minor wording changes
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@ -0,0 +1,4 @@
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Q 40 31897 63 0.001975107
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Q 3 423 267 0.010210396
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Q 2 162 120 0.013853827
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Q 1 188 172 0.019038874
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@ -294,7 +294,7 @@ matching score, we can derive
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\[
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\[
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u_{ij}\le M-v_{i-1,j}\le M+q+e
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u_{ij}\le M-v_{i-1,j}\le M+q+e
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\]
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\]
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In conclusion, $x$ and $y$ by $[-q-e,-e]$ and $\tilde{x}$, $\tilde{y}$ by
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In conclusion, $x$ and $y$ are bounded by $[-q-e,-e]$, $\tilde{x}$ and $\tilde{y}$ by
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$[-\tilde{q}-\tilde{e},-\tilde{e}]$, and $u$ and $v$ by $[-q-e,M+q+e]$. When
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$[-\tilde{q}-\tilde{e},-\tilde{e}]$, and $u$ and $v$ by $[-q-e,M+q+e]$. When
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matching score and gap cost are small, each of them can be stored as a 8-bit
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matching score and gap cost are small, each of them can be stored as a 8-bit
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integer. This enables 16-way SSE vectorization regardless of the peak score of
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integer. This enables 16-way SSE vectorization regardless of the peak score of
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