data:image/png;base64,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

index1The min temperature is 2

index1The max temperature is 2

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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==78,80,81,92,76,83,88-3,-1,-2,-5,-1,-8,-38092-1