Hold every whole draw's row a walk is in, so a nested whole draw keeps the outer one's
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@@ -412,9 +412,9 @@ another never meet, and each may select its own row of another table; the cells
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row, and whatever they reach, do meet, and so does the format beside them. The rule the
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fence applies is that two reads meet unless they sit in rows that never render together:
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rows falling under different rows of a table a path pinned, two rows of that table
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itself included. A table read whole draws its row apart from every pin, so its rows
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are alternatives only to each other, and a cell of one meets a read pinning a region
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the row is not in. A choice's items get no such treatment yet: two items selecting
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itself included. A table read whole draws its row apart from every pin, so the rows of
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one whole read are alternatives only to each other, and a cell of one meets a read
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pinning an ancestor row the row is not under. A choice's items get no such treatment yet: two items selecting
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different rows are still refused.
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## A table never reaches its own family, by any route
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