Mr. Perry recently bought a farm and has been growing tomatoes in two separate fields for the past several months. Now that the tomatoes are ready to be picked, he is curious as to whether the sizes of his tomato plants differ between the two fields. So, Mr. Perry takes a random sample of $25$ tomato plants from each field and records their heights.
Based on his data, he constructs a $95\%$ confidence interval estimate for the difference in the average height of the plants from the two fields. The resulting interval was $(-0.86, 4.46)$ centimeters. Assume that the conditions for inference were met.
**Based on the interval above, is there convincing evidence at the $\alpha=0.05$ level of a statistically significant difference in the average height of the plants from the two fields? **
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