#Define Sqr(X) X*X. Unexpected Answer

#define SQR(x) x*x. Unexpected Answer

The approach of squaring with this macro has two problems:

First, for the argument ++p, the increment operation is performed twice. That's certainly not intended. (As a general rule of thumb, just don't do several things in "one line". Separate them into more statements.). It doesn't even stop at incrementing twice: The order of these increments isn't defined, so there is no guaranteed outcome of this operation!

Second, even if you don't have ++p as the argument, there is still a bug in your macro! Consider the input 1 + 1. Expected output is 4. 1+1 has no side-effect, so it should be fine, shouldn't it? No, because SQR(1 + 1) translates to 1 + 1 * 1 + 1 which evaluates to 3.

To at least partially fix this macro, use parentheses:

#define SQR(x) (x) * (x)

Altogether, you should simply replace it by a function (to add type-safety!)

int sqr(int x)
{
return x * x;
}

You can think of making it a template

template <typename Type>
Type sqr(Type x)
{
return x * x; // will only work on types for which there is the * operator.
}

and you may add a constexpr (C++11), which is useful if you ever plan on using a square in a template:

constexpr int sqr(int x)
{
return x * x;
}

Macroprocessor in c++

The macro expands to a literal

(b + 1 * b + 1)

So your result is:

3 + (1 * 3) + 1.

Change your macro to:

#define SQR(x)((x)*(x))

And it should work.

Confused by squaring macro SQR in c

SQR(1+1) expands to 1+1*1+1 which is 3, not 4, correct?

A correct definition of the macro would be

#define SQR(x) ((x)*(x))

which expands to (1+1)*(1+1) and, more important, shows you one of the reasons you shouldn't use macros where they aren't needed. The following is better:

inline int SQR(int x)
{
return x*x;
}

Furthermore: SQR(i++) would be undefined behavior if SQR is a macro, and completely correct if SQR is a function.

Unexpected behavior of macro

Macros are a simple text substitution mechanism. In your example, you have the following macro:

#define f(a,b) a*b

When you use that macro, the text a*b is substituted for the macro call, replacing a and b with whatever you used as parameters.

In your first example, f(2*2,3*2) becomes 2*2*3*2, which does what you expect and outputs 24. However, in your second example, f(2+1,3+1) becomes 2+1*3+1, which is interpreted as 2+(1*3)+1 and thus outputs 6.

You can fix this by defining the macro differently:

#define f(a,b) ((a)*(b))

Notice the extra set of parentheses. This ensures that the macro is evaluated before anything else in the expression. The extra parentheses around a and b ensure that the parameters are evaluated first.

Preprocessors in C

In C, macros are filled into your code upon compilation. Let's consider what happens in your case:

Your macro is:

#define sqr(x) x*x

When it gets filled into this:

int x = 16/sqr(4);

You would get:

int x = 16/4*4;

Operator precedence being equal for / and *, this gets evaluated as (16/4)*4 = 16, that is, from left to right.

However, if your macro were this:

#define sqr(x) (x*x)

then you would get:

int x = 16/(4*4);

... and that reduces to 1.

However, when the argument for your macro is more complex than a simple number, e.g. 2+3, it would still go wrong. A better macro is:

#define sqr(x) ((x)*(x))

C++ weird long long division (not common type conversion error)

Macros are just simple text replacements. UPPER / second will be replaced with (ll)1e18 + 1 / second which is always equal to (ll)1e18 unless second is 1

You must use parentheses around that

#define UPPER ((ll)1e18 + 1)

#define directive in C Giving ambiguous answer

Macros do substitution only(done before compilation of the code).

Therefore the following line

printf("%d",225/SQR(15));

after substitution will become:

printf("%d",225/15*15);

now this expression evaluates to 225 (basic maths : divide first -> 15*15, then multiply -> 225)

using brackets solves your problem(then it becomes 225/(15*15)).
:)

Trying to define a function in R but it turns out to be object instead

power <- function(x, n) x^n

square <- function(x) power(x, 2)
cube <- function(x) power(x, 3)

square(3) # 9
cube(3) # 27

Given the following definition of x:

x = c(1,2,3,4,5)

You can run

> square(x)
[1] 1 4 9 16 25

And you will receive a numeric vector. If you do

square = power(x, 2)

You receive the same result. In the first example, square is a function. In the second example, square is a resulting vector of squares.



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