字符可以用作索引吗? [英] Can characters be used as indices?
问题描述
例如,让我们定义
x = 10:10:2000;
众所周知,整数值可用作索引:
As is well known, integer values can be used as indices:
>> x(9)
ans =
90
在Matlab中,通常可以在需要数字的地方使用字符,而Matlab会自动进行转换.例如,由于'a'
的ASCII码是97
,
In Matlab, characters can often be used where a number would be expected, with Matlab doing the conversion automatically. For example, since the ASCII code of 'a'
is 97
,
>> 'a'+1
ans =
98
字符也可以用作索引吗? Matlab会将它们转换为整数吗?
Can characters be also used as indices? Does Matlab convert them into integers?
推荐答案
可以使用它们,但是要小心索引是否为单个冒号!
让我们定义
They can be used... but careful if the index is a single colon!
Let's define
>> x = 10:10:2000;
用'a'
编制索引会按预期产生x
的第97个元素:
Indexing with 'a'
produces the 97-th element of x
, as expected:
>> x('a')
ans =
970
但是,用 ':'
建立索引是一种特殊情况.字符串':'
用作:
索引,从而产生所有x
值的列向量.也就是说,x(':')
与x(:)
相同:
However, indexing with ':'
is a special case. The string ':'
acts as a :
index, thus producing a column vector of all values of x
. That is, x(':')
is the same as x(:)
:
>> x(':')
ans =
10
20
30
...
1990
2000
这意味着正在对索引':'
进行评估(x(':')
的行为类似于x(:)
),而用作索引的其他字符数组则不会进行评估( x('a')
的行为不像x(a)
):
This means that the index ':'
is being evaluated (x(':')
acts like x(:)
), whereas other character arrays used as indices are not evaluated (x('a')
doesn't act like x(a)
):
>> a = 1;
>> x('a')
ans =
970
这还意味着使用':'
时,在索引编制之前转换为数字类型确实很重要,这与其他用作索引的字符不同:
This also implies that with ':'
, converting to a numeric type before indexing does matter, unlike with other characters used as indices:
>> x(double('abc'))
ans =
970 980 990
>> x('abc')
ans =
970 980 990
>> x(double(':'))
ans =
580
>> x(':')
ans =
10
20
30
...
1990
2000
':'
用作索引的评估"行为是已经知道一个>.令人惊讶的是与其他用作索引的字符或字符数组(未评估)的对比.
The "evaluated" behaviour of ':'
used as index was already known. What's surprising is the contrast with other characters or character arrays used as indices (which are not evaluated).
为简单起见,示例使用一个维,但是所描述的行为也适用于多维索引.在八度中也观察到相同的行为.
The examples have used a single dimension for simplicity, but the described behaviour also applies to multidimensional indexing. The same behaviour is observed in Octave too.
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