fmt
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@ -166,7 +166,7 @@ Find a formula for each $C_i$ in terms of $c_0, c_1, ..., c_n$.
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#solution([
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$
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A_j & = min_(l<=j<k)( (a_l - a_k) / (k-l) (k-j) + a_k ) \
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A_j & = min_(l<=j<k)( (a_l - a_k) / (k-l) (k-j) + a_k ) \
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& = min_(l<=j<k)( a_l (k-j) / (k-l) + a_k (j-l) / (k-l) )
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$
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