sample the thermistor resistance at different temperatures and then calcultate the coefficients. Basically what you need to do is to create a text file with several temperature readings as well as resistance readings and then run the little program and it will spit out the coefficients for you.
To get the different readings at different temperatures I used my rather recently bought Sansaire. It was very convenient to use in this calibration process. This would of course work with any kind of similar sous-vide cooker or any other means to very precisely control the temperature of water
- Fill up a big pot of cold water.
- Place sous-vide cooker in it, set the desired temperature as low as possible for the first reading.
- Place the meat probe in the water.
- Place second reference thermometer in the water if you have one.
- Make sure the code is running on the Imp and the Agent, see the device log.
- Wait for the temperature to settle in and record the temperature(using the sous-vide thermometer or your second reference thermometer if used) and the resistance. Enter it into the
simu.txtfile. - Increase the temperature setting on the sous-vide to the next step and repeat step 6 until you have reached as close to 100 degrees as you can.
You will now have a simu.txt file that looks something like this:
16 278868
20 237518
25 198556
30 165291
35 138414
40 116711
45 98483
50 83438
55 70823
60 60505
65 51850
70 44594
75 38780
80 33478
85 29235
90 25475
95 22317
100 19420
Compile the coeff.c file if it was not already compiled for your environment. On my Mac I did:
cc coeff.c -o coeff
Then just run ./coeff and you will get similar output.
Thermistor library version 1.0
Copyright (C) 2007, 2013 - SoftQuadrat GmbH, Germany
function readtable
==================
t= 16.00 r=278868.00
t= 20.00 r=237518.00
t= 25.00 r=198556.00
t= 30.00 r=165291.00
t= 35.00 r=138414.00
t= 40.00 r=116711.00
t= 45.00 r=98483.00
t= 50.00 r=83438.00
t= 55.00 r=70823.00
t= 60.00 r=60505.00
t= 65.00 r=51850.00
t= 70.00 r=44594.00
t= 75.00 r=38780.00
t= 80.00 r=33478.00
t= 85.00 r=29235.00
t= 90.00 r=25475.00
t= 95.00 r=22317.00
t= 100.00 r=19420.00
x= 12.54 y= 0.0035
x= 12.38 y= 0.0034
x= 12.20 y= 0.0034
x= 12.02 y= 0.0033
x= 11.84 y= 0.0032
x= 11.67 y= 0.0032
x= 11.50 y= 0.0031
x= 11.33 y= 0.0031
x= 11.17 y= 0.0030
x= 11.01 y= 0.0030
x= 10.86 y= 0.0030
x= 10.71 y= 0.0029
x= 10.57 y= 0.0029
x= 10.42 y= 0.0028
x= 10.28 y= 0.0028
x= 10.15 y= 0.0028
x= 10.01 y= 0.0027
x= 9.87 y= 0.0027
function orthonormal
====================
Evaluating polynom number 0
Polynom 0: 0.235702 0.000000 0.000000 0.000000
Evaluating polynom number 1
Polynom 1: -3.210365 0.288204 0.000000 0.000000
Evaluating polynom number 2
Polynom 2: 49.733860 -8.933876 0.399055 0.000000
Evaluating polynom number 3
Polynom 3: -789.903730 212.943673 -19.074298 0.567716
Testing orthonormal base
1.000000000000000
-0.000000000000005 1.000000000000000
0.000000000000099 -0.000000000000000 1.000000000000009
-0.000000000003939 -0.000000000000107 -0.000000000000198 0.999999999999962
function approx
===============
Approximating with polynom number 0
Approximating with polynom number 1
Approximating with polynom number 2
Approximating with polynom number 3
Steinhart-Hart coefficients
a[0] = -3.189496836200438e-05
a[1] = 3.107510196505785e-04
a[2] = -7.726827275253911e-06
a[3] = 4.106551835135709e-07
function testresult
===================
15.935 278868.0 16.0
20.146 237518.0 20.0
24.954 198556.0 25.0
29.995 165291.0 30.0
34.996 138414.0 35.0
39.921 116711.0 40.0
44.944 98483.0 45.0
49.968 83438.0 50.0
55.059 70823.0 55.0
60.068 60505.0 60.0
65.097 51850.0 65.0
70.127 44594.0 70.0
74.896 38780.0 75.0
80.033 33478.0 80.0
84.879 29235.0 85.0
89.915 25475.0 90.0
94.869 22317.0 95.0
100.197 19420.0 100.0
Maximal error=0.19742 at temperature=100.0