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For this, we define the binary `|` operation to be the result of applying the right operand to the left operand.
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For example, given base layer `A` and a changeset `B`, we refer to the result of applying `B` to `A` as `A|B`.
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Above, we define the `ChainID` for a single layer (`L₀`) as equivalent to the `DiffID` for that layer.
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Otherwise, the `ChainID` for `L₀|...|Lₙ₋₁|Lₙ` is defined as recursion `SHA256(ChainID(L₀|...|Lₙ₋₁) + " " + DiffID(Lₙ))`.
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#### Explanation
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Let's say we have layers A, B, C, ordered from bottom to top, where A is the base and C is the top.
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Defining `|` as a binary application operator, the root filesystem may be `A|B|C`.
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While it is implied that `C` is only useful when applied to `A|B`, the identifier `C` is insufficient to identify this result, as we'd have the equality `C = A|B|C`, which isn't true.
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The main issue is when we have two definitions of `C`, `C = C` and `C = A|B|C`. If this is true (with some handwaving), `C = x|C` where `x = any application` must be true.
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This means that if an attacker can define `x`, relying on `C` provides no guarantee that the layers were applied in any order.
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The `ChainID` addresses this problem by being defined as a compound hash.
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__We differentiate the changeset `C`, from the order dependent application `A|B|C` by saying that the resulting rootfs is identified by ChainID(A|B|C), which can be calculated by `ImageConfig.rootfs`.__
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Let's expand the definition of `ChainID(A|B|C)` to explore its internal structure:
Hopefully, the above is illustrative of the _actual_ contents of the `ChainID`.
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Most importantly, we can easily see that `ChainID(C) != ChainID(A|B|C)`, otherwise, `ChainID(C) = DiffID(C)`, which in the base case, could not be true.
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