Two Teachers
![Image result for two teachers](data:image/jpeg;base64,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)
Two
teachers were once applying for the same Vice-Principal position at a
local high school. One had been teaching a total of 8 years and the
other a total of 20. Everyone expected the teacher with the greater
experience to get the job, but when a decision was made it was the
person with 8 years teaching who was chosen. The teacher overlooked for
the job complained bitterly – “I’ve got 20 years teaching to her 8” he
cried. “I’m vastly more qualified.”
The School Board’s reply went like this: “Yes sir, you do have 20
years teaching to her 8, but where she has 8 years experience you have 1
years experience repeated 20 times.”
Simply experiencing the passage of time doesn’t mean we have grown or learned from those things we experience during that time.
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