Proof: Greater Than Transitive Property
Let's prove the following theorem:
if the following are true:
- a > b
- b > c
then a > c
Proof:
Given
1 | a > b |
---|---|
2 | b > c |
# | Claim | Reason |
---|---|---|
1 | c < a | if b > c and a > b, then c < a |
2 | a > c | if c < a, then a > c |
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