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  2. An academic modification is a change to what a student is taught or expected to do in school. An example of a modification is less homework or easier assignments. Before using a modification, it’s often better to try changing how a child learns, or try using a different teaching strategy.

  3. May 14, 2016 · The difference is really subtle. Citing Jeanblanc,Yor,Chesney (2009), they give the two following definitions: The process X is a modification of Y if $\forall t$ $\mathbb{P}(X_t=Y_t)=1$. The process X is indistinguishable from (or a version) of Y if {$\omega: X_t(\omega)=Y_t(\omega),\forall t$} is a measurable set and $\mathbb{P}(X_t=Y_t ...

  4. Modifications and accommodations involve both cueing and prompting. Both terms are often used interchangeably and frequently misunderstood. A prompt is direct and given before a student is asked to perform a task.

  5. Decisions about modifications should be subject or course specific wherever possible. For example, a student with an intellectual disability may require modifications to a specific subject area such as mathematics; however, modifications may not be required to meet the provincial outcomes in physical

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  6. You may also hear school staff members say modification. While the two words sound similar, they mean different things. An accommodation changes how a student learns the material. A modification changes what a student is taught or expected to learn. Here is a chart that explains the differences.

  7. Modifications are changes to the level of instruction provided or tested. Modifications create a different standard as compared to the grade level standard for the student receiving the modifications. They are practices and procedures that change the nature of the task or target skill.

  8. Feb 16, 2015 · Example: Let Ω = [0, ∞), A = B([0, ∞)) and P be a probability measure on A which has a density. Define two stochastic processes (X(t): t ≥ 0) and (Y(t): t ≥ 0) by X(t)(ω) = {1, if t = ω, 0, otherwise Y(t)(ω) = 0 for all t ≥ 0 and all ω ∈ Ω. Then X and Y are modifications of each other but X and Y are not indistinguishable.

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