Welcome to the forum.
You can certainly add levels by adding conditions to the SUMPRODUCT like this:
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[TD="align: right"]398[/TD]
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[TD="align: right"]776[/TD]
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Sheet1
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[TD]
Worksheet Formulas[TABLE="width: 100%"]
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[TH]Cell[/TH]
[TH="align: left"]Formula[/TH]
[/TR]
[TR]
[TH="bgcolor: #DAE7F5"]C6[/TH]
[TD="align: left"]=SUMPRODUCT(
--(A6:A1004>A5:A1003),--(A6:A1004< A7:A1005))[/TD]
[/TR]
[TR]
[TH="bgcolor: #DAE7F5"]C8[/TH]
[TD="align: left"]=SUMPRODUCT(
--(A6:A1004>A5:A1003),--(A5:A1003>A4:A1002),--(A6:A1004< A7:A1005),--(A7:A1005< A8:A1006))[/TD]
[/TR]
[TR]
[TH="bgcolor: #DAE7F5"]C10[/TH]
[TD="align: left"]=SUMPRODUCT(
--(A6:A1004>A5:A1003),--(A5:A1003>A4:A1002),--(A4:A1002>A3:A1001),--(A6:A1004< A7:A1005),--(A7:A1005< A8:A1006),--(A8:A1006< A9:A1007))[/TD]
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</tbody>[/TABLE]
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I tried coming up with a formula where you just enter the range you want (1-5) in a cell and the formula will adapt, but that's probably more trouble than it's worth. It's not too hard to add another pair of conditions.
What's more problematic is that I rather doubt that this will give you what you want. If there's any slight variation in the temperatures in a given range, it won't be counted. In the random sample I created, the number of peaks dropped rapidly. Your not-so-random range will probably behave differently, but I suspect you'll still miss out on some peaks.
What you'd probably want to do is some type of slope analysis. For example, take cells A1:A10, calculate the slope using SLOPE, and see if it is rising (+) or falling (-). Then repeat with A2:A11. At some point, the slope will switch from rising to falling, and that's where you want to count a peak.
That's probably more that I can help with, since it would require a lot of analysis: what's the ideal range size to use, how to handle outliers, etc. Also probably VBA vs. a formula.