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The present invention relates to a device for automatically identifying objects or characters which, for example, can be used as input means for the electronics industry.
2. Description of the Prior Art
An object identification device of this type is known from U.S. Pat. No. 3,955,440.
However, this known object identification device has the disadvantage that, if the object to be identified has changed its position during its travel, then this can lead to erroneous identification.Aptly, for perhaps the first time in his life, Oscar-winning actor George Clooney threw his support behind a candidate for U.S. president who wasn’t his own.
“This is as
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V3: iBuildeRz Universal AppBuilder for Ionic v4 ($50) IMABuildeRz v3 $2. A Team of Mobile App Developers and Designers from Cebu, Philippines is here to provide the IMABuildeRz v3 $2.Q:
Floor function, is the result of the following expression 0 or 1?
How do I know if the expression
$\lfloor x \rfloor+x$
is equal to 0 or 1?
Is it 0 because it never equals 0?
Thanks!
A:
Your result is 1 if $x>-1$, and 0 otherwise.
A:
It is non-zero exactly when $x\geq -1$.
A:
Let $\lfloor x \rfloor$ be the largest integer $n$ such that $n\leq x$, (a.k.a. the floor function), then:
$$\lfloor x \rfloor + x = \underbrace{x + \cdots + x}_{\text{integer part}} + \underbrace{x + \cdots + x}_{\text{fractional part}}$$
In general (roughly speaking), if $a + b = a$ and $a,b \geq 0$ are two “things”, then
$$\underbrace{a + \cdots + a}_{\text{integer part}} + \underbrace{a + \cdots + a}_{\text{fractional part}} = \underbrace{a + \cdots + a}_{\text{integer part}}$$
In other words, if we add $a$ zero times, we have $a$ times. Now, if $a$ is the largest integer up to $x$, then $a + \cdots + a$ is the largest integer up to $x + \cdots + x$, and this is what the floor function of $x$ is. In this case, clearly $0 \leq x + \cdots + x \leq x$, thus, the floor function can be thought of as being the largest integer under $x$.
$$\lfloor x \rfloor + x = \max(0,\underbrace{x + \cdots + x}_{\text{integer part