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oh crap! i messed up my tests i need a separate counter for the array index because i wanted to run the test 25 times on opening closing the file.
screwed up day
b = b + ...
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04-25-2024, 07:42 PM
(This post was last modified: 04-25-2024, 07:44 PM by bplus.)
peteCode still edging out anaCode even when run first:
Code: (Select All) _Title "anaCode$ versus peteCode$ with dictionary" ' b+ 2024-04-25 speed test
Dim a$(25000), p$(25000)
' check i made steve 2nd optimization correctly
'test$(0) = "grmaana"
'test$(1) = "angiogram"
'test$(2) = "naagrma"
'test$(3) = "telgram"
'test$(4) = "gramana"
'test$(5) = "gram"
'test$(6) = "nag"
'test$(7) = "tag"
'test$(8) = "am"
'test$(9) = "grip"
'For i = 0 To 9
' Print test$(i), AnaCode$(UCase$(test$(i))), peteCode$(UCase$(test$(i)))
'Next
' ok looks right
Dim i As Integer, j As Integer
start = Timer(.01)
For i = 1 To 25
j = 0
Open "WORDS.txt" For Input As #1
While Not EOF(1)
Input #1, w$
j = j + 1
p$(j) = peteCode$(w$)
Wend
Close
Next
petetime = Timer(.01) - start
start = Timer(.01)
For i = 1 To 25
j = 0
Open "WORDS.txt" For Input As #1
While Not EOF(1)
Input #1, w$
j = j + 1
a$(j) = AnaCode$(w$)
Wend
Close
Next
anatime = Timer(.01) - start
Print "PeteTime ="; petetime, "AnaTime ="; anatime
For i = 1 To 25000
If a$(i) <> p$(i) Then Print a$(i), p$(i)
Next
Print "END OF DIFF CHECK"
Print: Print " Check tail end of arrays:"
For i = j - 15 To j
Print a$(i), p$(i)
Next
' return sorted ancagram code string for any word, call ucase$(wrd$) for all caps
Function AnaCode$ (wrd$) ' anaCode$ converts word to an Anagram pattern
' wrd$ is assumed to be in all capitals!!!
' number of A's in first, number of B's in 2nd, number of C's in third
Dim As Integer L(65 To 90), i, p
Dim rtn$
For i = 1 To Len(wrd$)
p = Asc(wrd$, i) ' A=1, B=2...
L(p) = L(p) + 1
Next
For i = 65 To 90
rtn$ = rtn$ + String$(L(i), Chr$(i)) ' thanks steve for string$ idea
Next
AnaCode$ = rtn$
End Function
Function peteCode$ (a$) 'converts word to an Anagram pattern
' a$ is assumed to be all caps call ucase$(a$) if not
Dim i%, seed%, rtn$
For i% = 65 To 90
seed% = InStr(a$, Chr$(i%))
While seed%
rtn$ = rtn$ + Chr$(i%)
seed% = InStr(seed% + 1, a$, Chr$(i%))
Wend
Next
peteCode$ = rtn$
End Function
check this out carefully i've been making mistakes left and right today!
b = b + ...
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One thing for certain: don't do the string work on blank strings.
For i = 65 To 90
IF L(i) > 0 THEN
rtn$ = rtn$ + String$(L(i), Chr$(i)) ' thanks steve for string$ idea
END IF
Next
And drop the CHR$:
rtn$ = rtn$ + String$(L(i), i)
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04-25-2024, 09:48 PM
(This post was last modified: 04-25-2024, 09:50 PM by bplus.)
(04-25-2024, 08:03 PM)SMcNeill Wrote: One thing for certain: don't do the string work on blank strings.
For i = 65 To 90
IF L(i) > 0 THEN
rtn$ = rtn$ + String$(L(i), Chr$(i)) ' thanks steve for string$ idea
END IF
Next
And drop the CHR$:
rtn$ = rtn$ + String$(L(i), i)
+1 ok @SMcNeill that made a significant difference! did not know string$ could do either chr$ or asc
Code: (Select All) _Title "anaCode$ versus peteCode$ with dictionary" ' b+ 2024-04-25 speed test
' anaCode$ much improved now
Dim a$(25000), p$(25000)
' check i made steve 2nd optimization correctly
'test$(0) = "grmaana"
'test$(1) = "angiogram"
'test$(2) = "naagrma"
'test$(3) = "telgram"
'test$(4) = "gramana"
'test$(5) = "gram"
'test$(6) = "nag"
'test$(7) = "tag"
'test$(8) = "am"
'test$(9) = "grip"
'For i = 0 To 9
' Print test$(i), AnaCode$(UCase$(test$(i))), peteCode$(UCase$(test$(i)))
'Next
' ok looks right
Dim i As Integer, j As Integer
start = Timer(.01)
For i = 1 To 25
j = 0
Open "WORDS.txt" For Input As #1
While Not EOF(1)
Input #1, w$
j = j + 1
a$(j) = AnaCode$(w$)
Wend
Close
Next
anatime = Timer(.01) - start
start = Timer(.01)
For i = 1 To 25
j = 0
Open "WORDS.txt" For Input As #1
While Not EOF(1)
Input #1, w$
j = j + 1
p$(j) = peteCode$(w$)
Wend
Close
Next
petetime = Timer(.01) - start
Print "AnaTime ="; anatime, "PeteTime ="; petetime
For i = 1 To 25000 ' checking for differences between array values
If a$(i) <> p$(i) Then Print a$(i), p$(i)
Next
Print "END OF DIFF CHECK"
Print: Print " Check tail end of arrays:"
For i = j - 15 To j
Print a$(i), p$(i)
Next
' return sorted ancagram code string for any word, call ucase$(wrd$) for all caps
Function AnaCode$ (wrd$) ' anaCode$ converts word to an Anagram pattern
' wrd$ is assumed to be in all capitals!!!
' number of A's in first, number of B's in 2nd, number of C's in third
Dim As Integer L(65 To 90), i, p
Dim rtn$
For i = 1 To Len(wrd$)
p = Asc(wrd$, i) ' A=1, B=2...
L(p) = L(p) + 1
Next
For i = 65 To 90
If L(i) Then rtn$ = rtn$ + String$(L(i), i) ' thanks steve for whole line here!!!
Next
AnaCode$ = rtn$
End Function
Function peteCode$ (a$) 'converts word to an Anagram pattern
' a$ is assumed to be all caps call ucase$(a$) if not
Dim i%, seed%, rtn$
For i% = 65 To 90
seed% = InStr(a$, Chr$(i%))
While seed%
rtn$ = rtn$ + Chr$(i%)
seed% = InStr(seed% + 1, a$, Chr$(i%))
Wend
Next
peteCode$ = rtn$
End Function
b = b + ...
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@bplus As for why I swapped over to using mid$ as I did, take a look at my newest post on speed optimizations here: https://qb64phoenix.com/forum/showthread...1#pid24751
In this case, it may not make such a large difference as the strings are all just single words in size. I'm just trying to incorportate the new method into my standard coding habits, as much as possible, as it certainly makes a sizable difference in times for larger strings.
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04-26-2024, 01:38 AM
(This post was last modified: 04-26-2024, 01:41 AM by Pete.)
@bplus
I think it was some five or six years ago I started working on a C/C++keyboard input routine. I finished it, and from a few of the articles I read discovered that it is supposed to be faster to manipulate an existing string than to add to a string. Now for the functions you are using, I modified both INSTR() approaches to work in that manner. The first does unique letters, the second displays multiple instances of any duplicated letters, which I think was the one you were testing with. Now it may be faster, but to achieve the same results, another counting variable needed to be added and the initial string to apply mid$() had to be created. So the question of any actual speed improvements is uncertain.
If you'd like to test it, just replace whichever one is appropriate in your timed system and see how it performs...
Code: (Select All)
a$ = "uncopyrightable"
Print ">"; petecode1$(a$); "<"
Function petecode1$ (a$)
rtn$ = Space$(26)
For i% = 97 To 122
seed% = InStr(a$, Chr$(i%))
If seed% Then
j% = j% + 1
Mid$(rtn$, j%) = Chr$(i%)
End If
Next
petecode1$ = RTrim$(rtn$)
End Function
Code: (Select All)
a$ = "uncopyrightaabbble"
Print ">"; petecode2$(a$); "<"
Function petecode2$ (a$)
rtn$ = Space$(Len(a$))
For i% = 97 To 122
seed% = InStr(a$, Chr$(i%))
While seed%
j% = j% + 1
Mid$(rtn$, j%) = Chr$(i%)
seed% = InStr(seed% + 1, a$, Chr$(i%))
Wend
Next
petecode2$ = RTrim$(rtn$)
End Function
Pete
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Pete wrote:
a$ = "uncopyrightable"
For i = 1 To 26
If InStr(LCase$(a$), Chr$(96 + i)) Then Print Chr$(96 + i);
Next
Ok, very short.
But, if the word has the same letter twice (or more), some of them are lost if the final result must have the same length.
Why not yes ?
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04-26-2024, 01:08 PM
(This post was last modified: 04-26-2024, 01:09 PM by Circlotron.)
(04-26-2024, 07:23 AM)euklides Wrote: Pete wrote:
a$ = "uncopyrightable"
For i = 1 To 26
If InStr(LCase$(a$), Chr$(96 + i)) Then Print Chr$(96 + i);
Next
Ok, very short.
But, if the word has the same letter twice (or more), some of them are lost if the final result must have the same length. Disregarding the lost letters mentioned above, what if we adjust the for/next values so we can eliminate two additions that repeat every loop? Would that speed things up a little, or are the calculation results cached somehow so that recalcs are not needed?
a$ = "uncopyrightable"
For i = 97 To 122
If InStr(LCase$(a$), Chr$(i)) Then Print Chr$(i);
Next
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(04-26-2024, 12:52 AM)SMcNeill Wrote: @bplus As for why I swapped over to using mid$ as I did, take a look at my newest post on speed optimizations here: https://qb64phoenix.com/forum/showthread...1#pid24751
In this case, it may not make such a large difference as the strings are all just single words in size. I'm just trying to incorportate the new method into my standard coding habits, as much as possible, as it certainly makes a sizable difference in times for larger strings.
ok, ha i tried a version of mid$ already too bad it was cluttered with a bunch of other string functions at the time
another damn speed test, judging by your latest post and op tests it should be worth the trouble.
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(04-26-2024, 01:38 AM)Pete Wrote: @bplus
I think it was some five or six years ago I started working on a C/C++keyboard input routine. I finished it, and from a few of the articles I read discovered that it is supposed to be faster to manipulate an existing string than to add to a string. Now for the functions you are using, I modified both INSTR() approaches to work in that manner. The first does unique letters, the second displays multiple instances of any duplicated letters, which I think was the one you were testing with. Now it may be faster, but to achieve the same results, another counting variable needed to be added and the initial string to apply mid$() had to be created. So the question of any actual speed improvements is uncertain.
If you'd like to test it, just replace whichever one is appropriate in your timed system and see how it performs...
Code: (Select All)
a$ = "uncopyrightable"
Print ">"; petecode1$(a$); "<"
Function petecode1$ (a$)
rtn$ = Space$(26)
For i% = 97 To 122
seed% = InStr(a$, Chr$(i%))
If seed% Then
j% = j% + 1
Mid$(rtn$, j%) = Chr$(i%)
End If
Next
petecode1$ = RTrim$(rtn$)
End Function
Code: (Select All)
a$ = "uncopyrightaabbble"
Print ">"; petecode2$(a$); "<"
Function petecode2$ (a$)
rtn$ = Space$(Len(a$))
For i% = 97 To 122
seed% = InStr(a$, Chr$(i%))
While seed%
j% = j% + 1
Mid$(rtn$, j%) = Chr$(i%)
seed% = InStr(seed% + 1, a$, Chr$(i%))
Wend
Next
petecode2$ = RTrim$(rtn$)
End Function
Pete
ok looks like i will be comparing anacode with the mid$ mod to petecode with mid$ mod
sounds interesting, how much imporvment for 25,000 word file (almost), done 25 times, with mid$
good experiment alright!
b = b + ...
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