Before I proceed to part III, I would like to answer a few
questions that I received from the posers.
1. How can the N2WE Converter be of use to its user?
N2WE Converter can be used as an
add-in to an excel worksheet with a custom made worksheet function (Customized
formulas) specially to carry out the task of converting numerical values for
currency (Ringgit) into words.
For an example, to fill in a space required for numbers to be
written in word on bank’s cheque, receipt issuance, Payment Vouchers, Payslip,
invoices and many other document the require number to be written in words.
It works very swiftly and save you
from making typos.
It can also work as an open or stand
alone file or a sheet in a file and still retain the capability to
function as converter.
2. Is the converter free?
The knowledge is free but you have
to buy a legal copy of your MS Office with MS Excel in order to make use of the
converter. The converter is made for MS excel or any compatible worksheet such
as open office etc.
3. “Boleh kamek makey tok pakey kamek
academic project kah J?
Suka ati kitak empun, kitak nak
polah apa dengannya asal jangan membabit saya kalau kitak kenak tangkap oleh
dekan, pensyarah atau project co-cordinator kitak memplagiar.
PART III
For this part, we will be referring to the table of number
0-19, and write the word to the number below
We will concentrate on the double or two digit number from
number 10-19. The one digit is straight forward. Note that the illustration
only concentrate to illustrate the number in the form listed in the table
although other expression in other combination are also mention just to help
readers to understand the language structure involved.
The table is caption as “ID”, “NUMBER IN QUESTION” , “UNIT”
, “TENTH” , “HUNDREDTH” , “NO OF DIGIT” , “COMMENTS”
The “ID” is only used as a reference and will not be used in
the programming. In data base it is always a good habit to put “”ID” field or
column so that you can easily refer to the so many lines of rows. It is more
meaningful to have the ID number on each rows unique to each other just like
our NRID or IC number. If there are 50,000 people in Malaysia
having the same name, their IC number will not be the same unless someone faked
it. Same thing happen with out bank account number. The account holder’s name
maybe the same but the account number is unique to everyone else. Normally the
ID is arranged in ascending order ie arranged from the smallest to the biggest
down the rows or in database rows is referred to as “Record”. The column is
called “Field”. In excel it is referred
to as column and row.
NUMBER IN QUESTION” – This is the number that we talk about.
“TENTH” – Refer to number with two digit number
“HUNDREDTH” – Refer to number with three digit number
“NO OF DIGIT” - The
number of digit the number have
“COMMENTS” – Helps you to understand the number referred to
in the “number in question” column although it may also help to confuse you.
I may use different terms to describe certain object. I am also discovering and learning how to
describe them in the laymen’s term so that you can understand the explanation
well. For example the term Read. In
other instances I may use the word expression. If I use the word expression
(the term used in programming) in the very first part of this topic it may take
you some time to configure its meaning. So I use both and they refer to the
same thing.
For the purpose of the programming part, we will only deal
with positive number. That is number that is equal to and more than zero ( ie
From 0,1,2….. till the zillion) We will not be dealing with negative number
such as -0.123, -1, -2, -3…till the negative
zillion. We will not deal with negative number in this programming
illustration.
Value ie Number is intended to be read as currency, either
as Ringgit, Rupiah, Rupee or Dollar and so forth.
Number or value will also involve fraction contrary to what
I said earlier as “INTEGER” (whole number) only. The reason why I say so was
because when it come to the reading or expressing in word, the value in it
currency form, any thing after the decimal will also be read in a similar manner it is read before the
decimal. Eg 2125.28, The 2125 is read as though it is
INTEGER when in reality the whole number
ie 2125.28 is not an integer. The
number after the decimal ie 28 is also read as Integer. Let me read it for you the number “2125.28” –
Read as (A) Two Thousand one hundred Twenty Five (B) [and sen] Twenty Eight [Only]. Notice that how the number are read?
It is read saperately as if there are two saperate INTEGER, one before and the other after the decimal. ie 2125 and 28. BTW an interger is a whole
Number (without fraction ie without
anything after the decimal eg .28 (point
two eight)
For the purpose of our illustration we will the the UK English spelling. The American spelling differ slightly eg Fourty and Forty. We will not provide the option of UK English or American English. This illustration have no language option other than UK English.
For the purpose of our illustration we will the the UK English spelling. The American spelling differ slightly eg Fourty and Forty. We will not provide the option of UK English or American English. This illustration have no language option other than UK English.
The topic that we deal with is no new thing in our everyday
life. We use to read and express numbers every day and we learn and know how to
read and write at a tender age of five
or even younger. This topic serve to
explain how number that we write and express in our daily life is goinging to be
communicated to our computer so that it can output number into word the way the
computer hardware and software understood it ie away from the way we are train to
read or write it. But again the software and the computer is no match to our
brain as it can adapt to many different denomination or bases on how numbers are
expressed.
In the next part we will go through briefly the Malay and
Miriek language structure. It will be quick as you have understood (or
completely confused – Sory if that’s the case) the English Language structure.
The malay and Miriek is not having the same structure as the English language.
So we will capitalize of the difference and that will be fast to do.
ENGLISH
|
||||||
ID
|
NUMBER IN QUESTION
|
UNIT
|
TENTH
|
HUNDREDTH
|
NO OF DIGIT
|
COMMENTS
|
1
|
0
|
Zero
|
1
|
Read as
"zero" and will not be read as "zero" again for number
more than zero, In two and three digit it is read as "hundred",
"thousand" ….
|
||
2
|
1
|
One
|
1
|
As singile
digit, read as "one" but in double digit it is read either as
"teen" and "ten" or "eleven". "ty"as
in 20, 30
|
||
3
|
2
|
Two
|
1
|
As singile
digit, read as "two" but also read as "twent", forget the
"second" for the time being, its not relevant in this illustration
|
||
4
|
3
|
Three
|
1
|
As single
digit, read as "three" but read "thir" in 2 digit as well
as read as "three" as in 23 -> twenty "three"
|
||
5
|
4
|
Four
|
1
|
As singile
digit, read as "four" and maintain no matter how many digit a
number are except for the spelling "For or Four" but NP
|
||
6
|
5
|
Five
|
1
|
As singile
digit, read as "five" but read differently when it is in 2 digit
with combination of number eg "Fif" instead on five
|
||
7
|
6
|
Six
|
1
|
As singile
digit, read as "six" and maintain no matter how many digit a number
are.
|
||
8
|
7
|
Seven
|
1
|
As singile
digit, read as "seven" and maintain no matter how many digit a
number are.
|
||
9
|
8
|
Eight
|
1
|
As singile
digit, read as "eight" and maintain no matter how many digit a
number are.
|
||
10
|
9
|
Nine
|
1
|
As singile
digit, read as "nine" and maintain no matter how many digit a
number are.
|
||
11
|
10
|
Ten
|
2
|
Read as
"ten". When it is written it is expressed as "one" and a
"zero", If there is additional zero behind it, it will be read as
hundred, thousand, million, billion, trillion etc
|
||
12
|
11
|
Eleven
|
2
|
Read as
"eleven" but written as "one" and "one", It
will recur again as 11 hundred (read in American English, but in this
illustration, this is irrelavent), 11 thousand, 11 million, 11 billion etc
|
||
13
|
12
|
Twelve
|
2
|
Read as
"Twelve" (at least some similarity), but written as
"one"and "Two", the is no other way this arrangement of
combination of 2 digit number is expressed. It will reapeat as 12 thousand,
12 million, 12 billion, 12 trillion, 12 zillion and so forth
|
||
14
|
13
|
Thir
|
teen
|
2
|
Read as
"Thir-teen" (at least some similarity "Thir), but written as
"one"and "three" and a "teen" Don't worry!!
It'll be easier sooner, also read in the reverse. You can split it into 2
object ie "Thir" and "teen" if you want to or take it as
a single object. It will be read as "Thirteen" as single object and
read as "Thir & teen" and two object. It will repeat itself
through 13 thousand, 13, million, 13 billion and so forth. NOTE : (1) For
two digit number, ie 13 to 19, the number 13 is the start of the
"Teen" (2) Look at how the number is read. The "Thir"
came after the "teen" ie it read in reverse order instead of
"teen" "Thir" and this reverse expression will go on
until digit number 19. Noticegoing to be read or expressed will make some
difference that when in "130" it will be expressed or read as
"Thirty instead of Thirteen", Anything other than 13-19 expression
will not follow the same rule applicable to number 13-19.
|
|
15
|
14
|
Four
|
teen
|
2
|
Read as
"Four" and will be constantly expressed or read as "Four"
no matter in how many digit or combination it appear in. In two digit number
it it read or expressed as "Four" and "Teen". Notice that
it is read in the reverse order. The "Four" is expressed first and
then the "teen" as in any other number in the teen ie two digit
number from 13 to 19. It will repeat itself through 13 "Thousand",
million, billion and so forth. Note : American and English Spelling differs,
"For" and "Four". In our illustration we will be using
the UK English spelling and will not be optional. You can do it if you want
to but for this illustration the option will not be included.
|
|
16
|
15
|
Fif
|
teen
|
2
|
Read as
"Fif" instead of "five" with "teen", but written as "one"and
"five" Again it is read in the reverse ie "Fif" then the
"teen", Read in this combination and arrangement it (15) will
repeat itself through 15 thousand, million, billion and so forth. In this illustration you can take this two
digit number in this order of arrangement as "Fif" and
"teen" ie. as two object or as "Fifteen" as one object.
For our illustration I will take it as one single object ie, as
"Fifteen".
|
|
17
|
16
|
Six
|
teen
|
2
|
Read or
expressed as "six" constantly in what ever combination and
arrangement order, ending with "teen" , but written as
"one"and "six" Notice that it is read in the reverse
again. 16 with reapeat itself through 16 to thousand, million, billion and so
forth.
|
|
18
|
17
|
Seven
|
teen
|
2
|
Read or
expressed as "seven" constantly in what ever combination and
arrangement order, ending with "teen" , but written as
"one"and "seven" Notice that it is read in the reverse
again. 17 with reapeat itself through 16 to thousand, million, billion and so
forth.
|
|
19
|
18
|
Eight
|
Teen
|
2
|
Read or
expressed as "eight" constantly in what ever combination and
arrangement order, ending with "teen" , but written as
"one"and "eight" Notice that it is read in the reverse
again. 18 with reapeat itself through 18 to thousand, million, billion and so
forth.
|
|
20
|
19
|
Nine
|
Teen
|
2
|
Read or
expressed as "nine" constantly in what ever combination and
arrangement order, ending with "teen" , but written as
"one"and nine" Notice that it is read in the reverse again. 19
with reapeat itself through 19 to thousand, million, billion and so forth.
|
Will be continued and have a nice time.
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