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questions about logical sequence of the meanings of tenses

 
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eagleflych



Joined: 24 Oct 2007
Posts: 14

PostPosted: Mon Apr 07, 2008 11:51 am    Post subject: questions about logical sequence of the meanings of tenses Reply with quote

Hi, everybody:

I have an idea about "the logical sequence of the meanings of all verb tenses" and I am not sure that I am right. Please help me.

I think:

In the negative forms of all verb tenses, the objects modified by the negative meanings are the original meanings of main verbs and the meanings of following words.

Afterward, the objects modified by the affirmative meanings of the verb tenses are the negative meanings, the original meanings of main verbs and the meanings of following words.

We can use the sequence formula to explain the negative forms of all verb tenses:

"the affirmative meanings of the verb tenses"---"the negative meanings" ---"the original meanings of main verbs and the meanings of following words"


For example, please watch the two sentences below:

1.

I have bought a book for a year.

(In the sentence, the logical sequence is "the affirmative meaning of the verb tense"---"the original meanings of main verbs and the meanings of following words", namely, "the continuing"---"buying a book for a year". The sentence is wrong, because the action of "buying a book" can't continue for a year.)

2.

I have not bought any books for a year.

(In the sentence, the logical sequence is "the affirmative meaning of the verb tenses"---"the negative meanings" ---"the original meanings of main verbs and the meanings of following words", namely, "the continuing"---"the negative meaning of 'not' "---"buying any books for a year". The sentence is right, because the state of "not buying any books" can continue for a year.)


Are my thoughts above right?

If the grammar rules that I said above are right, are the rules applicable to other verb tenses?

For example in the sentence of "She is not reading the book right now.", does the negative form of The Present Continuous tense have the same logical sequence as The Present Perfect Tense?

Thanks a lot in advance.


Very Happy
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eagleflych



Joined: 24 Oct 2007
Posts: 14

PostPosted: Mon Apr 07, 2008 4:15 pm    Post subject: Reply with quote

Hi, everybody:

I am afraid that I didn't say clearly, so I will add more information.

My meaning is:


In the sentence of "I have not bought any books for a year" , the meaning of the Present Perfect tense is "to continue".

And there are two possible logic sequences relating to the arrangement of the meanings of all parts of the sentence.

1.the first logic sequence:

"the meaning of the Present Perfect Tense"( namely, to continue ) + "not" + "buy any books" + "for a year".

The logic sequence means "to continue not buying any books for a year."

In the logic sequence, "not" negates "buying any books".

And "buying any book " is "buy any books". This is the original meaning of the main verb "buy".

2. the second logic sequence:

"not" + "the meaning of the Present Perfect Tense"( namely, to continue ) + "buy any books" + "for a year".

The logic sequence means "to negate the continuing of buying any books for a year"

In the logic sequence, "not" negates "the continuing of buying any book ".

And "the continuing of buying any book " is "the meaning of the Present Perfect"( namely, to continue ) + "buy any books". This is not the original meaning of the main verb "buy".


Well then, which logic sequence is right?

Is the logic sequence ("the meaning of the Present Perfect Tense"( namely, to continue ) + "not" + "buy any books" + "for a year".) right?

Or is the logic sequence("not" + "the meaning of the Present Perfect"( namely, to continue ) + "buy any books" + "for a year". ) right?

I think the first logic sequence is right, but I am not sure.

Through study of the Present Perfect Tense, I guess in all negative forms of all verb tenses, the objects modified by negations are always the original meanings of main verbs, not---"the meanings of verb tenses" + "the original meanings of main verbs"
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