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Base Changing

Lately, I've seen a couple binary convertion functions. I decided to "up" how powerful the converters are. I've created a base convertion that can convert 2 (2 is used to create binary) to 9. There is also a converter to convert everything back to normal. So, let's say you want to convert 150 to binary, and put it in the string Binary:
Binary$ = Base(2, 150, True)
And if you want to convert it back:
Binary$ = Dec(2, Binary$)
Simple as that. You can also convert to other bases, which could be useful in an encryption (if you really want to confuse crackers). There are also comments on virtually EVERY line. All in all, this is a must see!

Inputs
BaseNum needs to be an integer, from 2 to 9 (program will filter out any other numbers).

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'If you want to use this in a program, e-mail me for permission... Howabout you just e-mail me the program when you're done so I can mess with it instead. That's the only reason I have that permission thing anyways.
Function Base(BaseNum As Integer, Number As Integer, ClipZeros As Boolean) As String
Dim i As Integer, MB As Integer, endstr As String
If BaseNum > 9 Or BaseNum < 2 Then Exit Function 'Filter out "bad" numbers
MB = MaxBit(BaseNum) 'Get the maximum amount of bits possible
endstr$ = "" 'I know, this isn't needed... But it makes me feel secure :)
If MB = 0 Then Exit Function 'This also makes me feel secure
For i = 1 To MB 'You know this
 If BaseNum ^ (MB - i) <= Number Then 'If I can get one of the BaseNum ^ (MB - i)'s out of Number
 endstr$ = endstr$ & Int(Number / (BaseNum ^ (MB - i))) 'This will see how many BaseNum things are in Number, and put them in as a digit on the end string
 Number = Number - (Int(Number / (BaseNum ^ (MB - i))) * (BaseNum ^ (MB - i))) 'This will subtract everything that was put in the end string
 Else 'This is if Number fails its test
 endstr$ = endstr$ & "0" 'Add a 0, needed if you are going to have accuracy in here
 End If 'Comments on every line, live with it
Next i 'Loop the i
If ClipZeros = True Then 'If we need to clip off the 0's at the start
 Do While Mid$(endstr$, 1, 1) = "0" 'When there is a zero in front...
 endstr$ = Mid$(endstr$, 2, Len(endstr$) - 1) 'Take it off...
 Loop 'And check again
End If 'I don't know what to put here, sorry
Base = endstr$ 'Return the number string to the function
End Function 'End the function, what else?
Function Dec(OldBaseNum As Integer, Number As String) As Integer
Dim i As Integer, MB As Integer, endstr As String
If OldBaseNum > 9 Or OldBaseNum < 2 Then Exit Function 'Make sure the numbers are in the right area
MB = MaxBit(OldBaseNum) 'Get the maximum possible bits without blowing up vb
Do While Len(Number) < MB 'As long as the number doesn't have all of the extra 0's...
Number = "0" & Number 'Add another...
Loop 'And check again
For i = 1 To MB 'What am I supposed to put? Sorry, I'll be serious now, just bored.
endstr = Val(endstr$) + (OldBaseNum ^ (MB - i) * Mid(Number, i, 1)) 'This will see how much each bit is worth, and multiply it by the actual value of it
Next i 'Bleah
Dec = Val(endstr) 'This will return the number to the function
End Function 'End the function
Function MaxBit(BaseNum As Integer)
Dim i As Integer, MB As Integer, buffer As Integer
On Error GoTo GotNum 'This is needed, you'll see why
MB = 0 'I like to do that
For i = 1 To 20 'Start the i "loop"
buffer = BaseNum ^ i 'Buffer isn't used, I'll explain why. Vb will give an error when it reaches above the integer limit with that exponent. Everytime it makes it, it adds to the exponent, eventually making it to the max number of bits that can be in the number string. Get it? If you don't, look at the Base function and this function VERY carefully.
MB = MB + 1 'This adds to the exponent
Next i 'Loops the i
GotNum: 'This is where it goes when it reaches the max bits possible
MaxBit = MB 'This will just return the value to the function, and send it over to the other 2
End Function 'End the function, duh