This is the sixth in a series of lessons that are designed to prepare students for Robotics competitions such as RoboCup and First Lego League. The target is students in year 5-8.

Ultrasonic-Sensor-with-Makecode-Mindstorms-for-LEGO-EV3## Logic for Line Following with Makecode Mindstorms for LEGO EV3

This is the fifth in a series of lessons that are designed to prepare students for Robotics competitions such as RoboCup and First Lego League. The target is students in year 5-8.

Logic-for-Line-Following-with-Makecode-Mindstorms-for-LEGO-EV3## Colour Sensor: Stop at Line with Makecode Mindstorms for LEGO EV3

This is the fourth in a series of lessons that are designed to prepare students for Robotics competitions such as RoboCup and First Lego League. The target is students in year 5-8.

Colour-Sensor-with-Makecode-Mindstorms-for-LEGO-EV3## Curved Move Move with Makecode Mindstorms for LEGO EV3

This is the third in a series of lessons that are designed to prepare students for Robotics competitions such as RoboCup and First Lego League. The target is students in year 5-8.

Curved-Move-with-Makecode-Mindstorms-for-LEGO-EV3## Straight Move with Makecode Mindstorms for LEGO EV3

This is the second in a series of lessons that are designed to prepare students for Robotics competitions such as RoboCup and First Lego League. The target is students in year 5-8.

Straight-Move-with-Makecode-Mindstorms-for-LEGO-EV3## Robot Build Ideas for RoboCup Junior Australia Rescue Line Competition, using LEGO

## RoboCup Junior Australia Rescue Line

RoboCup Junior Australia is a project-oriented educational initiative that supports local, regional and international robotic events for young students. The main difference between this and many other robot competitions is that it is platform independent and doesn’t require you to use a particular technology. That said, I will discuss the use of LEGO to build robots.

1.1.2 Primary Rescue Line: The robot must navigate to the scene, find and rescue the Victim by pushing or dragging (control) the Victim out of the chemical spill.

1.1.3 Secondary Rescue Line: The robot must navigate to the chemical spill and rescue the Victim by controlling the Victim and then maneuvering and leaving it outside of the chemical spill in its original orientation. The robot must then save itself by exiting the chemical spill via the ‘Spill Access Point’. [ Official RCJA Rescue Line Rules 2019 (KBTC).pdf]

## The Problem Solving Process

This article is part of a series of articles around integrating Robocup into the curriculum. I will solve the problem of building a robot that satisfies the needs and requirements of the Robocup Junior Australia Rescue Line Competition, using part of the process below. If you want to link my solution to assessment, see Robotics Education Scope and Sequence 5-8

Robot-Build-Ideas-for-RoboCup-Junior-Australia-Rescue-Line-Competition## PID Controlled Line Follower Robot

In most of the Robotics competitions that I have been involved with, there is a need to follow a line. There are many strategies that can be employed to follow a line, but Proportional-Integral-Derivative (PID) control is the most effective. It can also be the most disengaging because of the mathematics involved.

**Proportional Control**

A good place to start is with Proportional Control and build from there. Proportional Control is where change made to the steering is proportional to, or directly related to, the robot’s distance from the edge of the line or the Target Path.

We control the Bot by changing the value for the turn ratio (or steering value) as the Bot moves forward in a forever loop. The turn ratio is calculated by:

turnRatio = error * gainValue

The error is the difference between where we want the robot to be and where it actually is: targetValue – colourSensor reading

The targetValue is the threshold value on the Target Path. We calculate this by averaging the reading from the colour sensor over white and the reading over the black. ie. targetValue = white reading + black reading / 2.

The gainValue determines how quickly the robot reacts to changes in the error value. A smaller gainValue makes the robot move slowly, which means that it might not react quickly enough for tight turns, but results in less side-to-side motion when the line is fairly straight. A larger gainValue means a quicker reaction but can cause jerkier motion. Selecting the gainValue is called tuning the controller and usually involves some trial and error.

This gives us:

turnRatio = (targetValue – colourSensor) * gainValue

**Psuedocode**

on start

targetValue = 40

gainValue = 0.7

Repeat forever

turnRatio = (targetValue – colourSensor) * gainValue

Steer motors D + A TurnRatio speed 25

**Proportional-Integral-Derivative (PID) controlled Bot**

Now we are going to fine tune by incorporating the gain or response to Integral (total errors) and Derivative (rate of) errors. This Proportional-Integral-Derivative (PID) control.

The **Proportional** part measures the deviation from the Target Path (error), so our turnRatio = (target reflected light – actual reflected light) x Kp. The Kp is a fine tuning value or gain (or how quickly the robot reacts to changes in the Error value) that we can arrive at with some experimentation.

The **Derivative** is the rate of errors (deviations from the Target Path) and, therefore, we can predict what the next error will be and can fix the steering proactively : derivative = error – last error

The **Integral** is the sum of all the error (deviations from the Target Path) values and can help determine if the steering fixes from the derivative have helped keep the bot on the Target Path. Looking at the sum of all past errors can detect when steering corrections are not working: integral = integral + errors

Proportional [Error] = How bad is the situation now?

Integral = Have my past fixes helped fix things?

Derivative = How is the situation changing?

PID control = combine the error, integral and derivative values to decide how to steer the robot

The fine tuning is incorporated into the turn ratio (to steer back towards the line) and our aim is to reduce oscillation (rate of turning in and out) as much as possible and achieve smooth line following. The formula for the turn ratio value we need to repeat is:

turnRatio = (error * Kp) + (integral * Ki) + (derivative * Kd)

Where:

error = Target – Ns, where the Target is the threshold value (black+white/2) and Ns is the normalised [turn into a number between 0-100] colour sensor value

Kp = proportional gain or how quickly the robot reacts to changes in the Error value

integral = sum of the errors or sum of how far away from the Target we are

Ki = integral gain

derivative = rate of errors or rate of how far away from target we are

Kd = derivative gain or fine tuning value for derivative or error rate.

So, as the Bot moves along the edge of the line, it will steer into and out of the line based on the value of the turnRatio. Depending on how we adjust the Kp, Ki and Kd values, the steering should be minimal and produce less oscillation.

**Pseudocode**

on start

Power = 50 // default speed

Target = 58 // threshold calculated by white level + black level /2 (theoretically centre of black line)

Kp = 0.7 // proportional gain. The Gain value determines how quickly the robot reacts to changes in the Error value

Kd = 12 // gain or response to errors for the derivative. Kd needs to be set at the beginning of the program to a value you arrive at

after some experimentation

Ki = 0.05 // gain or response to errors for the integral

lastError = 0 //for tracking errors

integral = 0 // add up errors

Direction = -1 //are you left of the line or right of the line

min = 5 // light reading on black

max = 65 // light reading on white

steer motors Power // start moving Bot

forever

Ns = 100 * (raw sensor reading – min) / (max – min) // normalise light sensor reading for calculations

error = Target – Ns // calculate error

derivative = error – lastError // calculate the derivative or rate of errors

lastError = error // update lastError

integral = 0.5 * integral + error // calculate the new integral or total errors

turnRatio = Direction * (Kp * Error + Kd * Derivative + Ki * Integral ) // make final turn ratio calculation

steer motors turnRatio Power // turn slightly according to calculations

**Tuning Strategy 1**

The most common way to tune your PID constants is trial and error. Disable everything but the proportional part (set the other constants to zero). Adjust just the proportional constant until robot follows the line well. Then, enable the integral and adjust until it provides good performance on a range of lines. Finally, enable the derivative and adjust until you are satisfied with the line following.

When enabling each segment, here are some good numbers to start with for the constants:

P: 1.0 adjust by ±0.5 initially and ±0.1 for fine tuning

I: 0.05 adjust by ±0.01 initial and ±0.005 for fine tuning

D: 1.0 adjust by ±0.5 initially and ±0.1 for fine tuning

**Tuning Strategy 2**

1. Set the Power to 50.

2. Start with Kd and Ki at 0 and Kp at 1. With our target at 60, this will make the Steering value change between -60 and 40 as the normalized sensor reading goes between 0 and 100.

3. Start by testing with just a straight line. A Kp of 1 is likely too large and will cause noticeable oscillation. Progressively reduce Kp by 0.05 until the robot follows a line with no side-to-side movement or only small movement to one side of the edge.

4. Progressively increase Ki by 0.01 until the robot follows the edge of a straight line with no oscillation. If the robot does not constantly drift to one side, you may be able to leave Ki at 0. Be aware that setting Ki too high (above 0.05) will cause the oscillations to grow bigger.

5. Now test the program on a line with curves. Increase the Power variable until the robot is unable to make the turn.

6. Progressively increase Kd by 1 until the robot can traverse the entire path.

The much longer version of this is here: https://wp.me/a8n5jj-fu

## RoboCup Soccer with EV3 and MakeCode Mindstorms

Next year, Lego Mindstorms coding will be no more; to be replaced by a scratch-like coding environment. My students are about to finish the First Lego League season and will be looking for the next challenge to work on. Now is a good time to transition them to a block-based coding environment. As the new Mindstorms is not available, I am going with MakeCode.

I have already made RoboCup Rescue Line resources available as PDF or OneNote. I have just finished whipping something up for RoboCup Soccer. It comes with the caveat that I have not beta-tested it with students and my logic may be all over the place. Also, the MakeCode API does not have blocks for the HiTechnic sensors, so LEGO Infared and Gyro sensors are used instead. This has resulted in significantly different solution algorithms. The resource is available as PDF or OneNote.

## Makecode Mindstorms EV3

I have previously blogged my Makecode fandom and now I have played with LEGO Mindstorms. I must note that very soon LEGO will be replacing their EV3 lab software with EV3 classroom, which will be based on scratch. The good news will be that the learning resources for Makecode can be easily ported to Scratch and vice versa. Therefore, the unit that I have developed should be pretty sustainable, no matter which platform you end up using.

I have uploaded, both a Onenote and PDF of a unit that takes students through the basic and then has them managing a team project for a Sumo bot challenge. I also have the EV3 lab versions in Onenote and PDF. These and other goodies are available on the DigTech page.

Enjoy!