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Removal of cohomology from a space

Suppose we have a simplicial topological space $X$ with a filtration $$\emptyset = X_{ -1} \subset X_0 \subset X_1 \subset \cdots \subset X_n = X.$$ Let $Y_i \subset X$ denote the closure of $X_i \setminus X_{i-1}$. Are there any conditions that would ensure that $H^*(X_i, \mathbb{Z}) \cong H^*(Y_i, \mathbb{Z})$? What about other rings of coefficients?

A:

It would suffice to show that $|X_i|/|X_{i-1}| = |Y_i|/|Y_{i-1}|$.
And in that case, as $Y_{i-1} \subset X_{i-1}$ and $Y_i \subset X_i$, it suffices to show that $|Y_i|/|Y_{i-1}|$ is constant.
So we need only show that $|Y_i| \sim |X_i|$, that is, we need to show that $Y_i$ is $\dim(-)$-connected.
I assume that every space $Y_i$ is $\dim(-)$-connected, that is, that the inclusion is $\

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