Primitive Operations of Processing
Assumed Knowledge
Learning Outcomes
- Be able to create static processing sketches and understand how they came to be.
- Have the tools to create sketches based on your own imagination.
- Understand the categories into which values might fit and the consequences of these categories.
Drawing Primitives
Reading
Chapters 1 and 2 of Learning Processing by Daniel Shiffman. Macquarie University students have access to an electronic copy via the library.
Reading
Coordinate System tutorial at processing.org.
More Details
A processing program is made up of expressions and statements. Statements come later, this topic shows us how to build up expressions to get a program.
Processing has a whole pile of built in expressions you can use, most of which cause things to occur on the screen. The full-set of expressions available are documented at the processing reference page but we will list here all the ones you need in this text. In processing, you also have a full suite of mathematical expressions available:
- Additive operators:
- Addition (
+
), - Subtraction (
-
),
- Addition (
- Multiplicative operators:
- Multiplication (
*
), - Division (
/
), - Remainder (
%
)
- Multiplication (
Warning!: Division and remainder might now work the way you expect. We will explain why in a later topic.
Values and Types
So far, we have seen many values:
1
is a value, the number one-34
is a value, the number -343.4
is a value, the number 3.4
This might all seem terribly obvious, but it is about to become very important.
Values are grouped into types. A type is a set of values that all work the same. All the whole numbers work the same, so there is a type for these (int
). All the precise numbers work the same, so there is a type for these (float
). Here is a list of all the types you need to worry about:
int
: whole numbers.- Examples:
1
,2
,-7
,0
,1023977389
.
- Examples:
float
: numbers that might have decimal parts.- Examples:
1.2
,2.45644
,-13.0
,0.0
.
- Examples:
char
: exactly one character in single quotes.- Examples:
'c'
,'g'
,'^'
,'$'
,'@'
,'z'
,' '
(last one is a space character).
- Examples:
boolean
:true
orfalse
.- Examples:
true
,false
,true
,true
,false
.
- Examples:
String
: Zero or more characters representing arbitrary text inside double quotes.- Examples:
"Voila"
,"COMP1000 - Introduction to Computer Programming"
,"0"
,"D"
," "
(that’s a space but in double quotes, hence String),""
(that’s an empty String).
- Examples:
What type is each of the following values?
12
41.0
0
"Nice!"
0.0
'c'
"f"
'0'
true
- h
"1729"
solution
12
:int
(integer)41.0
:float
(floating point number)0
:int
(integer)"Nice!"
:String
(arbitrary text)0.0
:float
(floating point number)'c'
:char
(single character)"f"
:String
(arbitrary text)'0'
:char
(single character)true
:boolean
- h : this is an error. the processing compiler will reject values like this
"1729"
:String
(arbitrary text because it’s in double quotes)
You must be careful to know what type any particular value has because it affects how the program runs. For example, each of the basic operations we know about have particular effects based on the types it is working on.
type | + | - | * | / |
---|---|---|---|---|
int | normal addition | normal subtraction | normal multiplication | integer division |
float | normal addition | normal subtraction | normal multiplication | normal division |
char | something strange | something strange | something strange | something strange |
You will notice that mostly things work out as you expect, but you need to be aware of integer division and not doing arithmetic on characters. Don’t ever try and do arithmetic on characters and as for integer division…
But a float
can be an int
…
If you see the value 0
, how do you know if Processing thinks it is an int
or a float
? Well, if you see 0
, it will think it is an int
and if you see 0.0
, processing will think it is a float
. However, the back-and-forth between these two options gets complex once we get into more complicated code but for now, you need to be aware that it matters what Processing thinks a value is and you can make a pretty good guess at what it thinks.
Processing will also convert between some types if you ask it to. In particular, it will very happily convert an int
into a float
. You should be able to see why this is always OK. It won’t do the opposite though because not all floats have equivalent integers.
Characters
While we are thinking about it, how does Processing know when I mean the character '0'
instead of the number 0
? All characters are within single quotes, so the character 0
will look like '0'
. The same holds for all other characters, they look like 'c'
, 'g'
, '^'
, '5'
, '$'
, '@'
, 'z'
in Processing code.
Identify the type of each item in the following code.
circle(width/2, height/2, 40);
- What is the type of
width
- What is the type of
height
- What is the type of
2
- What is the type of
40
- What is the type of
width/2
- What is the type of
height/2
circle
expectsfloats
according to the processing reference. How can you resolve this with your answers above.
solution
int
because it is set fromsize
which only acceptsint
sint
because it is set fromsize
which only acceptsint
sint
because if you don’t say otherwise, processing treats numbers as integersint
because if you don’t say otherwise, processing treats numbers asint
because dividing anint
by anotherint
will give you a thirdint
int
because dividing anint
by anotherint
will give you a thirdint
- Processing automatically converts an integer to a float. For example,
8
is converted to8.0
,-17
to-17.0
.
Type significance in arithmetic expressions
Fundamental rule is that when you apply an arithmetic operator on two values, say a
and b
, precision is maintained if at least one of them is a floating-point value. If they are both integer values, any precision (value after dot) is completely dropped.
For example,
17 + 5
=22
17 + 5.0
=22.0
17 - 5.3
=11.7
18.29 - 1
=17.29
7 * 5
=35
3 * 1.2
=3.6
17 / 5
=3
(precision dropped)17 / 5.0
=3.4
17.0 / 5.0
=3.4
5.0 / 1.2
=4.16666
17 % 5
=2
(2 is what’s left behind after creating 3 equal groups of 5 from 17)24 % 8
=0
(this means 24 is divisible by 8. Important: Divisibility is only defined on integers, not floats. So, while you can, don’t use%
on floats)
PRO-TIP:
b
cannot be 0 in eithera / b
ora%b
.a / b
is non-negative when botha
andb
are non-negative, or when botha
andb
are negative.17/5 = 3
17/-5 = -3
-17/5 = -3
-17/-5 = 3
- In Processing (and Java), the sign of
a%b
is the same as the sign ofa
(or zero). The sign ofb
is irrelevant. This behaviour varies in other programming languages (such as Python).17%5 = 2
17%-5 = 2
-17%5 = -2
-17%5 = -2
20%5 = 0
-20%5 = 0
0%8 = 0
Order of operations
The arithmetic operators we discussed earlier have the following order of precedence or priority:
- Brackets
()
: Any operation inside a brackets must be perfomed before other operations outside the brackets. - Multiplicative operators
*, /, %
. In the order of occurrence in the expression. - Additive operators
+, -
. In the order of occurrence in the expression.
Examples:
5 + 20 / 3
- =
5 + 6
- =
11
- =
(5 + 20) / 3
- =
25 / 3
- =
8
- =
5 + 20 / 3.0
- =
5 + 6.6666
- =
11.6666
- =
(5 + 20) / 3.0
- =
25 / 3.0
- =
8.3333
- =
5 * 20 % 3
- =
100 % 3
- =
1
- =
5 * (20 % 3)
- =
5 * 2
- =
10
- =
(10 + 8) / ((20 - 15) * (12 / 5))
- =
18 / (5 * 2)
- =
18 / 10
- =
1
- =
(10 + 8) / ((20 - 15.0) * (12 / 5))
- =
18 / (5.0 * 2)
- =
18 / 10.0
- =
1.8
- =
Shorthand operators
When you want to update the value of a variable, you can use a shorthand operator.
var = var + a; //var+=a;
var = var - a; //var-=a;
var = var * a; //var*=a;
var = var / a; //var/=a;
var = var % a; //var%=a;
var = var + 1; //var++;
var = var - 1; //var--;
Examples,
nStudents+=4; //increases nStudents by 4
n*=10; //multiplies n by 10 and copies that into n
b/=2; //divides b by 2 and copies that into b
c++; //increases c by 1
e--; //decreases e by 1
Furthering your Understanding
1
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