Simplified tradeoff between natural and programming language. Pseudocode is not unique. That is to say that it does not have rigid rules. Different people may have different pseudocode syntax.
A sequential step is a single task; for example a 1 to x
.
Ask a question that is answered with a logic answer. The answer can be true
/false
.
For example:
if (x > 0) add 1 to x else substract 1 from x
Iterative steps.
add 1/2 cup to mixture while mixture is dry
(This will be filled at a later point.)
Example:
472 +593
Conceptualise:
Let m => 1 be number of digits a<sub>m-1</sub> a<sub>3</sub> a<sub>2</sub> a<sub>1</sub> === Algorithm === <code> Step 1: get m (user provides m) Step 2: get a<sub>m-1</sub>・・・a<sub>1</sub> a<sub>0</sub>, b<sub>m-1</sub>・・・b<sub>1</sub>b<sub>0</sub> Step 3: set i=0, set carry=0 Step 4: while(i ≤ m-1) do Step 5 to 7 Step 5: set c<sub>i</sub> = a<sub>i</sub> + b<sub>i</sub> + carry Step 6: if(c<sub>i</sub> ≥ 10) then set c<sub>i</sub> = c<sub>i</sub> - 10 set carry = 1 else set carry = 0 Step 7: set i = i + 1 Step 8: set c<sub>m</sub> = carry step 9: print c<sub>m</sub> c<sub>m-1</sub> ... c<sub>2</sub> c<sub>1</sub> c<sub>1</sub> step 10: stop
do op1 op2 op3 while(condition)
* Do while
loops will execute at least once, online while
loops
Data set of N elements: 13
4
-20
45
112
・・・ N=10¹³ / 38944
Therefore the list will be L1, L2, L3… LN
Target: 45 〇 130 ×
This is easy for the brain because the brain is made pattern matching.
Step 1 get L1, L2, LN, N, Target Step 2 Set Found = No Step 3 Set i = 1 Step 4 while (Foundo = No AND i ≤ N) do Step 5 to Step 6 Step 5 if (Li = Target) then set Found = Yes Step 6 else set i = i + 1 Step 7 if (Found = Yes) then print "Target found" Step 8 else print "Target not found" Step 9 stop
x y 5 3 Swap the content of both variable so that X=3 and Y=5
Step 1 get x, y Step 2 set temp = x Step 3 x = y Step 4 y = temp Stop 5 Stop
* For swapping in other algorithm swap(x,y)
can be used instead.
n ≥ 1 1+2+3+4+…+n
Formula: $\frac{(n+1)*n}{2}$ $\Theta$
(double check this information)
When talking about efficiency we say that the efficiency of n is $\Theta(n^2)$