@@ -385,7 +385,7 @@ Most vector instructions are defined in terms of generic numeric operators appli
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5. Let :math: `j^\ast ` be the sequence :math: `\lanes _{i8 x16 }(c_1 )`.
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- 6. Let :math: `c^\ast ` be the concatenation of the two sequences :math: `j^\ast ~0 ^{240 }`
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+ 6. Let :math: `c^\ast ` be the concatenation of the two sequences :math: `j^\ast ~0 ^{240 }`.
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7. Let :math: `c'` be the result of :math: `\lanes ^{-1 }_{i8 x16 }(c^\ast [ i^\ast [0 ] ] \dots c^\ast [ i^\ast [15 ] ])`.
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@@ -518,7 +518,7 @@ Most vector instructions are defined in terms of generic numeric operators appli
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7. Let :math: `i^\ast ` be the sequence :math: `\lanes _{\shape }(c_2 )`.
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- 8. Let :math: `c` be the result of computing :math: `\lanes ^{-1 }_{\shape }(i^\ast \with [x] = c_1 )`
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+ 8. Let :math: `c` be the result of computing :math: `\lanes ^{-1 }_{\shape }(i^\ast \with [x] = c_1 )`.
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9. Push :math: `\V128 .\VCONST ~c` on the stack.
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@@ -658,7 +658,7 @@ Most vector instructions are defined in terms of generic numeric operators appli
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2. Pop the value :math: `\V128 .\VCONST ~c_1 ` from the stack.
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- 3. Let :math: `i_1 ^\ast ` be the sequence :math: `\lanes _{\shape }(c_1 )`
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+ 3. Let :math: `i_1 ^\ast ` be the sequence :math: `\lanes _{\shape }(c_1 )`.
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4. Let :math: `i` be the result of computing :math: `\bool (\bigwedge (i_1 \neq 0 )^\ast )`.
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@@ -751,7 +751,7 @@ Most vector instructions are defined in terms of generic numeric operators appli
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3. Let :math: `i^\ast ` be the sequence :math: `\lanes _{t_1 \K {x}M}(c_1 )`.
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- 4. Let :math: `c` be the result of computing :math: `\lanes ^{-1 }_{t_2 \K {x}N}(\vcvtop ^{\sx }_{|t_1 |,|t_2 |}(i^\ast ))`
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+ 4. Let :math: `c` be the result of computing :math: `\lanes ^{-1 }_{t_2 \K {x}N}(\vcvtop ^{\sx }_{|t_1 |,|t_2 |}(i^\ast ))`.
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5. Push the value :math: `\V128 .\VCONST ~c` onto the stack.
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@@ -928,7 +928,7 @@ where:
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4. Let :math: `j^\ast ` be the result of computing :math: `\iadd _{N}(i_1 , i_2 )^\ast `.
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- 5. Let `c ` be the result of computing :math: `\lanes ^{-1 }_{t_2 \K {x}N}(j^\ast )`.
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+ 5. Let :math: `c` be the result of computing :math: `\lanes ^{-1 }_{t_2 \K {x}N}(j^\ast )`.
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6. Push the value :math: `\V128 .\VCONST ~c` to the stack.
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