Convert the Roman numeral \( \text{DCLXII} \) to its integer value. The conversion yields: \[ \text{DCLXII} = 500 + 100 + 50 + 10 + 1 + 1 = 662 \]
Identify the integer value of \( \mathbf{3 1 2} \), which is simply: \[ 312 \]
Convert the Greek numeral \( \Gamma \cap \cap \cap / / / \) to its integer value. Assuming \( \Gamma \) represents \( 0 \) and the symbols \( \cap \) and \( / \) do not contribute any value, we find: \[ \Gamma \cap \cap \cap / / / = 0 \]
Now, we have the following values:
Ordering these from least to greatest gives: \[ D < C < B \]
Thus, the final order is \( D, C, B \).
The order from least to greatest is \( D, C, B \).
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