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How accurate is using time to compensate for temp?

I forgot to answer your question. The Darkroom Cookbook has a time-temperature scale that works pretty well if you know one successful time. Mark that time and temperature and go parallel to the nearest constant CI line to find the time. This scale is a log scale, you may notice.
 
The attached .pdf file shows the Kodak recommendations for 12 films in D-76 at full strength, roll film, small tank, intermittent agitation at 65, 68, 70, 72, and 75 Fahrenheit. Data points are Kodak's, which are rounded to 15 second intervals according to long established practice. Smoothed lines are done in the spreadsheet. X is temp in Centigrade and Y is recommended development time in minutes.

Sometimes I learn more quickly from a graphic representation rather than a table of data. I'm reminded of Yogi Berra's admonition, reported as variations on some form of "you can learn a lot by watching".

Ilford's ID-11 (equivalent to D-76) information sheet is at: http://www.ilfordphoto.com/Webfiles/20062161159472874.pdf

Lee
 

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The Kodak Master Darkroom Dataguide has what they call a developing computer. You come up with a number for your film/developer combination. Either use the Kodak number or find your own. Then you line up the temperature with the number and read the time for that temp. I'm usually within a few degrees and just adjust time using the wheel. For example with number 39 68 deg gives 9m, 75 deg gives 6.5m, 65 deg gives 11.3 min. Seems to work for me over the years.
 

Here are a couple of Hewlett Packard calculator KEYSTROKE Programs that I generated a long time ago to make the subject Arrhennius calculations.

ARRHENNIUS FUNCTION 1
(calculates time at a new temperature, given an activation energy and time at temperature) ARRHENNIUS FUNCTION 2
(calculates activation energy from Development times at 2 different temperatures)

00 ( 86 BYTE PROGRAM ) 00 ( 136 BYTE PROGRAM )
01 >LBL “NUTIME” 01 >LBL “ARHEN”
02 INPUT “EA” 02 INPUT “TMM”
03 STOP 03 INPUT “TMN”
04 INPUT “TA” 04 INPUT “TA”
05 INPUT “TMN” 05 INPUT “TB”
06 INPUT “TB” 06 8.6170881E-5
07 RCL+ “TK” 07 ENTER
08 RCLx “K” 08 STO “K”
09 STO “TO” 09 273.15
10 RCL “EA” 10 STO “TK”
11 RCL “TO” 11 RCL “TMM”
12 E^X 12 LN
13 RCL “TMN” 13 RCL “TMN”
14 XY 14 LN
15  15 -
16 STO “TO” 16 STO “T”
17 RCL “EA” 17 RCL “TA”
18 RCL “TA” 18 RCL “TK”
19 RCL+ “TK” 19 +
20 RCLx “K” 20 RCL “K”
21 RCL “EA” 21 x
22 XY 22 1/X
23  23 ENTER
24 E^X 24 RCL “TB”
25 RCL “TO” 25 RCL “TK”
26 x 26 +
27 END 27 RCL “K”
28 x
29 1/X
30 STO “ZX”
31 -
32 RCL “T”
33 XY
34 
35 STO “EA”
36 RCL “ZX”
37 x
38 E^X
39 RCL “TMN”
40 XY
41 
42 STO “ZX”
43 RCL “EA”
44 END
 
ARRHENNIUS FUNCTION 2
(calculates activation energy from Development times at 2 different temperatures)

00 ( 136 BYTE PROGRAM )
01 >LBL “ARHEN”
02 INPUT “TMM”
03 INPUT “TMN”
04 INPUT “TA”
05 INPUT “TB”
06 8.6170881E-5
07 ENTER
08 STO “K”
09 273.15
10 STO “TK”
11 RCL “TMM”
12 LN
13 RCL “TMN”
14 LN
15 -
16 STO “T”
17 RCL “TA”
18 RCL “TK”
19 +
20 RCL “K”
21 x
22 1/X
23 ENTER
24 RCL “TB”
25 RCL “TK”
26 +
27 RCL “K”
28 x
29 1/X
30 STO “ZX”
31 -
32 RCL “T”
33 XY
34 
35 STO “EA”
36 RCL “ZX”
37 x
38 E^X
39 RCL “TMN”
40 XY
41 
42 STO “ZX”
43 RCL “EA”
44 END